{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Ada originally had 50 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This totals 8 + 5 + 2 = 15 sets.  Step 2: Calculate the number of cards Jim gave away. Since 1 set has 13 trading cards, Jim gave away 15 x 13 = 195 cards.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets and cards given away. Ada's original number of cards (50) has no effect on the calculation.  Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, then Jim gave away 8*13 + 5*13 + 2*13 = 169 cards. The condition \"Jim had 365 trading cards\" is not relevant to the calculation process of the problem. It is given to provide context and does not affect our calculation. Ada originally had 50 cards, but this is not relevant to the calculation either. We are only concerned with how many cards Jim gave away. Therefore, Jim gave away 169 cards.\nJim had 365 cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, Jim gave away 8 脳 13 + 5 脳 13 + 2 脳 13 = 169 cards. The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process of this problem.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming that 1 set has 13 trading cards, he gave away 8*13 + 5*13 + 2*13 = 156 trading cards.   The condition \"5 sets of cards to his sister\" is relevant to the calculation process because it is part of the equation that determines how many cards Jim gave away. Without this condition, the equation would not be complete, and the answer would be incorrect.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. We know that 1 set has 13 trading cards. So, we can calculate how many cards Jim gave away: 8 * 13 + 5 * 13 + 2 * 13 = 181 cards.  The condition \"Ada originally had 50 cards\" is not relevant to the calculation process of this problem, so it is not necessary to consider it.", "equation": "Ada originally had 50 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.430633544921875]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Mary earns $10 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total of money both Jean and Jane have. They have a combined total of $76.  Step 2: Calculate the amount of money Jane has. Since Jean has three times as much money as Jane, we can divide the combined total of $76 by 4. The result is $19, so Jane has $19.  Step 3: Calculate the amount of money Jean has. Since Jean has three times as much money as Jane, Jean has three times as much money ($19) as Jane, which is $57.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The fact that Mary earns $10 per month is not relevant to the calculation process.  Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane, and they have a combined total of $76.  We can use this information to calculate how much each person has.  We know the total amount of money is $76, so we can divide that by 4, since there are 4 people (Jean, Jane, Mary, and the combined total).  76/4 = 19  So, each person has $19.   Since Jean has three times as much money as Jane, we can multiply 19 by 3 to find out how much money Jean has.  19 x 3 = 57   So, Jean has $57.   The condition that \"they have a combined total of $76\" is relevant to the calculation process of this problem, since it is used to determine how much each person has.\nFirst, we need to figure out how much money Jane has. Since Jean has three times as much money as Jane, then Jane must have 1/3 of $76, which is $25.50.   Now, we can calculate how much money Jean has. Since Jean has three times as much money as Jane, Jean must have 3 times $25.50, which is $76.50.   So, Jean has $76.50.   The condition \"Mary earns $10 per month\" is not relevant to the calculation process of this problem.", "equation": "Mary earns $10 per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.1818469762802124]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The salary of Tom, a professor, is $20 per month. How much did the entire gardening project cost?", "reasoning_path": "The cost of the rose bushes is $150 x 20 = $3,000. The cost of the gardener is $30 x 5 hours x 4 days = $600. The cost of the soil is $5 x 100 = $500. The salary of Tom, a professor, is not relevant to the calculation. Therefore, the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100. The condition that a storm destroyed all 20 of his rose bushes is relevant to the calculation process, as it is the reason why Bob has to replant all the rose bushes, making it a necessary expense in the project.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener's labor is $30 x 5 hours x 4 days = $600.  The cost of the soil is 100 cubic feet x $5 per cubic foot = $500.  The cost of Tom's salary is $20 per month = $240.  The total cost of the gardening project is $3000 + $600 + $500 + $240 = $4,340.  The condition that a storm destroyed all 20 of his rose bushes is relevant to the calculation process, as it is the reason why Bob has to replant all the rose bushes, making it a necessary expense in the project.\nThe cost of the rose bushes is the easiest to calculate: 20 rose bushes at $150 each is a total of $3,000.  The cost of the gardener's labor is calculated by multiplying the hourly rate ($30) by the number of hours worked (5) by the number of days worked (4): $30 x 5 x 4 = $600.  The cost of the soil is calculated by multiplying the number of cubic feet of soil (100) by the cost per cubic foot ($5): 100 x $5 = $500.  Finally, the cost of Tom's salary is $20 per month, so this is not relevant to the calculation of the cost of the gardening project.  The total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.\nThe cost of the rose bushes is $150 x 20 = $3,000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 = $500.  The cost of Tom's salary is irrelevant since he is not working on the garden project.   The total cost of the gardening project is $3,000 + $600 + $500 = $4,100.\nFirst, Bob needs to buy 20 rose bushes at $150 each, so that comes to $3000. Then, he needs to pay the gardener $30 an hour, for 5 hours each day for 4 days. That comes to $600. Finally, the 100 cubic feet of soil sold for $5 per cubic foot will cost Bob $500. Therefore, the entire gardening project cost Bob $4100.  Yes, the condition is relevant to the calculation process of the problem, because it is the final expense that Bob needs to pay for the gardening project.\nThe cost of the rose bushes is $150 x 20 = $3000. The gardener's wages are $30 x 5 x 4 x 4 = $2400. The soil is $5 x 100 = $500. The professor's salary is not relevant to the calculation.  So, the entire gardening project cost $3000 + $2400 + $500 = $5900.", "equation": "The salary of Tom, a professor, is $20 per month.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.13422814011573792]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Jack bought 20 cookies. How many brownies did Annie have left?", "reasoning_path": "Annie had 20 brownies to start with. She gave half of them (10 brownies) to the school administrator. She then gave half of the remaining 10 brownies (5 brownies) to Carl and two of the remaining five brownies (2 brownies) to Simon. This means that Annie had a total of 3 brownies left. The condition \"Jack bought 20 cookies\" is not relevant to the calculation process of the problem, so it can be ignored. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie had 20 brownies to start with. She gave half of them (10 brownies) to the school administrator. She then gave half of the remaining 10 brownies (5 brownies) to Carl and two of the remaining five brownies (2 brownies) to Simon. This means that Annie had a total of 3 brownies left.  Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem because it tells us how many brownies Annie had to start with. This information is necessary for us to accurately calculate how many brownies Annie had left.\nAnnie brought 20 brownies. She gave half of them (10) to the school administrator. Of the remaining 10 brownies, she gave half of them (5) to her best friend, Carl, and another two to her friend, Simon. Therefore, Annie had three brownies left.  The condition \"Jack bought 20 cookies\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 20 cookies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.27355486154556274]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Mary is 50 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "First, Daryl has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30 kg. So, the total weight of the items that Daryl has to load is 4 x 5 + 12 x 5 + 10 x 30 = 380 kg. The total weight of items that Daryl can load in 15 crates is 15 x 20 = 300 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates (380 kg - 300 kg = 80 kg). The condition \"The weight of Mary is 50 kilograms\" is not relevant to the calculation process, so it can be ignored. Therefore, Daryl will have to leave out 80 kg of items from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, let's calculate the weight of all the items that Daryl needs to load in the crates:   4 bags of nails (5kg each) = 20kg  12 bags of hammers (5kg each) = 60kg  10 bags of wooden planks (30kg each) = 300kg  Total weight = 380kg   Second, let's calculate the total weight that the crates can hold:   15 crates (20kg each) = 300kg   Third, let's calculate the amount of weight that Daryl will have to leave out of the crates:   Total weight of items = 380kg  Total weight of crates = 300kg  Amount of weight to leave out = 80kg   Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.   Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem. Without this condition, it would be impossible to calculate the weight limit of the crates and, thus, impossible to calculate the amount of weight that Daryl must leave out.\nFirst, we can calculate the total weight of the items that Daryl needs to load: 4 bags of nails (5kg each) = 20kg 12 bags of hammers (5kg each) = 60kg 10 bags of planks (30kg each) = 300kg Total weight = 380kg  Then, we need to subtract this total weight from the total weight limit of all 15 crates (15 x 20kg = 300kg).  Therefore, Daryl will have to leave out 80kg of the items he wants to load in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, since it determines the total weight limit of all the crates.\nFirst, Daryl has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. So, the total weight of the items that Daryl has to load is 4 x 5 + 12 x 5 + 10 x 30 = 380kg. The total weight of items that Daryl can load in 15 crates is 15 x 20 = 300kg.  Therefore, Daryl will have to leave out 80kg of items from the crates. The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process, since the weight of nails is already included in the total weight of the items that Daryl has to load.\nDaryl has 4 bags of nails and 12 bags of hammers, each of which weighs 5 kg. That's a total of 80 kg. He also has 10 bags of wooden planks, each of which weighs 30 kg. That's a total of 300 kg.   Daryl needs to leave out 50 kg of his load to meet the weight limit. That means he has to leave out 350 kg of his load. So he will have to leave out 80 kg of nails and 270 kg of wooden planks.\nFirst, Daryl can fill 15 crates with the items he has. Each crate can hold up to 20 kg.   4 bags of nails will add up to 20 kg (4 x 5 kg = 20 kg) 12 bags of hammers will add up to 60 kg (12 x 5 kg = 60 kg) 10 bags of wooden planks will add up to 300 kg (10 x 30 kg = 300 kg)  The total weight of all the items is 380 kg, which is more than the weight limit of 300 kg (15 crates x 20 kg = 300 kg).   Therefore, Daryl will have to leave out 80 kg of items from the crates (380 kg - 300 kg = 80 kg). Mary's weight is not relevant to the calculation process.\nDaryl has 4 bags of nails (4 * 5 = 20kg) and 12 bags of hammers (12 * 5 = 60kg). That's 80kg. He also has 10 bags of wooden planks, each of which weighs 30kg. That's 300kg.  That's a total of 380kg, which means he needs to leave out 100kg. So, Daryl will have to leave out 100kg of items from the crates. The condition \"each of which weighs 30kg and can be sub-divided.\" is not relevant to this calculation process.\nStep 1: Calculate the total weight of the items that Daryl wants to load:  4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Step 2: Calculate the maximum weight Daryl can load:  Each crate can hold up to 20 kg, so 15 crates can hold up to 300 kg.  Step 3: Calculate how much Daryl has to leave out of the crates:  The total weight of the items is 380 kg, and the maximum weight that Daryl can load in the crates is 300 kg. Therefore, Daryl will have to leave out 80 kg of items.  The condition \"The weight of Mary is 50 kilograms\" is not relevant to the calculation process.", "equation": "The weight of Mary is 50 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.32706063985824585]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Tom sold 20 cell phones last week. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Half of their sales are laptops, so that would be 36 laptops. One-third of their sales are netbooks, so that would be 24 netbooks. We know the total number of computers sold was 72, so that means the remaining 12 must be desktop computers. The condition \"Tom sold 20 cell phones last week\" is not relevant to the calculation process of the problem, so it can be ignored. Therefore, 12 of the computers sold were desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of their sales are laptops, so that would be 36 laptops.  One-third of their sales are netbooks, so that would be 24 netbooks.   We know the total number of computers sold was 72, so that means the remaining 12 must be desktop computers.   The condition \"Tom sold 20 cell phones last week\" is not relevant to the calculation process of the problem.", "equation": "Tom sold 20 cell phones last week.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.2605609893798828]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Ada hiked for 400 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water needed. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This means that in total they need 1,200 ml of water per hour.  Step 2: Calculate how many hours they can hike with 4.8 L of water. Since 1 L = 1,000 ml, we can calculate that 4.8 L of water is equivalent to 4,800 ml. This means that they can hike for 4 hours with 4.8 L of water (4,800 ml 姊 1,200 ml per hour = 4 hours).  Step 3: Determine if Ada's hike is relevant to the calculation process. No, Ada's hike is not relevant to the calculation process. The calculation process only involves Violet and her dog, and the amount of water they can carry. Ada's hike does not affect the amount of water Violet and her dog can carry, so it is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to figure out how much water Violet and her dog will need for a certain amount of time:  Violet's water: 800 ml/hour x 400 hours = 320,000 ml (or 3.2 L) Dog's water: 400 ml/hour x 400 hours = 160,000 ml (or 1.6 L)  Total amount of water needed: 4.8 L  Now, we can calculate how many hours Violet and her dog can hike: 4.8 L of water / (800 ml/hour for Violet + 400 ml/hour for dog) = 6 hours  Therefore, Violet and her dog can hike for 6 hours with the 4.8 L of water.  Yes, the condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process because it tells us how much water Violet needs for a certain amount of time. Without this condition, we would not be able to accurately calculate how many hours Violet and her dog can spend hiking.\nFirstly, we need to calculate how much water Violet and her dog need for 400 hours of hiking:  Violet: 800 ml x 400 hours = 320,000 ml or 320 L Dog: 400 ml x 400 hours = 160,000 ml or 160 L  Total water needed = 320 L + 160 L = 480 L  Now, we know that Violet can carry 4.8 L of water, so she can hike for a total of 480 L / 4.8 L = 100 hours.  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it tells us how much water the dog needs for each hour of hiking. Without this information, we would not be able to accurately calculate how much water Violet and her dog need for 400 hours of hiking.\nStep 1: Calculate the total amount of water needed.  Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This means that in total they need 1,200 ml of water per hour.  Step 2: Calculate how many hours they can hike with 4.8 L of water.  Since 1 L = 1,000 ml, we can calculate that 4.8 L of water is equivalent to 4,800 ml. This means that they can hike for 4 hours with 4.8 L of water (4,800 ml 姊 1,200 ml per hour = 4 hours).  Step 3: Determine if Ada's hike is relevant to the calculation process.  No, Ada's hike is not relevant to the calculation process. The calculation process only involves Violet and her dog, and the amount of water they can carry. Ada's hike does not affect the amount of water Violet and her dog can carry, so it is not relevant to the calculation process.", "equation": "Ada hiked for 400 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.4737406075000763]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Emma rode 20 kilometers less than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than Tuesday, which is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Therefore, Natalie rode a total of 180 kilometers. The condition \"Emma rode 20 kilometers less than Natalie\" is not relevant to the calculation process, since it does not affect the total number of kilometers Natalie rode. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 25 kilometers (50% fewer than the day before). On Thursday, she rode 65 kilometers (the sum of 40 kilometers from Monday and 25 kilometers from Wednesday). Therefore, Natalie rode a total of 180 kilometers (40 + 50 + 25 + 65).   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, as it is used to calculate the number of kilometers Natalie rode on Thursday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than Tuesday (which is 25 kilometers).  On Thursday, Natalie rode the sum of Monday and Wednesday (which is 65 kilometers).   Therefore, Natalie rode a total of 180 kilometers.   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process since it is necessary in order to calculate the number of kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, which means she rode 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.   Therefore, Natalie rode a total of 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process for this problem, as it was used to calculate the number of kilometers Natalie rode on Wednesday.\nMonday: Natalia rode 40 km Tuesday: Natalia rode 50 km Wednesday: Natalia rode 25 km (50% fewer than the day before) Thursday: Natalia rode 65 km (the sum of Monday and Wednesday)  This means that Natalia rode a total of 180 km over the 4 days. The condition about Emma is not relevant to the calculation process, since it does not affect the total number of kilometers Natalia rode.", "equation": "Emma rode 20 kilometers less than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.4544048309326172]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Tom bought 25 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "First, Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means that Amy has 5 chocolate bars, 35 M&Ms (5 x 7 = 35) and 210 marshmallows (35 x 6 = 210). Therefore, Amy has a total of 250 pieces of candy (5 + 35 + 210 = 250). Since Amy will fill each basket with 10 candies, she will fill 25 baskets (250 candies divided by 10 candies per basket). The condition \"Tom bought 25 more cookies than Amy\" is not relevant to the calculation process of the problem, so it can be ignored. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms.  She has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.   Total number of candies that Amy has = 5 + 35 + 210 = 250.   If Amy fills each basket with 10 candies, she will fill 25 baskets.   Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem. Without this information, we wouldn't know how many M&Ms and marshmallows Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means that she has 35 M&Ms (5 x 7 = 35) and 210 marshmallows (35 x 6 = 210). Amy has a total of 250 pieces of candy (5 + 35 + 210 = 250).  Amy will fill each basket with 10 candies, so she can make 25 baskets (250 姊 10 = 25). The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it helped us determine how many M&Ms Amy had. Tom bought 25 more cookies than Amy, so he has a total of 275 pieces of candy.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars, which is 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms, which is 210 marshmallows.  Therefore, Amy has a total of 250 candies (5 chocolate bars + 35 M&Ms + 210 marshmallows).  Since Amy will fill each basket with 10 candies, she will fill 25 baskets (250 candies divided by 10 candies per basket).  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it allows us to determine how many marshmallows Amy has. Without this information, we would not be able to calculate the total number of candies Amy has and, therefore, not be able to calculate the number of baskets Amy can fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  5 chocolate bars = 5  7 times as many M&Ms as chocolate bars = 35 M&Ms  6 times as many marshmallows as M&Ms = 210 marshmallows  Total number of candies = 250  If Amy fills each basket with 10 candies, she will fill 25 baskets.  The condition \"Tom bought 25 more cookies than Amy\" is not relevant to the calculation process of the problem.", "equation": "Tom bought 25 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.41656532883644104]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Mary has 8 fewer candies than Annie. How many brownies did Annie have left?", "reasoning_path": "Annie had 20 brownies to start with. She gave half of them (10 brownies) to the school administrator. She then gave half of the remaining 10 brownies (5 brownies) to Carl and two of the remaining five brownies (2 brownies) to Simon. This means that Annie had a total of 3 brownies left. The condition \"Mary has 8 fewer candies than Annie\" is relevant to the calculation process, as it tells us that Mary has 12 brownies (20 brownies - 8 brownies = 12 brownies). Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie started with 20 brownies. She gave half, 10, to the school administrator. She then gave half of the remaining 10 to her best friend, Carl, leaving her with 5 brownies, which she then gave 2 of to her friend, Simon. This leaves her with 3 brownies. Mary has 8 fewer candies, so she has 12 brownies.  Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem \"How many brownies did Annie have left?\" because it tells us how many brownies she started with. Without this information, we would not have been able to solve the problem.\nAnnie brought 20 brownies to school.  She gave half of them (10) to the school administrator.  She gave half of the remaining 10 (5) to Carl.  She gave 2 more to Simon.   So Annie has 3 brownies left.   The condition \"Mary has 8 fewer candies than Annie\" is not relevant to the calculation process, since we are not calculating how many candies Mary has.", "equation": "Mary has 8 fewer candies than Annie.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.43114638328552246]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Mary made an additional wish by throwing 200 more pennies into the fountain on another day. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies as Rachelle, which is 90 pennies (180 pennies 梅 2 = 90 pennies). Rocky threw in one-third as many pennies as Gretchen, which is 30 pennies (90 pennies 梅 3 = 30 pennies). This means that Rachelle, Gretchen and Rocky threw a total of 300 pennies into the fountain (180 + 90 + 30 = 300 pennies). The condition \"Mary made an additional wish by throwing 200 more pennies into the fountain on another day\" is not relevant to the calculation process of the problem, so it can be ignored. Therefore, Rachelle, Gretchen and Rocky threw a total of 300 pennies into the fountain.", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Mary made an additional wish by throwing 200 more pennies into the fountain on another day.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5652883648872375]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Mary received 20 tickets in April. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "First, we need to calculate how many tickets Officer Hopps has already given out in May. He has given out 8 tickets per day for 15 days, so that's 120 tickets. Second, we need to calculate how many tickets he still needs to give out in order to reach his 200 ticket goal. He needs to give out 80 tickets. Finally, we need to calculate how many tickets he needs to average per day for the rest of the month. He has 16 days left in the month, so he needs to average 5 tickets per day for the remaining days in order to reach his goal of 200 tickets. The condition \"Mary received 20 tickets in April\" is not relevant to the calculation process, since it doesn't affect the number of tickets Officer Hopps needs to average per day in May. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate the number of tickets Officer Hopps has given out so far: 15 days x 8 tickets/day = 120 tickets.  Second, we need to add the tickets Mary received in April: 120 + 20 = 140 tickets.  Finally, we need to calculate how many tickets Officer Hopps needs to give out in the remaining 16 days of the month to reach his goal of 200 tickets: 200 - 140 = 60 tickets.  To reach his goal, he needs to average 60 tickets/16 days = 3.75 tickets/day for the rest of the month.  Yes, the condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of the problem. Without this condition, we would not know what the goal is and therefore, would not be able to calculate how many tickets Officer Hopps needs to give out in order to reach it.\nMary received 20 tickets in April, so Officer Hopps has 180 tickets left to give out in May.  Since he has already given out 8 tickets each day for the first 15 days of the month, he has given out 120 tickets so far.  This means he has 60 tickets left to give out in the remaining 16 days of the month.  To reach his required goal, Officer Hopps must average 3.75 tickets per day for the rest of the month (60 tickets/16 days).  Yes, the condition \"The first 15 days he averages 8 tickets a day.\" is relevant to the calculation process of the problem, as it helps us determine how many tickets Officer Hopps has left to give out in the remaining 16 days of the month.\nFirst, we need to calculate how many tickets Officer Hopps has already given out in May. He has given out 8 tickets per day for 15 days, so that's 120 tickets.  Second, we need to calculate how many tickets he still needs to give out in order to reach his 200 ticket goal. He needs to give out 80 tickets.  Finally, we need to calculate how many tickets he needs to average per day for the rest of the month. He has 16 days left in the month, so he needs to average 5 tickets per day for the remaining days in order to reach his goal of 200 tickets.  The condition that Mary received 20 tickets in April is not relevant to the calculation process, since it doesn't affect the number of tickets Officer Hopps needs to average per day in May.", "equation": "Mary received 20 tickets in April.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.18707630038261414]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Ada ate 10 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets, and each basket holds 50 strawberries. That means Lilibeth picks 6 x 50 = 300 strawberries.  Step 2: Calculate the number of peaches Ada ate. Ada ate 10 fewer peaches than Lilibeth, so Ada ate 300 - 10 = 290 peaches.  Step 3: Calculate the total number of strawberries picked by Lilibeth and her friends. Lilibeth and her three friends all pick the same amount. That means they pick 300 strawberries each, totaling 4 x 300 = 1200 strawberries.  Step 4: Calculate the total number of strawberries picked by Lilibeth and her friends in all. The total number of strawberries picked by Lilibeth and her friends in all is 300 + 1200 = 1500 strawberries.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of peaches Ada ate. Therefore, Lilibeth and her friends pick 1500 strawberries in all.", "numerical_answer": 1500, "gold_answer": "1200", "instructions": "Lilibeth picked 6 baskets of strawberries, each basket containing 50 strawberries, so she picked a total of 300 strawberries. If three of her friends picked the same amount as her, they would have also picked a total of 300 strawberries. Therefore, Lilibeth and her friends picked a total of 600 strawberries.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of this problem, since it tells us how many strawberries Lilibeth picked, and the number of strawberries that her friends picked.\nFirst, Lilibeth fills 6 baskets with 50 strawberries each. That means she has picked 300 strawberries.  Then, three of her friends pick the same amount as her, so they pick 300 strawberries too.  Finally, Lilibeth and her friends pick a total of 600 strawberries.   The condition \"Ada ate 10 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem, since there are no peaches involved.", "equation": "Ada ate 10 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.2466922551393509]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Mary bought 25 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "First, Amy has 5 chocolate bars. That means she has 35 M&Ms (7 x 5), and 210 marshmallows (6 x 35).  Total number of candies = 5 + 35 + 210 = 250  Therefore, Amy can fill 250/10 = 25 baskets with 10 candies each.  This condition is relevant to the calculation process because without it, we wouldn't know how many candies Amy has in total. The fact that Mary bought 25 more cookies than Amy has no effect on the calculation of the number of baskets Amy will fill.", "numerical_answer": 25, "gold_answer": "25", "instructions": "First, amy has 5 chocolate bars. That means she has 35 M&Ms (7 x 5), and 210 marshmallows (6 x 35).  Total number of candies = 5 + 35 + 210 = 250  Therefore, Amy can fill 250/10 = 25 baskets with 10 candies each.  This condition is relevant to the calculation process because without it, we wouldn't know how many candies Amy has in total.\nAmy has 5 chocolate bars, so 7 times as many M&Ms would be 35 M&Ms.   6 times as many marshmallows as M&Ms would be 6 times 35, which is 210 marshmallows.   Amy will fill each basket with 10 candies, so the total number of baskets she will fill would be (5 + 35 + 210) / 10 = 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it helps to determine the total number of M&Ms that Amy has.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars. So, she has 7*5=35 M&Ms. Amy has 6 times as many marshmallows as M&Ms. So, she has 6*35=210 marshmallows.  Now, we can calculate the total number of candies Amy has: 5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies.   If Amy fills each basket with 10 candies, she will fill 250/10=25 baskets.   The condition \"and 6 times as many marshmallows as M&Ms.\" is relevant to the calculation process since it helps to determine the total number of candies Amy has. That is, it helps to calculate the number of baskets Amy will fill.   The fact that Mary bought 25 more cookies than Amy has no effect on the calculation of the number of baskets Amy will fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. That means she has 35 M&Ms (5 x 7) and 210 marshmallows (35 x 6). That makes a total of 250 candies. Since Amy fills each basket with 10 candies, she can fill 25 baskets.   The condition \"Mary bought 25 more cookies than Amy\" is not relevant to the calculation process of problem \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\".", "equation": "Mary bought 25 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.4665595591068268]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Tom rode 20 kilometers. How many kilometers did Natalie ride in total?", "reasoning_path": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than Tuesday, which is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Therefore, Natalie rode a total of 180 kilometers. The condition regarding Tom is not relevant to the calculation process of the problem, so it can be ignored. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "Monday: 40 km Tuesday: 50 km Wednesday: 50% fewer than Tuesday, so 25 km Thursday: 40 + 25 = 65 km  Total: 180 km  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, as it is part of the total sum.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than on Tuesday) Thursday: 65 km (the sum of Monday and Wednesday)  Total: 180 km  Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it is necessary to calculate the number of kilometers that Natalie rode on Wednesday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, Natalia rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  The total number of kilometers Natalia rode is 180 kilometers (40 + 50 + 25 + 65).  Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem. Without it, we wouldn't know the number of kilometers Natalia rode on Wednesday, so we wouldn't be able to calculate the total number of kilometers she rode.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 25 km (50% fewer than Tuesday)  Thursday: 65 km (sum of Monday and Wednesday)   Total: 180 km  The condition regarding Tom is not relevant to the calculation process of the problem.", "equation": "Tom rode 20 kilometers.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.3413291275501251]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Emma wrote 50 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Three nights ago Juwella read 15 pages. Two nights ago she read twice that many pages, so she read 30 pages. Last night she read 5 pages more than the previous night, so she read 35 pages. So far she has read 15 + 30 + 35 = 80 pages. Since the book has 100 pages, she will read the remaining 20 pages tonight. The condition that \"Emma wrote 50 more pages than the other author\" is not relevant to the calculation process for this problem, so it can be ignored. Therefore, Juwella will read the remaining 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago Juwella read 15 pages.  Two nights ago she read twice that many pages, so she read 30 pages.  Last night she read 5 pages more than the previous night, so she read 35 pages.   So far she has read 15 + 30 + 35 = 80 pages.   Since the book has 100 pages, she will read the remaining 20 pages tonight.   The condition that \"Emma wrote 50 more pages than the other author\" is not relevant to the calculation process for this problem.", "equation": "Emma wrote 50 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.40135642886161804]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Ada made an additional wish by throwing 180 more pennies into the fountain on another day. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle, which is 90 pennies. Rocky threw one-third as many pennies into the fountain as Gretchen, which is 30 pennies. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. The additional wish by Ada is irrelevant to the calculation process of this problem, since it does not affect the number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain, Gretchen threw half as many (90) pennies into the fountain, and Rocky threw one-third as many (30) pennies into the fountain. Thus, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300. The additional wish by Ada is irrelevant to the calculation process of this problem.", "equation": "Ada made an additional wish by throwing 180 more pennies into the fountain on another day.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.49534082412719727]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. Ada raised 8 fewer turtles than Jonah. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "First, we need to calculate how many fishes Jackson, Jonah, and George were able to catch throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes caught by Jackson, Jonah, and George throughout the competition is 30 + 20 + 40 = 90 fishes.  The condition \"Ada raised 8 fewer turtles than Jonah\" is not relevant to the calculation process of this problem. Therefore, the total number of fishes caught by the team throughout the competition is 90 fishes.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First - How many fishes did Jackson catch throughout the competition?  Answer: Jackson caught 6 fishes per day for 5 days, so he caught a total of 30 fishes.  Second - How many fishes did Jonah catch throughout the competition?  Answer: Jonah caught 4 fishes per day for 5 days, so he caught a total of 20 fishes.  Third - How many fishes did George catch throughout the competition?  Answer: George caught 8 fishes per day for 5 days, so he caught a total of 40 fishes.  Fourth - How many turtles did Ada catch throughout the competition?  Answer: Ada raised 8 fewer turtles than Jonah, so she raised 12 turtles.  Finally - How many fishes were they able to catch throughout the competition if they are on the same team?  Answer: Jackson, Jonah, George, and Ada were able to catch a total of 92 fishes throughout the competition if they are on the same team.  The condition \"In a 5-day Fishing competition,\" is relevant to the calculation process of this problem as it tells us how many days the competition lasted for and helps us calculate the total number of fishes each person was able to catch throughout the competition.\nThe first step is to calculate the total number of fishes caught by each individual. Jackson caught 6 fishes per day, so he caught a total of 30 fishes throughout the competition. Jonah caught 4 fishes per day, so he caught a total of 20 fishes. George caught 8 fishes per day, so he caught a total of 40 fishes.  The second step is to calculate the total number of fishes caught by the team. The team consists of Jackson, Jonah, and George. So, they caught a total of 90 fishes throughout the competition (30 + 20 + 40).  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\", since it is necessary to know the number of fishes caught by each individual to calculate the total number of fishes caught by the team.\n1. Jackson was able to reel a total of 6 fishes per day. 2. Jonah was able to reel 4 fishes per day. 3. George was able to reel 8 fishes per day. 4. Ada raised 8 fewer turtles than Jonah.  Yes, condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\" because it helps us to calculate the total number of fishes they were able to catch throughout the competition.  Therefore, the total number of fishes they were able to catch throughout the competition if they are on the same team is (6 + 4 + 8) x 5 = 70 fishes.\nFirst, we need to calculate how many fishes Jackson, Jonah, and George were able to catch throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes caught by Jackson, Jonah, and George throughout the competition is 30 + 20 + 40 = 90 fishes.  The condition \"Ada raised 8 fewer turtles than Jonah\" is not relevant to the calculation process of this problem. Therefore, the total number of fishes caught by the team throughout the competition is 90 fishes.", "equation": "Ada raised 8 fewer turtles than Jonah.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.15362057089805603]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Jack owns 5 bottles of water with each worth $2. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "First, calculate the cost for each item that Granger bought: 12 cans of Spam = 12 x $3 = $36; 3 jars of peanut butter = 3 x $5 = $15; 4 loaves of bread = 4 x $2 = $8. Then, calculate the total cost of all the items: $36 + $15 + $8 = $59. The condition \"Jack owns 5 bottles of water with each worth $2\" is not relevant to the calculation process of the problem, so it can be ignored. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, the condition \"He saw that the Spam is $3 per can\" is relevant since it tells us the price of the Spam that Granger bought.   Second, the total amount Granger paid is $54, which is calculated as follows: 12 cans of Spam x $3 per can = $36; 3 jars of peanut butter x $5 per jar = $15; 4 loaves of bread x $2 per loaf = $8; and 5 bottles of water x $2 per bottle = $10. So, the total amount Granger paid = $36 + $15 + $8 + $10 = $54.\nFirst, we need to calculate the cost for each item that Granger bought:  12 cans of spam: 12 x $3 = $36 3 jars of peanut butter: 3 x $5 = $15 4 loaves of bread: 4 x $2 = $8  Then, we can calculate the total cost of all the items:  $36 + $15 + $8 = $59  So, the total amount that Granger paid is $59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem because it tells us how much each jar of peanut butter costs. Without this condition, we would not be able to calculate the cost of the peanut butter accurately.\nGranger bought 12 cans of Spam, which costs him $3 per can. So the total amount he paid for the Spam is 12 x $3 = $36. Next, he bought 3 jars of peanut butter, which costs him $5 per jar. So the total amount he paid for the peanut butter is 3 x $5 = $15. Finally, he bought 4 loaves of bread, which costs him $2 per loaf. So the total amount he paid for the bread is 4 x $2 = $8. Jack also owns 5 bottles of water, each worth $2. So the total amount he paid for the water is 5 x $2 = $10.  In conclusion, the total amount Granger paid is $36 + $15 + $8 + $10 = $69. The condition \"and the bread is $2 per loaf\" is relevant to the problem since it tells us how much Granger paid for the bread.\nFirst, we find the cost for the products Granger bought:   12 cans of Spam = 12 x $3 = $36 3 jars of peanut butter = 3 x $5 = $15 4 loaves of bread = 4 x $2 = $8  Total cost for the products = $36 + $15 + $8 = $59  The condition \"Jack owns 5 bottles of water with each worth $2\" is not relevant to the calculation process of the problem, so it does not need to be taken into consideration.   Therefore, the total amount Granger paid is $59.", "equation": "Jack owns 5 bottles of water with each worth $2.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.33110907673835754]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada ate 8 more cookies than Alex yesterday. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests that will be eating burgers. Alex had invited 10 friends over and 1 friend didn't eat meat, so there are 9 guests that will be eating burgers. Step 2: Calculate the number of burgers Alex will need to cook. Alex planned to cook 3 burgers for each guest, so Alex will need to cook 3 x 9 = 27 burgers. Step 3: Calculate the number of buns Alex will need to buy. Alex will need buns for the burgers, but 1 of his friends doesn't eat bread, so Alex will need buns for 26 burgers. The buns come 8 to a pack, so Alex will need 26 / 8 = 3.25 packs of buns. Since it is not possible to buy a fraction of a pack, Alex will need to buy 4 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of burgers and buns needed for the cookout. The fact that Ada ate 8 more cookies than Alex yesterday does not affect the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex has 10 friends coming over and 1 of them is not eating meat and 1 of them is not eating bread, so they will not need a burger or a bun. That leaves 8 guests who will need 3 burgers each. So, Alex needs to buy 24 burgers and 24 buns. He needs 3 packs of buns since 8 buns come in each pack.  The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process because it tells us that each guest needs 3 burgers, so we know how many burgers and buns Alex needs to buy.\nFirst, Alex needs to buy enough buns for the burgers that he will be serving. Since there are 8 buns per pack and each guest will be eating three burgers, Alex will need to buy (10 guests x 3 burgers each) 30 buns. Since each pack contains 8 buns, he will need to buy 4 packs of buns.  The condition \"and had invited 10 friends over.\" is relevant to the calculation process, as it tells us how many guests Alex has invited, which is used to calculate how many burgers he needs to prepare and how many buns he needs to buy.  The fact that one of his friends does not eat meat or bread and will bring their own food is also relevant, as this means that they will not be eating any of the burgers and buns that Alex has purchased. Therefore, he will still need to buy 4 packs of buns even though one of his guests will not be eating them.  Ada eating 8 more cookies than Alex yesterday does not have any relevance to the calculation process in this problem.\nAlex had 10 guests. 9 of them would eat burgers with buns. He needs 3 burgers for each person, so he would need a total of 27 burgers. He needs buns for those 27 burgers, so he needs 27 buns. Each pack of buns has 8 buns, so he would need 4 packs of buns.   The condition that 1 of his friends didn't eat meat and said they would bring their own food is not relevant to the calculation process of how many packs of buns Alex needs to buy, since his friend is not eating any of the burgers with buns.\nAlex needs to buy enough buns for the burgers he plans to serve. He plans to cook 3 burgers for each guest, and has invited 10 friends over. However, one of his friends does not eat meat and will bring their own food, and another does not eat bread so does not need the buns. This means that Alex needs to buy enough buns for 8 people. Since each pack contains 8 buns, he needs to buy 1 pack.  Therefore, the answer is 1 pack of buns. The condition that \"The burger buns came 8 to a pack\" is relevant to the calculation process because it determines how many packs Alex needs to buy.\nAlex has 10 guests at his cookout and 3 burgers each. That's 30 burgers in total. Since one guest doesn't eat meat, they won't need a burger, so that's 29 burgers. Then, since one guest doesn't eat bread, that's 28 burgers that still need buns. Since each pack of buns has 8 buns, Alex needs to buy 4 packs of buns (28/8 = 3.5, rounded up to 4 packs).  The condition \"Ada ate 8 more cookies than Alex yesterday\" is not relevant to the calculation process and does not affect the answer.", "equation": "Ada ate 8 more cookies than Alex yesterday.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.3442464768886566]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Jack raised 50 turtles. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish. Step 3: Calculate the total number of fish. We now know that there are 40 blue fish and 25 orange fish, so the total number of fish in the aquarium is 40 + 25 = 65. Step 4: Calculate the number of green fish. There are 80 fish in total, so the number of green fish is 80 - 65 = 15. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fish for each color. The fact that Jack raised 50 turtles is not relevant to the calculation process. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "We know that there are blue fish that make up half of all the fish in the aquarium, and that there are 15 fewer orange fish than blue fish.   This means that there are 15 blue fish and 15 orange fish.   We also know that Jack raised 50 turtles, so the total number of fish in the aquarium is 80 (50 turtles + 15 blue fish + 15 orange fish).   Since we already know the number of blue and orange fish, the only thing left to calculate is the number of green fish.   So, the answer is 50 green fish.   Yes, the condition is relevant to the calculation process of the problem.\nFirst, we need to figure out how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, we can calculate that there must be 40 blue fish.   Next, since there are 15 fewer orange fish than blue fish, we can calculate that there must be 25 orange fish.   Finally, we can subtract the total number of blue and orange fish (40 + 25 = 65) from the total number of fish in the aquarium (80) to get the number of green fish (80 - 65 = 15).  So, the answer is 15 green fish.   The condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process because it helps us calculate the number of orange fish. Without this condition, we would not know how many orange fish there are, and thus, would not be able to calculate the number of green fish.\nHalf of the 80 fish are blue, so there are 40 blue fish.  15 fewer orange fish than blue fish means that there are 25 orange fish.  This means that the remaining number of fish are green.  We can calculate this by subtracting the 40 blue fish and the 25 orange fish from the total number of fish, 80.   Therefore, there are 15 green fish.   The condition \"Jack raised 50 turtles\" is not relevant to the calculation process of the problem, as it does not involve fish.", "equation": "Jack raised 50 turtles.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.2412092387676239]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Jack added 20 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "First, we need to calculate the number of cupcakes that were sold. Anna used four baking trays, each with 20 cupcakes, so she had a total of 80 cupcakes. Since 3/5 of the cupcakes were sold, Anna sold 48 cupcakes.  Next, we need to calculate how much Anna earned from the cupcakes. Each cupcake was sold for $2, so Anna earned $96 from the cupcakes.  The condition \"Jack added 20 strawberries to each cupcake for free\" is not relevant to the calculation process, since the cost of the strawberries is not included in Anna's earnings. Therefore, Anna earned $96 from the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, we need to calculate the number of cupcakes that were sold. Anna used four baking trays, each with 20 cupcakes, so she had a total of 80 cupcakes. Since 3/5 of the cupcakes were sold, Anna sold 48 cupcakes.  Next, we need to calculate how much Anna earned from the cupcakes. Each cupcake was sold for $2, so Anna earned $96 from the cupcakes.  The condition \"Each tray has 20 cupcakes\" is not relevant to the calculation process, since we already know that Anna had a total of 80 cupcakes.  Therefore, Anna earned $96 from the cupcakes.\nFirst, Anna has 4 baking trays, each with 20 cupcakes. That means she has 80 cupcakes. Since only 3/5 of the cupcakes were sold, that means she sold 48 cupcakes. Each cupcake was sold for $2, so the total amount earned from the sale of the cupcakes is 48 cupcakes x $2 = $96. The condition that \"each cupcake was then sold for $2\" is relevant to the calculation process because it tells us how much each cupcake was sold for.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. This means there are 80 cupcakes in total. If only 3/5 of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes and kept 32 cupcakes. Each cupcake was then sold for $2, so Anna earned $96 from selling the cupcakes.   The condition \"Jack added 20 strawberries to each cupcake for free\" is not relevant to the calculation process of the problem, since the cost of the strawberries is not included in Anna's earnings.", "equation": "Jack added 20 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.26868170499801636]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Ada originally had 20 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "First, Jim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend. Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards. The condition \"Ada originally had 20 cards\" is not relevant to the calculation process of this problem, so it can be ignored. Therefore, Jim gave away a total of 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "1) Jim had 365 trading cards.  2) He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.   3) Ada originally had 20 cards.  4) Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards.   Yes, the condition \"Jim had 365 trading cards\" is relevant to the calculation process, since it provides the total amount of cards Jim had to give away.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Ada originally had 20 cards.  Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 169 cards.   The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process because it tells us how many sets of cards Jim gave to his brother.\nJim had 365 cards, and he gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, then Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process of problem \"How many cards did Jim give away, assuming 1 set has 13 trading cards?\" because it specifies exactly how many sets of cards Jim gave to his sister, which is 5 sets. This allows us to calculate the exact number of cards Jim gave away to his sister, which is 5 x 13 = 65 cards.\nJim gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. Since 1 set has 13 trading cards, Jim gave 8*13 = 104 cards to his brother, 5*13 = 65 cards to his sister, and 2*13 = 26 cards to his friend. Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards.   The condition \"Ada originally had 20 cards\" is not relevant to the calculation process of this problem.", "equation": "Ada originally had 20 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.4185294806957245]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Jack makes 5 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 necklaces on Monday and 2 necklaces on Tuesday. Each necklace needs 20 beads, so Kylie needs 10 x 20 = 200 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 bracelets on Wednesday. Each bracelet needs 10 beads, so Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 earrings on Wednesday. Each earring needs 5 beads, so Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads used. Kylie uses 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of jewelry. The fact that Jack makes 5 non-beaded bracelets is not relevant to the calculation", "numerical_answer": 285, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday. This means she uses 200 beads (20 beads for 1 necklace multiplied by 10 necklaces).  On Tuesday, Kylie makes 2 more beaded necklaces. This means she uses 40 more beads (20 beads for 1 necklace multiplied by 2 necklaces).  On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings. This means she uses 75 more beads (10 beads for 1 bracelet multiplied by 5 bracelets and 5 beads for 1 earring multiplied by 7 earrings).   In total, Kylie uses 315 beads to make her jewelry. The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process because it affects the total number of beads Kylie uses.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That means Kylie uses (10 + 2) 脳 20 = 220 beads for necklaces.  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. That means Kylie uses (5 脳 10) + (7 脳 5) = 85 beads for bracelets and earrings.  Therefore, the total number of beads Kylie uses to make her jewelry is 220 + 85 = 305 beads.  Yes, the condition is relevant to the calculation process, as it specifies how many beads are needed to make one beaded necklace.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This requires 200 beads (10 necklaces x 20 beads per necklace).   Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This requires 85 beads (5 bracelets x 10 beads per bracelet + 7 earrings x 5 beads per earring).   So, in total, Kylie uses 285 beads to make her jewelry.   The condition \"Jack makes 5 non-beaded bracelets\" is not relevant to the calculation process of the problem \"How many beads does Kylie use in total to make her jewelry?\"", "equation": "Jack makes 5 non-beaded bracelets.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.2885083556175232]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Ada ate 30 more shrimps than Olaf yesterday. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. Second, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Since the total number of fish in the aquarium is 80, we can subtract the number of blue fish (40) and orange fish (25) from 80 to get the number of green fish: 80 - 40 - 25 = 15 green fish. Yes, the condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of the problem since it provides us with the information we need to solve it. The condition \"Ada ate 30 more shrimps than Olaf yesterday\" is not relevant to the calculation process, so it can be ignored. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.  Second, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.  Since the total number of fish in the aquarium is 80, we can subtract the number of blue fish (40) and orange fish (25) from 80 to get the number of green fish: 80 - 40 - 25 = 15 green fish.  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem since it provides us with the information we need to solve it.\nThe blue fish make up half of all the fish, which means there are 40 blue fish in the aquarium.  Since there are 15 fewer orange fish than blue fish, the orange fish count is 25.   That means the total number of fish in the aquarium is 40 blue fish and 25 orange fish. That's 65 fish in total so far.   Now we need to figure out how many green fish there are. We know that the total number of fish in the aquarium is 80. So we can subtract the 65 fish we already know from 80 to get the number of green fish.   80 - 65 = 15   So there are 15 green fish in the aquarium when the total number of fish is 80.  Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process.\nFirst, we need to figure out how many orange, blue, and green fish there are in the aquarium.  We know that blue fish make up half of all the fish in the aquarium, so half of 80 is 40 blue fish.  We also know that there are 15 fewer orange fish than blue fish, so that means there are 25 orange fish.  That means there are 15 green fish, since 25 + 40 + 15 = 80.   The condition \"Ada ate 30 more shrimps than Olaf yesterday\" is not relevant to the calculation process of this problem.", "equation": "Ada ate 30 more shrimps than Olaf yesterday.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.25246208906173706]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Tom is $50 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total money. We know that Jean and Jane have a combined total of $76. So, the combined total money is $76. Step 2: Calculate the total money that Jean has. Since Jean has three times as much money as Jane, we can say that Jean has 3x the money that Jane has. Let's denote Jean's money as x. So, 3x = 76 - x. Solving this equation, we get x = 44. So, Jean has $44. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The salary of Tom is $50 per month and is not relevant to the calculation process. Therefore, Jean has $44.", "numerical_answer": 44, "gold_answer": "57", "instructions": "First, we need to calculate the total amount of money that Jane has. Since Jean has three times as much money as Jane, then Jane has 1/3 of the combined total of $76. Therefore, Jane has $76 / 3 = $25.  Now we can calculate the amount of money that Jean has. Since Jean has three times as much money as Jane, then Jean has 3 x $25 = $75.  Therefore, Jean has $75 and Jane has $25. The condition that \"They have a combined total of $76\" is relevant to the calculation process, as it provides us with the initial amount of money that Jane has.\nWe know that Jean has three times as much money as Jane. This means that Jean has $3x and Jane has $x, where x is an unknown amount.  We also know that they have a combined total of $76. This means that 3x + x = 76.  We can solve this equation to find that x = $24.  Therefore, Jean has $3x = 3(24) = $72.  The salary of Tom is $50 per month does not affect the calculation process of how much money Jean has.  Therefore, Jean has $72.", "equation": "The salary of Tom is $50 per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.2852592170238495]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Tom bought 12 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Alex invited 10 friends over and planned to serve 3 burgers per person. That means he needs to buy 30 burgers.  Step 2: His one friend doesn't eat meat and one friend doesn't eat bread, so he only needs 28 burgers.  Step 3: The burger buns come 8 to a pack. That means he needs to buy 4 packs of buns.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of packs of buns needed for each person. The fact that Tom bought 12 pounds of lettices does not affect the calculation.  Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "First, Alex needs to buy enough burgers for 10 people, minus the one person who does not eat meat. That means he needs to buy enough burgers for 9 people.   Since he plans to cook 3 burgers for each person, he needs to buy 27 burgers.   Since each pack of buns contains 8 buns, he will need 4 packs of buns to provide for all of the burgers.   Therefore, Alex needs to buy 4 packs of buns.   The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of the problem, as it tells us how many burgers he needs to buy.\nAlex invited 10 friends over - 1 of them didn't eat meat, so he would not need a burger. 1 of his friends didn't eat bread, so he would not need a bun. Therefore, Alex would need to cook 8 burgers and provide 8 buns for the remaining 8 guests. Since there were 8 buns in each pack, he would need to buy 1 pack of buns.  The condition \"and had invited 10 friends over\" is relevant because it tells us the number of people attending the cookout. Without this information, we would not know how many people we need to provide food for.\nAlex has 10 friends coming over, but 1 of them said they will bring their own food, so we can assume that Alex only needs to provide 9 people with burgers. Since each guest will get 3 burgers, Alex will need to cook 27 burgers. Since each pack of buns comes with 8 buns, Alex will need to buy 4 packs of buns.   The condition that 1 of his friends doesn't eat meat and said they would bring their own food is not relevant to the calculation process of how many packs of buns Alex needs to buy, since the calculation process is based on the number of people who will be eating burgers.\nAlex has 10 guests, but one of them said they will bring their own food and another one of them said they don't eat bread, so that means Alex only needs to buy buns for 8 guests.  Since each guest needs 3 burgers, that means Alex needs to buy 24 burgers.  Since each pack of buns contains 8 buns, that means Alex needs to buy 3 packs of buns.  So, the answer is 3 packs of buns.  Yes, the condition \"The burger buns came 8 to a pack.\" is relevant to the calculation process of the problem, since it's necessary to know how many buns are in each pack in order to calculate how many packs Alex needs to buy.\nAlex needs to buy enough buns for the burgers he will be serving. He needs to serve 3 burgers to each of his 10 guests, so he needs to buy 30 burgers. Since the buns come 8 to a pack, he needs to buy 4 packs in total.  The condition provided regarding Tom buying 12 pounds of lettuces is not relevant to the calculation process.", "equation": "Tom bought 12 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.34122082591056824]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Emma sent a total of 10 texts to Allison and Brittney on Monday and Tuesday combined. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sends 5 texts each to Allison and Brittney. That's 10 texts in total. On Tuesday, Sydney sends 15 texts each to Allison and Brittney. That's 30 texts in total. Emma sent a total of 10 texts to both Allison and Brittney on Monday and Tuesday combined. This means that Sydney sent 40 texts to Allison and Brittney on both days (10 texts + 30 texts = 40 texts). Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Emma sent a total of 10 texts to Allison and Brittney on Monday and Tuesday combined.", "condition_question_similarity": [0.6832855343818665, 0.5654420852661133, 0.6577655673027039]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Emma distributed 50 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had initially. Since there were 250 balloons in the package and Dante shared them evenly among his 5 friends, each friend had 250/5 = 50 balloons initially. Step 2: Calculate the number of balloons Dante asked them to give back. Dante asked each of his friends to give him 11 balloons, so they each gave him 11 balloons. Step 3: Calculate the number of balloons each friend has now. Each friend had 50 balloons initially, and each of them gave Dante 11 balloons, so each of them has 50-11 = 39 balloons now. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of balloons each person has. The fact that Emma distributed 50 candies to each of them does not affect the calculation process. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly distributed the 250 balloons among his 5 friends. So, each friend had 250/5 = 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons. So, each friend now has 50 - 11 = 39 balloons.   Finally, Emma distributed 50 candies to each of them. So, each friend now has 39 + 50 = 89 balloons.   So, the answer is that each friend now has 89 balloons.   Yes, the condition \"There were 250 balloons in one package\" is relevant to the calculation process of the problem. Without this condition, we wouldn't know how many balloons were initially distributed to each friend.\nDante originally shared 250 balloons among his 5 friends, so each friend had 50 balloons.   Dante then asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.   Emma then distributed 50 candies to each of them, so each friend now has 39 balloons and 50 candies.  So, the answer is that each friend has 39 balloons. The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem \"How many balloons does each friend have now?\" because it determines the number of balloons each friend had in the beginning, which is an important factor in determining the final answer.\nAt first, each friend had 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons, meaning each friend gave 11 balloons back to Dante.  Now each friend has 50 - 11 = 39 balloons.  The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is indeed relevant to the calculation process of this problem.\nEach friend had 50 balloons before Dante asked them to give him 11 balloons each. So, each friend has 39 balloons now (50 - 11 = 39).  The condition \"Emma distributed 50 candies to each of them\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\". That condition has no effect on the number of balloons each friend has.", "equation": "Emma distributed 50 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.25343507528305054]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Ada has 50 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Charley has 51 white beads and 90 black beads, so he has a total of 141 beads. He pulls out 1/6 of the black beads, which equals 15 black beads, and a third of the white beads, which equals 17 white beads. So he pulls out a total of 32 beads. The condition \"Ada has 50 fewer black cubes than Charley\" is not relevant to the calculation process of the problem, since the question asks about the number of beads Charley pulled out, not the number of beads Ada has. Therefore, Charley pulled out a total of 32 beads.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads, which is 90/6 = 15. He also pulled out a third of the white beads, which is 51/3 = 17. So, Charley pulled out 15 + 17 = 32 beads in total.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process because it tells us how many white beads Charley has in the bag, which is necessary for calculating how many white beads Charley pulled out.\nCharley has 51 white beads and 90 black beads, so he has a total of 141 beads. He pulls out 1/6 of the black beads, which equals 15 black beads, and a third of the white beads, which equals 17 white beads. So he pulls out a total of 32 beads. This condition is relevant because it gives us the number of black beads Charley has in his bag, which is necessary in order to calculate how many beads he pulls out.\nFirst, we need to calculate how many black beads Charley pulled out. 1/6 of 90 black beads is 15 black beads.  Next, we need to calculate how many white beads Charley pulled out. A third of 51 white beads is 17 white beads.  Therefore, Charley pulled out 15 black beads and 17 white beads, so he pulled out 32 beads in total.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem, since it provides information on the number of black beads Charley pulled out.\nCharley has 90 black beads and 51 white beads.  He pulls out 1/6 of the black beads, which is 90/6 = 15 black beads.  He also pulls out a third of the white beads, which is 51/3 = 17 white beads.   Therefore, Charley pulled out a total of 15 + 17 = 32 beads.   The condition \"Ada has 50 fewer black cubes than Charley\" is not relevant to the calculation process of the problem, since the question asks about the number of beads Charley pulled out, not the number of beads Ada has.", "equation": "Ada has 50 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.36845165491104126]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Mary sent a total of 15 texts to Allison and Brittney on Monday and Tuesday combined. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sends to Allison on Monday. Sydney sends 5 texts to Allison on Monday.  Step 2: Calculate the number of texts Sydney sends to Brittney on Monday. Sydney sends 5 texts to Brittney on Monday.  Step 3: Calculate the number of texts Sydney sends to Allison on Tuesday. Sydney sends 15 texts to Allison on Tuesday.  Step 4: Calculate the number of texts Sydney sends to Brittney on Tuesday. Sydney sends 15 texts to Brittney on Tuesday.  Step 5: Calculate the total number of texts Sydney sends to Allison and Brittney on both days. Sydney sends 5 + 5 + 15 + 15 = 40 texts to Allison and Brittney on both days.  Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of texts sent by Mary. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Mary sent a total of 15 texts to Allison and Brittney on Monday and Tuesday combined.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6631492376327515]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Ada picked 5 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of baskets Lilibeth filled. Lilibeth filled 6 baskets, and each basket holds 50 strawberries. That means Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of baskets Ada picked. Ada picked 5 more baskets than Lilibeth, so Ada picked 11 baskets. Step 3: Calculate the number of strawberries Lilibeth and her friends picked in all. Since three of Lilibeth's friends picked the same amount as her, that means they all picked 300 strawberries. So, Lilibeth and her friends picked 300 + 300 + 300 + 300 = 1200 strawberries in all. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of baskets Ada picked. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, let's calculate how many strawberries Lilibeth picked: 6 baskets x 50 strawberries per basket = 300 strawberries.   Now, let's calculate how many pears Ada picked: 300 strawberries + 5 pears = 305 pears.   Finally, let's calculate how many strawberries Lilibeth and her friends picked in total: 300 strawberries (Lilibeth) + 300 strawberries (3 friends) = 600 strawberries.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of the problem as it provided the initial information needed to calculate the number of strawberries that Lilibeth and her friends picked in total.\nLilibeth fills 6 baskets where each basket holds 50 strawberries. That means Lilibeth picked 300 strawberries (6 x 50).  If three of Lilibeth's friends pick the same amount as her, that means a total of 600 strawberries (4 x 300).  The condition \"Ada picked 5 more pears than Lilibeth\" is not relevant to the calculation process of the problem.", "equation": "Ada picked 5 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.29096606373786926]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Ada, who doesn't eat popcorn and drinks coke instead, bought 50 movie tickets. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "First, we need to calculate how many pieces of popcorn the four people can eat in total. We know that Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This means that the four people can eat a total of 90 + (3 x 60) = 270 pieces of popcorn.  Next, we need to calculate how many servings of popcorn this is equivalent to. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings.  Therefore, Jared should order 9 servings of popcorn for all of them. The condition \"Ada, who doesn't eat popcorn and drinks coke instead, bought 50 movie tickets\" is not relevant to the calculation process of the problem.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. That makes 90 + (3 x 60) = 270 pieces of popcorn in total.   Since there are 30 pieces of popcorn in a serving, that means 270 pieces of popcorn is equal to 270/30 = 9 servings of popcorn.   Therefore, Jared should order 9 servings of popcorn for all of them.  Yes, the condition \"there are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem. This is because the condition is what determines how many servings of popcorn Jared should order for all of them.\n1. Jared and his three other friends need to eat a total of 240 pieces of popcorn (90 pieces for Jared and 60 pieces for each friend). 2. Since there are 30 pieces of popcorn in a serving, Jared and his friends need 8 servings (240 pieces of popcorn / 30 pieces of popcorn per serving). 3. Since Ada bought 50 movie tickets, Jared should order 8 servings of popcorn for all of them (8 servings for Jared and his friends and 0 servings for Ada).   Therefore, Jared should order 8 servings of popcorn for all of them. The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate how many pieces of popcorn the four people can eat in total. We know that Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This means that the four people can eat a total of 90 + (3 x 60) = 270 pieces of popcorn.  Next, we need to calculate how many servings of popcorn this is equivalent to. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings.  Therefore, Jared should order 9 servings of popcorn for all of them. The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process as it tells us how many pieces of popcorn the four people can eat in total.\nFirst, we need to calculate how many pieces of popcorn Jared and his three friends will eat in total:  Jared: 90 pieces  Friends: 60 pieces x 3 = 180 pieces  Total: 90 + 180 = 270 pieces  Now, we need to calculate how many servings of popcorn this will require:  270 pieces / 30 pieces per serving = 9 servings  Therefore, Jared should order 9 servings of popcorn for all of them.   The condition \"Ada, who doesn't eat popcorn and drinks coke instead, bought 50 movie tickets.\" is not relevant to the calculation process of the problem.", "equation": "Ada, who doesn't eat popcorn and drinks coke instead, bought 50 movie tickets.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.15901128947734833]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Tom wrote 25 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "3 nights ago, Juwella read 15 pages. 2 nights ago, she read twice that many pages, so that would be 30 pages. Last night, she read 5 pages more than the previous night, so that would be 35 pages. So, she has already read 80 pages in total. Since the book has 100 pages, she will read 20 pages tonight. The condition \"Tom wrote 25 more pages than the other author\" is not relevant to the calculation process of this problem, so it can be ignored. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "3 nights ago, Juwella read 15 pages. 2 nights ago, she read twice that many pages, so that would be 30 pages. Last night, she read 5 pages more than the previous night, so that would be 35 pages. So, she has already read 80 pages in total. Since the book has 100 pages, she will read 20 pages tonight.   The condition \"Tom wrote 25 more pages than the other author\" is not relevant to the calculation process of this problem.", "equation": "Tom wrote 25 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.26223045587539673]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Tom is 10 dollars per week. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the total amount of money between Jean and Jane. The total amount of money between Jean and Jane is $76.  Step 2: Calculate the amount of money each person has. Since Jean has three times as much money as Jane, we can set up a proportion:  3x = 76  x = 76/3 = $25.33  Therefore, Jean has $25.33 and Jane has $50.67.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the total amount of money between Jean and Jane. The salary of Tom is 10 dollars per week and does not affect the calculation process.  Therefore, Jean has $25.33.", "numerical_answer": 25.33, "gold_answer": "57", "instructions": "First, we need to determine how much money Jane has. Jane has a combined total of $76 with Jean, so if Jean has three times as much money as Jane, Jane must have $24 (76/3 = 24).   Second, we need to determine how much total money they have. We are told that they have a combined total of $76, so the total money they have is $76.   Finally, we can calculate how much money Jean has. Since Jean has three times as much money as Jane, Jean must have $72 (24 x 3 = 72).   Therefore, the answer is that Jean has $72.   The condition \"They have a combined total of $76\" is relevant to the calculation process, as it tells us how much money they have in total.\nJean has three times as much money as Jane. This means that if we know the amount of money Jane has, we can calculate the amount of money Jean has.   We know that they have a combined total of $76. This means that the total amount of money they have is $76.  Now, we can subtract Jane's money from the total amount. We don't know how much Jane has, so let's use a variable, x, to represent Jane's money.  $76 = x + 3x  We can solve the equation for x:  $76 = 4x  $76 / 4 = x  x = $19  Now, we know that Jane has $19, so Jean has three times that amount, which is $57.   The condition \"The salary of Tom is 10 dollars per week.\" is not relevant to the calculation process of the problem; it simply provides additional information that is not needed to solve the problem.", "equation": "The salary of Tom is 10 dollars per week.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.1800823211669922]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Tom sees 50 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students.  Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each, so that's 25 + 25 = 50 students.  Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many as her first class, so that's 20/2 = 10 students.  Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each, so that's 28 + 28 = 56 students.  Step 5: Calculate the total number of students Monica sees every day. Monica has 6 classes per day, so we need to add all the students together: 20 + 50 + 10 + 56 = 136 students.  Step 6: Calculate the total number of students Tom sees every day. Tom sees 50 more students than Monica every day, so he sees 50 + 136 = 186 students.  Step 7: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica has 6 classes per day.  The first class has 20 students.  The second and third classes have 25 students.  Her fourth class has half as many as her first class, so 10 students.  Her fifth and sixth classes have 28 students.   So Monica sees a total of 118 students per day.   Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process, because it gives us the number of classes to include in our calculation. Without this information, we wouldn't know how many classes to include in the calculation.\nThe first class has 20 students.  The second and third classes have 25 students each.  The fourth class has half as many as the first class, so 10 students.  The fifth and sixth classes have 28 students each.   Adding them up, Monica sees a total of 118 students every day.   Yes, the condition that the first class has 20 students is relevant, as it affects the number of students in the fourth class. Without this information, we wouldn't know how many students are in the fourth class.\nMonica has 6 classes per day, with 20, 25, 25, 10, 28, and 28 students respectively. So, Monica sees a total of 116 students each day. The condition regarding the second and third classes having 25 students is relevant to the calculation process, as it helps determine the total number of students Monica sees each day.\nFirst, we need to calculate the number of students in Monica's fourth class. Since it has half as many as her first class, it has 10 students.  Now, we can add up all the students Monica sees each day: 20 + 25 + 25 + 10 + 28 + 28 = 136 students.  Finally, we can subtract this number from Tom's number of students (50 more than Monica's): 50 + 136 = 186 students.  So, Monica sees 136 students each day, and Tom sees 186 students each day.  Yes, the condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process of this problem, because it is part of the total number of students Monica sees each day.\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. Therefore, she sees 75 students in her first four classes.   For her fifth and sixth classes, she sees 28 students each. So, she sees 56 students in her last two classes.   Therefore, Monica sees 75 + 56 = 131 students each day.   The condition \"Tom sees 50 more students than Monica every day\" is not relevant to the calculation process of this problem.", "equation": "Tom sees 50 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.5796477794647217]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Mary ate 10 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies Amy has. Now, we know that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. So, altogether she has 250 candies. Step 5: Calculate the number of baskets Amy will fill. Amy needs to fill each basket with 10 candies, so she will fill 250 ÷ 10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has and the number of baskets Amy will fill. The fact that Mary ate 10 more cookies than Amy does not affect the calculation. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "We are given that Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.   This means that she has 7 x 5 = 35 M&Ms and 6 x 35 = 210 marshmallows.   Now, if Amy fills each basket with 10 candies, she will fill 5 baskets with chocolate bars, 35 baskets with M&Ms, and 21 baskets with marshmallows.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process since it tells us how many chocolate bars Amy has, which is necessary to calculate the total number of baskets she will fill.   Overall, Amy will fill 61 baskets with 10 candies each.\nAmy has 5 chocolate bars.  7 times as many M&Ms as chocolate bars means that she has 35 M&Ms.  6 times as many marshmallows as M&Ms means that she has 210 marshmallows.   So, in total, she has 5 + 35 + 210 = 250 candies.   If Amy fills each basket with 10 candies, then she can fill 250 / 10 = 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, because it helps us calculate how many M&Ms Amy has.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.  She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.  Amy fills each basket with 10 candies, so she will fill (5 + 35 + 210) / 10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, as it tells us that Amy has 210 marshmallows. Without this information, we would not have been able to calculate the total number of candies Amy has and thus the number of baskets she can fill.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. She has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  In total, she has 5 + 35 + 210 = 250 candies.   Since she is filling each basket with 10 candies, she will fill 250/10 = 25 baskets.   The condition \"Mary ate 10 more cookies than Amy\" is not relevant to the calculation process for this problem.", "equation": "Mary ate 10 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.5486031770706177]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Emma made a salary of $15 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "First, Grover bought 3 boxes of face masks for $15. That means he bought 60 face masks for $15. Second, he plans to sell them for $0.50 each. That means he will make $30 (60 masks x $0.50 each) from selling the boxes. Finally, we can calculate Grover's total profit by subtracting the cost of the 3 boxes from the amount he will make from selling them. This means Grover's total profit will be $30 - $15 = $15. The condition \"Emma made a salary of $15 last year\" is not relevant to the calculation process of the problem. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to figure out how much it cost Grover to buy the 3 boxes. Each box has 20 face masks, so the total number of face masks is 20 x 3 = 60. That means Grover bought 60 face masks for $15.   Second, we need to figure out how much Grover will earn from selling the 3 boxes. Since each box has 20 face masks and Grover plans to sell them for $0.50 each, the total amount he will make from selling the boxes is 20 x 3 x 0.50 = $30.   Finally, we can calculate Grover's total profit by subtracting the cost of the 3 boxes from the amount he will make from selling them. This means Grover's total profit will be $30 - $15 = $15.   So, in answer to your question, yes, the condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem, since it helps us figure out how much Grover will make from selling the 3 boxes.\nFirst, Grover bought 3 boxes of face masks for $15. So his total cost was $15.   Then, he plans to sell them for $0.50 each. Since each box has 20 face masks, he will get $10 (20 masks x $0.50 each) for each box.   Therefore, his total profit will be $30 (3 boxes x $10 each).   The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it determines the price Grover will get for each box of face masks.\nFirst, Grover bought 3 boxes of face masks for a total of $15.  Second, he plans to sell each box for $0.50 each, so the total selling price of the 3 boxes will be $1.50 (3 x 0.50).  Finally, his total profit will be $1.50 - $15 = -$13.50.  The condition \"Emma made a salary of $15 last year\" is not relevant to the calculation process of the problem.", "equation": "Emma made a salary of $15 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.2654327154159546]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Mary asked 50 questions to the teacher about the homework. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Martha has finished 2 problems, Jenna has finished (4 x 2) - 2 = 6 problems, and Mark has finished (6 / 2) = 3 problems. This means the total number of problems the friends have finished is 2 + 6 + 3 = 11. Subtracting this from the total number of problems (20) gives us 20 - 11 = 9. Therefore, 9 problems have been finished by Angela and no one else. The condition \"Mary asked 50 questions to the teacher about the homework\" is not relevant to the calculation process. Therefore, 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, which is 8 - 2 = 6.  Mark has finished half the number Jenna did, which is 3.   So, the total number of problems that have been finished by the friends is 2 + 6 + 3 = 11.   Therefore, the number of problems that have no one but Angela finished is 20 - 11 = 9.   Yes, the condition \"Out of 20 problems\" is relevant to the calculation process of the problem, since it provides the total number of problems that Angela needs to solve.\nMartha has finished 2 problems. Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished (6 / 2) = 3 problems.  Therefore, the total number of problems that have been finished by Angela's friends is 2 + 6 + 3 = 11.  Since Mary asked 50 questions, there are 50 + 11 = 61 total problems.  Since none of the friends worked on the same problems, the answer to the question is 61 - 11 = 50 problems have no one but Angela finished.  The condition \"Martha has finished 2\" is relevant to the calculation process, as it is the starting point of the calculation.\nMartha has finished two problems, Jenna has finished (4 * 2) - 2 = 6 problems, and Mark has finished (6/2) = 3 problems. This means the total number of problems the friends have finished is 2 + 6 + 3 = 11. Subtracting this from the total number of problems (20) gives us 20 - 11 = 9. Therefore, 9 problems have been finished by Angela and no one else.   The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it helps us to determine the number of problems Jenna has finished.\nMartha has finished 2 problems,  Jenna has finished 4 x 2 minus 2 = 6 problems  Mark has finished half of Jenna's number of problems, which is 3.  Therefore, the total number of problems the three friends have finished is 2 + 6 + 3 = 11.   The total number of problems is 20, so Angela has finished the remaining 20 - 11 = 9 problems.   The condition \"Mary asked 50 questions to the teacher about the homework\" is not relevant to the calculation.", "equation": "Mary asked 50 questions to the teacher about the homework.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.3175411820411682]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Mary drew 30 skip lines on the ground. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Sam completed in each round. Sam skipped 16 times in each round. Step 2: Calculate the number of skips Jeff completed in the first round. Jeff completed 1 fewer skip than Sam in the first round, so Jeff completed 15 skips in the first round. Step 3: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer times than Sam in the second round, so Jeff completed 13 skips in the second round. Step 4: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more times than Sam in the third round, so Jeff completed 20 skips in the third round. Step 5: Calculate the number of skips Jeff completed in the last round. Jeff only completed half the number of skips as Sam in the last round, so Jeff completed 8 skips in the last round. Step 6: Calculate the average number of skips per round completed by Jeff. Now, we know that Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the last round. The average number of skips per round completed by Jeff", "numerical_answer": 13.5, "gold_answer": "14", "instructions": "In the first round, Sam completed 17 skips and Jeff completed 16 skips.  In the second round, Sam completed 16 skips and Jeff completed 13 skips.  In the third round, Sam completed 16 skips and Jeff completed 20 skips.  In the last round, Sam completed 16 skips and Jeff completed 8 skips.  The average number of skips per round completed by Jeff is then (16 + 13 + 20 + 8) / 4 = 15 skips per round.   The condition \"Mary drew 30 skip lines on the ground\" is not relevant to the calculation process of this problem.", "equation": "Mary drew 30 skip lines on the ground.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.18077275156974792]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Tom watched 5 movies last year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "First, Jared needs 90 pieces of popcorn and each of his friends need 60 pieces of popcorn. That's a total of 270 pieces of popcorn. Second, there are 30 pieces of popcorn in a serving. That means they need 9 servings of popcorn (270 姊 30 = 9). Finally, we can calculate how many servings of popcorn Jared should order for all of them. Since he needs 9 servings of popcorn, he should order 9 servings. The condition \"Tom watched 5 movies last year\" is not relevant to the calculation process and does not affect the answer. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, let's figure out how many pieces of popcorn each person needs to eat. Jared needs 90 pieces, and each friend needs 60 pieces, so that's a total of 270 pieces of popcorn. Since there are 30 pieces in a serving, then Jared and his friends need 9 servings of popcorn. Tom's 5 movies is not relevant to this calculation.\n1) How many pieces of popcorn do Jared and his three other friends need to eat?  Jared needs 90 pieces of popcorn, and his three friends each need 60 pieces of popcorn, so in total they need 90 + (3 x 60) = 270 pieces of popcorn.  2) How many pieces of popcorn are in one serving?  One serving contains 30 pieces of popcorn.  3) How many servings of popcorn should Jared order for all of them?  In order to meet the needs of all four people, Jared should order 270 pieces of popcorn / 30 pieces of popcorn per serving = 9 servings of popcorn.   The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, since it tells us how much popcorn Jared needs to eat and is used in the calculation of the total number of pieces of popcorn needed by all four people.\nThe first step is to calculate the total number of pieces of popcorn that Jared and his friends can eat. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn, so the total number of pieces of popcorn that Jared and his friends can eat is 90 + 3 x 60 = 270 pieces of popcorn.   The second step is to calculate how many servings of popcorn they need to order. Since each serving has 30 pieces of popcorn, they need to order 270 姊 30 = 9 servings of popcorn.   So, Jared should order 9 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process of this problem, since it states how many pieces of popcorn each of Jared's friends can eat. This information is needed in order to calculate the total number of pieces of popcorn that Jared and his friends can eat, which is a required step in order to calculate how many servings of popcorn they need to order.   The information about the number of movies Tom watched last year is not relevant to this calculation process.\nJared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This means that all four of them together can eat 90 + 60 + 60 + 60, which is 270 pieces of popcorn. Since each serving has 30 pieces of popcorn, Jared should order 9 servings of popcorn for all four of them.   The condition \"Tom watched 5 movies last year\" is not relevant to the calculation process of this problem.", "equation": "Tom watched 5 movies last year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.1497078388929367]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Jack makes 35 non-beaded dresses. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. We know that 20 beads are needed to make one beaded necklace. So, for 10 necklaces on Monday, Kylie needs 10 x 20 = 200 beads. For 2 necklaces on Tuesday, Kylie needs 2 x 20 = 40 beads. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. We know that 10 beads are needed to make one beaded bracelet. So, for 5 bracelets, Kylie needs 5 x 10 = 50 beads. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. We know that 5 beads are needed to make one beaded earring. So, for 7 earrings, Kylie needs 7 x 5 = 35 beads. Step 4: Calculate the total number of beads used. Now, we know that Kylie used 200 beads for the necklaces, 50 beads for the bracelets, and 35 beads for the earrings. So, in total, Kylie used 200 + 50 + 35", "numerical_answer": 285, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday.   This means she needs 10 x 20 + 2 x 20 = 200 beads for the necklaces.  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday.   This means she needs 5 x 10 + 7 x 5 = 75 beads for the bracelets and earrings.   Therefore, Kylie uses 200 + 75 = 275 beads in total to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, as it is needed to calculate the number of beads used for the necklaces.   Jack making 35 non-beaded dresses is not relevant to the calculation process.\nKylie makes 10 beaded necklaces on Monday, so she needs 200 beads for that.   On Tuesday Kylie makes 2 beaded necklaces, so she needs 40 beads for that.   On Wednesday Kylie makes 5 beaded bracelets and 7 beaded earrings, so she needs 50 beads for the bracelets and 35 beads for the earrings.   Therefore, in total Kylie uses 335 beads to make her jewelry.   The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process as it gives information about how many beads Kylie needs to make a beaded necklace.  This is necessary information to calculate how many beads Kylie uses in total.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday.  This means that Kylie used 200 beads for necklaces on Monday and Tuesday (10 necklaces x 20 beads per necklace = 200 beads).  Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday.  This means that Kylie used 75 beads for bracelets (5 bracelets x 10 beads per bracelet = 50 beads) and 35 beads for earrings (7 earrings x 5 beads per earring = 35 beads).  In total, Kylie used 310 beads to make her jewelry (200 beads for necklaces + 50 beads for bracelets + 35 beads for earrings = 310 beads).  The condition that \"Jack makes 35 non-beaded dresses\" is not relevant to the calculation process of this problem.", "equation": "Jack makes 35 non-beaded dresses.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.22748662531375885]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Ada baked 10 cookies, but they accidentally dropped some on the floor and had to throw them away. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave away. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. This totals 15 + 23 = 38 cookies. Step 2: Calculate the number of cookies Ada baked. Ada baked 10 cookies, but they dropped some on the floor and had to throw them away. So, we don't know how many cookies Ada gave away. Step 3: Calculate the number of cookies Uncle Jude put in the fridge. Uncle Jude put some cookies in the fridge and gave the rest to Anna. We know that Uncle Jude gave 38 cookies away, and he gave twice as many cookies to Anna as he gave to Tim. That means he gave 15 cookies to Tim and 30 cookies to Anna. That leaves 256 - 38 - 15 - 30 = 183 cookies in the fridge. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given away. The fact that Ada baked 10 cookies and dropped some on the floor is not relevant to the calculation process. Therefore, Uncle Jude put 183 cookies in the fridge.", "numerical_answer": 183, "gold_answer": "188", "instructions": "First, we need to know how many cookies Uncle Jude gave to Tim, Mike, and Anna.  Tim: 15 cookies Mike: 23 cookies Anna: ?  Now, we can calculate how many cookies Anna received. We know that Uncle Jude gave twice as many cookies to Anna as he gave to Tim, so we can multiply 15 by 2 to get 30.  Anna: 30 cookies  Finally, we can calculate how many cookies Uncle Jude put in the fridge. We know that Uncle Jude baked 256 cookies, and we know how many he gave to Tim, Mike, and Anna. So, we can subtract the total number of cookies given away from the total number of cookies baked to get the number of cookies he put in the fridge.  256 cookies baked - (15 + 23 + 30) cookies given away = 188 cookies in the fridge  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process because it tells us the total number of cookies that he had to begin with. We need this information in order to calculate how many cookies he put in the fridge.\nFirst, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. That means he gave 256 - (15 + 23) = 218 cookies to Anna.  Then, Uncle Jude gave twice as many cookies to Anna as he gave to Tim, which means he gave Anna 2 脳 15 = 30 more cookies.  So, Uncle Jude gave Anna a total of 218 + 30 = 248 cookies.  Finally, Uncle Jude put the remaining cookies in the fridge, which means he put 256 - 248 = 8 cookies in the fridge.  Therefore, the answer is 8 cookies.  Yes, the condition given in the problem is relevant to the calculation process since it tells us how many cookies Uncle Jude initially gave away and how many were left for him to put in the fridge.\nUncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike. He gave twice as many cookies as he gave Tim to Anna: 15 x 2 = 30 He put the rest in the fridge: 256 - (15 + 23 + 30) = 188  Ada's 10 cookies are not relevant to the calculation process of the problem.", "equation": "Ada baked 10 cookies, but they accidentally dropped some on the floor and had to throw them away.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.26652592420578003]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Jack sees 20 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "First, Monica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as her first class (20/2 = 10). The fifth and sixth classes have 28 students each. This adds up to a total of 136 students that Monica sees each day. The condition that \"Jack sees 20 more students than Monica every day\" is relevant to the calculation process, since it tells us that Jack sees 156 students each day (136 + 20 = 156). Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. That's a total of 65 students.   Then, Monica sees 28 students in her fifth and sixth classes, for a total of 93 students.   So, Monica sees 93 students each day.   Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process of the problem, since it tells us how many classes Monica has and how many students she sees in each class.\nStep 1: Monica sees 20 students in the first class.  Step 2: Monica sees 25 students in the second and third classes.  Step 3: Monica sees 10 students in the fourth class.  Step 4: Monica sees 28 students in the fifth and sixth classes.   Total students: 20 + 25 + 10 + 28 = 83 students   Yes, the condition \"The first class has 20 students\" is relevant to the calculation process of the problem because it determines the number of students in Monica's fourth class (10 students).\nMonica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as her first class (20/2 = 10). The fifth and sixth classes have 28 students each.   Total students Monica sees each day = 20 + 25 + 25 + 10 + 28 + 28 = 136  Yes, the condition \"The second and third classes have 25 students.\" is relevant to the calculation process of the problem.\nFirst, we need to calculate the number of students in Monica's fourth class. Since her fourth class has half as many as her first class, her fourth class has 10 students (20/2 = 10).  Next, we need to calculate the total number of students Monica sees each day. To do this, we can add up the number of students in each of her six classes: 20 + 25 + 25 + 10 + 28 + 28 = 136.  So, Monica sees 136 students each day.   The condition that her fifth and sixth classes have 28 students is relevant to the calculation process, because we need to know how many students are in each of Monica's classes in order to calculate the total number of students she sees each day.\nMonica sees 6 classes per day. The first class has 20 students, the second and third classes have 25 students each, and the fourth class has 10 students. The fifth and sixth classes have 28 students each. This adds up to a total of 118 students that Monica sees each day.  The condition that \"Jack sees 20 more students than Monica every day\" is not relevant to the calculation process of this problem, since we already know how many students Monica sees each day (118).", "equation": "Jack sees 20 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.64093017578125]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Mary has 20 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "Carla had 79 apples to begin with. 26 apples fell out, so that leaves 53. Finally, Carla had 8 apples left, so Buffy must have stolen 45 apples from her. The condition \"Mary has 20 more pineapples than Clara\" is not relevant to the calculation process of the problem. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Carla had 79 apples to begin with. 26 apples fell out, so that leaves 53. Finally, Carla had 8 apples left, so Buffy must have stolen 45 apples from her.   Yes, the condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process of the problem. That is the number of apples that Carla had to begin with, and we need that number to calculate how many apples Buffy stole from her.\nCarla put 79 apples in her backpack. 26 apples fell out of a hole on the bottom. So, Carla had 53 apples left. Buffy stole some of Carla's apples. At lunchtime, Carla only had 8 apples remaining.  Therefore, Buffy stole 45 apples from Carla.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process of problem \"How many apples did Buffy steal from Carla?\". It helps us to calculate how many apples Carla had after the 26 apples fell out of the hole.\nCarla initially put 79 apples in her backpack. 26 apples fell out of a hole on the bottom. This means that Carla had 53 apples remaining before Buffy stole any. Buffy stole some apples, leaving Carla with 8 apples remaining.  So the answer is that Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process, since it tells us how many apples Carla had left after Buffy stole some.\nCarla started with 79 apples. 26 apples fell out of the hole, leaving her with 53 apples. She then had 8 apples remaining after lunchtime, so Buffy must have stolen 45 apples from her.   The condition that Mary has 20 more pineapples than Clara is not relevant to the calculation process of the problem.", "equation": "Mary has 20 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.2922362983226776]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Jack bought 10 pounds of peanut butter fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate how many ounces of fudge Tomas ate. 1 pound is equal to 16 ounces, so 1.5 pounds is equal to 24 ounces.  Step 2: Calculate how many ounces of fudge Katya ate. Half a pound is equal to 8 ounces.  Step 3: Calculate how many ounces of fudge Boris ate. 2 pounds is equal to 32 ounces.  Step 4: Calculate the total amount of fudge that Tomas, Katya and Boris ate. 24 + 8 + 32 = 64 ounces.  The condition that Jack bought 10 pounds of peanut butter fudge yesterday is not relevant to the calculation process of problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\" Therefore, the total amount of fudge that Tomas, Katya and Boris ate is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge. 1 pound is equal to 16 ounces, so 1.5 pounds is equal to 24 ounces.  Katya ate half a pound of peanut butter fudge. Half a pound is equal to 8 ounces.  Boris ate 2 pounds of fudge. 2 pounds is equal to 32 ounces.   Therefore, the total amount of fudge that Tomas, Katya and Boris ate is 24 + 8 + 32 = 64 ounces.   The condition that Jack bought 10 pounds of peanut butter fudge yesterday is not relevant to the calculation process of problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\"", "equation": "Jack bought 10 pounds of peanut butter fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.34958064556121826]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Tom received 30 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "First, Grover bought 3 boxes of face masks for $15. That means he bought 60 face masks for $15. Second, he plans to sell them for $0.50 each. That means he will make $30 (60 masks x $0.50 each) from selling the boxes. Finally, we can calculate Grover's total profit by subtracting the cost of the 3 boxes from the amount he will make from selling them. This means Grover's total profit will be $30 - $15 = $15. The condition \"Tom received 30 dozes of vaccine last year\" is not relevant to the calculation process of the problem. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, let's calculate the total cost of the 3 boxes of face masks. Each box has 20 face masks, so the total number of face masks is 60. The cost of each box is $15, so the total cost of the 3 boxes is $45.   Now, let's calculate the total profit. Grover plans to sell each box of face masks for $0.50 each, so the total amount he will receive from selling the 3 boxes of face masks is $30.   The total profit is calculated by subtracting the total cost from the total amount he will receive from selling the 3 boxes of face masks. Therefore, Grover's total profit is $15.   The condition \"Grover bought 3 boxes of face masks.\" is not relevant to the calculation process of the problem, as it is not necessary for calculating the total profit.\nFirst, calculate the cost of the 3 boxes: 3 x $15 = $45.  Next, calculate the total number of face masks: 3 x 20 = 60.  Then, calculate the price of the total number of face masks: 60 x $0.50 = $30.  Finally, calculate the total profit: $30 - $45 = -$15.  So, the answer is that Grover's total profit will be -$15.  The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process, as it is used to calculate the total price of the face masks.\nFirst, we need to calculate the cost of each box. Since Grover bought 3 boxes for $15, that means each box costs him $5.   Next, we need to calculate how much he can make from each box. Since he plans to sell them for $0.50 each, he can make $10 from each box.   Finally, we need to calculate his total profit. Since he bought 3 boxes, he can make a total profit of $30.   The condition \"Tom received 30 dozes of vaccine last year\" is not relevant to the calculation process of this problem.", "equation": "Tom received 30 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.15262249112129211]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Jack picked 20 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets, and each basket holds 50 strawberries. So, Lilibeth picks 6 x 50 = 300 strawberries. Step 2: Calculate the number of pears Jack picks. Jack picked 20 more pears than Lilibeth. That means Jack picked 320 pears. Step 3: Calculate the number of strawberries Lilibeth's friends pick. Lilibeth's friends picked the same amount as her, so they pick 300 strawberries each. Step 4: Calculate the total number of strawberries. Lilibeth picked 300 strawberries, and her friends picked 300 strawberries each. So, they picked 300 + 300 + 300 = 900 strawberries in total. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of pears Jack picked. Therefore, Lilibeth and her friends pick 900 strawberries in total.", "numerical_answer": 900, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picked: 6 baskets x 50 strawberries each = 300 strawberries.  Next, we need to calculate how many strawberries Jack picked: 300 strawberries (Lilibeth's amount) + 20 pears = 320 strawberries.  Finally, we need to calculate how many strawberries were picked by Lilibeth and her three friends: 320 strawberries (Jack's amount) x 4 (Lilibeth + 3 friends) = 1280 strawberries.  So, Lilibeth and her three friends picked 1280 strawberries in all.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem.\nFirst, we need to calculate how many strawberries Lilibeth picked. She filled 6 baskets with 50 strawberries each, so she picked 300 strawberries.  Next, we need to calculate how many strawberries her three friends picked. Since they each picked the same amount as Lilibeth, they also picked 300 strawberries.  Finally, we can calculate the total number of strawberries that Lilibeth and her friends picked. We add the number of strawberries that Lilibeth picked (300) to the number of strawberries that her three friends picked (300), which gives us a total of 600 strawberries.   Therefore, Lilibeth and her friends picked 600 strawberries in all.  The condition \"Jack picked 20 more pears than Lilibeth\" is not relevant to the calculation process of this problem, since it does not provide any information about how many strawberries Lilibeth and her friends picked.", "equation": "Jack picked 20 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.22375567257404327]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Ada got a bottle of venegar for free, which should have cost $5. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "First, we need to calculate the cost of each item. For that, we need to know the cost per item. The condition \"He saw that the Spam is $3 per can\" is relevant in this case, since it tells us the cost per can of Spam, which is $3. The other two items mentioned also have their corresponding costs per item, which are $5 for the peanut butter and $2 for the bread.  Now that we know the cost per item, we can calculate the total cost. Granger bought 12 cans of Spam, so the cost of the Spam is 12 x $3 = $36. He bought 3 jars of peanut butter, so the cost of the peanut butter is 3 x $5 = $15. He bought 4 loaves of bread, so the cost of the bread is 4 x $2 = $8.  The total amount he paid is the sum of the cost of the Spam, the peanut butter, and the bread, which is $36 + $15 + $8 = $59. The fact that Ada got a bottle of vinegar for free does not affect the calculation of the total amount that Granger paid.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, we need to calculate the cost of each item. For that, we need to know the cost per item. The condition \"He saw that the Spam is $3 per can\" is relevant in this case, since it tells us the cost per can of Spam, which is $3. The other two items mentioned also have their corresponding costs per item, which are $5 for the peanut butter and $2 for the bread.  Now that we know the cost per item, we can calculate the total cost. Granger bought 12 cans of Spam, so the cost of the Spam is 12 x $3 = $36. He bought 3 jars of peanut butter, so the cost of the peanut butter is 3 x $5 = $15. He bought 4 loaves of bread, so the cost of the bread is 4 x $2 = $8.  The total amount he paid is the sum of the cost of the Spam, the peanut butter, and the bread, which is $36 + $15 + $8 = $59. The fact that Ada got a bottle of vinegar for free does not affect the calculation of the total amount that Granger paid.\nFirst, we need to calculate the total cost of the items Granger bought:  12 cans of Spam ($3 each) = $36 3 jars of peanut butter ($5 each) = $15 4 loaves of bread ($2 each) = $8  Total cost of items Granger bought = $59  Now, we need to add the cost of the free bottle of vinegar, which should have cost $5.   Therefore, the total amount Granger paid = $59 + $5 = $64.   The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process because it is used to calculate the cost of the peanut butter.\nGranger bought 12 cans of Spam at $3 each, 3 jars of peanut butter at $5 each, and 4 loaves of bread at $2 each. So, the total amount he paid is 12 x $3 + 3 x $5 + 4 x $2 = $48.  The condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it tells us how much Granger paid for the 4 loaves of bread. Without this condition, we would not know how much he paid for the bread and the total amount he paid would be incorrect.\nThe total amount that Granger paid is:  12 cans of Spam: $3 x 12 = $36  3 jars of peanut butter: $5 x 3 = $15  4 loaves of bread: $2 x 4 = $8  Total amount paid = $36 + $15 + $8 = $59  The condition \"Ada got a bottle of venegar for free, which should have cost $5\" is not relevant to the calculation process of this problem.", "equation": "Ada got a bottle of venegar for free, which should have cost $5.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.20853158831596375]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Jack also received 20 texts from friends on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts each to Allison and Brittney. That's 5 texts each for a total of 10 texts. On Tuesday, she sent 15 texts each to them. That's 15 texts each for a total of 30 texts. So, the total number of texts Sydney sent to Allison and Brittney on both days is 10 + 30 = 40 texts. The fact that Jack received 20 texts from friends on both days does not affect the calculation process of how many texts Sydney sent to Allison and Brittney on both days. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Jack also received 20 texts from friends on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6359627842903137]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Tom raised 50 shrimps. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Blue fish make up half of all the fish in the aquarium, so that means that there are 40 blue fish. There are 15 fewer orange fish than blue fish, so that means there must be 25 orange fish. Tom raised 50 shrimps, but this information is not relevant to the problem. The total number of fish in the aquarium is 80, so that means there must be 15 green fish. Therefore, the answer is that there are 15 green fish when the total number of fish in the aquarium is 80. The condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of the problem, as it helps to figure out the number of fish in each color.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Blue fish make up half of all the fish in the aquarium, so that means that there are 40 blue fish.   There are 15 fewer orange fish than blue fish, so that means there must be 25 orange fish.   Tom raised 50 shrimps, but this information is not relevant to the problem.   The total number of fish in the aquarium is 80, so that means there must be 15 green fish.   Therefore, the answer is that there are 15 green fish when the total number of fish in the aquarium is 80.   The condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of the problem, as it helps to figure out the number of fish in each color.\nThere are 50 shrimps, which means there are 80 fish in total.  Half of the fish in the aquarium are blue, so there are 40 blue fish.  The condition states that there are 15 fewer orange fish than blue fish, which means there are 25 orange fish.   Since there are 80 fish in total, and we know there are 40 blue fish and 25 orange fish, the remaining fish must be green. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process.\nFirst, let's figure out how many blue fish are in the aquarium. Since blue fish make up half of all the fish, that means there are 40 blue fish.  Next, we know there are 15 fewer orange fish than blue fish. That means there are 25 orange fish.  Now, we can calculate how many green fish are there. Since the total number of fish in the aquarium is 80, that means there are 80 - 40 - 25 = 15 green fish.  The condition \"Tom raised 50 shrimps\" is not relevant to the calculation process.", "equation": "Tom raised 50 shrimps.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.3020743727684021]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, Tom repaired 10 more umbrellas than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works in a week. From Monday to Thursday, the cobbler works for 8 hours each day. That's 8 x 4 = 32 hours. On Friday, he only works from 8am to 11am. That's 3 hours. So in a week, the cobbler works 32 + 3 = 35 hours. Step 2: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour. So in 35 hours, the cobbler can mend 35 x 3 = 105 pairs of shoes. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours the cobbler works and the number of pairs of shoes that can be mended in an hour. The fact that Tom repaired 10 more umbrellas than the cobbler does not affect the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "Monday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Tuesday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Wednesday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Thursday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Friday: 3 hours x 3 pairs of shoes per hour = 9 pairs of shoes  Total: 95 pairs of shoes  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". Without the condition, it would be impossible to calculate the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, in 8 hours, he can mend 24 pairs of shoes.  From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes each day.  On Friday he only works from 8am to 11am, so he can mend 9 pairs of shoes.  Therefore, in a week, the cobbler can mend 24 pairs of shoes x 4 days (Monday - Thursday) + 9 pairs of shoes (Friday) = 93 pairs of shoes.  Yes, the condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process. Without this condition, we would not know how many pairs of shoes the cobbler can mend each day.\nThe cobbler works 8 hours a day from Monday to Thursday, and 3 hours on Friday. In a week, he works for 31 hours. This means he can mend 31 pairs of shoes in a week. The condition \"and on Friday, he only works from 8am to 11am\" is not relevant to the calculation process.\nThe cobbler can mend 3 pairs of shoes in an hour.   He works 8 hours each day from Monday to Thursday, and 3 hours on Friday.   Therefore, he can mend 24 pairs of shoes on Monday to Thursday, and 9 pairs of shoes on Friday.   In total, he can mend 33 pairs of shoes in a week.   The condition \"Last week, Tom repaired 10 more umbrellas than the cobbler.\" is not relevant to the calculation process of the problem.", "equation": "Last week, Tom repaired 10 more umbrellas than the cobbler.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.38010814785957336]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Every night, Ada reads 20 more pages than Juwella does. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read on the first night. Juwella read 15 pages on the first night. Step 2: Calculate the number of pages Juwella read on the second night. Juwella read twice as many pages on the second night, so she read 30 pages. Step 3: Calculate the number of pages Juwella read on the third night. Juwella read 5 pages more than the previous night, so she read 35 pages. Step 4: Calculate the total number of pages Juwella has read. We know that Juwella has read 15 pages on the first night, 30 pages on the second night, and 35 pages on the third night. This totals 80 pages. Step 5: Calculate the number of pages Ada has read. Ada reads 20 more pages than Juwella, so she has read 100 pages. Step 6: Calculate the number of pages left to be read. The book has 100 pages, and Juwella has read 80 pages. That means she needs to read 20 more pages. Step 7: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know", "numerical_answer": 20, "gold_answer": "20", "instructions": "None", "equation": "Every night, Ada reads 20 more pages than Juwella does.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.5020527243614197]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Mary picked 600 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets, and each basket holds 50 strawberries. That means Lilibeth picked 6 x 50 = 300 strawberries.  Step 2: Calculate the number of pears Mary picked. Mary picked 600 more pears than Lilibeth, so Mary picked 600 + 300 = 900 pears.  Step 3: Calculate the number of strawberries picked by Lilibeth's friends. Since Lilibeth picked 300 strawberries, and her friends picked the same amount as her, they picked 300 strawberries each.  Step 4: Calculate the total number of strawberries picked by Lilibeth and her friends. Lilibeth and her friends picked 300 + 300 + 300 + 300 = 1200 strawberries in total.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of strawberries Lilibeth's friends picked. Therefore, Lilibeth and her friends picked 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth picked 6 baskets of 50 strawberries each, so she picked 300 strawberries in total.  The three of her friends picked the same amount, so they picked 300 strawberries in total.  Lilibeth and her three friends picked 600 strawberries in total.  The condition \"Mary picked 600 more pears than Lilibeth\" is not relevant to the calculation process of this problem, since it does not involve the number of strawberries picked by Lilibeth and her friends.", "equation": "Mary picked 600 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.3246273696422577]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Ada raised 50 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Martha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so that's 8-2 = 6. Mark has finished half the number Jenna did, so that's 6/2 = 3. That means out of the 20 problems, the friends have finished a total of 2+6+3 = 11 problems. Therefore, the remaining problems are 20 - 11 = 9. Since none of the friends worked on the same problems, no one but Angela has finished any of those 9 remaining problems. The condition \"Ada raised 50 problems but no one could solve it\" is not relevant to the calculation process, since it does not affect the number of problems that Angela has worked on. Therefore, Angela has finished the remaining 9 out of 20 problems.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished 4 times the number Martha did minus 2. That would be 4 x 2 - 2 = 6.  Mark has finished half the number Jenna did. That would be 3.   So, in total, the friends have solved 2 + 6 + 3 = 11 problems.   There are 20 problems in total, so that means there are 20 - 11 = 9 problems left that Angela has to do.   The condition \"Out of 20 problems\" is relevant to the calculation process of the problem because it gives us the total number of problems that need to be solved. Without the condition, we would not know how many problems Angela has to do.\nMartha has finished 2 problems. Jenna has finished 4 x (2) - 2 = 6 problems. Mark has finished half of what Jenna did, so he has finished 3 problems.  So, in total, 11 problems have been solved by Martha, Jenna and Mark. This means that there are 9 problems left that Angela has to solve on her own.  The condition \"Martha has finished 2\" is relevant to the calculation process because it is used to calculate how many problems Jenna and Mark have solved.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so that's 8-2 = 6. Mark has finished half the number Jenna did, so that's 6/2 = 3. That means out of the 20 problems, the friends have finished a total of 2+6+3 = 11 problems. Therefore, the remaining problems are 20 - 11 = 9. Since none of the friends worked on the same problems, no one but Angela has finished any of those 9 remaining problems. The condition \"Jenna has finished four times the number Martha did minus 2,\" is relevant to the calculation process, since it's used to calculate Jenna's total number of finished problems.\nMartha has finished 2 problems Jenna has finished (4 x 2) - 2 = 6 problems Mark has finished (6/2) = 3 problems  So the total number of problems the friends have finished is 2 + 6 + 3 = 11.  Therefore, Angela has finished the remaining 9 out of 20 problems.  The condition \"Ada raised 50 problems but no one could solve it\" is not relevant to the calculation process, since it does not affect the number of problems that Angela has worked on.", "equation": "Ada raised 50 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4431252181529999]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Emma also received 15 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts each to Allison and Brittney. That's 5 texts each for a total of 10 texts. On Tuesday, she sent 15 texts each to them. That's 15 texts each for a total of 30 texts. So, the total number of texts Sydney sent to Allison and Brittney on both days is 10 + 30 = 40 texts. The condition that \"Emma also received 15 more texts from friends\" is not relevant to the calculation process, since it doesn't affect the number of texts that Sydney sent to Allison and Brittney. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Emma also received 15 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.5195595622062683]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Tom provides 10 towels for each customer. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of couples who will be in the hotel. There are 13 rooms for couples. If every room is filled to maximum capacity, then 13 couples will be in the hotel.  Step 2: Calculate the number of single customers who will be in the hotel. There are 14 single rooms. If every room is filled to maximum capacity, then 14 single customers will be in the hotel.  Step 3: Calculate the total number of customers who will be in the hotel. There are 13 couples and 14 single customers, which totals 27 customers.  Step 4: Calculate the amount of bubble bath needed. For each bath that is run, Isabelle needs 10ml of bubble bath. Since there are 27 customers, Isabelle needs 27 x 10 = 270ml of bubble bath.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of rooms in the hotel and how many customers each room can accommodate. Tom's provision of 10 towels for each customer is not relevant to the calculation process. Therefore, Isabelle needs 270ml of bubble bath.", "numerical_answer": 270, "gold_answer": "400", "instructions": "The condition \"There are 13 rooms for couples\" is not relevant to the calculation process of the problem because it doesn't affect the amount of bubble bath Isabelle needs to run the baths. The only relevant information is that Isabelle needs 10ml of bubble bath for each bath and there are 27 rooms (13 couples and 14 single rooms). So the total amount of bubble bath Isabelle needs is 270ml (10ml x 27 rooms).\nFirst we need to find out how many customers Isabelle is going to be running baths for. We know that there are 13 rooms for couples and 14 single rooms; this means there will be 27 customers in total. Now we need to multiply 27 customers by 10ml of bubble bath per bath. This means Isabelle needs 270ml of bubble bath in total. The condition of 14 single rooms is relevant to the calculation process, as it is part of the total number of customers.\nFirst, we need to calculate how many customers there are. There are 13 rooms for couples and 14 single rooms, so the total number of customers is 27.   Now, we need to calculate how many baths are run for these customers. Since Isabelle needs 10ml of bubble bath for each bath, she needs 270ml (27 x 10ml) of bubble bath in total.   Yes, the condition \"For each bath that is run, Isabelle needs 10ml of bubble bath.\" is relevant to the calculation process of the problem.\nThe first step is to calculate the number of customers that Isabelle needs to run bubble baths for. Since there are 13 rooms for couples and 14 single rooms, this means that there are 27 customers in total.  Now, we need to calculate the amount of bubble bath needed for each bath. As stated in the problem, Isabelle needs 10ml of bubble bath for each bath.  Therefore, the total amount of bubble bath needed for all 27 customers is 270ml.   The condition \"Tom provides 10 towels for each customer\" is not relevant to the calculation process.", "equation": "Tom provides 10 towels for each customer.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.12676627933979034]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Jack sold 50 cell phones last week. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the total number of computers sold. Mr. Lu's store was able to sell a total of 72 computers. Step 2: Calculate the number of laptops sold. Since half of the sales are laptops, there must be half of 72 computers sold, which is 36 laptops. Step 3: Calculate the number of netbooks sold. Since one-third of the sales are netbooks, there must be one-third of 72 computers sold, which is 24 netbooks. Step 4: Calculate the number of desktop computers sold. Since the rest of the sales are desktop computers, there must be 72 - 36 - 24 = 12 desktop computers sold. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold per type. The fact that Jack sold 50 cell phones last week does not affect the calculation process. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we know that half of the sales are laptops, one-third are netbooks and the rest are desktop computers. That means the total number of laptops and netbooks sold is $\\frac{1}{2}+\\frac{1}{3}=\\frac{5}{6}$.  Second, we know that the total number of computers sold is 72. Therefore, the total number of desktop computers sold is 72 - $\\frac{5}{6}$ = $\\frac{17}{6}$.   Therefore, the answer is 17.   The condition \"Jack sold 50 cell phones last week\" is not relevant to the calculation process of this problem.", "equation": "Jack sold 50 cell phones last week.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.23503361642360687]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Tom hiked for 200 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water needed. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This means that in total they need 1,200 ml of water per hour.  Step 2: Calculate how many hours they can hike with 4.8 L of water. Since 1 L = 1,000 ml, we can calculate that 4.8 L of water is equivalent to 4,800 ml. This means that they can hike for 4 hours with 4.8 L of water (4,800 ml 濮 1,200 ml per hour = 4 hours). Step 3: Determine if Tom's hike is relevant to the calculation process. No, Tom's hike is not relevant to the calculation process. The calculation process only involves Violet and her dog, and the amount of water they can carry. Tom's hike does not affect the amount of water Violet and her dog can carry, so it is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "To solve this problem, we need to calculate the total amount of water both Violet and her dog need. Violet needs 800 ml per hour and her dog needs 400 ml per hour. That means that combined they need 1,200 ml per hour.   Now that we know how much water they need per hour, we can calculate how many hours they can hike with 4.8 L of water. To do this, we need to divide the total amount of water (4.8 L) by the total amount of water needed per hour (1,200 ml). That gives us 4 hours.   So, Violet and her dog can hike for 4 hours with 4.8 L of water.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, since it tells us how much water Violet needs per hour. Without this condition, we wouldn't know how much water Violet needs and we wouldn't be able to calculate the total amount of water needed per hour.\nViolet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means that she needs a total of 1.2 L of water per hour (800 ml + 400 ml = 1.2 L). Therefore, in order to find out how many hours Violet and her dog can spend hiking, we need to divide 4.8 L (the amount of water she can carry) by 1.2 L (the amount of water she needs per hour). This gives us the answer of 4 hours. So, Violet and her dog can spend up to 4 hours hiking.  The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process because it is necessary to know the total amount of water needed per hour (1.2 L) in order to calculate the number of hours Violet and her dog can spend hiking.\nFirst, convert the speed of 3 km per hour to m/s: 3 km/hour = 0.83 m/s.  Next, calculate the total amount of water needed for the hike: 800 ml per hour for Violet and 400 ml per hour for her dog. This gives us a total of 1.2 L per hour.  Finally, divide the total amount of water needed (1.2 L) by the amount of water Violet can carry (4.8 L). This gives us a total of 4 hours.  Therefore, Violet and her dog can spend up to 4 hours hiking, given that Violet can carry 4.8 L of water.  The condition given about Tom hiking for 200 hours last year with a speed of 3 km/hour is not relevant to the calculation process of this problem.", "equation": "Tom hiked for 200 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.2687149941921234]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Ada sees 50 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each. That's a total of 50 students. Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class. Since the first class has 20 students, the fourth class has 10 students. Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each. That's a total of 56 students. Step 5: Calculate the total number of students Monica sees each day. Monica sees a total of 20 + 50 + 10 + 56 = 136 students each day. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of students Ada sees every day. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica has 6 classes per day. Her first class has 20 students, her second and third classes have 25 students, and her fourth class has half as many as her first class (10 students). Her fifth and sixth classes have 28 students.   So, Monica sees a total of (20 + 25 + 25 + 10 + 28 + 28) = 116 students each day. The condition that she has 6 classes per day is relevant to the calculation process, as it helps us to determine the total number of students she sees each day.\nMonica has 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class (since it has half as many as her first class). That gives us a total of 85 students. Then, Monica has 28 students in her fifth and sixth classes, bringing her total to 113 students. So, Monica sees 113 students each day.   Yes, the condition \"The first class has 20 students\" is relevant to the calculation process of the problem. Without that condition, we wouldn't know how many students Monica has in her fourth class.\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. That means she sees a total of 65 students in her first four classes. Her fifth and sixth classes have 28 students each, making the total 93 students. So, Monica sees a total of 93 students each day.   The condition \"The second and third classes have 25 students.\" is relevant to the calculation process, as it is used to calculate the total number of students Monica sees in her first four classes.\nStep 1: Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students.  This means that Monica has seen 20 + 25 + 25 = 70 students so far.  Step 2: Her fourth class has half as many as her first class.  This means that Monica has seen 70 + (20/2) = 85 students so far.  Step 3: Her fifth and sixth classes have 28 students.  This means that Monica has seen 85 + 28 + 28 = 141 students in total.  Therefore, Monica sees 141 students each day. The condition \"Her fifth and sixth classes have 28 students.\" is relevant to the calculation process because it tells us how many students are in Monica's last two classes, which is necessary for us to calculate the total number of students Monica sees each day.\nMonica sees a total of (20 + 25 + 25 + 10 + 28 + 28) = 116 students each day.  The condition that \"Ada sees 50 more students than Monica every day\" is not relevant to the calculation process.", "equation": "Ada sees 50 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.6250159740447998]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Tom made a salary of $10 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the number of face masks Grover bought. Grover bought 3 boxes of face masks, and each box has 20 face masks. That means Grover bought a total of 3 x 20 = 60 face masks. Step 2: Calculate the cost of buying the 3 boxes of face masks. Grover bought the 3 boxes of face masks for $15. Step 3: Calculate the revenue from selling the 3 boxes of face masks. Grover plans to sell each box of face masks for $0.50 each, so the total revenue is $0.50 x 60 = $30. Step 4: Calculate the total profit. The total profit is the total revenue minus the cost of buying the face masks. So the total profit is $30 - $15 = $15. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of face masks and the cost of buying and selling them. The fact that Tom made a salary of $10 last year is not relevant to the calculation process. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to figure out how much Grover paid for the 3 boxes of face masks. Since each box costs $15, his total cost will be $15 x 3 = $45.   Second, we need to calculate how much money he will make if he sells each box for $0.50 each. Since each box contains 20 face masks, he will make $0.50 x 20 = $10 per box. Therefore, his total profit will be $10 x 3 = $30.   The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process, since it tells us how many boxes he bought and how much he paid for them.\nFirst, we need to calculate the cost of all 3 boxes of face masks. Since each box has 20 face masks and Grover bought 3 boxes for $15, that means each box was $5.   Next, we need to calculate the revenue that Grover will make when he sells all 3 boxes. Since he plans to sell them for $0.50 each, that means he will make $10 (20 face masks x $0.50 = $10).   Finally, we need to calculate the total profit. To do this, we just need to subtract the cost from the revenue. The cost was $15 and the revenue was $10, so the total profit is $5.   So, the answer to the question is that Grover's total profit will be $5. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it affects the revenue that Grover will make when he sells the face masks.\nStep 1: Calculate the cost of the 3 boxes.  The cost of each box is $15/3 = $5.  Step 2: Calculate the number of face masks in each box.  Each box has 20 face masks, so the total number of face masks is 3 x 20 = 60.  Step 3: Calculate the total sale price of the 3 boxes.  The total sale price of the 3 boxes is 60 x 0.50 = $30.  Step 4: Calculate the profit.  The profit is the total sale price minus the cost of the 3 boxes: $30 - $15 = $15.  So, Grover's total profit is $15.  The condition \"Tom made a salary of $10 last year\" is not relevant to the calculation process of the problem.", "equation": "Tom made a salary of $10 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.1704448163509369]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Emma baked 15 pieces of breads. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "First, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and some to Anna. That means he has 256-15-23 = 218 cookies left.  Second, Uncle Jude gave twice as many cookies to Anna as he gave to Tim. That means he gave twice 15 = 30 cookies to Anna.  Finally, Uncle Jude put the rest of the cookies in the fridge. That means he put 218 - 30 = 188 cookies in the fridge.  So, the answer is that Uncle Jude put 188 cookies in the fridge.  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process, since it tells us how many cookies he had to start with. The condition \"Emma baked 15 pieces of breads\" is not relevant to the calculation process of this problem.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and some to Anna. That means he has 256-15-23 = 218 cookies left.  Second, Uncle Jude gave twice as many cookies to Anna as he gave to Tim. That means he gave twice 15 = 30 cookies to Anna.  Finally, Uncle Jude put the rest of the cookies in the fridge. That means he put 218 - 30 = 188 cookies in the fridge.  So, the answer is that Uncle Jude put 188 cookies in the fridge.  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process, since it tells us how many cookies he had to start with.\nUncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna.   The total number of cookies is 256.   If he gave twice as many cookies as he gave Tim to Anna, he gave 30 cookies to Anna.   So, he kept (256 - 15 - 23 - 30) = 188 cookies in the fridge.   Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem since it is used to determine the total number of cookies.\nFirst, we need to calculate how many cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave to Tim, so he gave 30 cookies to Anna (15 x 2).  Then, we need to calculate how many cookies Uncle Jude kept in the fridge. He gave 15 cookies to Tim, 23 cookies to Mike, and 30 cookies to Anna, so he kept (256 - 15 - 23 - 30 =) 188 cookies in the fridge.  The condition that \"Emma baked 15 pieces of breads\" is not relevant to the calculation process of this problem.", "equation": "Emma baked 15 pieces of breads.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.4037436246871948]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last month, Ada repaired 10 pairs of pants than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "The cobbler can mend 3 pairs of shoes in an hour. Therefore, in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes per day. This means that he can mend 96 pairs of shoes from Monday to Thursday. On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.  Therefore, the cobbler can mend 105 pairs of shoes in a week.  The condition \"Last month, Ada repaired 10 pairs of pants than the cobbler.\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler can mend 3 pairs of shoes in an hour.  Therefore, in one day (8 hours) he can mend 24 pairs of shoes.  Therefore, in one week (5 days) he can mend 120 pairs of shoes.   Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour.\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". Without this condition, it would be impossible to determine how many pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes per day. This means that he can mend 96 pairs of shoes from Monday to Thursday. On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.  Therefore, the cobbler can mend 105 pairs of shoes in a week.  Yes, this condition is relevant to the calculation process because it tells us how many hours the cobbler works each day. This helps us calculate how many pairs of shoes the cobbler can mend in a week.\nMonday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Tuesday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Wednesday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Thursday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes  Friday: 3 hours x 3 pairs of shoes per hour = 9 pairs of shoes  Total: 24 + 24 + 24 + 24 + 9 = 105 pairs of shoes  Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of this problem, since it affects the number of hours that the cobbler works on Friday. Without the condition, the cobbler would have worked 8 hours on Friday, and the total number of pairs of shoes mended would have been 120.\nThe cobbler can mend 3 pairs of shoes in an hour. So, in 8 hours, he can mend 24 pairs of shoes.  From Monday to Thursday, he works 8 hours each day, so in a week he can mend (24 x 4) = 96 pairs of shoes.  On Friday, he only works from 8am to 11am, so in 3 hours, he can mend (3 x 3) = 9 pairs of shoes.  Therefore, the cobbler can mend (96 + 9) = 105 pairs of shoes in a week.  The condition \"Last month, Ada repaired 10 pairs of pants than the cobbler.\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\"", "equation": "Last month, Ada repaired 10 pairs of pants than the cobbler.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.40057897567749023]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Mary also sent 20 more texts to a third friend on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney on Monday, so she sent 5 + 5 = 10 texts in total.   Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to Allison and Brittney on Tuesday, so she sent 15 + 15 = 30 texts in total.   Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent 10 + 30 = 40 texts in total.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts sent by Sydney to Allison and Brittney. The fact that Mary sent 20 more texts to a third friend on both days does not affect the calculation process. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Mary also sent 20 more texts to a third friend on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6769890785217285]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The company owned by Jack received 20 tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out in the first 15 days. Officer Hopps has given out 8 tickets a day for 15 days. That means he has given out 8 x 15 = 120 tickets.  Step 2: Calculate the number of tickets left to be given out. Officer Hopps has to give out 200 tickets in May. Since he has already given out 120 tickets, he has 200 - 120 = 80 tickets left to give out.  Step 3: Calculate the number of days left in May. There are 31 days in May, and Officer Hopps has already given out tickets for 15 days. So, he has 31 - 15 = 16 days left to give out tickets.  Step 4: Calculate the number of tickets he needs to average each day to reach his required goal. Officer Hopps has 80 tickets left to give out, and he has 16 days left to do it. That means he needs to average 80/16 = 5 tickets per day for the rest of the month.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets Officer", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. Since he gave 8 tickets a day, he has given out 120 tickets in total.   Next, we need to calculate how many tickets he needs to give out in the remaining days of the month to reach his goal of 200 tickets. We can do this by subtracting the number of tickets he has already given out (120) from the number of tickets he needs to give out (200). This means that Officer Hopps needs to give out 80 tickets in the remaining days of the month.  Finally, we need to calculate how many tickets he needs to give out each day in order to reach his goal. We can do this by dividing the number of tickets he needs to give out (80) by the number of remaining days (15). This means that Officer Hopps needs to give out an average of 5.3 tickets per day for the rest of the month.  The condition that Officer Hopps has to give out 200 tickets in May is relevant to the calculation process, as it is the goal that we are aiming to reach. Without that condition, we would not be able to calculate how many tickets Officer Hopps needs to give out each day.\nFirst, we need to calculate the total number of tickets Officer Hopps has issued in the first 15 days. This can be calculated by multiplying 8 (the average number of tickets issued per day) by 15 (the number of days).  The total number of tickets issued in the first 15 days is 120.  Now, we need to subtract the number of tickets issued to the company owned by Jack in February (20 tickets) from the total number of tickets issued in the first 15 days (120 tickets).  This means that Officer Hopps has issued 100 tickets to other people in the first 15 days.  Now, we need to calculate the number of tickets Officer Hopps needs to issue in the remaining 15 days to reach his required goal of 200 tickets. This can be calculated by subtracting the total number of tickets issued in the first 15 days (120 tickets) from the required goal of 200 tickets.  This means that Officer Hopps needs to issue 80 tickets in the remaining 15 days.  To calculate the number of tickets he needs to average per day in order to reach his required goal, we need to divide the number of tickets he needs to issue in the remaining 15 days (80 tickets) by the number of days remaining in the month (15 days).  This means that Officer Hopps needs to average 5.3 tickets per day for the rest of the month to reach his required goal.  The condition \"The first 15 days he averages 8 tickets a day\" is not relevant to the calculation process of the problem \"How many does he have to average each day for the rest of the month to reach his required goal?\" as it does not affect the calculation process.\nFirst, we can calculate that Officer Hopps has given out 120 tickets in the first 15 days (15 days * 8 tickets = 120 tickets).   Second, we can calculate that Officer Hopps has 180 tickets left to give out (200 tickets - 20 tickets given to the company owned by Jack = 180 tickets).   Third, we can calculate that Officer Hopps needs to give out an average of 12 tickets per day for the rest of the month to reach his required goal (180 tickets / 15 days = 12 tickets).   Therefore, the condition \"The company owned by Jack received 20 tickets in February\" is not relevant to the calculation process of this problem.", "equation": "The company owned by Jack received 20 tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.1353914886713028]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Jack makes 35 non-beaded earrings. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the beaded necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each beaded necklace needs 20 beads, so Kylie needs 10 x 20 + 2 x 20 = 200 beads for the beaded necklaces. Step 2: Calculate the number of beads needed for the beaded bracelets. Kylie makes 5 beaded bracelets. Each beaded bracelet needs 10 beads, so Kylie needs 5 x 10 = 50 beads for the beaded bracelets. Step 3: Calculate the number of beads needed for the beaded earrings. Kylie makes 7 beaded earrings. Each beaded earring needs 5 beads, so Kylie needs 7 x 5 = 35 beads for the beaded earrings. Step 4: Calculate the total number of beads used. Kylie needs 200 beads for the beaded necklaces, 50 beads for the beaded bracelets and 35 beads for the beaded earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process", "numerical_answer": 285, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday. This requires 200 beads (10 necklaces x 20 beads per necklace).  Kylie makes 2 beaded necklaces on Tuesday. This requires 40 beads (2 necklaces x 20 beads per necklace).  Kylie makes 5 beaded bracelets on Wednesday. This requires 50 beads (5 bracelets x 10 beads per bracelet).  Kylie makes 7 beaded earrings on Wednesday. This requires 35 beads (7 earrings x 5 beads per earring).  Therefore, the total number of beads that Kylie uses to make her jewelry is 325.  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of the problem, since it contributes to the total number of beads used by Kylie.\nKylie makes 10 beaded necklaces on Monday and 2 more beaded necklaces on Tuesday. Therefore, she uses 200 beads for the necklaces (10 x 20 beads). On Wednesday, she makes 5 beaded bracelets and 7 beaded earrings. Therefore, she uses 75 beads for the bracelets (5 x 10 beads) and 35 beads for the earrings (7 x 5 beads). In total, she uses 310 beads to make her jewelry (200 + 75 + 35). The condition given, \"20 beads are needed to make one beaded necklace,\" is relevant to the calculation process since it was used to calculate the number of beads used to make the beaded necklaces.\n1. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday.  For necklaces: 10 necklaces x 20 beads/necklace = 200 beads  2. Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday.  For bracelets: 5 bracelets x 10 beads/bracelet = 50 beads  For earrings: 7 earrings x 5 beads/earring = 35 beads  Total beads used by Kylie = 200 + 50 + 35 = 285 beads  The condition that \"Jack makes 35 non-beaded earrings\" is not relevant to the calculation process of the problem.", "equation": "Jack makes 35 non-beaded earrings.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.318572461605072]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Tom rides 5 kilometers to the bus station every day. How many tickets does Turner need?", "reasoning_path": "First, we need to calculate how many tickets Turner needs for the rollercoaster, the Catapult, and the Ferris wheel. To ride the rollercoaster 3 times, Turner needs 4 tickets x 3 = 12 tickets. To ride the Catapult 2 times, Turner needs 4 tickets x 2 = 8 tickets. To ride the Ferris wheel once, Turner needs 1 ticket x 1 = 1 ticket.   Therefore, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of how many tickets Turner needs, because it tells us how many times he wants to ride each ride. Without this condition, we wouldn't know how many tickets Turner needs. The condition \"Tom rides 5 kilometers to the bus station every day\" is not relevant to the calculation process of the problem \"How many tickets does Turner need?\" Therefore, Turner needs 21 tickets.", "numerical_answer": 21, "gold_answer": "21", "instructions": "First, we need to calculate how many tickets Turner needs for the rollercoaster, the Catapult, and the Ferris wheel. To ride the rollercoaster 3 times, Turner needs 4 tickets x 3 = 12 tickets. To ride the Catapult 2 times, Turner needs 4 tickets x 2 = 8 tickets. To ride the Ferris wheel once, Turner needs 1 ticket x 1 = 1 ticket.   Therefore, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of how many tickets Turner needs, because it tells us how many times he wants to ride each ride. Without this condition, we wouldn't know how many tickets Turner needs.   Therefore, the condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of problem \"How many tickets does Turner need?\"\nTurner needs 3 tickets to ride the rollercoaster, 2 tickets to ride the Catapult, and 1 ticket to ride the Ferris wheel. This means Turner needs a total of 6 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process because it tells us how many tickets Turner needs to ride the rollercoaster. Without this condition, the answer would not be correct.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means he will need 3 tickets for the rollercoaster, 4 tickets for the Catapult and 1 ticket for the Ferris wheel. So, the total number of tickets that Turner needs is 8.   Yes, the condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\" because it tells us how many tickets are needed for each ride.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.   Therefore, Turner needs 3 x 4 = 12 tickets for the rollercoaster, 2 x 4 = 8 tickets for the Catapult and 1 ticket for the Ferris wheel.   In total, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"Tom rides 5 kilometers to the bus station every day\" is not relevant to the calculation process of the problem \"How many tickets does Turner need?\".", "equation": "Tom rides 5 kilometers to the bus station every day.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.06849725544452667]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Emma made 50 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds). Emma made 50 more pounds of garbage than what Zane picked (62 + 50 = 112 pounds).  So, the answer is that Zane picked up 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process of the problem, as it is used to calculate how many pounds of garbage Dewei picked up.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds). Emma made 50 more pounds of garbage than what Zane picked (62 + 50 = 112 pounds).  So, Zane picked up 62 pounds of garbage.  Yes, the condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process of the problem, as it is used to calculate how many pounds of garbage Dewei picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage. Emma made 50 more pounds of garbage than what Zane picked, so Emma made 50 + 62 = 112 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process, as it was used to calculate the amount of garbage that Dewei picked up (15.5 pounds).\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds).  Emma made 50 more pounds of garbage than what Zane picked (62 + 50 = 112 pounds).  So, the answer is that Zane picked up 62 pounds of garbage. The condition \"Zane picked up 4 times as many pounds of garbage as Dewei.\" is relevant to the calculation process, since it was used to determine how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.  The condition is relevant to the calculation process. Without it, you wouldn't know how much garbage Emma made.  Therefore, the answer is Zane picked up 62 pounds of garbage.", "equation": "Emma made 50 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.4790407419204712]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Jack has 35 more pears than Buffy. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the initial number of apples. Carla put 79 apples in her backpack. Step 2: Calculate the number of apples remaining. Carla only had 8 apples remaining, so that means 79 - 8 = 71 apples were taken or lost. Step 3: Calculate the number of apples taken by Buffy. Buffy stole some of Carla's apples, and 26 apples fell out of the hole. That means 71 - 26 = 45 apples were taken by Buffy. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples taken or lost. The fact that Jack has 35 more pears than Buffy does not affect the calculation. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "We know that Carla started with 79 apples, and that 26 fell out of the bottom of her backpack. This means that she only had 53 apples left. We also know that Buffy stole some of Carla's apples, and that Jack has 35 more pears than Buffy. This means that Buffy had 35 fewer pears than Jack.  Since we don't know how many apples Buffy had before she stole from Carla, we need to use the information we have to calculate it. We know that Carla had 53 apples before Buffy stole any, and that Jack had 35 more pears than Buffy. Therefore, we can calculate that Buffy had 18 pears. We can then subtract this number from the 53 apples that Carla had before she was stolen from to get the answer: 35 apples.  Yes, the condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process of the problem. Without this condition, we wouldn't know how many apples Carla had before she was stolen from.\nCarla had 79 apples to begin with.  Then, 26 apples fell out of a hole on the bottom, leaving Carla with 53 apples.  At lunchtime, Carla only had 8 apples remaining, meaning that 45 apples were taken.  Therefore, Buffy stole 45 apples from Carla.   The condition of 26 apples falling out of a hole is relevant to the calculation process because it reduced the total number of apples that Carla had to begin with, and thus changed the number of apples that Buffy must have stolen from Carla.\nCarla put 79 apples in her backpack. 26 apples fell out of a hole on the bottom. Therefore, Carla had 53 apples before Buffy stole some of them. At lunchtime, Carla only had 8 apples remaining. Therefore, Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process because it is used to determine how many apples Buffy stole from Carla.\nCarla had 79 apples in her backpack. 26 apples fell out of the bottom of her backpack. That means Carla had 53 apples remaining before Buffy stole any. At lunchtime, Carla only had 8 apples remaining.  So, Buffy stole 45 apples from Carla.  The condition \"Jack has 35 more pears than Buffy\" is not relevant to the calculation process.", "equation": "Jack has 35 more pears than Buffy.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3279317617416382]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Mary sold 50 more baseball tickets than Andrea did. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets Mary sold. Mary sold 50 more baseball tickets than Andrea did. Andrea sold 32 tickets, so Mary sold 32 + 50 = 82 tickets. Step 6: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, and we already know that 60 tickets were sold. Therefore, we need to sell 40 more tickets. Step 7: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of tickets Mary sold. Therefore, there are 40 tickets left to", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.  Second, Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Third, Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 24 tickets.  Fourth, Mary sold 50 more baseball tickets than Andrea did, so Mary sold 82 tickets.  Finally, the total number of tickets sold is 16 + 32 + 24 + 82 = 154 tickets.  Therefore, there are 100 tickets left to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant to the calculation process since it provides information about how many tickets each person sold.\nAndrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  This means that a total of 60 tickets have been sold so far.  Mary sold 50 more baseball tickets than Andrea did, so Mary sold 82 tickets.  So, altogether, 142 tickets have been sold.  The question asked how many tickets need to be sold in total, so the answer is 100.   The condition \"Mary sold 50 more baseball tickets than Andrea did\" is relevant to the calculation process because it tells us how many tickets Mary sold, which we need to know in order to calculate the total number of tickets sold.", "equation": "Mary sold 50 more baseball tickets than Andrea did.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.30412688851356506]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Tom is 50 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "First, we need to convert Tom's weight from pounds to kg. 1 pound is equal to 0.453592 kg, so 50 pounds is equal to 22.6796 kg. This is not relevant to the calculation process, so we can ignore it.  Next, we need to calculate the total weight of the items that Daryl needs to load in the crates. The 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. The 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. The 10 bags of wooden planks weigh 30 kg each, so the total weight of the wooden planks is 300 kg. The total weight of the items is 380 kg.  Since each crate can hold a maximum of 20 kg, Daryl would need to leave out at least 360 kg of items in order to meet the weight limit. Therefore, Daryl will have to leave out 380 kg - 300 kg = 80 kg of items from the crates. The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, convert 50 pounds to kg. One pound is equal to 0.45 kg, so 50 pounds is equal to 22.5 kg.   Next, calculate the total weight of the items Daryl has to load. 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. 10 bags of wooden planks weigh 30 kg each, so the total weight of the planks is 300 kg.   The total weight of all the items Daryl has to load is 380 kg, which is 160 kg more than the weight limit of the crates (20 kg x 15 crates = 300 kg).   Therefore, Daryl will have to leave out 160 kg of items from the crates in order to make sure they are not overloaded.   The condition of \"Each crate can weigh up to 20kg\" is relevant to the calculation process, as it provides the weight limit for the crates. Without this condition, it would be impossible to calculate how much Daryl will have to leave out of the crates.\nDaryl has 4 bags of nails, each of which weighs 5kg. So, the total weight of the nails is 4 x 5 = 20kg.   He has 12 bags of hammers, each of which weighs 5kg. So, the total weight of the hammers is 12 x 5 = 60kg.   He has 10 bags of wooden planks, each of which weighs 30kg. So, the total weight of the wooden planks is 10 x 30 = 300kg.   The total weight of the items that Daryl needs to load is 20 + 60 + 300 = 380kg.   Since each crate can only hold up to 20kg, and he has 15 crates, the total weight that the crates can hold is 15 x 20 = 300kg.   Therefore, the amount that Daryl will have to leave out of the crates is 380 - 300 = 80kg.   The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process, as it determines how much weight the crates can hold.\nFirst, we need to convert the weight of Tom from pounds to kilograms. 1 pound is equal to 0.453592 kg, so 50 pounds is equal to 22.6796 kg.   Now, we need to calculate the total weight of the items that Daryl needs to load in the crates. The 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. The 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. The 10 bags of wooden planks weigh 30 kg each, so the total weight of the wooden planks is 300 kg.   The total weight of the items is 380 kg. Since each crate can hold a maximum of 20 kg, Daryl would need to leave out at least 360 kg of items in order to meet the weight limit.   The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem.\nEach crate can weigh up to 20kg, so if he had 15 crates, he would be able to load a total of 300kg.   He has 4 bags of nails, each of which weighs 5kg, so the total weight of the nails is 20kg.   He has 12 bags of hammers, each of which weighs 5kg, so the total weight of the hammers is 60kg.   He has 10 bags of wooden planks, each of which weighs 30kg. However, if he sub-divides them, he could fit more into the crates. If he sub-divides them into 3 pieces, each piece would weigh 10kg. So the total weight of the planks would be 100kg.   The total weight of all the items is 180kg, which is over the weight limit for the crates.   Therefore, Daryl will have to leave out 50kg of items from the crates.   The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is relevant to the calculation process, since it helps us to determine the total weight of the hammers.\nFirst, we need to calculate the total weight of all the items Daryl is trying to put into the crates.  4 bags of nails (5kg each) = 20 kg  12 bags of hammers (5kg each) = 60 kg  10 bags of wooden planks (30kg each) = 300 kg  Total = 380 kg   Second, we need to subtract the total weight from the weight limit of the crates.   The weight limit of the crates is 20 kg x 15 crates = 300 kg   Therefore, Daryl will need to leave out 380 kg - 300 kg = 80 kg of items from the crates in order to meet the weight limit.   The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks\" is relevant to this calculation because it provides us with the information we need to calculate the total weight of the items Daryl is trying to put into the crates.   The weight of Tom is not relevant to this calculation.\nDaryl needs to load 15 crates, each of which can weigh up to 20kg. That means he has a total of 300kg to work with. He has 4 bags of nails (4 x 5kg = 20kg) and 12 bags of hammers (12 x 5kg = 60kg). That leaves 220kg for the wooden planks. With 10 bags of wooden planks (10 x 30kg = 300kg), Daryl will have to leave 80kg of the planks out of the crates to meet the weight limit. In terms of Tom's weight, 50 pounds is equal to 22.7kg, so this is not relevant to the calculation process.\n1. Convert Tom's weight into kg: 1 pound = 0.45 kg, so Tom's weight in kg is 22.5 kg.  2. Calculate the total weight of the items to be loaded in the crates: 4 bags of nails (5 kg each) + 12 bags of hammers (5 kg each) + 10 bags of wooden planks (30 kg each) = 130 kg.  3. Calculate the maximum weight of the items that can be loaded in the crates: 15 crates * 20 kg each = 300 kg.  4. Calculate the amount of weight that Daryl has to leave out of the crates: 300 kg - 130 kg = 170 kg.  Therefore, Daryl will have to leave out 170 kg of weight from the crates. The weight of Tom is not relevant to the calculation process of this problem.", "equation": "The weight of Tom is 50 pounds.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.3537907004356384]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Emma has 35 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "First, we know that Carla had 79 apples in her backpack. 26 apples fell out of the bottom, so there were 53 apples left. Carla only had 8 apples remaining, so 45 apples were stolen.  The condition \"Emma has 35 more pineapples than Clara\" is not relevant to the calculation process of this problem. It does not affect the calculation of how many apples were stolen from Carla. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Step 1: Carla put 79 apples in her backpack to eat for lunch.  Step 2: Buffy stole some of Carla's apples.  Step 3: 26 apples fell out of a hole on the bottom.  Step 4: So at lunchtime, Carla only had 8 apples remaining.   Therefore, Buffy stole (79 - 26 - 8) = 45 apples from Carla.   Yes, the given condition is relevant to the calculation process of the problem. Without the condition, we wouldn't know how many apples Carla had initially, so we wouldn't be able to calculate how many apples Buffy stole.\nWe know that Carla put 79 apples in her backpack, and at lunchtime she only had 8 apples left. That means that 71 apples were taken or lost. We also know that 26 apples fell out of the bottom of the backpack, which means that 45 apples were taken by Buffy.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process of problem \"How many apples did Buffy steal from Carla?\". It is necessary to know how many apples were lost in order to calculate how many apples were taken.\nCarla put 79 apples in her backpack.  26 apples fell out of a hole in the bottom.  So Carla had 53 apples left.  At lunchtime, Carla had 8 apples remaining.   Therefore, Buffy must have stolen 45 apples from Carla.   The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process, as it tells us how many apples Carla had left before lunchtime, which is needed to calculate how many apples Buffy stole.\nCarla put 79 apples in her backpack. 26 apples fell out of a hole, so there were 53 apples left. Carla only had 8 apples remaining, so 45 apples were stolen.  The condition \"Emma has 35 more pineapples than Clara\" is not relevant to the calculation process of this problem.", "equation": "Emma has 35 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3163624703884125]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Ada makes 50 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Kylie makes 10 beaded necklaces on Monday = 10 x 20 beads = 200 beads Kylie makes 2 beaded necklaces on Tuesday = 2 x 20 beads = 40 beads Kylie makes 5 beaded bracelets on Wednesday = 5 x 10 beads = 50 beads Kylie makes 7 beaded earrings on Wednesday = 7 x 5 beads = 35 beads  Total number of beads used by Kylie = 200 + 40 + 50 + 35 = 325 beads  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of the problem as it is included in the total number of beads used by Kylie. The condition \"Ada makes 50 non-beaded bracelets\" is not relevant to the calculation process of this problem, as Kylie is not using any beads to make non-beaded bracelets. Therefore, Kylie uses a total of 325 beads to make her jewelry.", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday = 10 x 20 beads = 200 beads Kylie makes 2 beaded necklaces on Tuesday = 2 x 20 beads = 40 beads Kylie makes 5 beaded bracelets on Wednesday = 5 x 10 beads = 50 beads Kylie makes 7 beaded earrings on Wednesday = 7 x 5 beads = 35 beads  Total number of beads used by Kylie = 200 + 40 + 50 + 35 = 325 beads  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of the problem as it is included in the total number of beads used by Kylie.\nKylie makes 10 beaded necklaces on Monday, which requires 200 beads.  Kylie makes 2 beaded necklaces on Tuesday, which requires 20 beads. Kylie makes 5 beaded bracelets, which requires 50 beads. Kylie makes 7 beaded earrings, which requires 35 beads.   In total, Kylie uses 305 beads to make her jewelry.   The condition \"Ada makes 50 non-beaded bracelets\" is not relevant to the calculation process of this problem, as Kylie is not using any beads to make non-beaded bracelets.", "equation": "Ada makes 50 non-beaded bracelets.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.28653788566589355]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, Mary repaired 5 umbrellas. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works in a week. The cobbler works for 8 hours each day from Monday to Thursday, and 3 hours on Friday. This totals 8 x 4 + 3 = 35 hours. Step 2: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 3: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour, and works 35 hours in a week. That means the cobbler can mend 3 x 35 = 105 pairs of shoes in a week. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours worked and the number of pairs of shoes the cobbler can mend in an hour. Mary repairing 5 umbrellas does not affect the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "Monday: 8 hours * 3 pairs of shoes in an hour = 24 pairs of shoes Tuesday: 8 hours * 3 pairs of shoes in an hour = 24 pairs of shoes Wednesday: 8 hours * 3 pairs of shoes in an hour = 24 pairs of shoes Thursday: 8 hours * 3 pairs of shoes in an hour = 24 pairs of shoes Friday: 3 hours * 3 pairs of shoes in an hour = 9 pairs of shoes  Total: 95 pairs of shoes  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of this problem because it tells us how many pairs of shoes the cobbler can mend in one hour, which is necessary to calculate the total number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour.  Therefore, he can mend 3*8 = 24 pairs of shoes in 8 hours.  He works 8 hours from Monday to Thursday, so he can mend 24*4 = 96 pairs of shoes in four days.  On Friday, he works from 8am to 11am, so he can mend 3*3 = 9 pairs of shoes in 3 hours.  Therefore, in a week, the cobbler can mend 96 + 9 = 105 pairs of shoes.  The condition \"the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem, as it is used to calculate the number of pairs of shoes the cobbler can mend in a week.\nIf the cobbler works 8 hours each day from Monday to Thursday, he can mend 24 pairs of shoes in four days. Since he only works for 3 hours on Friday, he can mend an additional 9 pairs of shoes. Therefore, he can mend 33 pairs of shoes in a week.   The condition \"he only works from 8am to 11am\" on Friday is relevant to the calculation process, because it determines how many hours the cobbler is working on Friday, and therefore how many pairs of shoes he can mend in that day.\nThe cobbler can mend 3 pairs of shoes in an hour, and he works 8 hours a day from Monday to Thursday. So, he can mend 24 pairs of shoes (3 pairs per hour x 8 hours per day = 24 pairs of shoes per day) in 4 days. On Friday, he works from 8am to 11am, which is 3 hours, so he can mend 9 pairs of shoes (3 pairs per hour x 3 hours per day = 9 pairs of shoes per day).  Therefore, the cobbler can mend 33 pairs of shoes in a week (24 pairs of shoes per day x 4 days + 9 pairs of shoes per day x 1 day).  The condition \"Last week, Mary repaired 5 umbrellas\" is not relevant to the calculation process of how many pairs of shoes the cobbler can mend in a week.", "equation": "Last week, Mary repaired 5 umbrellas.", "condition_question_similarity": [0.6957252025604248, 0.3066815137863159, 0.4278460443019867, 0.03875941038131714, 0.3008214235305786, 0.3666370213031769]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Jack ate 10 pounds of food. How many pounds of garbage did Zane pick up?", "reasoning_path": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Jack ate 10 pounds of food. So, the total amount of garbage is 52 pounds.  Yes, the condition that Daliah picked up 17.5 pounds of garbage is relevant to the calculation process of the problem, as it is used to calculate how much garbage Dewei picked up, which is then used to calculate how much garbage Zane picked up. Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  So, Zane picked up 62 pounds of garbage.   Yes, the condition that Daliah picked up 17.5 pounds of garbage is relevant to the calculation process of the problem, as it is used to calculate how much garbage Dewei picked up, which is then used to calculate how much garbage Zane picked up.\nFor the first step, we need to calculate how many pounds Daliah picked up. This is 17.5 pounds. Next, we can calculate how many pounds Dewei picked up. This is 17.5 pounds - 2 pounds = 15.5 pounds. Now, we can calculate how many pounds Zane picked up. This is 15.5 pounds x 4 = 62 pounds. Finally, we need to calculate how many pounds of garbage Jack ate. This is 10 pounds.   So, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds. The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of this problem because it was used to calculate how many pounds Dewei picked up.\nDaliah picked up 17.5 pounds of garbage.   Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage.   Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.   Jack ate 10 pounds of food. So, the total amount of garbage is 52 pounds.   Yes, the condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of the problem.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, which would be 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, which would be 62 pounds of garbage.   Therefore, Zane picked up 62 pounds of garbage.   The condition \"Jack ate 10 pounds of food\" is not relevant to the calculation process of this problem.", "equation": "Jack ate 10 pounds of food.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.2501172423362732]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Tom skips 15 centimeters fewer than Sam at each round. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "First, we need to calculate how many skips Jeff completed in each round. In the first round, Jeff completed one fewer than Sam, so he completed 15 skips. In the second round, Jeff skipped 3 fewer times than Sam, so he completed 13 skips. In the third round, Jeff skipped 4 more times than Sam, so he completed 20 skips. In the last round, Jeff only completed half the number of skips as Sam, so he completed 8 skips. Now that we know the number of skips completed by Jeff in each round, we can calculate the average number of skips per round. We can do this by adding up the total number of skips and dividing by the number of rounds. This means that the average number of skips per round completed by Jeff is (15 + 13 + 20 + 8) / 4 = 56 / 4 = 14 skips per round. The condition that \"Tom skips 15 centimeters fewer than Sam at each round\" is not relevant to the calculation process of this problem.", "numerical_answer": 14, "gold_answer": "14", "instructions": "None", "equation": "Tom skips 15 centimeters fewer than Sam at each round.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.6122401356697083]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada bought 6 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers that will be cooked. Alex planned to cook 3 burgers for each guest and had invited 10 friends over. This means that Alex will need to cook 30 burgers. Step 2: Calculate the number of buns needed. Since 1 of his friends didn't eat meat and another one of his friends didn't eat bread, Alex will need to buy 28 buns. Step 3: Calculate the number of packs of buns needed. The burger buns come 8 to a pack, so Alex will need to buy 4 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for each person. The fact that Ada bought 6 pounds of lettices does not affect the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "First, we need to determine how many burgers Alex will need to make. Since he planned to cook 3 burgers for each guest and had invited 10 friends over, then he will need to make 30 burgers in total. Then, since Alex needs buns for the burgers and the buns come 8 to a pack, he will need to buy 4 packs of buns. The condition that he planned to cook 3 burgers for each guest is relevant to the calculation process in this problem because it helps us to determine how many burgers Alex needs to make. Without this condition, it would be difficult to figure out how many packs of buns he needs to buy.\nAlex needs to cook 30 burgers (3 per guest, 10 guests). He doesn't need buns for the one friend who doesn't eat meat and also for the one friend who doesn't eat bread. So the number of buns he needs is 28. Each pack contains 8 buns, so he needs to buy 4 packs of buns.   The condition \"and had invited 10 friends over\" is relevant to the calculation process as it is crucial in determining the number of burgers Alex needs to cook.\nAlex has 10 guests at his cookout, 1 of which is not eating meat, and 1 of which is not eating bread. This means there will be 8 burgers to be cooked in total. Each pack of buns includes 8 buns, so Alex will need 1 pack of buns.   The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process of how many packs of buns Alex needs to buy.\nAlex planned to serve 3 burgers to each guest, and he had 10 friends invited over. Since one friend doesn't eat meat and the other doesn't eat bread, that means Alex only needs to serve 8 guests burgers. So, he would need 24 burgers.   Since the buns come 8 to a pack, he would need 3 packs of buns.   The condition that the buns come 8 to a pack is relevant to the calculation process because it helps us determine how many packs Alex needs to buy.\nAlex plans to serve 3 burgers to each of his 10 friends. One of his friends doesn't eat meat, so he will not need a burger. Another friend doesn't eat bread, so he will not need a bun. This means that Alex will only need to provide 9 burgers and buns for the 10 guests.   Since the buns come 8 to a pack, Alex will need to buy two packs of buns.  The condition \"Ada bought 6 pounds of lettices.\" is not relevant to the calculation process of this problem.", "equation": "Ada bought 6 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.3482164740562439]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Jack earns 5 dollars per week from teaching piano. How much did the entire gardening project cost?", "reasoning_path": "The first expense is the cost of the rose bushes. There are 20 rose bushes and each one costs $150. So the cost of the rose bushes is 20 x 150 = $3000. The second expense is the cost of the gardener. The gardener works for 4 days at 5 hours per day. That's 4 x 5 = 20 hours. At $30 per hour, the cost of the gardener is 20 x 30 = $600. The third expense is the cost of the soil. There are 100 cubic feet of soil, and each cubic foot costs $5. So the cost of the soil is 100 x 5 = $500.  The total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, as it is the reason why Bob has to hire someone to fix his garden and replant the rose bushes. The fact that Jack earns 5 dollars per week from teaching piano is not relevant to the calculation process since it does not affect the cost of the gardening project.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The first expense is the cost of the rose bushes. There are 20 rose bushes, and each one costs $150. So the cost of the rose bushes is 20 x 150 = $3000.   The second expense is the cost of the gardener. The gardener works for 4 days at 5 hours per day. That's 4 x 5 = 20 hours. At $30 per hour, the cost of the gardener is 20 x 30 = $600.   The third expense is the cost of the soil. There are 100 cubic feet of soil, and each cubic foot costs $5. So the cost of the soil is 100 x 5 = $500.   The total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   Yes, the condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, as it is the reason why Bob has to hire someone to fix his garden and replant the rose bushes.\nThe cost of rose bushes: 20 rose bushes x $150 = $3,000 The cost of the gardener's wages: $30/hour x 5 hours/day x 4 days = $600 The cost of soil: 100 cubic feet x $5/cubic foot = $500  The total cost of the gardening project was $3,600.   The condition that each rose bush costs $150 is relevant to the calculation process, since this is one of the components used to calculate the total cost of the project.\nStep 1: Calculate the cost of the rose bushes, which is 20 * 150 = 3000  Step 2: Calculate the cost of the gardener, which is 30 * 5 * 4 * 4 = 4800  Step 3: Calculate the cost of the soil, which is 100 * 5 = 500  The total cost of the project is 3000 + 4800 + 500 = 8300.   Yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days.\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\" as it is used to calculate the cost of the gardener.\nThe cost of the rose bushes is $150 x 20 = $3,000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.   Therefore, the entire gardening project cost $3,000 + $600 + $500 = $4,100.   The condition is relevant to the calculation process since it provides information on the cost of the soil.\nThe first expense for Bob would be the rose bushes. 20 rose bushes for $150 each means Bob spent $3,000 on the rose bushes. Next, Bob needs to pay the gardener. 4 days at 5 hours per day means the gardener will work for 20 hours. 30 dollars per hour for 20 hours means Bob will spend $600 on the gardener. Finally, Bob needs to buy soil. 100 cubic feet for $5 per cubic foot means Bob spent $500 on the soil. The total cost for the entire gardening project is $3,600.  The condition \"Jack earns 5 dollars per week from teaching piano\" is not relevant to the calculation process of the problem.", "equation": "Jack earns 5 dollars per week from teaching piano.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.13497284054756165]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Emma sees 20 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Monica has 6 classes per day. This is relevant because it tells us the total number of classes Monica has, which is necessary to calculate how many students she sees each day.  Second, Monica sees 20 students in her first class, 25 students in her second and third classes, and half as many (10) students in her fourth class. This is important because it tells us the number of students in each class.  Third, Monica's fifth and sixth classes have 28 students each. This is important because it tells us the number of students in her last two classes.  Finally, we can calculate the total number of students Monica sees each day by adding up the number of students in each class: 20 + 25 + 25 + 10 + 28 + 28 = 136 students. So, Monica sees 136 students each day. The condition \"Emma sees 20 more students than Monica every day\" is relevant to the calculation process because it indicates that Emma sees 156 students each day (136 + 20).", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, Monica has 6 classes per day. This is relevant because it tells us the total number of classes Monica has, which is necessary to calculate how many students she sees each day.  Second, Monica sees 20 students in her first class, 25 students in her second and third classes, and half as many (10) students in her fourth class. This is important because it tells us the number of students in each class.  Third, Monica's fifth and sixth classes have 28 students each. This is important because it tells us the number of students in her last two classes.  Finally, we can calculate the total number of students Monica sees each day by adding up the number of students in each class: 20 + 25 + 25 + 10 + 28 + 28 = 136 students.  So, Monica sees 136 students each day. The condition \"She has 6 classes per day\" is relevant to the calculation process of this problem.\nMonica sees 20 students in her first class, 25 students in her second and third classes, 10 students in her fourth class, and 28 students in her fifth and sixth classes. That means she sees a total of 103 students each day.   The condition \"The first class has 20 students\" is relevant to the calculation process, because it is the starting point for Monica's total number of students. Without this condition, we wouldn't know how many students she sees in her first class.\nMonica's first class has 20 students.  Her second and third classes have 25 students each.  Her fourth class has half as many as her first class, so her fourth class has 10 students.  Her fifth and sixth classes have 28 students each.   Therefore, Monica sees a total of 108 students each day.   The condition \"The second and third classes have 25 students\" is relevant to the calculation process, since it informs us that Monica's second and third classes have the same number of students. Without this information, it would be difficult to accurately calculate the total number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class, so that's 10 students. Her fifth and sixth classes have 28 students each.  So, Monica sees a total of (20 + 25 + 25 + 10 + 28 + 28) = 116 students each day. The condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process because it tells us how many students Monica sees in her fifth and sixth classes. Without this condition, we would not have known how many students Monica sees in her fifth and sixth classes, and thus would not have been able to calculate the total number of students Monica sees each day.\nMonica sees 20 students in her first class.  Monica sees 25 students in her second and third classes.  Monica sees 10 students in her fourth class.  Monica sees 28 students in her fifth and sixth classes.   This means that Monica sees a total of 93 students each day.   The condition \"Emma sees 20 more students than Monica every day\" is relevant to the calculation process because it indicates that Emma sees 113 students each day (93 + 20).", "equation": "Emma sees 20 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.6286872625350952]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Jack made 25 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Jack made 25 more pounds of garbage than what Zane picked, so he made 25 + 62 = 87 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  Yes, the condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process of problem \"How many pounds of garbage did Zane pick up?\" because it was used in the calculation of Dewei's amount of garbage (2 pounds less than Daliah) which was then used to calculate Zane's amount of garbage (4 times as many pounds of garbage as Dewei).", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. So Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So Zane picked up 4 x 15.5 = 62 pounds of garbage.  Jack made 25 more pounds of garbage than what Zane picked. So Jack made 25 + 62 = 87 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  Yes, the condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process of problem \"How many pounds of garbage did Zane pick up?\" because it was used in the calculation of Dewei's amount of garbage (2 pounds less than Daliah) which was then used to calculate Zane's amount of garbage (4 times as many pounds of garbage as Dewei).\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage. Jack made 25 more pounds of garbage than what Zane picked, so he made 87 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  Yes, the condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process as it was used to calculate the amount of garbage picked up by Dewei.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage.  Jack made 25 more pounds of garbage than what Zane picked, so Jack made 25 + 62 = 87 pounds of garbage.   Therefore, Zane picked up 62 pounds of garbage.   Yes, the condition \"Jack made 25 more pounds of garbage than what Zane picked\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" since it provides information about the amount of garbage Zane picked up (62 pounds).", "equation": "Jack made 25 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.5691862106323242]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The distance rode by Tom is 20 percent of that rode by Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, meaning she rode 25 kilometers. On Thursday, Natalie rode the sum of the kilometers from Monday and Wednesday, meaning she rode 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  Yes, the condition \"The distance rode by Tom is 20 percent of that rode by Natalie\" is relevant to the calculation process of the problem, as it is used to calculate the distance that Tom rode. Tom rode 20 percent of the 180 kilometers that Natalie rode, which is 36 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, Natalie rode the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Total distance rode by Natalie: 40 + 50 + 25 + 65 = 180 kilometers.  The distance rode by Tom is 20 percent of that rode by Natalie, so Tom rode 36 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" because it is used to calculate the distance Natalie rode on Thursday.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, meaning she rode 25 kilometers. On Thursday, Natalie rode the sum of the kilometers from Monday and Wednesday, meaning she rode 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of this problem, as it is the second day of Natalie's cycling competition and its distance is used to calculate the distance from the third and fourth days.\nMonday: Natalia rode 40 kilometers. Tuesday: Natalia rode 50 kilometers. Wednesday: Natalia rode 50% fewer kilometers than the day before, so she rode 25 kilometers. Thursday: Natalia rode as many kilometers as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  In total, Natalia rode 180 kilometers.  Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem, as it was used to calculate the number of kilometers Natalia rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode (50% of 50 kilometers) = 25 kilometers. On Thursday, Natalie rode (40 + 25 kilometers) = 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  The condition \"The distance rode by Tom is 20 percent of that rode by Natalie\" is not relevant to the calculation process of the problem since the calculation only involves finding the total distance Natalie rode.", "equation": "The distance rode by Tom is 20 percent of that rode by Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.444164514541626]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Emma bought 10 pounds of peanut butter fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "First, we need to convert the pounds into ounces. There are 16 ounces in a pound. Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge. Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge. Boris ate 2 x 16 = 32 ounces of fudge. This means that Tomas, Katya and Boris ate a total of 24 + 8 + 32 = 64 ounces of fudge. The condition that Emma bought 10 pounds of peanut butter fudge yesterday is not relevant to the calculation process, as it does not involve the amounts of fudge eaten by Tomas, Katya and Boris.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, convert the pounds into ounces. There are 16 ounces in a pound. Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge. Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge. Boris ate 2 x 16 = 32 ounces of fudge. This means that Tomas, Katya and Boris ate a total of 24 + 8 + 32 = 64 ounces of fudge. The condition that Emma bought 10 pounds of peanut butter fudge yesterday is not relevant to the calculation process, as it does not involve the amounts of fudge eaten by Tomas, Katya and Boris.", "equation": "Emma bought 10 pounds of peanut butter fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.32590267062187195]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Jack ate 600 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "First, we need to calculate the number of strawberries that Lilibeth picks. She fills 6 baskets, each holding 50 strawberries, so she picks 300 strawberries in total.  Next, we need to calculate how many strawberries Lilibeth and her three friends pick in total. Each of them picks 300 strawberries, for a total of 1200 strawberries.  The condition \"Jack ate 600 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem, so we can ignore it. The answer is 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth fills 6 baskets with 50 strawberries each. This means that she has picked a total of 300 strawberries.   Jack ate 600 fewer peaches than Lilibeth. This means that Jack ate 300 peaches.   If three of Lilibeth's friends pick the same amount as her, this means that they have also picked 300 strawberries each.   Adding all of the strawberries picked by Lilibeth and her friends, we get a total of 1200 strawberries.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem, as it is necessary to find out how many strawberries Lilibeth has picked in order to calculate the total number of strawberries picked by Lilibeth and her friends.\nFirst, we need to calculate the number of strawberries that Lilibeth picks. She fills 6 baskets, each holding 50 strawberries, so she picks 300 strawberries in total.  Next, we need to calculate how many strawberries Lilibeth and her three friends pick in total. Each of them picks 300 strawberries, for a total of 1200 strawberries.  The condition \"Jack ate 600 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem, so we can ignore it. The answer is 1200 strawberries.", "equation": "Jack ate 600 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.29338669776916504]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Tom sold 50 more baseball tickets than Andrea did. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets sold by Tom. Tom sold 50 more baseball tickets than Andrea did, so Tom sold 50 + 32 = 82 tickets.  Step 6: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, Sandra sold 12 tickets, and Tom sold 82 tickets. So, altogether they sold 142 tickets.  Step 7: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how", "numerical_answer": 142, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so she sold 32 tickets.   Sandra sold 4 more than half the number of tickets Jude sold, so she sold 28 tickets.   Tom sold 50 more baseball tickets than Andrea did, so he sold 82 tickets.   Therefore, the total number of tickets sold was 16 + 32 + 28 + 82 = 158.   The remaining tickets that need to be sold are 100 - 158 = 42.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process as it is used to calculate the number of tickets sold by Andrea, Sandra, and Tom.\nJude sold 16 tickets, which means Andrea sold 32 tickets and Sandra sold 24 tickets. Therefore, the total number of tickets sold so far is 72. We need to find out how many tickets need to be sold in order to reach a total of 100 tickets.  We know that Tom sold 50 more baseball tickets than Andrea did. This means that Tom sold a total of 82 tickets (32 + 50). We can now calculate that the remaining tickets that need to be sold in order to reach a total of 100 tickets is 18.  Therefore, the answer to the question is 18 tickets need to be sold. The condition \"Tom sold 50 more baseball tickets than Andrea did\" is relevant to the calculation process because it tells us how many tickets Tom sold and helps us to calculate the remaining tickets that need to be sold.", "equation": "Tom sold 50 more baseball tickets than Andrea did.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.3048447370529175]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Ada ate 25 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars.  Step 2: Calculate the number of M&Ms Amy has. Amy has 7 times as many M&Ms as chocolate bars, so Amy has 5 x 7 = 35 M&Ms.  Step 3: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms, so Amy has 35 x 6 = 210 marshmallows.  Step 4: Calculate the total number of candies Amy has. Amy has 5 chocolate bars, 35 M&Ms and 210 marshmallows. This totals 5 + 35 + 210 = 250 candies.  Step 5: Calculate the number of baskets Amy will fill. Amy will fill each basket with 10 candies, so she will fill 250 / 10 = 25 baskets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has. The fact that Ada ate 25 more cookies than Amy does not affect the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars (35 M&Ms), and 6 times as many marshmallows as M&Ms (210 marshmallows).  Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  Amy will fill 25 baskets with 10 candies each.  The condition \"She has 5 chocolate bars\" is not relevant to the calculation process of this problem.\nAmy has 5 chocolate bars. There are 7 times as many M&Ms as chocolate bars, so 7 x 5 = 35 M&Ms.  There are 6 times as many marshmallows as M&Ms, so 6 x 35 = 210 marshmallows.  So in total, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If Amy fills each basket with 10 candies, she will fill (5 + 35 + 210) / 10 = 24 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation, since it helps us determine how many M&Ms Amy has.\nAmy has 5 chocolate bars and 7 times as many M&Ms as chocolate bars. So she has 5 x 7 = 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms. So she has 6 x 35 = 210 marshmallows.  So, in total Amy has 5 + 35 + 210 = 250 candies.  Since Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process as it tells us how many marshmallows Amy has. Without this condition, we would not know how many marshmallows Amy has and so would not be able to calculate how many baskets Amy can fill.\nAmy has 5 chocolate bars. She has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. She has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  Amy will fill each basket with 10 candies, so she will fill a total of 31 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, divided by 10 candies per basket = 25 baskets).  The condition \"Ada ate 25 more cookies than Amy\" is not relevant to the calculation process of this problem.", "equation": "Ada ate 25 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.41654443740844727]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Tom made 100 more wishes than Gretchen. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Rachelle threw 180 pennies. Gretchen threw half as many pennies as Rachelle (90 pennies). Rocky threw in one-third as many pennies as Gretchen (30 pennies). This makes a total of 300 pennies thrown into the fountain by Rachelle, Gretchen, and Rocky. The condition \"Tom made 100 more wishes than Gretchen\" is not relevant to the calculation process of this problem, as it does not provide any information about the number of pennies thrown into the fountain.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw in 180 pennies. Gretchen threw in half as many pennies as Rachelle, so she threw in 90 pennies. Rocky threw in one-third as many pennies as Gretchen, so he threw in 30 pennies. That makes a total of 300 pennies thrown into the fountain by Rachelle, Gretchen, and Rocky.   The condition \"Tom made 100 more wishes than Gretchen\" is not relevant to the calculation process of this problem, as it does not provide any information about the number of pennies thrown into the fountain.", "equation": "Tom made 100 more wishes than Gretchen.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.22722002863883972]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Emma provides 15 towels for each customer. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "First, we need to calculate the total number of customers. There are 13 rooms for couples, so there will be 13 x 2 = 26 customers. There are also 14 single rooms, so there will be 14 single customers. This makes a total of 40 customers.  Second, we need to calculate the total amount of bubble bath needed. For each customer, Isabelle needs 10 ml of bubble bath. Multiplying this by the total number of customers, 40, gives us a total of 400 ml of bubble bath needed.   Therefore, the answer to the question is 400 ml.   The condition that there are 13 rooms for couples is relevant to the calculation process, as it helps to determine the total number of customers. The condition that Emma provides 15 towels for each customer is not relevant to the calculation process of this problem.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, we need to calculate the total number of customers. There are 13 rooms for couples, so there will be 13 x 2 = 26 customers. There are also 14 single rooms, so there will be 14 single customers. This makes a total of 40 customers.  Second, we need to calculate the total amount of bubble bath needed. For each customer, Isabelle needs 10 ml of bubble bath. Multiplying this by the total number of customers, 40, gives us a total of 400 ml of bubble bath needed.   Therefore, the answer to the question is 400 ml.   The condition that there are 13 rooms for couples is relevant to the calculation process, as it helps to determine the total number of customers.\nNumber of couples: 13 Number of single rooms: 14 Total number of customers: 27  Bubble bath requirement for each customer: 10ml  Total bubble bath requirement: 10ml x 27 = 270ml  Therefore, Isabelle needs 270ml of bubble bath to run a bubble bath for each customer if all the rooms are filled to maximum capacity.  The condition \"and 14 single rooms\" is relevant to the calculation process of the problem as it is required to calculate the total number of customers staying in the hotel. Without this condition, it would not be possible to accurately calculate the total bubble bath requirement.\nFor each room that is filled to maximum capacity, there will be two customers.  Therefore, there will be 13 x 2 = 26 customers in the couples rooms and 14 customers in the single rooms.   In total, there will be 26 + 14 = 40 customers.   For each customer, Isabelle needs to run a bubble bath, so she needs 40 x 10ml = 400ml of bubble bath.   The condition given in the question is relevant because it tells us that Isabelle needs 10ml of bubble bath for each bath that is run. Without this information, it is not possible to answer the question.\nFirst, Isabelle needs to run a bubble bath for each customer. There are 13 rooms for couples and 14 single rooms, so a total of 27 rooms.   So, Isabelle needs 27 bubble baths.   Second, for each bath that is run, Isabelle needs 10ml of bubble bath.   So, Isabelle needs 270ml of bubble bath.   The condition \"Emma provides 15 towels for each customer\" is not relevant to the calculation process of this problem.", "equation": "Emma provides 15 towels for each customer.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.24481698870658875]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Jack got a bottle of venegar for free, which should have cost $8. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "First, we need to calculate the cost of each item. For that, we need to know the cost per item. The condition \"He saw that the Spam is $3 per can\" is relevant in this case, since it tells us the cost per can of Spam, which is $3. The other two items mentioned also have their corresponding costs per item, which are $5 for the peanut butter and $2 for the bread.  Now that we know the cost per item, we can calculate the total cost. Granger bought 12 cans of Spam, so the cost of the Spam is 12 x $3 = $36. He bought 3 jars of peanut butter, so the cost of the peanut butter is 3 x $5 = $15. He bought 4 loaves of bread, so the cost of the bread is 4 x $2 = $8.  The total amount he paid is the sum of the cost of the Spam, the peanut butter, and the bread, which is $36 + $15 + $8 = $59. The fact that Jack got a bottle of vinegar for free does not affect the calculation of the total amount that Granger paid.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, calculate the total amount Granger paid for the 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread:   12 cans of Spam: 12 x $3 = $36 3 jars of peanut butter: 3 x $5 = $15 4 loaves of bread: 4 x $2 = $8  Total amount: $36 + $15 + $8 = $59  The condition \"He saw that the Spam is $3 per can,\" is relevant to the calculation process because it is where we got the price of the Spam. Without the condition, we would not know how much Granger paid for the Spam.   Therefore, the total amount Granger paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $59.\n1. Granger bought 12 cans of spam. Each can costs $3, so the total amount for the spam is $36.  2. Granger bought 3 jars of peanut butter. Each jar costs $5, so the total amount for the peanut butter is $15.  3. Granger bought 4 loaves of bread. Each loaf costs $2, so the total amount for the bread is $8.  The total amount he paid is $36 + $15 + $8 = $59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem because it informs us how much each jar of peanut butter costs.\n1. First, we need to calculate the amount of each item that Granger bought.  閳 12 cans of Spam = 12 x $3 = $36  閳 3 jars of peanut butter = 3 x $5 = $15  閳 4 loaves of bread = 4 x $2 = $8   2. Next, we add up the amounts of each item to get the total amount that Granger paid.  閳 $36 + $15 + $8 = $59   Therefore, the total amount that Granger paid is $59.   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it tells us how much each loaf of bread costs, which is necessary for us to calculate the total amount that Granger paid.\nThe total amount Granger paid is the sum of the cost of the Spam, the peanut butter, and the bread.  Spam: 12 cans x $3 = $36  Peanut Butter: 3 jars x $5 = $15  Bread: 4 loaves x $2 = $8  Total amount paid = $36 + $15 + $8 = $59   The condition \"Jack got a bottle of venegar for free, which should have cost $8.\" is not relevant to the calculation process of the problem, since the bottle of vinegar is not part of the items Granger bought.", "equation": "Jack got a bottle of venegar for free, which should have cost $8.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.2139822244644165]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Mary does exercise 5 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate the number of pounds Ajax weighs. Ajax is 80 kilograms, so 80 kilograms = 176 pounds. Step 2: Calculate the number of pounds Ajax can lose in one hour. Exercising for one hour will help Ajax lose 1.5 pounds. Step 3: Calculate the number of pounds Ajax can lose in two weeks. Ajax exercises for 2 hours every day, so in two weeks he will exercise for 28 hours. 28 hours x 1.5 pounds = 42 pounds. Step 4: Calculate the total number of pounds Ajax will weigh after two weeks. Ajax starts off weighing 176 pounds, so 176 pounds – 42 pounds = 134 pounds. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the conversion rate from kilograms to pounds. Mary's exercise routine is not relevant to the calculation process. Therefore, Ajax will weigh 134 pounds after two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds.   1 kilogram = 2.2 pounds  So, 80 kilograms = 176 pounds  Then, we need to calculate how many pounds will be lost by exercising 2 hours every day for two weeks  1.5 pounds per hour * 2 hours per day * 14 days = 42 pounds  Finally, we need to subtract the pounds lost from the initial weight.   176 pounds - 42 pounds = 134 pounds  Therefore, Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process, as it provides the initial weight in kilograms, which needs to be converted to pounds to complete the calculation.\nFirst, we need to convert 80 kilograms to pounds. 80 kilograms is equal to 176 pounds.  Next, we need to figure out how much weight Ajax would lose if he exercises for 2 hours every day for two weeks. According to the given condition, exercising for an hour will help him lose 1.5 pounds. Therefore, if he exercises for 2 hours every day for two weeks, he will lose 3 pounds per day. So, he will lose 42 pounds in two weeks.  Finally, we need to calculate how much he will weigh after two weeks. Therefore, 176 pounds (Ajax's original weight) - 42 pounds (weight lost in two weeks) = 134 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\". This condition allows us to calculate how much weight Ajax will lose if he exercises for 2 hours every day for two weeks.\nAjax is 80 kg, which is 176 lbs. Exercising for one hour will help him lose 1.5 lbs. If he exercises two hours a day for two weeks, he will lose (2 hours x 14 days x 1.5 lbs) = 42 lbs.   Therefore, if Ajax exercises for two hours a day for two weeks, he will weigh 134 lbs.   The condition of \"Mary does exercise 5 hours a day\" is not relevant to the calculation process of this problem.\nFirst, we need to convert the given weight of 80 kilograms into pounds. According to the condition, 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  Now, we need to calculate the amount of weight that Ajax will lose if he exercises for 2 hours every day for two weeks. Since he will be exercising for a total of 14 hours, he will lose 14*1.5 = 21 pounds.  Therefore, after two weeks of exercising for 2 hours a day, Ajax will weigh 176-21 = 155 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem.", "equation": "Mary does exercise 5 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.42372411489486694, 0.4746820032596588]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The salary of Tom, a professor, is $5 per month. How much did the entire gardening project cost?", "reasoning_path": "First, we need to calculate the cost of the rose bushes. Since each rose bush costs $150, the total cost of the rose bushes is 20 x $150 = $3000.  Second, we need to calculate the cost of the gardener. Since he will work 5 hours each day for 4 days, his total hours worked will be 5 x 4 = 20 hours. Since he is paid $30 per hour, the cost of the gardener will be 20 x $30 = $600.  Third, we need to calculate the cost of the soil. Since 100 cubic feet of soil costs $5 per cubic foot, the cost of the soil will be 100 x $5 = $500.  Finally, we need to calculate the salary of Tom, the professor. Since he makes $5 per month, the salary of Tom is irrelevant for this question.  The total cost of the entire gardening project is $3000 (rose bushes) + $600 (gardener) + $500 (soil) = $4100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of this problem since the cost of the rose bushes is part of the total cost of the project.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, we need to calculate the cost of the rose bushes. Since each rose bush costs $150, the total cost of the rose bushes is 20 x $150 = $3000.  Second, we need to calculate the cost of the gardener. Since he will work 5 hours each day for 4 days, his total hours worked will be 5 x 4 = 20 hours. Since he is paid $30 per hour, the cost of the gardener will be 20 x $30 = $600.  Third, we need to calculate the cost of the soil. Since 100 cubic feet of soil costs $5 per cubic foot, the cost of the soil will be 100 x $5 = $500.  Finally, we need to calculate the salary of Tom, the professor. Since he makes $5 per month, the salary of Tom is irrelevant for this question.  The total cost of the entire gardening project is $3000 (rose bushes) + $600 (gardener) + $500 (soil) = $4100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of this problem since the cost of the rose bushes is part of the total cost of the project.\nBob has to replant 20 rose bushes, so the first cost would be 20 x 150 = 3000.  The gardener needs to work 5 hours per day for 4 days, so the gardener's salary cost would be 5 x 30 x 4 = 600.  The soil cost would be 100 cubic feet x 5 = 500.  The salary of Tom is irrelevant to the calculation, as he is not part of the gardening project.   Therefore, the entire gardening project cost 3000 + 600 + 500 = 4100.  The condition \"Each rose bush costs $150\" is relevant to the calculation process, as it is needed to calculate the cost of replanting the rose bushes.\nFirst, Bob has to buy 20 rose bushes. Each rose bush costs $150, so the cost of all rose bushes together is $3,000.  Second, Bob needs to pay a gardener for the work. The gardener has to work 5 hours each day for 4 days. That's 20 hours total. The gardener charges $30 an hour, so the total cost of the gardener's work is $600.  Third, Bob needs to buy soil. He needs 100 cubic feet of soil, which costs $5 per cubic foot. So the total cost of the soil is $500.  Fourth, Tom's salary is irrelevant to the cost of the gardening project.  So, the total cost of the entire gardening project is $4,100. The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process, as it is necessary to calculate the cost of the gardener's work.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.  The cost of Tom's salary is not relevant, since he was not hired for the gardening project.   Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.\nThe cost of the rose bushes is: 20 * $150 = $3000.  The cost of the gardener's salary is: 5 hours * 4 days * $30 = $600.   The cost of the soil is: 100 cubic feet * $5 = $500.  Therefore, the total cost of the gardening project is: $3000 + $600 + $500 = $4100.  The condition \"The salary of Tom, a professor, is $5 per month\" is not relevant to the calculation process of this problem.", "equation": "The salary of Tom, a professor, is $5 per month.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.18024805188179016]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Tom received 20 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost of the 3 boxes of face masks. Grover bought 3 boxes of face masks for $15. Step 2: Calculate the total number of face masks purchased. Each box has 20 face masks, so Grover bought 3 x 20 = 60 face masks. Step 3: Calculate the total revenue from selling the face masks. Grover plans to sell them for $0.50 each, so the total revenue is 60 x 0.50 = $30. Step 4: Calculate Grover's total profit. Grover's total cost was $15, and the total revenue was $30. This gives us a total profit of $30 - $15 = $15. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of face masks purchased and the price at which Grover plans to sell them. The fact that Tom received 20 dozes of vaccine last year does not affect the calculation. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the 3 boxes of face masks. Since each box contains 20 face masks and each box costs $15, the total cost of the 3 boxes is $45.   Next, we need to calculate the total revenue from selling the 3 boxes. Since each box contains 20 face masks and each face mask will be sold for $0.50, the total revenue from selling the 3 boxes will be $30.   Finally, we need to calculate the total profit. The total profit is equal to the total revenue minus the total cost. In this case, the total profit will be $30 - $45 = -$15.  Therefore, Grover's total profit will be -$15.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of the problem, as it is already given in the question.\nGrover purchased 3 boxes of face masks for $15. Each box has 20 face masks, so Grover has a total of 60 face masks. If he plans to sell them for $0.50 each, his total profit would be $30 (60 face masks x $0.50 = $30).  Yes, the condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it determines how much Grover will make from each sale. Without this information, it would be impossible to calculate his total profit.\nFirst, let's calculate the cost of the 3 boxes. If each box cost $15, then the total cost of the 3 boxes is $45.  Now, let's calculate the total profit. Grover plans to sell the 3 boxes at $0.50 each, so the total profit would be $30 (3 boxes x 20 masks per box x $0.50).  The condition \"Tom received 20 dozes of vaccine last year\" is not relevant to the calculation process of this problem.", "equation": "Tom received 20 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.20607098937034607]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Jack weighs 80 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl has to load. The 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. The 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. The 10 bags of wooden planks weigh 30 kg each, so the total weight of the planks is 300 kg. The total weight of the items is 380 kg.  Step 2: Calculate the maximum weight that Daryl can load into the crates. Since each crate can hold up to 20 kg, the maximum weight that Daryl can load into the crates is 15 x 20 = 300 kg. Step 3: Calculate how much he will have to leave out of the crates. The total weight of the items is 380 kg and the maximum weight of the crates is 300 kg. This means that Daryl will have to leave out 380 kg - 300 kg = 80 kg of items from the crates in order to meet the weight limit.  The condition that Jack weighs 80 kilograms is not relevant to the calculation process of this problem.", "numerical_answer": 80, "gold_answer": "80", "instructions": "1. Daryl has 15 crates, so the total weight limit for all crates is 15鑴20 = 300 kg.  2. Daryl has 4 bags of nails, which weigh 5 kg each, so the total weight of nails is 4鑴5 = 20 kg.  3. Daryl has 12 bags of hammers, which weigh 5 kg each, so the total weight of hammers is 12鑴5 = 60 kg.  4. Daryl has 10 bags of wooden planks, which weigh 30 kg each, so the total weight of planks is 10鑴30 = 300 kg.  5. The total weight of all the items is 20 + 60 + 300 = 380 kg, which exceeds the total weight limit of 300 kg. Therefore, Daryl must leave out some items from the crates to meet the weight limit.  6. The weight of Jack is not relevant to the calculation process of this problem, as he is not one of the items that Daryl is loading into the crates.  7. Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.\n1. Calculate total weight of items he has to load:  4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total: 380 kg   2. Calculate the total weight he can load into 15 crates (20 kg each):  15 crates (20 kg each) = 300 kg   3. Calculate how much he will have to leave out of the crates:  380 kg - 300 kg = 80 kg   Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it indicates the maximum weight Daryl can load into the crates.\nFirst, Daryl has 4 bags of nails, each of which weighs 5 kg. This adds up to 20 kg. He has 12 bags of hammers, each of which weighs 5 kg. This adds up to 60 kg. He also has 10 bags of wooden planks, each of which weighs 30 kg. This adds up to 300 kg. He cannot fit all of these items into 15 crates because the total weight is 380 kg which is too much for the 20 kg per crate limit. Therefore, Daryl will have to leave out 200 kg of items in order to fit the remaining items into the 15 crates. Jack's weight of 80 kg is not relevant to this calculation.\nFirst, let's look at the maximum weight of the crates. We know that each crate can weigh up to 20 kg, and Daryl has 15 crates he can fill. That means the maximum weight of all the crates combined is 300 kg (20 kg x 15 crates = 300 kg).  Next, let's look at the items Daryl has to put in the crates. He has 4 bags of nails, each of which weighs 5 kg; 12 bags of hammers, each of which weighs 5 kg; and 10 bags of wooden planks, each of which weighs 30 kg and can be sub-divided. That means the total weight of all the items he has to put in the crates is 180 kg (4 bags of nails x 5 kg + 12 bags of hammers x 5 kg + 10 bags of wooden planks x 30 kg = 180 kg).  Finally, let's look at the difference between the maximum weight of the crates (300 kg) and the total weight of the items he has to put in the crates (180 kg). This difference is 120 kg, which means Daryl will have to leave out 120 kg of items from the crates in order to meet the weight limit. Jack's weight is not relevant to this calculation.\nFirst, we need to figure out how much weight Daryl can fill in the crates. Since each crate can hold up to 20kg, he can fill a total of 300kg (15 crates x 20kg).   Next, we need to figure out how much weight Daryl has to fill. The 4 bags of nails weigh 20kg (4 x 5kg). The 12 bags of hammers weigh 60kg (12 x 5kg). The 10 bags of wooden planks weigh 300kg (10 x 30kg).   The total weight of the items Daryl has to fill is 380kg (20kg + 60kg + 300kg). This is more than the weight limit for the crates (300kg). Therefore, Daryl will have to leave out 80kg (380kg - 300kg) of items in order to meet the weight limit.   The condition about the wooden planks is not relevant to the calculation process of this problem.\nDaryl has 4 bags of nails, each of which weighs 5 kg. That adds up to 20 kg. He has 12 bags of hammers, each of which weighs 5 kg. That adds up to 60 kg. He has 10 bags of wooden planks, each of which weighs 30 kg. That adds up to 300 kg. Adding all of these together, we get 380 kg. Since each crate can weigh up to 20 kg, that means Daryl would have to leave out 200 kg of items from the crates to meet the weight limit.  The condition of each of the wooden planks being able to be sub-divided is not relevant to the calculation process, as the weight of each bag of wooden planks is already accounted for in the calculation.\nDaryl can fill 15 crates, each of which can be loaded with up to 20kg. That means the maximum amount of weight that can be loaded into all 15 crates is 300kg. However, Daryl has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each), which adds up to a total of 310kg. Therefore, Daryl will have to leave out 10kg of the items he has in order to meet the weight limit.  The fact that Jack weighs 80kg is not relevant to this calculation.", "equation": "Jack weighs 80 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.27361226081848145]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Jack added 10 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays, each with 20 cupcakes, so the total number of cupcakes is 4 x 20 = 80. Step 2: Calculate how many cupcakes were sold. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Step 3: Calculate how much Anna earned. Since each cupcake was sold for $2, Anna earned 48 x $2 = $96 from the cupcakes.  The condition \"Jack added 10 strawberries to each cupcake for free\" is not relevant to the calculation process since it does not affect the amount of money Anna earned from the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna had 4 baking trays, each with 20 cupcakes. This means she had 80 cupcakes in total.  3/5 of 80 cupcakes is equal to 48, so Anna sold 48 cupcakes.  Each cupcake was sold for $2, so Anna earned a total of $96 from the cupcakes.   The condition \"each tray has 20 cupcakes\" is not relevant to the calculation process of the problem, since Anna sold 48 cupcakes out of the 80 cupcakes she had, regardless of how many were in each tray.\nAnna used four baking trays each with 20 cupcakes. This means she had a total of 80 cupcakes. Of these, only 3/5 (or 48) were sold. Assuming Anna sold each cupcake for $2, she earned a total of $96. The condition that Jack added 10 strawberries to each cupcake for free does not affect the calculation process for Anna's earnings.\nAnna used four trays, with 20 cupcakes in each tray, so 80 cupcakes in total. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Each cupcake sold for $2, so Anna earned 48 x $2 = $96.   The condition \"Jack added 10 strawberries to each cupcake for free\" is not relevant to the calculation process since it does not affect the amount of money Anna earned from the cupcakes.", "equation": "Jack added 10 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.27368560433387756]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Emma repaired 20 more cell phones last month. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops and netbooks sold. Half of the computers sold are laptops, so the number of laptops sold is 72 濮 2 = 36. One-third of the computers sold are netbooks, so the number of netbooks sold is 72 濮 3 = 24. Step 2: Calculate the number of desktop computers. We can calculate this by subtracting the number of laptops and netbooks sold (36 + 24 = 60) from the total number of computers sold (72). This gives us 72 - 60 = 12. Therefore, there are 12 desktop computers. The condition that Emma repaired 20 more cell phones last month is irrelevant to the calculation process of this problem. Therefore, there are 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 computers is 36 laptops, one third of 72 computers is 24 netbooks. That means 36 laptops + 24 netbooks = 60 computers. That leaves 12 desktop computers.  The condition that \"Emma repaired 20 more cell phones last month\" is irrelevant to the calculation process of the problem.  Therefore, there are 12 desktop computers.", "equation": "Emma repaired 20 more cell phones last month.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.14612199366092682]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The distance rode by Tom is 50 percent of that rode by Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before (50% of 50 kilometers = 25 kilometers). On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday (40 kilometers + 25 kilometers = 65 kilometers).  This means that Natalie rode a total of 180 kilometers (40 + 50 + 25 + 65).  The condition \"The distance rode by Tom is 50 percent of that rode by Natalie.\" is relevant to the calculation process because it tells us that Tom rode 50% of the total distance that Natalie rode (50% of 180 kilometers = 90 kilometers).", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 25 kilometers (50% fewer than Tuesday). On Thursday, Natalie rode 65 kilometers (the sum of 40 from Monday and 25 from Wednesday).  Therefore, Natalie rode a total of 180 kilometers (40 + 50 + 25 + 65).  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, since it is the starting point of the problem and is used to calculate the total.\nOn Monday, Natalia rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than Tuesday, which is 25 kilometers.  On Thursday, she rode the sum of Monday and Wednesday, which is 65 kilometers.   Therefore, Natalia rode a total of 180 kilometers.   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process because it allows us to determine how many kilometers Natalia rode on Wednesday. Without this condition, we would not be able to calculate the total number of kilometers that Natalia rode.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than Tuesday, which is 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.   Natalie rode a total of 180 kilometers.   Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process because it affects the total distance Natalie rode.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before (50% of 50 kilometers = 25 kilometers). On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday (40 kilometers + 25 kilometers = 65 kilometers).  This means that Natalie rode a total of 180 kilometers (40 + 50 + 25 + 65).  The condition \"The distance rode by Tom is 50 percent of that rode by Natalie.\" is relevant to the calculation process because it tells us that Tom rode 50% of the total distance that Natalie rode (50% of 180 kilometers = 90 kilometers).", "equation": "The distance rode by Tom is 50 percent of that rode by Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.3746444284915924]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Ada has 50 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "First, Carla put 79 apples in her backpack. Second, Buffy stole some of Carla's apples, so we need to subtract from 79. Third, 26 apples fell out of a hole on the bottom, so we need to subtract those 26 apples from 79. Fourth, Carla only had 8 apples remaining, so we need to subtract 8 apples from 79 - 26. Therefore, Buffy stole 45 apples from Carla. The condition \"Ada has 50 more pineapples than Clara\" is not relevant to the calculation process of this problem.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Carla put 79 apples in her backpack. Buffy stole some of Carla's apples. 26 apples fell out of a hole on the bottom. At lunchtime, Carla only had 8 apples remaining.  So, we can subtract 8 from 79 to get 71 apples. That means that Buffy stole 71 apples from Carla.  The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process, because it gives us the initial number of apples that Carla put in her backpack - 79. Without that information, we would not have been able to do the calculation.\nCarla started with 79 apples, and then 26 apples fell out of the hole. That means that she had 53 apples left before Buffy stole any. Then 8 apples were left after she was done stealing, so Buffy stole 45 apples from Carla.   Yes, the condition is relevant, as it reduces the number of apples that Carla had before Buffy stole any. Without that condition, the answer would have been different.\nFirst, Carla put 79 apples in her backpack.   Second, Buffy stole some of Carla's apples, so we need to subtract from 79.   Third, 26 apples fell out of a hole on the bottom, so we need to subtract those 26 apples from 79.   Fourth, Carla only had 8 apples remaining, so we need to subtract 8 apples from 79 - 26.   Therefore, Buffy stole 45 apples from Carla.   The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process, as it indicates the number of apples that were left after the theft and the apples that fell out of the hole.\nCarla had 79 apples in the morning. 26 apples fell out of the hole, so Carla had 53 apples left before Buffy stole from her. So, Buffy stole 53-8 = 45 apples from Carla.  The condition \"Ada has 50 more pineapples than Clara\" is not relevant to the calculation process of this problem.", "equation": "Ada has 50 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.4072260558605194]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Jack received 10 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks. Grover bought 3 boxes of face masks for $15, so each box costs $5. Step 2: Calculate the cost of each face mask. Each box has 20 face masks, so the cost of each face mask is $5/20 = $0.25. Step 3: Calculate the price Grover will sell each face mask for. Grover plans to sell each face mask for $0.50. Step 4: Calculate the total profit. To calculate the total profit, we need to subtract the cost of the face masks from the selling price. So, the total profit for each face mask is $0.50 - $0.25 = $0.25. Step 5: Calculate the total profit from the 3 boxes of face masks. The total profit from the 3 boxes of face masks is 3 boxes x 20 face masks x $0.25 profit per face mask = $15. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the boxes and the selling price of the face masks. The fact that Jack received 10 dozes", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the 3 boxes. Each box has 20 face masks, which means that Grover bought 60 face masks in total. Therefore, the cost of the 3 boxes is $15.   Next, we need to calculate the total profit. Grover plans to sell each face mask for $0.50, which means that the total profit for the 3 boxes is $30 (60 face masks x $0.50 = $30).   Therefore, Grover's total profit is $30.  The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem because it tells us how many face masks Grover bought and how much he paid for them. This information is necessary for us to calculate the total profit.\nFirst of all, the condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of problem \"If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?\". This is because the condition tells us how much Grover will sell each face mask for, which is important information for calculating his total profit.   Next, let's calculate the total profit. Since each box contains 20 face masks, Grover has a total of 60 face masks. If he sells each face mask for $0.50, he will make a total of $30 in profit.   Therefore, Grover's total profit is $30.\nThe first step is to find out how much each box costs. Since Grover bought 3 boxes and paid $15, each box costs $5.   The second step is to find out how much he will be selling the boxes for. Since he plans to sell them for $0.50 each, he will be selling them for $10 ($0.50 x 20 face masks).   The third and final step is to calculate the total profit. The total profit will be the difference between what he paid for the boxes and what he will be selling them for. So, the total profit will be $5 ($15 - $10).   The condition \"Jack received 10 dozes of vaccine last year\" is not relevant to the calculation process of this problem.", "equation": "Jack received 10 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.10064944624900818]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Jack made 50 cookies and shared with the friends as well. How many balloons does each friend have now?", "reasoning_path": "Step 1: Dante evenly shared the 250 balloons among his 5 friends. This means that each friend had 50 balloons.  Step 2: Dante asked each of his friends to give him 11 balloons, so each friend has 39 balloons now.  Step 3: Jack made 50 cookies and shared with the friends as well. This does not change the number of balloons, so each friend would still have 39 balloons.  Therefore, the answer is: Each friend has 39 balloons.   Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem. This is because it tells us how many balloons each friend had initially, which allowed us to calculate how many balloons each friend would have after Dante asked for 11 balloons back.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante divided the 250 balloons among his 5 friends, so each friend had 50 balloons. Then, Dante asked each of his friends to give him 11 balloons, so each friend has 39 balloons now. The condition \"There were 250 balloons in one package\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\" because the number of balloons in the package is not relevant to the calculation process.\nInitially, Dante shared 250 balloons among his 5 friends. This means that each friend had 50 balloons.   After Dante asked for 11 balloons from each of his friends, each friend would have 39 balloons.   However, Jack then made 50 cookies and shared them with the friends. This does not change the number of balloons, so each friend would still have 39 balloons.   Therefore, the answer is: Each friend has 39 balloons.   Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem. This is because it tells us how many balloons each friend had initially, which allowed us to calculate how many balloons each friend would have after Dante asked for 11 balloons back.\nFirst, Dante evenly shared the balloons among his 5 friends. That means each of his friends had 50 balloons.   Then, Dante changed his mind and asked each of his friends to give him 11 balloons. So, now each of his friends has 39 balloons.   Jack made 50 cookies and shared with the friends as well. This is not relevant to the calculation process of the problem, so it does not affect the answer.   Therefore, each of Dante's friends has 39 balloons.\nFirst, we need to calculate how many balloons each of the friends had before Dante changed his mind:  250 balloons divided by 5 friends = 50 balloons each  Now, we need to calculate how many balloons each friend has to give Dante:  50 balloons each times 11 balloons = 550 balloons  Finally, we need to calculate how many balloons each friend has now:  50 balloons each - 11 balloons = 39 balloons each  The condition \"Jack made 50 cookies and shared with the friends as well\" is not relevant to the calculation process of this problem.", "equation": "Jack made 50 cookies and shared with the friends as well.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.23509256541728973]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Jack does exercise 35 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "First, we need to convert 80 kilograms into pounds. Since 1 kilogram is equal to 2.2 pounds, we can multiply 80 kilograms by 2.2 to get 176 pounds.   Next, we can calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since he will lose 1.5 pounds per hour of exercise, we can calculate that he will lose 42 pounds in total (2 hours per day x 14 days x 1.5 pounds).   Finally, we can subtract the 42 pounds from the original weight of 176 pounds to get the answer: Ajax will weigh 134 pounds after two weeks of exercising for two hours a day.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem, since it is used to convert the weight into pounds. The condition that Jack does exercise 35 hours a day is not relevant to the calculation process, as it does not affect the amount of weight Ajax will lose.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms into pounds. Since 1 kilogram is equal to 2.2 pounds, we can multiply 80 kilograms by 2.2 to get 176 pounds.   Next, we can calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since he will lose 1.5 pounds per hour of exercise, we can calculate that he will lose 42 pounds in total (2 hours per day x 14 days x 1.5 pounds).   Finally, we can subtract the 42 pounds from the original weight of 176 pounds to get the answer: Ajax will weigh 134 pounds after two weeks of exercising for two hours a day.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem, since it is used to convert the weight into pounds.\nFirst, convert 80 kilograms to pounds: 80 kilograms = 176 pounds  Second, calculate the number of pounds Ajax will lose if he exercises for 2 hours every day for two weeks: 2 hours per day * 14 days = 28 hours 28 hours * 1.5 pounds per hour = 42 pounds  Finally, subtract 42 pounds from 176 pounds to calculate the total number of pounds Ajax will weigh after two weeks of exercising: 176 pounds - 42 pounds = 134 pounds  Therefore, after two weeks of exercising for two hours a day, Ajax will weigh 134 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" because it provides the necessary information to calculate the number of pounds Ajax will lose.\n1. We know that 1 kilogram is equal to 2.2 pounds. 2. We know that Ajax weighs 80 kilograms, which is equal to 176 pounds. 3. We know that exercising for an hour will help him lose 1.5 pounds. 4. We need to calculate how many pounds Ajax will weigh after exercising for 2 hours every day for two weeks.  So, we can calculate this by multiplying the number of hours of exercise (2 hours x 14 days = 28 hours) by the number of pounds lost per hour (1.5 pounds).  28 hours x 1.5 pounds = 42 pounds  Therefore, Ajax will weigh 134 pounds (176 pounds - 42 pounds) if he exercises for 2 hours every day for two weeks.   The condition \"Jack does exercise 35 hours a day\" is not relevant to the calculation process of this problem.\nFirst, let's convert Ajax's weight from kilograms to pounds. 80 kilograms is equal to 176 pounds.  Next, let's figure out how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since he will lose 1.5 pounds per hour, he will lose (1.5 * 2 * 14) 42 pounds.  Finally, let's calculate how many pounds Ajax will weigh if he exercises for 2 hours every day for two weeks. 176 pounds (Ajax's initial weight) - 42 pounds (the weight he lost) = 134 pounds.  So, the answer is that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.  Yes, the condition 閳ユ窔f 1 kilogram is equal to 2.2 pounds閳 is relevant to the calculation process because we needed to convert the weight from kilograms to pounds in order to solve the problem.", "equation": "Jack does exercise 35 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.5405567288398743, 0.4746820032596588]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Emma bought 6 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed for the cookout. Alex was planning to serve 3 burgers for each guest and had invited 10 friends over. That means he needs 10 x 3 = 30 burgers. Step 2: Calculate the number of guests who will eat burgers. Since 1 of his friends didn't eat meat and said they would bring their own food, and another one of his friends didn't eat bread and would not need the buns, only 8 of his friends will eat burgers. That means 8 x 3 = 24 burgers. Step 3: Calculate the number of buns needed. Each burger needs 2 buns, so 24 x 2 = 48 buns. Step 4: Calculate the number of packs of buns needed. The burger buns come 8 to a pack, so 48 / 8 = 6 packs. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for each person. Emma's purchase of 6 pounds of lettuce is not relevant to the calculation process. Therefore, Alex needs to buy 6 packs of buns.", "numerical_answer": 6, "gold_answer": "3", "instructions": "Alex needs to cook 30 burgers for 10 guests, plus 1 friend bringing their own food. Since 1 other friend doesn't eat bread, he will need to subtract 1 bun. So the total number of buns he will need is 29.  Since the buns come 8 to a pack, he will need to buy 4 packs of buns.   The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process because it determines the total number of burgers he needs to cook and therefore the number of buns he needs to buy.\nAlex had invited 10 friends over, but 1 friend did not eat meat and another one did not eat bread. That means he needs to cook 2 burgers for each guest instead of 3. So he needs to buy burgers for 8 guests, instead of 10. Since each pack of buns contains 8 buns, he needs to buy 1 pack of buns.   So the answer is Alex needs to buy 1 pack of buns. The condition of \"and had invited 10 friends over\" is relevant to the calculation process, since it shows how many guests Alex is expecting and how many burgers he needs to cook for each guest.\nAlex has 10 guests, 1 of whom is bringing their own food, so he will need to serve 9 people burgers. He plans to make 3 burgers per person, so he will need 27 burgers. Since the buns come 8 to a pack, he will need to buy 4 packs of buns. The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process, since it does not affect the number of buns Alex needs to buy.\nAlex needs to serve 3 burgers to 9 guests (10 guests - 1 doesn't eat meat - 1 doesn't eat bread). So, Alex needs to buy 27 burgers.   Since each burger needs 1 bun, Alex needs to buy 27 buns.   Since each pack of buns contains 8 buns, Alex needs to buy 4 packs of buns (27/8 = 3.375, round up to 4).   The condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of problem \"How many packs of buns did Alex need to buy?\". Without this condition, we would not know how many packs of buns Alex needs to buy.   As for the 6 pounds of lettuce Emma bought, it is not relevant to the calculation process of problem \"How many packs of buns did Alex need to buy?\".\nAlex needs to make 30 burgers in total. Since one of his friends is not eating meat, he only needs to make 29 burgers. Now, he needs buns for the burgers. Since one of his friends doesn't eat bread, he only needs buns for 28 burgers. Since each pack of buns has 8 buns, he needs to buy 4 packs of buns. So, the answer is 4 packs.  The condition \"Emma bought 6 pounds of lettices\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 6 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.30610597133636475]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Mary made 30 cookies and shared with the friends as well. How many balloons does each friend have now?", "reasoning_path": "First, Dante evenly shared the 250 balloons among his 5 friends. This means each friend had 50 balloons. Then Dante asked each of his friends to give him 11 balloons. So each friend now has 39 balloons (50 - 11 = 39). Finally, Mary made 30 cookies and shared them with the friends, but this has nothing to do with the balloons, so the answer is that each friend has 39 balloons. The condition \"There were 250 balloons in one package.\" is relevant to the calculation process of this problem, as it is the initial number of balloons we use to calculate the number of balloons each friend has now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, we had 250 balloons in one package. Dante evenly shared the balloons among his 5 friends, so each friend would have 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons, so each friend would now have 39 balloons.  Mary made 30 cookies and shared with the friends, so each friend would now have 39 balloons and 1 cookie.  So, to answer the question, each friend would now have 39 balloons. The condition \"There were 250 balloons in one package.\" is relevant because it helps us understand how many balloons each friend had to begin with.\nFirstly, Dante evenly shared the 250 balloons among his 5 friends. This means each friend would have 50 balloons. Since Dante asked each of his friends to give him 11 balloons, each friend would now have 39 balloons. Lastly, Mary made 30 cookies and shared with the friends. This does not affect the number of balloons each friend has, so each friend would still have 39 balloons.  Therefore, the answer to the question \"How many balloons does each friend have now?\" is 39. The condition \"Dante evenly shared the balloons among his 5 friends.\" is relevant to the calculation process of this problem because it tells us the initial number of balloons each friend had.\nFirst, each friend had 50 balloons, since 250 balloons divided by 5 friends equals 50 balloons per friend.   Then, Dante asked each of his friends to give him 11 balloons. So each friend has now 39 balloons (50 - 11 = 39).   Finally, Mary made 30 cookies and shared them with the friends, but this has nothing to do with the balloons, so the answer is that each friend has 39 balloons.\nDante initially had 250 balloons and shared them evenly among his 5 friends, so each friend had 50 balloons.  Then Dante asked each of his friends to give him 11 balloons back. So each friend now has 39 balloons.  The condition \"Mary made 30 cookies and shared with the friends as well\" is not relevant to the calculation process of the problem. The answer is that each friend has 39 balloons.", "equation": "Mary made 30 cookies and shared with the friends as well.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.2578428089618683]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Emma sold 600 more bananas than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate how many strawberries Lilibeth has picked. Since Lilibeth filled 6 baskets with 50 strawberries each, that means she picked 6 x 50 = 300 strawberries.  Step 2: Calculate how many strawberries Lilibeth and her friends picked in total. If three of her friends picked the same amount as her, then that would mean 300 x 4 = 1200 strawberries in total.  So, Lilibeth and her friends pick 1200 strawberries in all.  Step 3: Determine if the condition \"Emma sold 600 more bananas than Lilibeth\" is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Lilibeth and her friends and the amount of strawberries they picked. Emma's sale of bananas does not affect the amount of strawberries picked, so it is not relevant to the calculation process. Therefore, Lilibeth and her friends pick 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, since Lilibeth filled 6 baskets with 50 strawberries each, that means she picked 6 x 50 = 300 strawberries.   Second, if three of her friends picked the same amount as her, then that would mean 300 x 4 = 1200 strawberries in total.   So, Lilibeth and her friends pick 1200 strawberries in all.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem because it tells us how many strawberries Lilibeth picked, which is necessary to calculate how many strawberries Lilibeth and her friends picked in total.\nLilibeth filled six baskets with 50 strawberries each, so that would be a total of 300 strawberries. Since three of her friends picked the same amount, that would be a total of four people picking, so the grand total of strawberries picked by Lilibeth and her friends would be four times 300, or 1200 strawberries. The condition that Emma sold 600 more bananas than Lilibeth is not relevant to the calculation process of this problem.", "equation": "Emma sold 600 more bananas than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.2140696942806244]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Mary is 10 dollars per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total of money. Since Jean and Jane have a combined total of $76, we can calculate that Jane has $76/4 = $19.  Step 2: Calculate the amount of money Jean has. Since Jean has three times as much money as Jane, we can calculate that Jean has 3 x $19 = $57.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The salary of Mary is 10 dollars per month and is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. We also know that the combined total of their money is $76, and we know that Mary earns $10 per month. To find out how much money Jean has, we need to first find out how much money Jane has.  We can do this by subtracting Mary's salary from the combined total. Since Mary earns $10 per month, we can subtract $10 from the $76 combined total, which leaves us with $66.  Now, since Jean has three times as much money as Jane, and we know how much Jane has ($66), we can use this to find out how much Jean has. We can multiply $66 by 3, which gives us Jean's total of $198.  Therefore, the answer to the question \"How much money does Jean have?\" is $198. The condition \"They have a combined total of $76\" is relevant to the calculation process, as it helps us to find out how much money Jane has, which we can then use to calculate how much money Jean has.\nFirst, we need to calculate how much money Jane has. We know that Jean has three times as much money as Jane, so we can set up the equation: 3x + x = 76, where x is the amount of money Jane has. Solving for x, we get x = 38.  Now that we know how much money Jane has, we can calculate how much money Jean has. Since Jean has three times as much money as Jane, we can set up the equation: 3x = 76 - 38, where x is the amount of money Jean has. Solving for x, we get x = 38.  Therefore, Jean has $38.  The condition \"The salary of Mary is 10 dollars per month\" is not relevant to the calculation process of this problem.", "equation": "The salary of Mary is 10 dollars per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.18388186395168304]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Mary raised 20 turtles. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Finally, we know that the total number of fish in the aquarium is 80, so there must be 80 - 40 - 25 = 15 green fish.  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem, as it tells us that the number of fish in the aquarium is divided into three different colors. Without this condition, we would not be able to calculate the number of green fish in the aquarium.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know the total number of fish in the aquarium is 80, so we can calculate the number of blue fish in the aquarium. Since blue fish make up half of all the fish, we can divide 80 by 2 to get 40.   Next, we know there are 15 fewer orange fish than blue fish, so we can subtract 15 from 40 to get 25.   Finally, we know Mary raised 20 turtles, so we can subtract 20 from 80 to get 60.   Since there are 25 orange fish and 40 blue fish, we can subtract 25 + 40 from 60 to get the number of green fish in the aquarium, which is 15.   Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.  Second, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.  Finally, we know that the total number of fish in the aquarium is 80, so we can calculate the remaining number of green fish as 80 - 40 - 25 = 15.  Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process of the problem, as it was used to calculate the number of orange fish.\nWe know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Finally, we know that the total number of fish in the aquarium is 80, so there must be 80 - 40 - 25 = 15 green fish.  The condition \"Mary raised 20 turtles\" is not relevant to the calculation process, because turtles are not included in the total number of fish in the aquarium.", "equation": "Mary raised 20 turtles.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.18733952939510345]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Emma bought 2 pounds of peanut butter fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Find out how many ounces of chocolate fudge Tomas ate. 1.5 pounds of chocolate fudge is equal to 24 ounces. Step 2: Find out how many ounces of peanut butter fudge Katya ate. Half a pound of peanut butter fudge is equal to 8 ounces. Step 3: Find out how many ounces of fudge Boris ate. 2 pounds of fudge is equal to 32 ounces. Step 4: Calculate the total number of ounces of fudge eaten by Tomas, Katya and Boris. Tomas ate 24 ounces, Katya ate 8 ounces and Boris ate 32 ounces. This totals 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of ounces of fudge each person ate. The fact that Emma bought 2 pounds of peanut butter fudge is not relevant to the calculation process. Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge, Katya ate half a pound of peanut butter fudge and Boris ate 2 pounds of fudge. This adds up to a total of 3.5 pounds of fudge. To convert this to ounces, we have to multiply the total pounds of fudge by 16, since there are 16 ounces in a pound. Therefore, the Tomas, Katya and Boris ate 56 ounces of fudge in total.  The condition \"Emma bought 2 pounds of peanut butter fudge yesterday\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 2 pounds of peanut butter fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.33816832304000854]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Jack asked Angela to help solve 50 problems, but that didn't happen. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6). Mark has finished half the number Jenna did (6 姊 2 = 3).  Therefore, the total number of problems the friends have finished is 2 + 6 + 3 = 11. This means that out of the 20 problems, 9 remain to be solved by Angela alone. The condition that Jack asked Angela to help solve 50 problems, but that didn't happen, is not relevant to the calculation process.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished 4 times the number Martha did, minus 2 (2 x 4 - 2 = 6).  Mark has finished half the number Jenna did (6/2 = 3).   Therefore, Martha has finished 2, Jenna has finished 6, and Mark has finished 3.   If none of the friends worked on any of the same problems, then the total number of problems finished is 2 + 6 + 3 = 11.   Therefore, out of the 20 total problems, there are 9 problems that have not been finished by anyone but Angela.   Yes, the condition \"Out of 20 problems\" is relevant to the calculation process of the problem, as it tells us how many total problems there are to begin with.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2 (2 鑴 4 - 2 = 6). Mark has finished half the number Jenna did (6 姊 2 = 3).  Therefore, the total number of problems the friends have finished is 2 + 6 + 3 = 11.  This means that out of the 20 problems, 9 remain to be solved by Angela alone.  The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which equals (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, which equals (6 / 2) = 3 problems.  That means that Martha, Jenna and Mark have finished 2 + 6 + 3 = 11 problems.  Therefore, Angela has finished 20 - 11 = 9 problems.  The condition \"Jenna has finished four times the number Martha did minus 2\" is not relevant to the calculation process of this problem.\nMartha finished 2 problems.  Jenna finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6 Mark finished half the number Jenna did, which is 6/2 = 3  Therefore, the total number of problems finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  Since none of the friends worked on the same problems, the total number of problems which have no one but Angela finished is 20 - 11 = 9.  The condition that Jack asked Angela to help solve 50 problems, but that didn't happen, is not relevant to the calculation process.", "equation": "Jack asked Angela to help solve 50 problems, but that didn't happen.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.6155903935432434]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. In addition, Mary collected 5 baskets of pineapples. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate how many baskets of strawberries Lilibeth and her friends picked in total. If Lilibeth picked 6 baskets and three of her friends picked the same amount, then the total number of baskets is 6 x 4 = 24. Step 2: Calculate how many strawberries the group picked in total. Since each basket holds 50 strawberries, the total number of strawberries picked is 24 x 50 = 1200. Step 3: Determine if Mary's collection is relevant to the calculation process. No, Mary's collection is not relevant to the calculation process. The calculation process only involves the amount of strawberries picked by Lilibeth and her friends. Mary's collection of pineapples does not affect the amount of strawberries picked, so it is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to figure out how many baskets of strawberries Lilibeth and her friends picked in total. If Lilibeth picked 6 baskets and three of her friends picked the same amount, then the total number of baskets is 6 x 4 = 24.  Next, we need to figure out how many strawberries the group picked in total. Since each basket holds 50 strawberries, the total number of strawberries picked is 24 x 50 = 1200.  The condition that Mary collected 5 baskets of pineapples is not relevant to the calculation process.", "equation": "In addition, Mary collected 5 baskets of pineapples.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.3802741467952728]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada skips 30 centimeters fewer than Sam at each round. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips for each round for Sam. We know that Sam skipped 16 times in each round. Step 2: Calculate the number of skips for each round for Jeff. In the first round, Jeff skipped 1 less than Sam, so Jeff skipped 15 times. In the second round, Jeff skipped 3 less than Sam, so Jeff skipped 13 times. In the third round, Jeff skipped 4 more than Sam, so Jeff skipped 20 times. In the fourth round, Jeff skipped half the number of skips as Sam, so Jeff skipped 8 times. Step 3: Calculate the average number of skips for Jeff. We can add up the number of skips for Jeff in each round (15 + 13 + 20 + 8 = 56) and then divide by the number of rounds (4). So, Jeff's average number of skips per round is 56/4 = 14. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips for Sam and Jeff. The fact that Ada skips 30 centimeters fewer than Sam at each round does not affect the calculation process. Therefore, the average number of", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times.  In the second round, Sam skipped 16 times and Jeff skipped 13 times.  In the third round, Sam skipped 16 times and Jeff skipped 20 times.  In the last round, Sam skipped 16 times and Jeff skipped 8 times.  The average number of skips per round completed by Jeff is therefore 15.  The condition \"Ada skips 30 centimeters fewer than Sam at each round\" is not relevant to the calculation process of this problem.", "equation": "Ada skips 30 centimeters fewer than Sam at each round.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.46358150243759155]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Emma ate 10 pounds of food. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate how many pounds of garbage Dewei picked up. Since Daliah picked up 17.5 pounds of garbage and Dewei picked up 2 pounds less than Daliah, Dewei picked up 15.5 pounds of garbage. Step 2: Calculate how many pounds of garbage Zane picked up. Since Zane picked up 4 times as many pounds of garbage as Dewei, Zane picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if Emma's condition is relevant to the calculation process. No, Emma's condition is not relevant to the calculation process. The calculation process only involves Dewei and Zane, and the amount of garbage they picked up. Emma's condition does not affect the amount of garbage picked up by Dewei and Zane, so it is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation because it was used to calculate how many pounds of garbage Dewei picked up, which was necessary to calculate how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process because it is used to determine how much garbage Dewei picked up, which is then used to calculate how much garbage Zane picked up.   So, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  Yes, the condition \"Zane picked up 4 times as many pounds of garbage as Dewei.\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\".\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds.  The condition \"Emma ate 10 pounds of food.\" is not relevant to the calculation process for the problem \"How many pounds of garbage did Zane pick up?\". Therefore, the answer is 62 pounds.", "equation": "Emma ate 10 pounds of food.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.18784306943416595]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Emma, who doesn't eat popcorn, made 50 cookies. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "First, we need to figure out how much popcorn Jared and his three other friends can eat in total. Jared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. So, the total number of pieces of popcorn they can eat is 90 + 60 + 60 + 60 = 270 pieces.  Next, we need to figure out how many servings of popcorn this is. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings.  Finally, since Emma made 50 cookies, we can assume that they don't need to order any additional snacks, so 9 servings of popcorn should be enough for all of them.  So, the answer is that Jared should order 9 servings of popcorn for all of them. The condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process, since it tells us how many servings of popcorn Jared needs to order. The fact that Emma made 50 cookies is not relevant to the calculation process, as she does not eat popcorn.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. That is a total of 300 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, Jared needs to order 10 servings of popcorn to satisfy everyone's needs.   Yes, the condition given (\"There are 30 pieces of popcorn in a serving\") is relevant to the calculation process of the problem because it is used to determine how many servings of popcorn Jared needs to order. Without this information, it would be difficult to calculate how many servings Jared needs to order.\nJared's three friends can each eat 60 pieces of popcorn, so they can eat a total of 180 pieces of popcorn (3 x 60 = 180). Jared can eat 90 pieces of popcorn, so if he wants to share with his three friends, he should order 3 servings of popcorn (90 pieces + 180 pieces = 270 pieces, which is the same as 3 servings of 30 pieces each). The fact that Emma made 50 cookies is irrelevant to the calculation process.\nFirst, we need to figure out how much popcorn Jared and his three friends can eat in total. Jared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. So, the total number of pieces of popcorn they can eat is 90 + 60 + 60 + 60 = 270 pieces.   Next, we need to figure out how many servings of popcorn this is. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings.   Finally, since Emma made 50 cookies, we can assume that they don't need to order any additional snacks, so 9 servings of popcorn should be enough for all of them.   So, the answer is that Jared should order 9 servings of popcorn for all of them. The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process, since it tells us how much popcorn Jared and his three other friends can eat in total.\nJared and his three other friends can eat 90 + 60 + 60 + 60 = 270 pieces of popcorn.   Each serving contains 30 pieces of popcorn, so he should order 270 / 30 = 9 servings of popcorn.   The fact that Emma made 50 cookies is not relevant to the calculation process, as she does not eat popcorn.", "equation": "In addition, Emma, who doesn't eat popcorn, made 50 cookies.", "condition_question_similarity": [0.5514180064201355, 0.7168425917625427, 0.492415189743042, 0.1929040551185608]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Mary planned to throw 100 pennies and make 2 wishes. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Rachelle. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies thrown by Gretchen. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Step 3: Calculate the number of pennies thrown by Rocky. Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies. Step 4: Calculate the total number of pennies thrown. The total number of pennies thrown by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if Mary's condition is relevant to the calculation process. No, Mary's condition is not relevant to the calculation process. The calculation process only involves Rachelle, Gretchen and Rocky, and the number of pennies they threw. Mary's condition does not affect the number of pennies thrown by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Mary planned to throw 100 pennies and make 2 wishes.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5719664692878723]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Tom raised 30 fewer turtles than Olaf. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we need to figure out how many fish of each color Olaf has. We know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Now we need to figure out how many green fish there are. We know that the total number of fish in the aquarium is 80, so we can subtract the 40 blue fish and the 25 orange fish to get the number of green fish: 80 - 40 - 25 = 15. So, there are 15 green fish when the total number of fish in the aquarium is 80. The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process, as it helps us to determine the number of fish of each color in the aquarium. The condition \"Tom raised 30 fewer turtles than Olaf\" is not relevant to the calculation process of the problem, since it does not mention anything about fish.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to figure out how many fish of each color Olaf has. We know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.   Now we need to figure out how many green fish there are. We know that the total number of fish in the aquarium is 80, so we can subtract the 40 blue fish and the 25 orange fish to get the number of green fish: 80 - 40 - 25 = 15.   So, there are 15 green fish when the total number of fish in the aquarium is 80. The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process, as it helps us to determine the number of fish of each color in the aquarium.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.   Second, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.   Third, Tom raised 30 fewer turtles than Olaf, so there must be 30 turtles.   Finally, we know that the total number of fish in the aquarium is 80. So, 80 - 40 (blue fish) - 25 (orange fish) - 30 (turtles) = 15 green fish.   So, the answer is 15 green fish.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem.\nFirst, we need to find out how many blue fish there are. Since they make up half of all the fish in the aquarium, that means there are 40 blue fish.  Next, we need to find out how many orange fish there are. Since there are 15 fewer orange fish than blue fish, that means there are 25 orange fish.  Finally, we need to find out how many green fish there are. Since we know there are 40 blue fish, 25 orange fish, and the total number of fish in the aquarium is 80, that means there are 15 green fish.  Therefore, the answer is 15 green fish.  The condition \"Tom raised 30 fewer turtles than Olaf\" is not relevant to the calculation process of the problem, since it does not mention anything about fish.", "equation": "Tom raised 30 fewer turtles than Olaf.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.23849068582057953]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Jack repaired 30 more cell phones last month. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the sales are laptops, so half of 72 is 36. Step 2: Calculate the number of netbooks sold. One-third of the sales are netbooks, so one-third of 72 is 24. Step 3: Calculate the number of desktop computers sold. The total number of computers sold is 72 and the number of laptops and netbooks sold is 36 + 24 = 60. This means that the number of desktop computers sold is 72 - 60 = 12. Step 4: Determine if Jack's condition is relevant to the calculation process. No, Jack's condition is not relevant to the calculation process. The calculation process only involves the number of computers sold and the breakdown of the sales into laptops, netbooks and desktop computers. Jack's condition does not affect the number of computers sold, so it is not relevant to the calculation process. Therefore, the number of desktop computers sold is 12.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of the sales are laptops, so half of 72 is 36.  One-third of the sales are netbooks, so one-third of 72 is 24.  This means that 72 - 36 - 24 is 12 desktop computers.  The condition \"Jack repaired 30 more cell phones last month\" is not relevant to the calculation process of this problem.", "equation": "Jack repaired 30 more cell phones last month.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.22738566994667053]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma asked 10 questions to the teacher about the homework. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems finished by Martha, Jenna and Mark. Martha finished 2 problems, Jenna finished 4 times what Martha did minus 2 (which is 4*2-2 = 6) and Mark finished half of what Jenna did (which is 6/2 = 3). Therefore, the total number of problems finished by the friends is 2 + 6 + 3 = 11. Step 2: Calculate the number of problems that no one but Angela has finished. Since there were 20 problems in total, then 20 - 11 = 9 problems have no one but Angela finished. Step 3: Determine if the condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation. Yes, the condition is relevant to the calculation as it is used to calculate the number of problems finished by Jenna and Mark. Therefore, the answer is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6). Mark has finished half the number Jenna did (6/2 = 3). Emma asked 10 questions to the teacher about the homework.  Therefore, the total number of problems that have been worked on by Angela's friends is 2 + 6 + 3 + 10 = 21.  Since we know that there are only 20 problems in total, that means that there is one problem that no one but Angela has finished.  The condition \"Out of 20 problems\" is relevant to the calculation process of the problem since it tells us how many problems there are in total for Angela to check with her friends.\nMartha finished 2 problems, Jenna finished 4 times what Martha did minus 2 (which is 4*2-2 = 6) and Mark finished half of what Jenna did (which is 6/2 = 3).  Therefore, the total number of problems finished by the friends is 2 + 6 + 3 = 11.  Since Emma asked 10 questions, that means she didn't finish any problems.  Therefore, the total number of problems finished by all the friends (including Angela) is 11.  Therefore, the number of problems that have not been finished by anyone but Angela is 20 - 11 = 9.  So, the answer is 9.  Yes, the condition \"Martha has finished 2\" is relevant to the calculation process as it is used to calculate the number of problems finished by Jenna and Mark.\nMartha has finished 2 problems, Jenna has finished 4*2 - 2 = 6 problems, and Mark has finished half of Jenna's problems, so 3. If none of the friends worked on the same problems, then the total amount of problems that the friends have finished is 2 + 6 + 3 = 11. Since there were 20 problems in total, then 20 - 11 = 9 problems have no one but Angela finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation, because it determines how many problems Jenna has finished.\nMartha has finished 2 problems, Jenna has finished 8 (4 times Martha's minus 2), and Mark has finished 4 (half of Jenna's). So altogether they have finished 14 of the 20 problems. That means that 6 of the 20 problems have no one but Angela finished. The condition that Emma asked 10 questions to the teacher about the homework is irrelevant, as it does not affect the number of problems that no one but Angela has finished.", "equation": "Emma asked 10 questions to the teacher about the homework.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.3137427866458893]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Ada asked Angela to help solve 8 problems, but that didn't happen. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished 4 times the number Martha did minus 2, so Jenna has finished (4 x 2) - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished 6 / 2 = 3 problems. Step 4: Calculate the total number of problems finished. Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems without any help. There are 20 problems, and the friends have finished 11 of them. So, there are 9 problems left without any help. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each person has finished. The fact that Ada asked Angela to help solve 8 problems does not affect the calculation process. Therefore, there are 9 problems left without any help.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, Jenna has finished 2 + 4(2) = 10 problems, and Mark has finished 10/2 = 5 problems. Together, the friends have finished 2 + 10 + 5 = 17 problems. If none of them worked on the same problems, then the total number of problems they have finished is still 17. So, out of the 20 problems, there are 20 - 17 = 3 problems that have only been finished by Angela. The condition \"Out of 20 problems\" is relevant to this calculation process because it tells us the total number of problems that need to be solved.\nMartha has finished 2 problems. Jenna has finished 4(2) - 2 = 6 problems. Mark has finished 6/2 = 3 problems. Ada asked Angela to help solve 8 problems, but that didn't happen.  Therefore, Angela has finished (2 + 6 + 3) + 8 = 19 problems.  This means that there is 1 problem that has no one but Angela finished.  The condition \"Martha has finished 2\" is relevant to the calculation process because it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, which is (6 / 2) = 3 problems.  Therefore, the total number of problems solved by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  Since there are 20 problems in total, and none of the friends worked on any of the same problems, this means that there are 20 - 11 = 9 problems that have no one but Angela finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it tells us how many problems Jenna finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 8 problems. Mark has finished half of the number Jenna did, which is 4 problems.   This means that Martha has solved 2 problems, Jenna has solved 8 problems, and Mark has solved 4 problems. That makes a total of 14 problems that have been solved by Martha, Jenna, and Mark.   Since there were 20 problems total, this means that there are 6 problems that have no one but Angela finished.   The condition \"Ada asked Angela to help solve 8 problems, but that didn't happen\" is not relevant to the calculation process.", "equation": "Ada asked Angela to help solve 8 problems, but that didn't happen.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.626602292060852]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Tom bought 25 movie tickets from the movie theater. How many tickets does Turner need?", "reasoning_path": "It costs 4 tickets to ride the rollercoaster 3 times, so Turner needs 12 tickets.  It costs 4 tickets to ride the Catapult 2 times, so Turner needs 8 tickets.  It costs 1 ticket to ride the Ferris wheel once, so Turner needs 1 ticket.  Therefore, Turner needs 12 + 8 + 1 = 21 tickets in total.  The condition that \"Tom bought 25 movie tickets from the movie theater\" is not relevant to the calculation process of the problem.", "numerical_answer": 21, "gold_answer": "21", "instructions": "For the rollercoaster:  It costs 4 tickets to ride the rollercoaster 3 times, so Turner needs 12 tickets.   For the Catapult:  It costs 4 tickets to ride the Catapult 2 times, so Turner needs 8 tickets.   For the Ferris wheel:  It costs 1 ticket to ride the Ferris wheel once, so Turner needs 1 ticket.   Total, Turner needs 21 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem, as it determines the number of tickets Turner needs for each ride.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. The cost for each ride is 4 tickets for the rollercoaster, 4 tickets for the Catapult and 1 ticket for the Ferris wheel.  Therefore, Turner needs a total of (3x4)+(2x4)+(1x1) = 19 tickets.  Yes, the condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\" since it is used to calculate the total number of tickets needed by Turner.\nTurner needs to ride the rollercoaster 3 times, so he will need 3 x 4 = 12 tickets.  He also needs to ride the Catapult 2 times so he will need 2 x 4 = 8 tickets.  Finally, he needs to ride the Ferris wheel once, so he needs 1 ticket.   Therefore, Turner needs 12 + 8 + 1 = 21 tickets in total.   Yes, the condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem. Without knowing the cost of each ride, it would be impossible to calculate how many tickets Turner needs.\nTurner wants to ride the rollercoaster 3 times, which costs 4 tickets per ride, so he needs 12 tickets for that.   Turner wants to ride the Catapult 2 times, which costs 4 tickets per ride, so he needs 8 tickets for that.   Finally, Turner wants to ride the Ferris wheel once, which costs 1 ticket per ride, so he needs 1 ticket for that.   Therefore, Turner needs a total of 21 tickets for all the rides.   The condition \"Tom bought 25 movie tickets from the movie theater\" is not relevant to the calculation process of the problem.", "equation": "Tom bought 25 movie tickets from the movie theater.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.31821444630622864]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Jack gave Carla 50 more peaches. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had at the beginning. Carla put 79 apples in her backpack at the beginning, so she had 79 apples. Step 2: Calculate the number of apples that fell out of a hole on the bottom. 26 apples fell out of a hole on the bottom, so she now had 79 - 26 = 53 apples. Step 3: Calculate the number of apples remaining at lunchtime. 8 apples remained at lunchtime, so she now had 53 - 8 = 45 apples. Step 4: Calculate the number of apples stolen by Buffy. Jack gave Carla 50 more peaches, so the number of apples stolen by Buffy is 45 - 50 = -5 apples. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples Carla had at the beginning, the number of apples that fell out of the hole, and the number of apples remaining at lunchtime. The fact that Jack gave Carla 50 more peaches does not affect the calculation process. Therefore, Buffy stole -5 apples from Carla.", "numerical_answer": -5, "gold_answer": "45", "instructions": "First, Carla had 79 apples.  Second, 26 apples fell out of a hole on the bottom.  Third, Carla only had 8 apples remaining.  Fourth, Jack gave Carla 50 more peaches.   So, Buffy must have stolen 45 apples from Carla.   Yes, the condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process, because we need to know how many apples Carla had to begin with in order to calculate how many were stolen.\nWe know that Carla put 79 apples in her backpack. She only had 8 apples remaining after 26 apples fell out of the hole, so that means that she lost a total of 34 apples. Since the condition tells us that some of the apples were stolen by Buffy, we can subtract the number of apples that were stolen by Buffy from the amount of apples Carla lost (34 apples). That means that Buffy stole 34 - 26 = 8 apples from Carla. Jack gave Carla 50 more peaches, so we do not need to factor that into the calculation.   Yes, the condition is relevant to the calculation process of the problem. Without the condition, we would not have known that Buffy stole some apples from Carla and, as a result, we would not have been able to accurately calculate how many apples were stolen by Buffy.\nCarla put 79 apples in her backpack.  26 apples fell out of the bottom.  Therefore, Carla had 53 apples left before Buffy stole any.  At lunchtime, Carla only had 8 apples remaining.   Therefore, Buffy stole 45 apples from Carla.   Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem, as it provides the number of apples Carla had left after her apples had fallen out of the bottom.\nCarla had 79 apples to start with. Buffy stole some of Carla's apples, and 26 apples fell out of a hole on the bottom, leaving 8 apples remaining. So, we can subtract 8 apples from 79 apples to get the number of apples that Buffy stole from Carla: 79 - 8 = 71 apples.  The condition \"Jack gave Carla 50 more peaches\" is not relevant to the calculation process of the problem \"How many apples did Buffy steal from Carla?\" because it does not involve apples.", "equation": "Jack gave Carla 50 more peaches.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.34312495589256287]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Tom bought 200 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "First, we need to calculate the total amount of candy that Amy has. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. So, we can calculate the total amount of candy like this:  5 chocolate bars 7 x 5 = 35 M&Ms 6 x 35 = 210 marshmallows  Total: 250 candies  Now, we know that Amy has 250 candies and she will fill each basket with 10 candies. So, she can fill 250/10 = 25 baskets with the candy.  The condition \"Tom bought 200 empty baskets\" is not relevant to the calculation process, as it does not affect the number of baskets that Amy can fill. Therefore, the answer is 25 baskets. Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process as it is part of the total number of candies she has.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars (35 M&Ms) and 6 times as many marshmallows as M&Ms (210 marshmallows).  She has a total of 250 candies (5 chocolate bars + 35 M&Ms + 210 marshmallows).  If she fills each basket with 10 candies, she can fill 25 baskets.  Therefore, the answer is 25 baskets.  Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process as it is part of the total number of candies she has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  So, she has 5 chocolate bars, 35 M&Ms (7 x 5 = 35) and 210 marshmallows (6 x 35 = 210).  Since each basket contains 10 candies, she can fill 200 baskets with the candy she has.  Therefore, the condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, since it is used to calculate the number of M&Ms Amy has.  Amy will fill 200 baskets with 10 candies each.\nAmy has 5 chocolate bars. That means she has 35 M&Ms (because 7 times 5 equals 35) and 210 marshmallows (because 6 times 35 equals 210).  Amy has a total of 250 candies (5 + 35 + 210).  If Amy fills each basket with 10 candies, then she can fill 25 baskets (because 250 divided by 10 equals 25).  So, the condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, because it helps us figure out how many marshmallows Amy has.\nFirst, we need to calculate the total amount of candy that Amy has. She has 5 chocolate bars, 7 times as many M&Ms, and 6 times as many marshmallows. So, we can calculate the total amount of candy like this:  5 chocolate bars 7 x 5 = 35 M&Ms 6 x 35 = 210 marshmallows  Total: 250 candies  Now, we know that Amy has 250 candies and she will fill each basket with 10 candies. So, she can fill 250/10 = 25 baskets with the candy.  The condition \"Tom bought 200 empty baskets\" is not relevant to the calculation process, as it does not affect the number of baskets that Amy can fill.", "equation": "Tom bought 200 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.0937962681055069]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Tom baked 15 pieces of breads. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate how many cookies Uncle Jude gave away. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and some to Anna. That means Uncle Jude gave away a total of 15 + 23 = 38 cookies. Step 2: Calculate how many cookies Uncle Jude kept in the fridge. Uncle Jude kept some in the fridge and gave the rest to Anna. We know that Uncle Jude gave away 38 cookies, so the number of cookies he kept in the fridge must be 256 - 38 = 218 cookies. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given away and kept in the fridge. The fact that Tom baked 15 pieces of breads is not relevant to the calculation process. Therefore, Uncle Jude kept 218 cookies in the fridge.", "numerical_answer": 218, "gold_answer": "188", "instructions": "1. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna.  2. Uncle Jude gave twice as many cookies as he gave Tim to Anna. This means that he gave 30 cookies to Anna.  3. Uncle Jude baked 256 cookies in total.  4. We need to calculate how many cookies Uncle Jude put in the fridge.  5. We can subtract the number of cookies given away from the total number of cookies baked.  256 - 15 - 23 - 30 = 188 cookies  Therefore, Uncle Jude put 188 cookies in the fridge.  Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem since it is necessary to know the total number of cookies Uncle Jude baked in order to calculate how many cookies he put in the fridge.\nFirst, Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike, so that leaves 256 - 15 - 23 = 218 cookies.  Now, Uncle Jude gave twice as many cookies to Anna as he gave to Tim, so he gave 30 cookies to Anna. That leaves 218 - 30 = 188 cookies remaining.  Finally, Uncle Jude kept some of the cookies in the fridge, so the number of cookies he put in the fridge is 188.  Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem. Without that information, we would not know how many cookies Uncle Jude had to start with, and therefore would not be able to calculate how many cookies he put in the fridge.\nUncle Jude gave 15 cookies to Tim, 23 to Mike, and the rest to Anna. We know that the total number of cookies is 256. That means that 256-15-23= 218 cookies were given to Anna. Since Uncle Jude gave twice as many cookies to Anna as he gave to Tim, he gave 15*2 = 30 cookies to Anna. That means that 218-30= 188 cookies were kept in the fridge.  The condition that Tom baked 15 pieces of breads is not relevant to the calculation process of this problem because it is not related to the number of cookies that Uncle Jude put in the fridge.", "equation": "Tom baked 15 pieces of breads.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.36260855197906494]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Jack has 50 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had when she got on the bus. Since every morning she puts 79 apples in her backpack, she had 79 apples when she got on the bus. Step 2: Calculate the number of apples Carla had when she got off the bus. Since 26 apples fell out of a hole on the bottom, she had 53 apples when she got off the bus. Step 3: Calculate the number of apples that were stolen by Buffy. Since Carla had 53 apples when she got off the bus and only 8 apples when she ate lunch, then Buffy must have stolen 45 apples from Carla. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process of the problem. Without it, we wouldn't know how many apples Carla had when she got on the bus. Therefore, the number of apples that were stolen by Buffy is 45 apples.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we need to figure out how many apples Carla had in her backpack when she got on the school bus. Since every morning she puts 79 apples in her backpack, then she had 79 apples when she got on the bus.  Next, we need to figure out how many apples Carla had when she got off the bus. Since 26 apples fell out of a hole on the bottom, then she had 53 apples when she got off the bus.  Finally, we can calculate how many apples Buffy stole from Carla. Since Carla had 53 apples when she got off the bus and only 8 apples when she ate lunch, then Buffy must have stolen 45 apples from Carla.  Yes, the condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process of the problem \"How many apples did Buffy steal from Carla?\" without it, we wouldn't know how many apples Carla had when she got on the bus.\nCarla had 79 apples to put in her backpack. After Buffy stole some of Carla's apples, she had 53 apples remaining. Then, 26 apples fell out of a hole on the bottom, so she had 27 apples left. Finally, she had 8 apples remaining at lunchtime, so Buffy stole 19 apples from Carla.  Yes, the condition is relevant to the calculation process of the problem because it tells us how many apples were lost before lunchtime, so we can subtract that number from the total number of apples Carla had to get the number of apples stolen by Buffy.\nCarla originally had 79 apples. 26 apples fell out of the bottom of the backpack. Therefore, Carla had 53 apples before Buffy stole any. Buffy stole some apples, which left Carla with 8 apples.  Therefore, Buffy stole 45 apples from Carla.   Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of this problem. Without it, we would not know how many apples Carla had before Buffy stole any.\nFirst, we know that Carla had 79 apples to begin with.  We also know that after the bus ride, she had 8 apples left.  Therefore, Buffy must have stolen 71 apples from Carla.  The condition of Jack having 50 more pineapples than Clara is not relevant to the calculation process.", "equation": "Jack has 50 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.32973378896713257]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Tom raised 5 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha finished. Martha finished 2 problems. Step 2: Calculate the number of problems Jenna finished. Jenna finished four times the number Martha did minus 2, which is 4 x 2 - 2 = 6. Step 3: Calculate the number of problems Mark finished. Mark finished half the number Jenna did, which is 6 / 2 = 3. Step 4: Calculate the number of problems Tom raised. Tom raised 5 problems. Step 5: Calculate the total number of problems finished. Now, we know that Martha finished 2 problems, Jenna finished 6 problems, Mark finished 3 problems, and Tom raised 5 problems. So, altogether they finished 16 problems. Step 6: Calculate the number of problems Angela finished. Angela is the only one who finished the remaining 4 problems. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems worked on by each person. The fact that none of the friends worked on any of the same problems does not affect the calculation process. Therefore, Angela finished 4 problems.", "numerical_answer": 4, "gold_answer": "9", "instructions": "Martha finished 2 problems, Jenna finished four times the number Martha did minus 2, which is 2 x 4 - 2 = 6, and Mark finished half the number Jenna did which is 6 / 2 = 3. This makes a total of 11 problems solved by the friends, and Tom raised 5 problems. This means that 11 + 5 = 16 problems have been solved by everyone but Angela.  Out of 20 problems, this leaves 20 - 16 = 4 problems which have no one but Angela finished.  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process of this problem, as it tells us the total number of problems that Angela must have solved in order to answer the question.\nIf Martha has finished 2, Jenna has finished 2*4-2 = 6, and Mark has finished half of Jenna's number (3), then a total of 11 problems have been finished by the friends.   Subtracting the 5 problems raised by Tom leaves 6 problems still unsolved.   If none of the friends worked on the same problems, then all 6 of these remaining problems have been solved only by Angela.   So, the answer to the question is 6.   Yes, the condition \"Martha has finished 2\" is relevant to the calculation process of the problem.\nMartha has finished 2 problems, so that accounts for 2 of the 20 problems.  Jenna has finished four times the number Martha did minus 2. We can calculate this to be 8 problems (4 x 2 - 2 = 8).  Mark has finished half the number Jenna did. This is 4 problems (8 / 2 = 4).  Tom raised 5 problems but no one could solve them.   Therefore, the total number of problems that no one but Angela has finished is 5.   The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as this is how we calculate the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished 12 problems. Mark has finished half the number Jenna did, so he has finished 6 problems.  Therefore, Angela's friends have finished a total of 20 problems. Since none of them worked on the same problems, this means that all 20 problems have been finished by at least one of Angela's friends.  The condition \"Tom raised 5 problems but no one could solve it.\" is not relevant to the calculation process of the problem \"If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?\". This is because none of Angela's friends have worked on the same problems, so the fact that Tom raised 5 problems that no one could solve does not affect the answer.  Therefore, the answer is 0: none of the problems have no one but Angela finished.", "equation": "Tom raised 5 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.37887969613075256]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Jack ate 20 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets where each basket holds 50 strawberries, so she picked 6 x 50 = 300 strawberries.  Step 2: Calculate the number of peaches Jack ate. Jack ate 20 fewer peaches than Lilibeth, so he ate 300 - 20 = 280 peaches.  Step 3: Calculate the number of strawberries picked by Lilibeth's friends. Each of Lilibeth's friends picked the same amount as her, so they picked 300 strawberries each.  Step 4: Calculate the total number of strawberries picked. Lilibeth picked 300 strawberries, and her three friends picked 300 strawberries each. That means they picked 300 + 300 + 300 = 900 strawberries in all.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of strawberries Lilibeth's friends picked. Therefore, Lilibeth and her friends picked 900 strawberries in all.", "numerical_answer": 900, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picked. She filled 6 baskets with 50 strawberries each, so she picked 6 x 50 = 300 strawberries. Next, we need to calculate how many peaches Jack ate. He ate 20 fewer peaches than Lilibeth, so he ate 300 - 20 = 280 peaches. Finally, we have to calculate how many strawberries the four of them picked in total. If Lilibeth picked 300 strawberries and three of her friends picked the same amount as her, then they picked 300 x 3 = 900 strawberries in total. So Lilibeth and her three friends picked 900 strawberries in total.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process, since it tells us the amount of strawberries that Lilibeth picked.\nLilibeth picks 50 strawberries in each basket, so she picks 6 x 50 = 300 strawberries.  If her three friends pick the same amount, they will also pick 300 strawberries each.  Therefore, the total number of strawberries that Lilibeth and her friends pick in all is 300 + 300 + 300 = 900 strawberries.  The condition \"Jack ate 20 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem, as it does not affect the number of strawberries picked by Lilibeth and her friends.", "equation": "Jack ate 20 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.29729822278022766]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The classmate of Ada has 20 more cards than Jim. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Jim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away a total of 15 sets. Since 1 set has 13 trading cards, he gave away 15 x 13 = 195 cards. The condition \"The classmate of Ada has 20 more cards than Jim\" is not relevant to the calculation process of the problem, as it does not affect the number of cards Jim gave away. Therefore, the answer to the question is 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards.  He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.   Therefore, Jim gave away 8*13 + 5*13 + 2*13 = 195 cards.   The condition \"Jim had 365 trading cards\" is relevant to the calculation process, because without that information, we cannot calculate exactly how many cards Jim gave away.\nJim had 365 cards, and he gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. That means he gave away a total of 15 sets. Since 1 set has 13 trading cards, he gave away 15 x 13 = 195 cards.  The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process of the problem, since it tells us how many sets of cards Jim gave away to each person.\nJim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away a total of 8 鑴 13 + 5 鑴 13 + 2 鑴 13 = 187 trading cards. This condition is relevant to the calculation process because it tells us how many sets of cards Jim gave away. Therefore, the answer to the question is 187 trading cards.\nJim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Therefore, Jim gave away a total of (8 x 13) + (5 x 13) + (2 x 13) = 195 cards.  The condition \"The classmate of Ada has 20 more cards than Jim\" is not relevant to the calculation process of the problem, as it does not affect the number of cards Jim gave away.", "equation": "The classmate of Ada has 20 more cards than Jim.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.43042272329330444]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Ada wrote 25 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages read by Juwella in the past three nights. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages. Step 2: Calculate the number of pages left. We can subtract the number of pages read by Juwella from the total number of pages in the book (100). This gives us 100 - (15 + 30 + 35) = 20 pages left. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she has read in the past three nights. The condition does not affect the number of pages Juwella has read, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages.  Now we need to figure out how many pages are left. If the book has 100 pages, then 100 - (15 + 30 + 35) = 20 pages are left.  So Juwella will read 20 pages tonight.  The condition \"Ada wrote 25 more pages than the other author\" is not relevant to the calculation process of this problem.", "equation": "Ada wrote 25 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.2964089810848236]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Jack bought 20 bus tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "First, Officer Hopps has to give out 200 tickets in May. If he has already issued 15 days worth of tickets (15 x 8 = 120 tickets), then he has 80 tickets remaining to issue in the rest of the month. He has 16 days remaining in the month, so he would need to issue 5 tickets per day on average for the rest of the month to reach his goal. The condition, \"Jack bought 20 bus tickets in February,\" is not relevant to the calculation process of this problem. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we can calculate how many tickets Officer Hopps has already issued. Since he averages 8 tickets a day for the first 15 days, he has issued 120 tickets so far.   Now, we can find out how many tickets he still has to issue in May. Since he has to give out 200 tickets in total, he needs to issue 80 more tickets.  Lastly, we can calculate how many tickets he needs to average each day for the rest of the month to reach his required goal. Since there are 16 days left in the month, he needs to average 5 tickets per day for the rest of the month to reach his goal of 200 tickets.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of this problem since it is a given condition that is used to determine how many tickets he needs to average each day to reach his required goal.\nIn the first 15 days, Officer Hopps gave out 8 tickets per day. This means he gave out 120 tickets in total.   He still needs to give out 80 tickets in the remaining 16 days of the month.   To reach his goal of giving out 200 tickets for the month, he needs to average 5 tickets per day for the remaining 16 days.   The condition of \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, since it is used to determine the total number of tickets Officer Hopps has already given out.\nFirst, Officer Hopps has to give out 200 tickets in May. If he has already issued 15 days worth of tickets (15 x 8 = 120 tickets), then he has 80 tickets remaining to issue in the rest of the month.   He has 16 days remaining in the month, so he would need to issue 5 tickets per day on average for the rest of the month to reach his goal.   The condition, \"Jack bought 20 bus tickets in February,\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 20 bus tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.13935774564743042]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Emma planted 20 trees out of the garden. How much did the entire gardening project cost?", "reasoning_path": "First, the cost of the rose bushes is $150 x 20 = $3000. Second, the cost of the gardener is $30 x 5 hours x 4 days = $600. Third, the cost of the soil is 100 cubic feet x $5 per cubic foot = $500. Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100. No, the condition that Emma planted 20 trees is not relevant to the calculation process of the problem. This is because the cost of the project does not change regardless of how many trees are planted. Therefore, the total cost of the entire gardening project is $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The rose bushes cost $150 each, so the total cost of the rose bushes is 20 x $150 = $3000.  The gardener's fee is $30 per hour, for 5 hours a day for 4 days, so the total cost of the gardener's services is 5 x 30 x 4 = $600.  Finally, the soil costs 100 cubic feet at $5 per cubic foot, so the total cost of the soil is 100 x $5 = $500.   Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of the problem, since it is the reason why Bob needs to replant all the rose bushes. Without this condition, the cost of the project would be lower, since Bob wouldn't need to buy 20 new rose bushes.\n1. Total cost of rose bushes: 20 x 150 = $3,000 2. Total cost of labor: 30 x 5 x 4 = $600 3. Total cost of soil: 100 x 5 = $500  So the entire gardening project cost $3,600.   Yes, the condition \"Each rose bush costs $150.\" is relevant to the calculation process of the problem.\nFirst, the cost of the rose bushes is $150 x 20 = $3000.  Second, the cost of the gardener is $30 x 5 hours x 4 days = $600.  Third, the cost of the soil is 100 cubic feet x $5 per cubic foot = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days.\" is relevant to the calculation process of this problem.\nFirst, Bob has to buy the rose bushes. That will cost him $150 x 20 = $3000.  Next, he has to hire the gardener. The gardener will work for 4 days at 5 hours per day, so the cost for this will be $30 x 5 x 4 = $600.  Finally, the soil will cost $5 x 100 = $500.  So, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition is relevant to the calculation process, as it tells us the cost of the soil.\nFirst, Bob has to buy all 20 rose bushes which will cost $150 each. This will cost $3,000.   Second, he has to pay the gardener. The gardener will work for 4 days at 5 hours each day. This will cost $600.   Finally, he needs to buy 100 cubic feet of soil which will cost $500.   So, the total cost of the entire gardening project is $4,100.  The condition about Emma planting 20 trees is not relevant to the calculation process of the problem.", "equation": "Emma planted 20 trees out of the garden.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.22789634764194489]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Ada has read 2 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds into ounces. 1.5 pounds of chocolate fudge is equal to 24 ounces, and half a pound of peanut butter fudge is equal to 8 ounces. Step 2: Calculate the amount of fudge eaten by each person. Tomas ate 24 ounces, Katya ate 8 ounces and Boris ate 32 ounces of fudge. Step 3: Calculate the total amount of fudge eaten. Adding these together, we get a total of 64 ounces of fudge. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process, as it provides us with the information needed to calculate how many ounces of fudge Tomas ate. Without this information, we would not be able to complete the calculation. Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, we need to convert the pounds into ounces. 1.5 pounds of chocolate fudge is equal to 24 ounces, and half a pound of peanut butter fudge is equal to 8 ounces. Therefore, Tomas ate 24 ounces, Katya ate 8 ounces and Boris ate 32 ounces of fudge. Adding these together, we get a total of 64 ounces of fudge.  The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process, as it provides us with the information needed to calculate how many ounces of fudge Tomas ate. Without this information, we would not be able to complete the calculation.\nTomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces.  Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.  Boris ate 2 pounds of fudge, which is equal to 32 ounces.   Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.   Yes, the condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process, as it is used to determine the amount of fudge eaten by each person.\nTomas ate 1.5 pounds of chocolate fudge last week. One pound is equal to 16 ounces, so Tomas ate 24 ounces of fudge.   Katya ate half a pound of peanut butter fudge. Half a pound is equal to 8 ounces, so Katya ate 8 ounces of fudge.   Boris ate 2 pounds of fudge. Two pounds is equal to 32 ounces, so Boris ate 32 ounces of fudge.   Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.  The condition \"Ada has read 2 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 2 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.13052943348884583]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Tom bought 200 tomatoes from the grocery store. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Rachelle. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies thrown by Gretchen. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Step 3: Calculate the number of pennies thrown by Rocky. Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies. Step 4: Calculate the total number of pennies thrown. The total number of pennies thrown by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if Tom's condition is relevant to the calculation process. No, Tom's condition is not relevant to the calculation process. The calculation process only involves Rachelle, Gretchen and Rocky, and the number of pennies they threw. Tom's condition does not affect the number of pennies thrown by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Based on the information given in the question, we can determine that Gretchen threw 90 pennies and Rocky threw 30 pennies. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. The condition \"Rachelle threw 180 pennies into the fountain\" is relevant to the calculation process because it tells us how many pennies Rachelle threw into the fountain, which is the starting point for the rest of the calculations.\nRachelle threw in 180 pennies. Gretchen threw in half as many pennies as Rachelle, which is 90 pennies. Rocky threw in one-third as many pennies as Gretchen, which is 30 pennies.  The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition \"Tom bought 200 tomatoes from the grocery store.\" is not relevant to the calculation process of this problem.", "equation": "Tom bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, -0.06760965287685394]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Mary has read 5 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth picked 6 baskets of 50 strawberries each, so she picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. If three of her friends picked the same amount, then they would have picked 300 strawberries each too. Step 3: Calculate the total number of strawberries picked. In total, Lilibeth and her friends picked 300 x 4 = 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of the problem. Without this information, we would not know how many strawberries Lilibeth and her friends picked in total. The fact that Mary has read 5 books in the past year is not relevant to the calculation process since it does not affect the number of strawberries picked. Therefore, the total number of strawberries picked by Lilibeth and her friends is 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth picked 6 baskets of 50 strawberries each, which is 6 x 50 = 300 strawberries. If three of her friends picked the same amount, then they would have picked 300 strawberries each too. In total, Lilibeth and her friends picked 300 x 4 = 1200 strawberries.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of the problem. Without this information, we would not know how many strawberries Lilibeth and her friends picked in total.\nLilibeth picked 6 baskets of 50 strawberries each.  Each of her three friends picked the same amount.  That means they picked 6 baskets of 50 strawberries each too.   So in total, Lilibeth and her friends picked 6 x 4 = 24 baskets of 50 strawberries each.   That's a total of 24 x 50 = 1,200 strawberries.   The condition \"Mary has read 5 books in the past year\" is not relevant to the calculation process of this problem, so it can be ignored.", "equation": "Mary has read 5 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.28095704317092896]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The shoe size of Jack is 200. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "First, we need to convert the given amounts of water into liters. Violet needs 800 ml of water per hour hiked, which is equal to 0.8 L of water per hour hiked. Her dog needs 400 ml of water per hour hiked, which is equal to 0.4 L of water per hour hiked.  Next, we need to calculate the total amount of water needed for both Violet and her dog per hour hiked. Violet needs 0.8 L of water per hour hiked, and her dog needs 0.4 L of water per hour hiked. This means that the total amount of water needed per hour hiked is 1.2 L. Finally, we can calculate the number of hours Violet and her dog can spend hiking. Violet can carry 4.8 L of water, so she can spend 4.8 / 1.2 = 4 hours hiking with her dog. Therefore, the answer to the question is that Violet and her dog can spend 4 hours hiking. The condition \"The shoe size of Jack is 200\" is not relevant to the calculation process, as it does not affect the amount of water needed by Violet and her dog.", "numerical_answer": 4, "gold_answer": "4", "instructions": "1) First, we need to convert the given amounts of water into liters.   Violet needs 800 ml of water per hour hiked, which is equal to 0.8 L of water per hour hiked.  Her dog needs 400 ml of water per hour hiked, which is equal to 0.4 L of water per hour hiked.  2) Next, we need to calculate the total amount of water needed for both Violet and her dog per hour hiked.   Violet needs 0.8 L of water per hour hiked, and her dog needs 0.4 L of water per hour hiked. This means that the total amount of water needed per hour hiked is 1.2 L.  3) Finally, we can calculate the number of hours Violet and her dog can spend hiking.  Violet can carry 4.8 L of water, so she can spend 4.8 / 1.2 = 4 hours hiking with her dog.   Therefore, the answer to the question is that Violet and her dog can spend 4 hours hiking.  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it is the amount of water needed by Violet per hour hiked. This is a necessary information needed in order to calculate the total amount of water needed per hour hiked, which is 1.2 L.\nFirst, we need to determine how much water Violet and her dog will need in total per hour:  Violet: 800 ml Dog: 400 ml Total: 1200 ml  Next, we need to calculate how many hours Violet and her dog can hike with 4.8 L of water:  4.8 L = 4800 ml 4800 ml / 1200 ml per hour = 4 hours  Therefore, Violet and her dog can hike for 4 hours with 4.8 L of water. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, since it helps determine the total amount of water (1200 ml) required per hour.\nFirst, we need to convert the water amounts into liters. 800 ml is equal to 0.8 L, and 400 ml is equal to 0.4 L.  Next, let's calculate how much total water Violet and her dog will need for an hour of hiking: 0.8 L + 0.4 L = 1.2 L.  Now, let's calculate how many hours Violet and her dog can spend hiking with 4.8 L of water: 4.8 L / 1.2 L per hour = 4 hours.  The condition \"The shoe size of Jack is 200\" is not relevant to this calculation process.", "equation": "The shoe size of Jack is 200.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.053151920437812805]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Jack bought 200 tomatoes from the grocery store. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "First, Rachelle threw 180 pennies into the fountain. Second, Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Third, Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies. Finally, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition \"Jack bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of the problem. This is because it does not affect the number of pennies thrown by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, Rachelle threw 180 pennies into the fountain, so that is the given.  Second, Gretchen threw half as many pennies as Rachelle, which is 90 pennies (180 / 2 = 90).  Third, Rocky threw one-third as many pennies as Gretchen, which is 30 pennies (90 / 3 = 30).  Finally, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies (180 + 90 + 30 = 300).  Yes, the condition \"Rachelle threw 180 pennies into the fountain\" is relevant to the calculation process of the problem because it is the starting point for the calculation.\nRachelle threw in 180 pennies. Gretchen threw in half as many (90) and Rocky threw in one-third as many as Gretchen (30). This means that the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 180 + 90 + 30 = 300.  The condition \"Jack bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, -0.08137974888086319]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Ada bought 20 tomatoes from the grocery store. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla started with. Carla started with 79 apples. Step 2: Calculate the number of apples Carla had at lunchtime. Carla had 8 apples at lunchtime. Step 3: Calculate the number of apples that were stolen or lost. We know that Carla started with 79 apples, and had 8 apples remaining at lunchtime. So, 79 - 8 = 71 apples were stolen or lost. Step 4: Calculate how many apples were stolen by Buffy. We know that 26 apples fell out of the hole on the bottom of Carla's backpack, so 71 - 26 = 45 apples were stolen by Buffy. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples that were stolen or lost. The fact that Ada bought 20 tomatoes from the grocery store does not affect the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, Carla had 79 apples in her backpack every morning. Then, Buffy stole some of these apples, and 26 apples fell out of a hole in the bottom. So, after these events, Carla only had 8 apples remaining. Therefore, Buffy must have stolen 79 - 26 - 8 = 45 apples from Carla. The condition of Carla putting 79 apples in her backpack every morning is relevant to the calculation process because it provides the starting number of apples that Carla had, and is necessary to determine the number of apples that Buffy stole.\nCarla started with 79 apples in her backpack.  26 apples then fell out of a hole on the bottom.  That leaves Carla with 53 apples.  At lunchtime, she only had 8 apples remaining.   Therefore, Buffy must have stolen 45 apples from Carla.   The condition you mentioned is very relevant, as it provides information about the number of apples that were lost in the process. Without it, we wouldn't know how many apples were in Carla's backpack to begin with.\nCarla put 79 apples in her backpack. Buffy stole some of Carla's apples. 26 apples fell out of a hole in the bottom.   So, Carla only had 8 apples remaining.   Subtracting 8 from 79 gives us 71 apples. That means Buffy stole 71 apples from Carla.  Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem. It helps us calculate how many apples Buffy stole from Carla.\nCarla put 79 apples in her backpack. Then Buffy stole some of the apples, so the number of apples went down. Carla then lost 26 apples due to the hole in the bottom of her backpack, so the number of apples went down again. Finally, Carla only had 8 apples remaining. Therefore, Buffy must have stolen (79 - 26 - 8 =) 45 apples from Carla.  The condition \"Ada bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Ada bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.2194288969039917]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The height of Ada is 15 feet. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "First, we need to calculate how many people are in the hotel when every room is filled to maximum capacity. We know there are 13 rooms for couples, so there must be 26 people in total. We also know there are 14 single rooms, so there must be 14 more people, making a total of 40 people.  Now let's calculate the amount of bubble bath needed. For each bath that is run, Isabelle needs 10ml of bubble bath. With 40 people in the hotel, Isabelle will need 400ml of bubble bath in total.  No, the condition \"The height of Ada is 15 feet\" is not relevant to the calculation process of this problem. All we needed to know was the number of rooms and the amount of bubble bath needed for each bath. Therefore, the amount of bubble bath needed, in millilitres, is 400ml.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, we need to calculate how many people are in the hotel when every room is filled to maximum capacity. We know there are 13 rooms for couples, so there must be 26 people in total. We also know there are 14 single rooms, so there must be 14 more people, making a total of 40 people.  Now let's calculate the amount of bubble bath needed. For each bath that is run, Isabelle needs 10ml of bubble bath. With 40 people in the hotel, Isabelle will need 400ml of bubble bath in total.  No, the condition \"There are 13 rooms for couples\" is not relevant to the calculation process of this problem. All we needed to know was the number of rooms and the amount of bubble bath needed for each bath. The height of Ada is not relevant either.\nFirst, Isabelle needs to run a bubble bath for each customer, so we need to calculate the number of customers. There are 13 rooms for couples and 14 single rooms, so if each room is filled to maximum capacity, there would be a total of 39 customers.   Second, we need to calculate how much bubble bath is needed for each bath. We are told that Isabelle needs 10ml of bubble bath for each bath.   Therefore, the total amount of bubble bath needed is 390ml (39 customers x 10ml).   The height of Ada has no relevance to the calculation of the problem, therefore it is not relevant to the calculation process.\n1. The maximum capacity of the hotel is 27 rooms.  2. That means Isabelle will need to run 27 bubble baths.  3. Each bath requires 10ml of bubble bath, so Isabelle needs 270ml of bubble bath in total.   Yes, the condition \"For each bath that is run, Isabelle needs 10ml of bubble bath.\" is relevant to the calculation process of the problem. Without this condition, the answer would not have been accurate.\nWe first need to calculate the total number of guests that will be staying at the hotel. Since there are 13 rooms for couples and 14 single rooms, we can calculate the total number of guests as follows:  13 x 2 (number of guests in a couple's room) + 14 (number of guests in a single room) = 42 guests.  Now that we know the total number of guests, we can calculate the amount of bubble bath that Isabelle needs. Since each bath requires 10ml of bubble bath, we can calculate this as follows:  42 x 10 = 420ml of bubble bath.  Therefore, Isabelle needs 420ml of bubble bath if every room is filled to maximum capacity.  The condition regarding the height of Ada is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 15 feet.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.07179252058267593]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Tom bought 20 tomatoes from the grocery store. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of rooms that will be filled. There are 13 rooms for couples and 14 single rooms. Therefore, we can assume that 27 rooms will be filled.   Step 2: Calculate the amount of bubble bath needed per room. For each bath that is run, Isabelle needs 10ml of bubble bath. Therefore, she needs 10ml for each room.   Step 3: Calculate the total amount of bubble bath needed. Since there are 27 rooms that will be filled, Isabelle needs 10ml x 27 = 270ml of bubble bath.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of bubble bath needed for each room. The fact that Tom bought 20 tomatoes from the grocery store does not affect the calculation process.   Therefore, Isabelle needs 270ml of bubble bath.", "numerical_answer": 270, "gold_answer": "400", "instructions": "First, we need to calculate how many people would be staying in the hotel if it is full. Since there are 13 rooms for couples and 14 single rooms, the maximum capacity of the hotel is 27 people (13 couples * 2 people + 14 single people).  Therefore, Isabelle needs 270ml of bubble bath (27 people * 10ml of bubble bath per person).   The condition \"There are 13 rooms for couples\" is relevant to the calculation process as it is necessary to know how many rooms are available in the hotel in order to calculate its maximum capacity.\nIsabelle needs 10ml of bubble bath for each bath that she runs. Since there are 13 rooms for couples and 14 single rooms, if every room is filled to maximum capacity, Isabelle needs to run 27 baths.  Therefore, she needs 270ml of bubble bath in total. The condition of 鈥14 single rooms鈥 is relevant to the calculation process because it affects the total number of baths Isabelle needs to run. Without it, she would only need to run 26 baths, which would require 260ml of bubble bath.\nFirst, we need to calculate the total number of people staying in the hotel. There are 13 rooms for couples and 14 single rooms, so the total number of people is 13 x 2 + 14 = 40 people.  Next, we need to calculate how many baths are run. Since Isabelle needs 10ml of bubble bath for each bath, we need to multiply the number of people by 10 to get the total amount of bubble bath needed. This means Isabelle needs 40 x 10 = 400ml of bubble bath.  The condition \"For each bath that is run, Isabelle needs 10ml of bubble bath.\" is relevant to the calculation process of this problem because it tells us how much bubble bath is needed for each bath. Without this information, we would not be able to calculate the total amount of bubble bath needed.\n1. Isabelle needs 10ml of bubble bath for each customer who enters the hotel.  2. There are 13 rooms for couples and 14 single rooms.  3. If every room is filled to maximum capacity, then there are (13 x 2) + 14 = 40 customers.  4. Therefore, Isabelle needs 40 x 10ml = 400ml of bubble bath.  The condition \"Tom bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Tom bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, -0.020665522664785385]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The shoe size of Jack is 10. How much money does Jean have?", "reasoning_path": "Step 1: Set up an equation to solve the problem. Jean's money + Jane's money = $76  Step 2: Use the information given to write another equation. 3x + x = 76  Step 3: Solve for x. 4x = 76  x = 19   Step 4: Calculate the amount of money Jean and Jane have. Jean has 3x19 = $57 and Jane has $19.   Step 5: Determine if Jack's condition is relevant to the calculation process. No, Jack's condition is not relevant to the calculation process. The calculation process only involves Jean and Jane, and the amount of money they have. Jack's shoe size does not affect the amount of money Jean and Jane have, so it is not relevant to the calculation process. Therefore, Jean has $57 and Jane has $19.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we can set up an equation to solve the problem.   Jean's money + Jane's money = $76  Now, we know that Jean has three times as much money as Jane, so we can use that information to write another equation.   3x + x = 76  Now, we just need to solve for x.  4x = 76 x = 19   So, Jean has $19 and Jane has $57.   The condition \"They have a combined total of $76.\" is relevant to the calculation process because it is the starting point for the equation that we set up to solve the problem.\nFirst, we know that Jean and Jane have a combined total of $76. We also know that Jean has three times as much money as Jane.  Now, let's set up an equation to solve for Jean's total:  Jean + Jane = 76 Jean = 3x Jane  Using substitution, we can rewrite the equation as:  3x Jane + Jane = 76 4x Jane = 76 Jane = 76/4 = 19  Therefore, Jean has 3x19 = $57.  The shoe size of Jack is 10 which is not relevant to the calculation process.", "equation": "The shoe size of Jack is 10.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.027779430150985718]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. Jack bought 50 tomatoes from the grocery store. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples the tree produced in the first season. The apple tree produced 200 apples in the first season. Step 2: Calculate the number of apples the tree produced in the second season. The tree made 20% fewer fruits the following season, so 200 - 20% = 160 apples. Step 3: Calculate the number of apples the tree produced in the third season. The tree fruits production in the second season doubled during the third season, so 160 x 2 = 320 apples. Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if Jack's condition is relevant to the calculation process. No, Jack's condition is not relevant to the calculation process. The calculation process only involves the apple tree and the number of apples it produced in each season. Jack's condition does not affect the number of apples produced by the apple tree, so it is not relevant to the calculation process. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "The apple tree produced 200 apples in the first season, so the total number of fruits in the first season is 200. The tree made 20% fewer fruits the following season, which means it produced 160 apples in the second season. The tree fruits production in the second season doubled during the third season, which means it produced 320 apples in the third season. So the total number of fruits the apple tree grew in the three seasons is 680. The condition \"An apple tree produced 200 apples in a particular season.\" is relevant to the calculation process of problem \"Calculate the total number of fruits the apple tree grew in the three seasons.\" because it is used to calculate the total number of fruits the apple tree produced in the first season. The number of tomatoes Jack bought from the grocery store is not relevant to the calculation process of the problem.\nIn the first season, the apple tree produced 200 apples.  In the second season, the apple tree produced 20% fewer fruits, which is 160 apples (200 - 20% of 200 = 160).  In the third season, the apple tree's production doubled, which is 320 apples (160 x 2 = 320).   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples (200 + 160 + 320 = 680).   The condition provided is relevant to the calculation process since it provides valuable information about the number of fruits the apple tree produced in each season.\nIn the first season, the apple tree produced 200 apples.  In the second season, the apple tree produced 20% fewer fruits, so 200 - 20% = 160 apples.  In the third season, the tree fruits production doubled, so 160 x 2 = 320 apples.   Therefore, the total number of fruits the apple tree grew in three seasons is 200 + 160 + 320 = 680 apples.   The condition \"Jack bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.2941482961177826]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The height of Mary is 50 feet. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate the weight of Ajax in pounds. Since 1 kilogram is equal to 2.2 pounds, Ajax weighs 80 x 2.2 = 176 pounds.  Step 2: Calculate how much weight Ajax will lose in one hour of exercise. Ajax will lose 1.5 pounds in one hour of exercise.  Step 3: Calculate how much weight Ajax will lose in two hours of exercise. Ajax will lose 1.5 x 2 = 3 pounds in two hours of exercise.  Step 4: Calculate how much weight Ajax will lose in two weeks of exercise. Ajax will exercise for 2 hours every day for two weeks. That means he will lose 3 x 14 = 42 pounds in two weeks of exercise.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of Ajax and the amount of pounds he will lose in one hour of exercise. The height of Mary is 50 feet and is not relevant to the calculation process. Therefore, Ajax will weigh 176 - 42 = 134 pounds if he exercises for 2 hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to calculate the total number of pounds that Ajax will lose if he exercises for two hours a day for two weeks. He will lose 1.5 pounds per hour, so he will lose 3 pounds per day. With two hours per day of exercise, he will lose 6 pounds per day. Over the course of two weeks, he will lose a total of 84 pounds.   Now, we can calculate how many pounds Ajax will weigh after two weeks of exercising two hours a day. Since we know that 1 kilogram is equal to 2.2 pounds, we can multiply 80 kilograms (Ajax's starting weight) by 2.2 to get 176 pounds. Subtract the 84 pounds that Ajax will lose over two weeks, and we get 92 pounds.   So, the answer to the question is that Ajax will weigh 92 pounds if he exercises for two hours every day for two weeks. The condition that \"Ajax is 80 kilograms\" is relevant to the calculation process, since it is used to calculate the starting weight for the calculation.\nAjax currently weighs 80 kilograms, which is equivalent to 176 pounds.  If he exercises for 2 hours every day for two weeks, he will have exercised for 28 hours in total.  Since exercising for an hour helps him lose 1.5 pounds, he will lose 42 pounds in total (28 x 1.5).  Therefore, after two weeks of exercising for two hours every day, Ajax will weigh 134 pounds (176 - 42).  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of this problem.\nFirst, we need to calculate how much weight Ajax will lose in two weeks if he exercises for two hours every day. Since 1 kilogram is equal to 2.2 pounds, Ajax will lose (80 kg x 2.2 lbs/kg) = 176 pounds in two weeks.  Now, we can calculate the weight of Ajax after two weeks of exercising. His original weight was 80 kg, so after two weeks, he will weigh (80 kg - 176 lbs) = 4 kg.  The height of Mary is not relevant to the calculation process of this problem.\nAjax currently weighs 80 kilograms.   1 kilogram is equal to 2.2 pounds, so 80 kilograms is equivalent to 176 pounds.   Exercising for an hour will help him lose 1.5 pounds. Therefore, if Ajax exercises for 2 hours every day for two weeks, he will lose 42 pounds (2 hours x 14 days x 1.5 pounds).   This means that Ajax will weigh 134 pounds (176 pounds - 42 pounds).  So, the answer to the question is 134 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds.\" is relevant to the calculation process of this problem. This is because we need to convert kilograms to pounds in order to calculate the amount of weight Ajax will lose.", "equation": "The height of Mary is 50 feet.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.08770874887704849, 0.4746820032596588]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The shoe size of Jack is 8. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. The cost of 1 can of Spam is $3, the cost of 1 jar of peanut butter is $5, and the cost of 1 loaf of bread is $2. Step 2: Calculate the number of each item. Granger bought 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread. Step 3: Calculate the total cost of each item. The total cost of Spam is 12 x $3 = $36, the total cost of peanut butter is 3 x $5 = $15, and the total cost of bread is 4 x $2 = $8. Step 4: Calculate the total amount. The total amount is $36 + $15 + $8 = $59. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of each item and the number of each item purchased. The shoe size of Jack is 8 and is not relevant to the calculation process. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, we need to figure out the cost of each item that Granger bought. We know that he bought 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread, so the total amount he paid is $3 x 12 + $5 x 3 + $2 x 4 = $54.   The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process, as it allows us to know the cost of each item that Granger bought in order to calculate the total amount he paid.\nFirst, we need to calculate the cost for each item:  Spam: 12 cans x $3 per can = $36 Peanut Butter: 3 jars x $5 per jar = $15 Bread: 4 loaves x $2 per loaf = $8  Then, we add the cost of all items together to get the total amount paid:  Total cost = $36 + $15 + $8 = $59  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process, because it is used in the calculation of the cost of peanut butter.\nThe Spam is $3 per can, so 12 cans of spam would be $36.  The peanut butter is $5 per jar, so 3 jars of peanut butter would be $15.  The bread is $2 per loaf, so 4 loaves of bread would be $8.  Therefore, the total amount he paid is $59.  The condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it tells us how much each loaf of bread costs, and we can use this information to find the total cost of the bread.\nThe first step is to calculate the total amount of each product. For 12 cans of Spam, the total amount is 12 x 3 = 36 dollars. For 3 jars of peanut butter, the total amount is 3 x 5 = 15 dollars. For 4 loaves of bread, the total amount is 4 x 2 = 8 dollars.   The second step is to calculate the total amount of all products. The total amount is 36 + 15 + 8 = 59 dollars.   Therefore, the total amount Granger paid is 59 dollars.  The condition \"The shoe size of Jack is 8\" is not relevant to the calculation process of the problem because it does not have any influence on the total amount that Granger paid.", "equation": "The shoe size of Jack is 8.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.13361328840255737]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Jack is 20. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many as he gave to Tim, which means he gave 30 cookies to Anna (2 x 15 = 30). Step 2: Calculate the number of cookies Uncle Jude gave away. He gave away 15 + 23 + 30 = 68 cookies. Step 3: Calculate the number of cookies Uncle Jude put in the fridge. We can subtract the number of cookies Uncle Jude gave away (68) from the total number of cookies he baked (256). This means that Uncle Jude put 188 cookies in the fridge. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Uncle Jude and the number of cookies he gave away and put in the fridge. The shoe size of Jack does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, the number of cookies Uncle Jude put in the fridge is 188 cookies.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, let's figure out how many cookies Uncle Jude gave to Anna. He gave twice as many as he gave to Tim, which means he gave 30 cookies to Anna (2 x 15 = 30).  Now, we can subtract the number of cookies Uncle Jude gave away (15 + 23 + 30 = 68) from the total number of cookies he baked (256). This means that Uncle Jude put 188 cookies in the fridge.  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process, because we needed to know the total number of cookies he baked to be able to calculate how many he put in the fridge.\nUncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and kept some in the fridge. This means that Uncle Jude had 15 + 23 + x (where x is the number of cookies he kept in the fridge) = 256 cookies. So, x = 256 - (15 + 23) = 218 cookies.   Now, Uncle Jude gave twice as many cookies as he gave Tim to Anna. This means that he gave Anna 2 x 15 = 30 cookies.   Therefore, Uncle Jude put 218 - 30 = 188 cookies in the fridge.   The shoe size of Jack is not relevant to the calculation process of this problem.\nUncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. So, Uncle Jude gave Anna 15 + (256 - 15 - 23) = 218 cookies.  Since he gave twice as many cookies to Anna as he gave to Tim, he gave Anna 30 cookies more than Tim. Therefore, Uncle Jude put 30 cookies in the fridge.   The shoe size of Jack is not relevant to the calculation process of the problem.", "equation": "The shoe size of Jack is 20.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.18110884726047516]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Ada has read 10 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2. Since Martha has finished 2 problems, four times 2 is 8. So, Jenna has finished 8 - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did. Since Jenna has finished 6 problems, half of 6 is 3. So, Mark has finished 3 problems. Step 4: Calculate the total number of problems finished. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems left to be finished. There were 20 problems, so we need to finish 9 more problems. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each person has finished. The fact that Ada has read 10 books in the past year does not affect the calculation process. Therefore, there are 9 problems left to be finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, so Jenna has finished 2 脳 4 - 2 = 6 problems, and Mark has finished 6 梅 2 = 3 problems.   That means that, out of the 20 problems, Martha has finished 2, Jenna has finished 6, and Mark has finished 3. The remaining 20 - 2 - 6 - 3 = 9 problems have not been finished by any of the friends.   The condition \"Out of 20 problems\" is relevant because it tells us that out of the 20 problems, 2 were finished by Martha, 6 by Jenna, 3 by Mark, and 9 by no one.   Therefore, the answer to the question is 9.\nMartha has finished 2.  Jenna has finished four times the number Martha did (2 x 4) minus 2, which is 8-2 = 6.  Mark has finished half the number Jenna did (6/2) = 3.   So, altogether, the friends have finished 2 + 6 + 3 = 11 problems.   Therefore, the number of problems that Angela has finished and that no one else has finished is 20 - 11 = 9.   The condition \"Martha has finished 2\" is relevant to the calculation process because it is used to calculate the number of problems that Jenna and Mark have finished.\nMartha has finished 2, so Jenna has finished four times the number Martha did minus 2, which is 8 -2 = 6. Mark has finished half of what Jenna did, which is 3.  Therefore, the total number of problems that have been completed by the group is 2 + 6 + 3 = 11.  The condition \"Jenna has finished four times the number Martha did minus 2\" is not relevant to the calculation process, as it does not affect the total number of problems that have been completed by the group.  Therefore, the answer to the question is 9 (20 - 11 = 9).\nMartha has finished 2 problems.  Jenna has finished 4 x 2 (Martha's) - 2 = 6 problems.  Mark has finished 6 / 2 (Jenna's) = 3 problems.  So, the total number of problems finished by the three friends is 2 + 6 + 3 = 11.   Therefore, the number of problems that no one but Angela has finished is 20 - 11 = 9.  The condition \"Ada has read 10 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Ada has read 10 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.16723525524139404]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. The shoe size of Mary is 50. How many students does Monica see each day?", "reasoning_path": "First, let's calculate the total number of students that Monica sees each day. 20 + 25 + 25 + 10 (from fourth class) + 28 + 28 = 136. Now, let's answer the question. Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process of the problem \"How many students does Monica see each day?\", because it helps us to determine the total number of classes that Monica teaches each day. Without this information, we would not be able to calculate the total number of students that Monica sees each day. The condition \"The shoe size of Mary is 50\" is not relevant to the calculation process since it does not affect the total number of students that Monica sees each day. Therefore, the total number of students that Monica sees each day is 136.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, let's calculate the total number of students that Monica sees each day.  20 + 25 + 25 + 10 (from fourth class) + 28 + 28 = 136  Now, let's answer the question.  Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process of the problem \"How many students does Monica see each day?\", because it helps us to determine the total number of classes that Monica teaches each day. Without this information, we would not be able to calculate the total number of students that Monica sees each day.\nThe first step is to calculate the number of students in Monica's fourth class. Since the fourth class has half as many as the first class, it has 10 students.   The second step is to calculate the total number of students that Monica sees each day. This can be done by adding up the number of students in each of her classes: 20 + 25 + 25 + 10 + 28 + 28 = 136.  Therefore, Monica sees 136 students each day.  The condition \"The first class has 20 students.\" is relevant to the calculation process because it is needed to calculate the number of students in Monica's fourth class.\n1. Monica has 6 classes per day. 2. The first class has 20 students. 3. The second and third classes have 25 students.  4. Her fourth class has half as many as her first class. 5. Her fifth and sixth classes have 28 students.  This means that Monica has a total of 20 + 25 + (20/2) + 28 + 28 = 121 students that she sees each day.  The second and third classes having 25 students is relevant to the calculation process, because it adds an additional 25 students to the total number of students that Monica sees each day.\nThe first step is to calculate the number of students in Monica's fourth class. Since it has half as many as her first class, it is 20/2 = 10 students.  So, the total number of students Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136 students.   The condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process as it gives us the number of students in Monica's fifth and sixth classes, which is necessary to calculate the total number of students Monica sees each day.\nThe first step is to determine how many students Monica sees in each class. The first class has 20 students, the second and third classes have 25 students, the fourth class has 10 students, and the fifth and sixth classes have 28 students. The total number of students Monica sees each day is 108.  The condition \"The shoe size of Mary is 50\" is not relevant to the calculation process of the problem \"How many students does Monica see each day?\"", "equation": "The shoe size of Mary is 50.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.18172164261341095]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Jack has read 40 books in the past year. How many beads in total did Charley pull out?", "reasoning_path": "First, we need to calculate how many black beads Charley pulled out. Since 1/6 of 90 is 15, Charley pulled out 15 black beads. Next, we need to calculate how many white beads Charley pulled out. Since a third of 51 is 17, Charley pulled out 17 white beads. Therefore, Charley pulled out a total of 32 beads. The condition \"Jack has read 40 books in the past year\" is not relevant to the calculation process of the problem. This is because the number of books read by Jack does not affect the number of beads that Charley pulled out. Therefore, the total number of beads that Charley pulled out is 32.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the 90 black beads, so that would be 15. He also pulled out a third of the 51 white beads, so that would be 17. Therefore, Charley pulled out a total of 32 beads.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process, since it provides the number of white beads that Charley pulls out. Without this information, it would not be possible to calculate the total number of beads that Charley pulled out.\nFirst, we need to calculate how many black beads Charley pulled out. Since 1/6 of 90 is 15, Charley pulled out 15 black beads.  Next, we need to calculate how many white beads Charley pulled out. Since a third of 51 is 17, Charley pulled out 17 white beads.  Therefore, Charley pulled out a total of 32 beads.  The condition \"and 90 black beads\" is relevant to the calculation process because it tells us how many black beads were in the bag to start with. This is necessary to calculate how many black beads Charley pulled out.\nCharley pulls out 1/6 of the black beads, which is 90/6 = 15. He also pulls out a third of the white beads which is 51/3 = 17. So, in total, he pulls out 15 + 17 = 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem, since it is used to calculate the number of black beads that Charley pulls out.\nCharley pulled out 1/6 of the black beads and a third of the white beads. The black beads were 90 in total so we can calculate 1/6 of it, which is 15. For the white beads, there were 51 total so a third of that is 17. Therefore, Charley pulled out 15 black beads and 17 white beads, making the total 32 beads.   The condition \"Jack has read 40 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Jack has read 40 books in the past year.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.05908391252160072]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Tom is 15 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes sold. Anna used four baking trays with 20 cupcakes on each tray. This means she made a total of 80 cupcakes. If only 3/5 of the cupcakes were sold, then Anna sold 48 cupcakes (3/5 of 80).  Step 2: Calculate the amount earned from the sale of the cupcakes. At a price of $2 per cupcake, Anna earned a total of $96 from the sale of cupcakes (48 x $2).  Step 3: Determine if Tom's condition is relevant to the calculation process. No, Tom's condition is not relevant to the calculation process. The calculation process only involves Anna and the number of cupcakes she sold. Tom's condition does not affect the number of cupcakes sold by Anna, so it is not relevant to the calculation process.   Therefore, Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes, so there are a total of 80 cupcakes. If only 3/5 of the cupcakes were sold, then 60 cupcakes were sold and the rest 20 cupcakes were kept. Anna earned $120 from selling the cupcakes. The height of Tom is 15 feet and is not relevant to the calculation process of the problem.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes.  So, Anna has a total of 80 cupcakes.   If only 3/5 of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes and kept 32 cupcakes.   Since each cupcake was sold for $2, Anna earned a total of $96 from the sale of cupcakes.   Therefore, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process of the problem.\nAnna used four baking trays with 20 cupcakes on each tray. This means she made a total of 80 cupcakes.   If only 3/5 of the cupcakes were sold, then Anna sold 48 cupcakes (3/5 of 80).   At a price of $2 per cupcake, Anna earned $96 (48 x $2).   The height of Tom has nothing to do with the calculation process of this problem.", "equation": "The height of Tom is 15 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.1395399570465088]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The height of Jack is 80 feet. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers (50% of 50 kilometers). Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many kilometers as the sum of the kilometers from Monday and Wednesday, so she rode 40 kilometers (Monday) + 25 kilometers (Wednesday) = 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 kilometers (Monday) + 50 kilometers (Tuesday) + 25 kilometers (Wednesday) + 65 kilometers (Thursday) = 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition \"The height of Jack is 80 feet\" is not relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\". This information is necessary to solve the problem, but is not part of the calculation process. Therefore, the total number of kilometers Natalie rode in total is 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, she rode as many kilometers as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Altogether, Natalia rode 180 kilometers.   No, the condition \"On Monday she rode 40 kilometers\" is not relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\". This information is necessary to solve the problem, but is not part of the calculation process.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 25 km (50% of 50 km)  Thursday: 65 km (40 km + 25 km)  Total: 180 km  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it was used to calculate the number of kilometers ridden on Wednesday (25 km).\nMonday: 40km Tuesday: 50km  Wednesday: 50% fewer kilometers than Tuesday, so 50km - (50km x 0.5) = 25km  Thursday: The sum of the kilometers from Monday and Wednesday, so 40km + 25km = 65km  Total kilometers: 40km + 50km + 25km + 65km = 180km  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process because it helps to determine how many kilometers Natalie rode on Wednesday.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 50% less than Tuesday so 50 km - (50 km x 0.5) = 25 km  Thursday: 40 km + 25 km = 65 km  Total: 40 + 50 + 25 + 65 = 180 km  The condition \"The height of Jack is 80 feet\" is not relevant to the calculation process of the problem, so the answer is 180 km.", "equation": "The height of Jack is 80 feet.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.13316798210144043]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Jack bought 20 tomatoes from the grocery store. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each, so together they have 50 students. Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many as her first class, so it has 10 students. Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each, so together they have 56 students. Step 5: Calculate the total number of students Monica sees each day. Now, we know that Monica's first class has 20 students, her second and third classes have 50 students, her fourth class has 10 students, and her fifth and sixth classes have 56 students. So, altogether Monica sees 136 students each day. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each class. The fact that Jack bought 20 tomatoes from the grocery store does not affect the calculation process. Therefore, Monica sees 136 students each", "numerical_answer": 136, "gold_answer": "136", "instructions": "Step 1: Monica has 6 classes per day, so she sees 6 classes of students each day.  Step 2: The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as the first class (which is 10 students).  Step 3: The fifth and sixth classes have 28 students.  Step 4: Therefore, Monica sees a total of 98 students each day (20 + 25 + 25 + 10 + 28 + 28 = 98).  The condition \"She has 6 classes per day\" is relevant to the calculation process because it tells us how many classes Monica sees each day, which is necessary for determining the total number of students she sees each day.\nFirst, we need to calculate how many students Monica sees in each class:  Class 1: 20 students Class 2: 25 students Class 3: 25 students Class 4: 10 students (half of 20) Class 5: 28 students Class 6: 28 students  Now, let's add up the students in all of the classes to get the total number of students that Monica sees each day:  20 + 25 + 25 + 10 + 28 + 28 = 136 students  So, Monica sees 136 students each day.  The condition \"The first class has 20 students.\" is relevant to the calculation process, as the number of students in the fourth class is determined by the number of students in the first class (half of 20).\nFirst, we need to calculate the number of students in Monica's fourth class. Since the fourth class has half as many students as the first class, we can simply divide the number of students in the first class (20) by 2. Thus, Monica's fourth class has 10 students.  Next, we need to calculate the total number of students that Monica sees each day. To do this, we simply add up the number of students in each of Monica's classes: 20 + 25 + 25 + 10 + 28 + 28 = 136.  Therefore, Monica sees a total of 136 students each day.  The condition that \"The second and third classes have 25 students\" is relevant to the calculation process, as it helps us determine the total number of students that Monica sees each day.\nMonica has 6 classes per day.  The first class has 20 students.  The second and third classes have 25 students.  Her fourth class has half as many as her first class, so 10 students.  Her fifth and sixth classes have 28 students.   So, the total number of students Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136 students.   The condition that her fifth and sixth classes have 28 students is relevant to the problem, as it is needed to calculate the total number of students Monica sees each day.  Without it, the total number of students would be different.\nMonica sees 20 students in the first class, 25 students in the second and third classes, and 10 students in the fourth class. That is a total of 65 students so far. For the fifth and sixth classes, Monica sees 28 students each, for a total of 56 students. Adding the 56 to the 65 gives us a total of 121 students that Monica sees each day.  The condition \"Jack bought 20 tomatoes from the grocery store\" is not relevant to the calculation process for this problem, since it does not directly impact the number of students Monica sees each day.", "equation": "Jack bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.06419633328914642]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Jack bought 5 tomatoes from the grocery store. How many brownies did Annie have left?", "reasoning_path": "Annie started with 20 brownies. She gave half of them (10) to the school administrator. She then gave half of what's left (5) to Carl. She gave 2 to Simon. This means she has 3 brownies left. The condition \"Jack bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem. It does not affect the number of brownies Annie has left, so it is not relevant to the calculation process. Therefore, the number of brownies Annie had left is 3.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie starts with 20 brownies. She then gives half of the brownies (10) to the school administrator. She then gives half of what's left (5) to Carl. She then gives 2 to Simon. This means she has 3 brownies left. The condition \"Annie brought 20 brownies to school\" is relevant to the calculation process because it is the starting point for the problem.\nAt first, Annie had 20 brownies.  She gave half of them to the school administrator (10 brownies).  Then, she gave half of the remaining to her best friend Carl (5 brownies).  Finally, she gave 2 to her friend Simon.  So, Annie had 3 brownies left.  The condition \"Jack bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.08620655536651611]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Tom has read 50 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Tom has read 50 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Since Jude sold 16 tickets, Andrea sold twice as many, or 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so she sold 8 tickets (16/2 + 4 = 8). This means that a total of 56 tickets have been sold so far. That leaves 44 tickets left to be sold, so a total of 100 tickets need to be sold.  Yes, the condition provided is relevant to the calculation process of the problem. It is used to calculate how many tickets have been sold already, and how many tickets are still left to be sold.\nAndrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  This means that in total, 60 tickets have already been sold.  Therefore, the remaining number of tickets to be sold is 40.  The condition \"Tom has read 50 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Tom has read 50 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.13592715561389923]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The shoe size of Mary is 35. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "On Monday, Kylie makes 10 beaded necklaces, which requires a total of 200 beads (10 necklaces x 20 beads per necklace = 200 beads). On Tuesday, Kylie makes 2 beaded necklaces, which requires a total of 40 beads (2 necklaces x 20 beads per necklace = 40 beads). On Wednesday, Kylie makes 5 beaded bracelets, which requires a total of 50 beads (5 bracelets x 10 beads per bracelet = 50 beads). On Wednesday, Kylie also makes 7 beaded earrings, which requires a total of 35 beads (7 earrings x 5 beads per earring = 35 beads). Adding all the beads together, Kylie would have used a total of 325 beads to make her jewelry (200 + 40 + 50 + 35 = 325 beads). The shoe size of Mary is not relevant to the calculation process of the problem.", "numerical_answer": 325, "gold_answer": "325", "instructions": "On Monday, Kylie makes 10 beaded necklaces, which requires a total of 200 beads (10 necklaces x 20 beads per necklace = 200 beads).  On Tuesday, Kylie makes 2 beaded necklaces, which requires a total of 40 beads (2 necklaces x 20 beads per necklace = 40 beads).  On Wednesday, Kylie makes 5 beaded bracelets, which requires a total of 50 beads (5 bracelets x 10 beads per bracelet = 50 beads).  On Wednesday, Kylie also makes 7 beaded earrings, which requires a total of 35 beads (7 earrings x 5 beads per earring = 35 beads).  Adding all the beads together, Kylie would have used a total of 325 beads to make her jewelry (200 + 40 + 50 + 35 = 325 beads).  The shoe size of Mary is not relevant to the calculation process of the problem.\nMonday: 10 beaded necklaces = 200 beads  Tuesday: 2 beaded necklaces = 40 beads  Wednesday: 5 beaded bracelets = 50 beads and 7 beaded earrings = 35 beads  Total: 325 beads  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process of the problem, since it is used to calculate the number of beads needed to make the beaded necklaces.\nKylie makes 10 beaded necklaces on Monday, and each necklace requires 20 beads. So, for the 10 necklaces, Kylie used a total of 200 beads. On Tuesday, she makes 2 more necklaces, so that adds another 40 beads. On Wednesday, she makes 5 bracelets and 7 earrings. Each bracelet requires 10 beads, and each earring requires 5 beads. That adds another 75 beads.   So, overall, Kylie used a total of 315 beads to make her jewelry.   The shoe size of Mary is not relevant to the calculation process of the problem.", "equation": "The shoe size of Mary is 35.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.16456396877765656]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Ada has read 100 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in each grade. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This totals 5 x 30 + 4 x 28 + 4 x 27 = 690 students. Step 2: Calculate the cost of one hamburger. Each student gets a hamburger, which costs $2.10. Step 3: Calculate the cost of carrots. Each student gets some carrots, which cost $0.50. Step 4: Calculate the cost of a cookie. Each student gets a cookie, which cost $0.20. Step 5: Calculate the cost of one lunch. One lunch for one student costs $2.10 for the hamburger, $0.50 for the carrots, and $0.20 for the cookie. This totals $2.80. Step 6: Calculate the total cost of lunch for all the students. The total cost of lunch for all the students is 690 x $2.80 = $1,932. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the", "numerical_answer": 1932, "gold_answer": "1036", "instructions": "The total number of students is 5x30 + 4x28 + 4x27 = 590.  Therefore, the cost of one lunch for all the students is 590x($2.10 + $0.50 + $0.20) = $1441.  Yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem. Without this condition, we would not know how many students there are in total and thus would not be able to calculate the cost of one lunch for all the students.\nStep 1: Calculate the cost of the hamburgers.  There are 5 third grade classes with 30 students each, so there are 150 third grade students. There are 4 fourth grade classes with 28 students each, so there are 112 fourth grade students. There are 4 fifth grade classes with 27 students each, so there are 108 fifth grade students. This means there are a total of 370 students.  Each student gets a hamburger, which costs $2.10, so the total cost of the hamburgers is 370 x $2.10 = $777.  Step 2: Calculate the cost of the carrots.  Each student gets some carrots, which cost $0.50, so the total cost of the carrots is 370 x $0.50 = $185.  Step 3: Calculate the cost of the cookies.  Each student gets a cookie, which cost $0.20, so the total cost of the cookies is 370 x $0.20 = $74.  Step 4: Add all the costs together.  The total cost of the lunch is $777 + $185 + $74 = $1,036.  Yes, the condition \"4 fourth grade classes with 28 students each,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it tells us how many fourth grade students there are, which we need to know in order to calculate the total cost of the lunch.\nFirst, let's calculate the cost of the hamburgers. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are a total of (5 x 30) + (4 x 28) + (4 x 27) = 430 students. Each student gets a hamburger, which costs $2.10, so the cost of the hamburgers is 430 x $2.10 = $901.  Next, let's calculate the cost of the carrots. Each student gets some carrots, which cost $0.50, so the cost of the carrots is 430 x $0.50 = $215.  Finally, let's calculate the cost of the cookies. Each student gets a cookie, which costs $0.20, so the cost of the cookies is 430 x $0.20 = $86.  The total cost of one lunch for all the students is $901 + $215 + $86 = $1,202.  Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of this problem because it gives us the total number of students (430) that need to be fed.\nThe question is asking how much one lunch for all the students costs. To answer this, we need to calculate how much the hamburgers, carrots, and cookies cost for all the students.  The total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 390 students.   The cost of the hamburgers is 2.10 x 390 = 819 dollars.  The cost of the carrots is 0.50 x 390 = 195 dollars.  The cost of the cookies is 0.20 x 390 = 78 dollars.   Therefore, the total cost for one lunch for all the students is 819 + 195 + 78 = 1092 dollars.   Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem.\nHamburger: 5 x 30 + 4 x 28 + 4 x 27 = 540 hamburgers. 540 x $2.10 = $1134  Carrots: 5 x 30 + 4 x 28 + 4 x 27 = 540 carrots. 540 x $0.50 = $270  Cookies: 5 x 30 + 4 x 28 + 4 x 27 = 540 cookies. 540 x $0.20 = $108  Total Cost: $1134 + $270 + $108 = $1512  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process because it is used to determine how much the carrots will cost.\nFirst, we need to calculate the cost for hamburgers. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means, in total, there are (5 x 30) + (4 x 28) + (4 x 27) = 295 students. Each of them needs one hamburger, which costs $2.10. So, the total cost for 295 hamburgers is 295 x 2.10 = $616.50.   Next, we need to calculate the cost for carrots. There are 295 students, each of them needs some carrots, which cost $0.50. So, the total cost for 295 carrots is 295 x 0.50 = $147.50.   Finally, we need to calculate the cost for cookies. There are 295 students, each of them needs one cookie, which costs $0.20. So, the total cost for 295 cookies is 295 x 0.20 = $59.00.   Therefore, the total cost for one lunch for all the students is $616.50 + $147.50 + $59.00 = $823.00.   Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it helps us calculate the cost for cookies.\nThe total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 435  The total cost of one lunch for all the students is 2.10 x 435 + 0.50 x 435 + 0.20 x 435 = 990.50  Therefore, the total cost of one lunch for all the students is $990.50.  The condition \"Ada has read 100 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 100 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, -0.047318510711193085]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The shoe size of Mary is 100. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in each grade level. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This totals to 150 + 112 + 108 = 370 students. Step 2: Calculate the cost of one lunch. Each student gets a hamburger, some carrots, and a cookie. The cost of a hamburger is $2.10, the cost of carrots is $0.50, and the cost of a cookie is $0.20. So, one lunch for a student costs 2.10 + 0.50 + 0.20 = $2.80. Step 3: Calculate the cost of all the lunches. There are 370 students, so the cost of all the lunches is 370 x $2.80 = $1036. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of the lunch. The shoe size of Mary is 100 and is not relevant to the calculation process. Therefore, the cost of one lunch for all the students is $1036.", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "Step 1: Calculate the cost of one lunch for all the students:  The cost of one hamburger = $2.10 The cost of one carrot = $0.50 The cost of one cookie = $0.20  Total cost of one lunch = $2.80  Number of students = 5 x 30 + 4 x 28 + 4 x 27 = 420  Total cost of one lunch for all the students = $2.80 x 420 = $1176  Step 2: Is condition 鈥淭here are 5 third grade classes with 30 students each鈥 relevant to the calculation process of problem 鈥淗ow much does one lunch for all the students cost?鈥  Yes, this condition is relevant to the calculation process of the problem as the total number of students is determined by the number of third grade classes and the number of students in each class. Without this information, it would not be possible to calculate the total cost for all the students.   Therefore, the condition 鈥淭here are 5 third grade classes with 30 students each鈥 is relevant to the calculation process of problem 鈥淗ow much does one lunch for all the students cost?鈥\nFirst, we need to calculate the total number of students: 5 third grade classes x 30 students each = 150 students; 4 fourth grade classes x 28 students each = 112 students; 4 fifth grade classes x 27 students each = 108 students.  Total number of students = 370  Then, we need to calculate the cost of one lunch for all the students: 370 hamburgers x $2.10 each = $780; 370 carrots x $0.50 each = $185; 370 cookies x $0.20 each = $74  Total cost of one lunch for all the students = $1,039  Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since it is necessary to know the number of students in each grade in order to calculate the total cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in the school. To do this, we first need to know how many students are in each grade level. We have 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 780 students in the school.  Now, we can use this information to calculate the cost of one lunch for all the students. Since each student gets a hamburger, carrots, and a cookie, the cost of one lunch is (2.10 + 0.50 + 0.20) x 780 = $2,162. Yes, the condition \"and 4 fifth grade classes with 27 students each.\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it allows us to calculate the total number of students in the school, which is necessary for us to calculate the cost of one lunch.\nFirst, we need to calculate how many students are in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are (5 x 30) + (4 x 28) + (4 x 27) = 420 students in the school.  Next, we need to calculate how much each lunch costs. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means that each lunch costs (2.10 + 0.50 + 0.20) = $2.80.  Finally, we need to calculate the total cost of one lunch for all the students. This is simply the number of students (420) multiplied by the cost of each lunch ($2.80), which is 420 x 2.80 = $1,176.  So, the total cost of one lunch for all the students is $1,176. The condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process because it is part of the cost of each lunch.\nThe question is asking how much one lunch for all the students costs. The condition of the carrots costing $0.50 is relevant to the calculation process because it contributes to the overall cost of the lunch.  To calculate the cost of one lunch for all the students, we need to calculate the cost of a hamburger, carrots, and a cookie for each student. For the hamburgers, we need to multiply the cost per hamburger ($2.10) by the total number of students (139). For the carrots, we need to multiply the cost per carrot ($0.50) by the total number of students (139). For the cookies, we need to multiply the cost per cookie ($0.20) by the total number of students (139).  Therefore, the total cost of one lunch for all the students is $304.50 (2.10 x 139 + 0.50 x 139 + 0.20 x 139 = 304.50). The condition of the carrots costing $0.50 is relevant to the calculation process because it contributes to the overall cost of the lunch.  The shoe size of Mary is not relevant to the calculation process of this problem.\nFirst, let's calculate the number of hamburgers we need to provide. We have 5 classes of third grade students (30 students each), 4 classes of fourth grade students (28 students each), and 4 classes of fifth grade students (27 students each). That's a total of 5 x 30 + 4 x 28 + 4 x 27 = 590 students. Each student gets one hamburger, so we need 590 hamburgers.   Second, let's calculate the number of carrots we need to provide. Since each student gets some carrots, we need 590 servings of carrots.   Third, let's calculate the number of cookies we need to provide. Since each student gets a cookie, we need 590 cookies.   Finally, let's calculate the total cost. The cost of one hamburger is $2.10, the cost of one carrot is $0.50, and the cost of one cookie is $0.20. That means the total cost of one lunch for all the students is 590 x (2.10 + 0.50 + 0.20) = $1523.00.   Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem.\nFirst, we need to calculate how many of each item is needed for one lunch for all the students. That means we need to calculate the total number of students, which is 5 x 30 + 4 x 28 + 4 x 27 = 510.  Next, we need to calculate the cost of one lunch. That means we need to calculate the cost of 510 hamburgers, 510 carrots, and 510 cookies. That comes to 510 x 2.10 + 510 x 0.50 + 510 x 0.20 = 1143.  So, one lunch for all the students costs 1143.  The shoe size of Mary is 100. This is not relevant to the calculation process.", "equation": "The shoe size of Mary is 100.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.04322860389947891]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Emma bought 10 tomatoes from the grocery store. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of all the fish in the aquarium, so there would be 40 blue fish. Second, we know that there are 15 fewer orange fish than blue fish, so there would be 25 orange fish. And finally, we need to calculate how many green fish are there when the total number of fish in the aquarium is 80. So we can calculate it by subtracting 40 (blue fish) and 25 (orange fish) from 80. Therefore, the answer is 15 green fish. The condition \"Emma bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "numerical_answer": 15, "gold_answer": "15", "instructions": "We know from the problem statement that there are 80 fish in the aquarium.  We also know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  We know there are 15 fewer orange fish than blue fish, so there are 25 orange fish.  Finally, we can calculate the number of green fish by subtracting the total number of blue and orange fish from the total number of fish in the aquarium: 80 - 40 - 25 = 15 green fish.  So, the answer is 15 green fish.   The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process as it tells us how many colors of fish are in the aquarium, and how many of each color there are.\nFirst, we need to determine how many blue fish there are in the aquarium. Since blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80, there must be 40 blue fish.  Now, since there are 15 fewer orange fish than blue fish, that means there must be 25 orange fish in the aquarium.  Finally, since we know there are 40 blue fish and 25 orange fish, we can subtract those numbers from the total number of fish in the aquarium (80) to get the number of green fish.  Therefore, there are 15 green fish in the aquarium.  The condition \"There are 15 fewer orange fish than blue fish\" is indeed relevant to the calculation process of this problem, as it allowed us to determine the number of orange fish in the aquarium.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there would be 40 blue fish.  Second, we know that there are 15 fewer orange fish than blue fish, so there would be 25 orange fish.  And finally, we need to calculate how many green fish are there when the total number of fish in the aquarium is 80.  So we can calculate it by subtracting 40 (blue fish) and 25 (orange fish) from 80.   Therefore, the answer is 15 green fish.   The condition \"Emma bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.1422671526670456]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. The shoe size of Tom is 10. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The shoe size of Tom is 10 and is not relevant to the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.  Second, Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Third, Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 24 tickets (16/2 + 4 = 24).  Finally, the total number of tickets sold is 16 + 32 + 24 = 72.  Therefore, 100 - 72 = 28 tickets still need to be sold.  The condition given (\"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\") is relevant to the calculation process of the problem, as it provided information on the number of tickets sold by Andrea and Sandra, which was necessary to calculate the total number of tickets sold.\nStep 1: Jude sold 16 tickets. Step 2: Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets. Step 4: We need to find out how many tickets still need to be sold. We can do this by subtracting the number of tickets already sold from the total number of tickets.  So, the total number of tickets to be sold is 100, and the number of tickets already sold is 16 + 32 + 28 = 76. Therefore, 100 - 76 = 24 tickets still need to be sold.  The shoe size of Tom is 10 and is not relevant to the calculation process of the problem.", "equation": "The shoe size of Tom is 10.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.16144466400146484]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Mary has read 20 books in the past year. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages read by Juwella in the past three nights. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages. Step 2: Calculate the number of pages left. We can subtract the number of pages read by Juwella from the total number of pages in the book (100). This gives us 100 - (15 + 30 + 35) = 20 pages left. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she has read in the past three nights. The condition does not affect the number of pages Juwella has read, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Juwella read 15 pages three nights ago, twice that many (30) two nights ago, and 5 more (35) last night. That means she has read 80 pages in total. Since the book has 100 pages in total, she will read the remaining 20 pages tonight.   The condition \"Mary has read 20 books in the past year\" is irrelevant to the calculation process of the problem. It does not provide any information that is necessary to answer the question.", "equation": "Mary has read 20 books in the past year.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.40290120244026184]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. The shoe size of Ada is 20. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds of fudge into ounces. There are 16 ounces in 1 pound. So, Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge, and Boris ate 32 ounces of fudge. Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 64 ounces. Step 2: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge each person ate and the conversion of pounds to ounces. The shoe size of Ada does not affect the amount of fudge each person ate, so it is not relevant to the calculation process. Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, we need to convert the pounds of fudge into ounces. Tomas ate 1.5 pounds, which is 24 ounces. Katya ate half a pound, which is 8 ounces. Boris ate 2 pounds, which is 32 ounces.  Next, we need to add up all the ounces of fudge eaten by Tomas, Katya and Boris. This gives us a total of 64 ounces.  Finally, the condition \"Tomas ate 1.5 pounds of chocolate fudge last week.\" is not relevant to the calculation process, as the question only asks for the total ounces of fudge eaten by all three people.\nFirst, we need to convert the pounds of fudge into ounces. There are 16 ounces in 1 pound.  So, Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge, and Boris ate 32 ounces of fudge.  Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 64 ounces.  The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process because it states the amount of fudge each person ate, which you need to know in order to calculate the total amount of fudge eaten. Without this information, you wouldn't know how much fudge each person ate.\nThe total amount of fudge that Tomas, Katya and Boris ate in total is 5 pounds (1.5 + 0.5 + 2 = 5). 1 pound is equal to 16 ounces, so the total amount of ounces they ate in total is 80 ounces (5 x 16 = 80). The condition \"The shoe size of Ada is 20.\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Ada is 20.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.12251172959804535]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Tom bought 80 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items Daryl has. Daryl has 4 bags of nails which weigh 5kg each, so the total weight of all the nails is 4 x 5 = 20kg. He also has 12 bags of hammers which weigh 5kg each, so the total weight of all the hammers is 12 x 5 = 60kg. He also has 10 bags of wooden planks which weigh 30kg each, so the total weight of all the planks is 10 x 30 = 300kg. Therefore, the total weight of all the items is 380kg. Step 2: Calculate the total capacity of the crates. There are 15 crates and each can hold up to 20kg, so the total capacity of the crates is 15 x 20 = 300kg. Step 3: Calculate the amount of weight Daryl needs to leave out. The total weight of all the items is 380kg, but the total capacity of the crates is only 300kg. Therefore, Daryl needs to leave out 80kg worth of items. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of items and their respective weights. The fact that Tom bought", "numerical_answer": 80, "gold_answer": "80", "instructions": "Daryl has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). This means he has 60 kg of nails, 60 kg of hammers, and 300 kg of wooden planks.   In total, Daryl has 420 kg of items to load. He can only load up to 300 kg in the 15 crates (as each crate can only hold up to 20 kg).   Therefore, he will have to leave out 120 kg of items from the crates. Tom's 80 tomatoes are not relevant to this calculation process.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks to put into the 15 crates. Each bag of nails and hammers is 5kg, and each bag of wooden planks is 30kg. The total weight of all the items is 4 x 5kg + 12 x 5kg + 10 x 30kg = 230kg. Since each crate can hold a maximum of 20kg, Daryl will have to leave out 230kg - (15 x 20kg) = 10kg of the items, in order to meet the weight limit. Therefore, Daryl will have to leave out 10kg of the items from the crates.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it helps us determine how much Daryl needs to leave out of the crates in order to meet the weight limit. Without knowing the number of crates he has, we wouldn't be able to calculate the amount of items he needs to leave out.\nFirst, we need to calculate how much weight Daryl has in total. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). This adds up to a total of 220 kg of cargo.  Next, we need to subtract the weight limit of the crates (20 kg each) from the total weight of the cargo. In this case, the total weight of the cargo (220 kg) exceeds the weight limit of the crates (20 kg x 15 crates = 300 kg). This means that Daryl will have to leave out 80 kg of cargo in order to meet the weight limit.  Therefore, the answer to the question \"In kg, how much is Daryl going to have to leave out of the crates?\" is 80 kg.  The condition \"He has 4 bags of nails to load, each of which weighs 5kg;\" is not relevant to the calculation process of this problem.\nEach crate can weigh up to 20 kg, so Daryl has a total weight limit of 300 kg (15 crates x 20 kg). He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). That's a total of 270 kg. With the remaining 30 kg, he can only fit 3 bags of wooden planks. He has to leave out 7 bags of wooden planks, which equals 210 kg. So, in total, Daryl has to leave out 210 kg from the crates. The fact that he has 12 bags of hammers is not relevant to the calculation process.\nFirst, Daryl has 4 bags of nails and 12 bags of hammers. Each bag weighs 5 kg, so 4 bags of nails and 12 bags of hammers adds up to 80 kg. Next, Daryl has 10 bags of wooden planks. Each bag weighs 30 kg, so 10 bags of wooden planks adds up to 300 kg.   The total weight of the items that Daryl is trying to load is 380 kg, which is more than the maximum weight limit of 20 kg per crate. To meet the weight limit, Daryl will have to leave out 200 kg of items from the crates. Therefore, the answer is 200 kg.   The condition given is relevant to the calculation process since it tells us that each bag of wooden planks weighs 30 kg and can be sub-divided. This allows Daryl to potentially reduce the total weight of the items by sub-dividing the wooden planks into smaller bags.\nDaryl has 15 crates each with a weight limit of 20kg. In total, he has a weight limit of 300kg (15 x 20kg).  He has 4 bags of nails, each 5kg, for a total of 20kg. He has 12 bags of hammers, each 5kg, for a total of 60kg. He has 10 bags of wooden planks, each 30kg, for a total of 300kg.  This adds up to a total weight of 380kg, which is 80kg over the weight limit. Therefore, Daryl will have to leave out 80kg of the items he has to make sure he does not overload the crates.  The condition that Tom bought 80 tomatoes from the grocery store is not relevant to the calculation process for this problem.", "equation": "Tom bought 80 tomatoes from the grocery store.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.2142806500196457]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The shoe size of Mary is 25. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts each to Allison and Brittney. That adds up to 10 texts.  On Tuesday, she sent 15 texts to each of them. That adds up to 30 texts.  So, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"The shoe size of Mary is 25.\" is not relevant to the calculation process of the problem.", "numerical_answer": 40, "gold_answer": "40", "instructions": "The first condition tells us that Sydney sent 5 texts each to Allison and Brittney on Monday. The second condition tells us that Sydney sent 15 texts each to Allison and Brittney on Tuesday. So, in total, Sydney sent 20 texts each to Allison and Brittney on both days. The shoe size of Mary is not relevant to the calculation process of this problem.\nOn Monday, Sydney sends 5 texts each to Allison and Brittney. That adds up to 10 texts.  On Tuesday, she sends 15 texts to each of them. That adds up to 30 texts.  Therefore, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process of the problem, as it is used to calculate the total number of texts sent on Tuesday.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. That's 10 texts in total.  On Tuesday, she sent 15 texts each to them. That's 30 texts in total.  So, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"The shoe size of Mary is 25.\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Mary is 25.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, -0.029638148844242096]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Jack is 20 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed to make the necklaces. Kylie made 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each beaded necklace requires 20 beads, so Kylie used 10 x 20 = 200 beads to make the necklaces. Step 2: Calculate the number of beads needed to make the bracelets. Kylie made 5 beaded bracelets. Each beaded bracelet requires 10 beads, so Kylie used 5 x 10 = 50 beads to make the bracelets. Step 3: Calculate the number of beads needed to make the earrings. Kylie made 7 beaded earrings. Each beaded earring requires 5 beads, so Kylie used 7 x 5 = 35 beads to make the earrings. Step 4: Calculate the total number of beads used. Kylie used 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each item. The height of Jack is", "numerical_answer": 285, "gold_answer": "325", "instructions": "Monday: Kylie makes 10 beaded necklaces, so she uses 200 beads (20 beads per necklace x 10 necklaces).  Tuesday: Kylie makes 2 beaded necklaces, so she uses 40 beads (20 beads per necklace x 2 necklaces).  Wednesday: Kylie makes 5 beaded bracelets, so she uses 50 beads (10 beads per bracelet x 5 bracelets). She also makes 7 beaded earrings, so she uses 35 beads (5 beads per earring x 7 earrings).  Total: Kylie uses 285 beads to make her jewelry (200 beads + 40 beads + 50 beads + 35 beads).  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process because it affects the total number of beads used. Without this condition, Kylie would have only used 240 beads (200 beads + 40 beads).\nKylie makes 10 beaded necklaces on Monday, so that uses 200 beads. On Tuesday, she makes 2 beaded necklaces, so that uses 40 beads. On Wednesday, she makes 5 beaded bracelets and 7 beaded earrings, so that uses 65 beads. The total number of beads used by Kylie to make her jewelry is 305 beads.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, since it is necessary to know how many beads are needed to make each type of jewelry in order to calculate the total number of beads used.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday.  This means Kylie used a total of 120 beads for necklaces (10 x 20 + 2 x 20 = 120).  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday.  This means Kylie used a total of 75 beads for bracelets (5 x 10 = 50) and 35 beads for earrings (7 x 5 = 35).  Therefore, Kylie used a total of 230 beads to make her jewelry (120 + 50 + 35 = 230).  The height of Jack is 20 feet is not relevant to the calculation process of the problem.", "equation": "The height of Jack is 20 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.006162938661873341]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Emma has read 25 books in the past year. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl needs to load. He has 4 bags of nails (4 x 5kg) + 12 bags of hammers (12 x 5kg) + 10 bags of wooden planks (10 x 30kg) = 240kg.  Step 2: Calculate the maximum weight of all the crates. 15 crates x 20kg = 300kg.  Step 3: Calculate how much Daryl will have to leave out of the crates. 380kg - 300kg = 80kg.  Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Daryl and the items he needs to load. Emma's condition does not affect the number of items Daryl has to load, so it is not relevant to the calculation process. Therefore, in kg, Daryl will have to leave out 80kg of items from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "Daryl has 4 bags of nails, each of which weighs 5 kg, so the total weight of the nails is 20 kg. He also has 12 bags of hammers, each of which weighs 5 kg, so the total weight of the hammers is 60 kg. Finally, he has 10 bags of wooden planks, each of which weighs 30 kg, so the total weight of the planks is 300 kg. The total weight of all the items that Daryl has to load is 380 kg, but he only has 15 crates, each of which can weigh up to 20 kg. This means that the maximum amount of weight that Daryl can load in the crates is 300 kg (15 crates x 20 kg). This means that Daryl will have to leave out 80 kg of items from the crates to meet the weight limit. The condition that each crate can weigh up to 20 kg is relevant to the calculation process, since it is used to determine the maximum amount of weight that Daryl can load in the crates.\nFirst, let's calculate how much weight Daryl has to load into the 15 crates. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). That's a total of 190 kg.  Now, let's calculate the maximum weight that the 15 crates can hold. Each crate can hold up to 20 kg, so the total weight capacity of the 15 crates is 300 kg.  Since the total weight of the items Daryl has to load (190 kg) is greater than the maximum weight of the 15 crates (300 kg), Daryl will have to leave some items out of the crates to meet the weight limit.  The amount of weight Daryl will have to leave out of the crates is 110 kg (300 kg - 190 kg). So, in kg, Daryl will have to leave out 110 kg of items from the crates.   The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it informs us of the maximum weight capacity of the 15 crates.\nDaryl has a total weight of 4 bags of nails (4 x 5kg) + 12 bags of hammers (12 x 5kg) + 10 bags of wooden planks (10 x 30kg) = 240kg. That's too much for the 15 crates, which can only hold up to 15 x 20kg = 300kg. So, Daryl needs to leave out 60kg of items in order to not overload the crates. The condition about the 4 bags of nails is not relevant to this calculation, since it is already included in the total weight of 240kg.\nFirst, Daryl has 15 crates and each crate can weigh up to 20kg. This means that he has a total of 300kg of space to fill in all the crates.   Next, Daryl has 4 bags of nails, each of which weighs 5kg. This means that he has 20kg of nails.   He also has 12 bags of hammers, each of which weighs 5kg. This means that he has 60kg of hammers.   Finally, Daryl has 10 bags of wooden planks, each of which weighs 30kg. This means that he has 300kg of wooden planks.   The total weight of all the items that Daryl needs to load into the crates is 380kg, which is more than the 300kg of space that he has in the crates. Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.   The condition \"he has 12 bags of hammers, each of which weighs 5 kg;\" is relevant to the calculation process because it contributes to the total weight of the items that Daryl needs to load into the crates.  Emma has read 25 books in the past year, but this is not relevant to the calculation process of how much Daryl is going to have to leave out of the crates.\nDaryl has 4 bags of nails, each of which weigh 5kg. That's 20kg right there. He has 12 bags of hammers, each of which weighs 5kg. That's 60kg. He has 10 bags of wooden planks, each of which weighs 30kg. That's 300kg. So all together, he has 380kg that needs to be loaded into his crates. Since each crate can only hold up to 20kg, he will need to leave out at least 360kg of his items.   The condition that the wooden planks can be sub-divided is relevant, because it means Daryl can divide the planks into smaller bags and therefore reduce the amount of weight he will need to leave out.\nStep 1: Calculate the total weight of the items Daryl needs to load: 4 bags of nails x 5kg = 20kg 12 bags of hammers x 5kg = 60kg 10 bags of wooden planks x 30kg = 300kg Total = 380kg  Step 2: Calculate the maximum weight of all the crates: 15 crates x 20kg = 300kg  Step 3: Calculate how much Daryl will have to leave out of the crates: 380kg - 300kg = 80kg  Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.   The condition \"Emma has read 25 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 25 books in the past year.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.026106372475624084]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Mary bought 40 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items Daryl has to load. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, 10 bags of wooden planks (30 kg each) = 300 kg. Total weight = 380 kg. Step 2: Calculate the total weight that can fit in the 15 crates. 15 crates (20 kg each) = 300 kg. Step 3: Calculate the difference between the total weight of the items and the total weight that can fit in the crates. 380 kg - 300 kg = 80 kg. Answer: Daryl is going to have to leave out 80 kg of items from the crates. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the maximum weight each crate can hold, and the calculation process would be different. Mary's purchase of 40 tomatoes from the grocery store is not relevant to the calculation process.", "numerical_answer": 80, "gold_answer": "80", "instructions": "Step 1: Calculate the total weight of all the items Daryl has to load.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Step 2: Calculate the total weight that can fit in the 15 crates.   15 crates (20 kg each) = 300 kg  Step 3: Calculate the difference between the total weight of the items and the total weight that can fit in the crates.   380 kg - 300 kg = 80 kg  Answer: Daryl is going to have to leave out 80 kg of items from the crates.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem, because it determines the maximum weight of each crate. Without this condition, the calculation process would be different.\nFirst, Daryl has 4 bags of nails, each weighing 5kg; 12 bags of hammers, each weighing 5kg; and 10 bags of wooden planks, each weighing 30kg. That adds up to a total of 200kg. However, Daryl can only fill 15 crates that are limited to 20kg each. That would be a total of 300kg. Therefore, Daryl is going to have to leave out 100kg of items from the crates. The condition \"and he has 15 crates he can fill\" is very relevant to the calculation process of the problem, since it is what determines the maximum weight Daryl has to work with. Mary's purchase of 40 tomatoes from the grocery store is not relevant to the problem.\nFirst, we have to determine how much the 15 crates can hold in total. To do this, we can multiply 20 kg (the weight limit of each crate) by 15 (the number of crates). This gives us a total weight limit of 300 kg.  Next, we need to calculate how much weight Daryl has to load into the crates. He has 4 bags of nails, each of which weighs 5 kg, so that's 20 kg. He has 12 bags of hammers, each of which weighs 5 kg, so that's 60 kg. Lastly, he has 10 bags of wooden planks, each of which weighs 30 kg, so that's 300 kg. This brings the total weight to 380 kg, which is 80 kg over the limit.  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The condition about the 4 bags of nails is not relevant to this calculation process.\nDaryl has 4 bags of nails (4 x 5kg = 20kg), 12 bags of hammers (12 x 5kg = 60kg), and 10 bags of wooden planks (10 x 30kg = 300kg). This totals 380kg. Since each crate can only hold up to 20kg, this would require 19 crates. Since Daryl only has 15 crates, he can only load 300kg. Therefore, he will have to leave out 80kg of items from the crates. Mary's tomatoes are not relevant to this calculation.\nThe 15 crates can hold a maximum of 300 kg (15 x 20 kg). Daryl has 4 bags of nails, each weighing 5 kg, 12 bags of hammers, each weighing 5 kg, and 10 bags of wooden planks, each weighing 30 kg. That's a total of 190 kg (4 x 5 kg + 12 x 5 kg + 10 x 30 kg). So, he only needs to leave out 110 kg of items from the crates (300 kg - 190 kg). Mary's purchase of 40 tomatoes is not relevant to the calculation process.\nDaryl has 15 crates he can fill, each of which can weigh up to 20kg.  He has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each).  This means that Daryl has a total of 320kg of items to load.   However, he can only fill up to 300kg of items into the 15 crates.  This means that he will have to leave out 20kg of items from the crates.   The condition about Mary buying 40 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Mary bought 40 tomatoes from the grocery store.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.21464766561985016]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The height of Tom is 50 feet. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money Jane has. Jane and Jean have a combined total of $76, so if Jean has three times as much money as Jane, then Jane has $76/4 = $19. Step 2: Calculate the amount of money Jean has. Since Jean has three times as much money as Jane, Jean has 3 x $19 = $57. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the money for each person. The height of Tom is 50 feet and is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane. That means, if we let x represent Jane's amount of money, then Jean's amount of money is 3x.  We also know that they have a combined total of $76. That means that x + 3x = 76.  If we solve for x, we get x = 24.  Therefore, Jean has 3x = 3*24 = 72.  The condition \"they have a combined total of $76\" is relevant to the calculation process because it allows us to solve for x. Without that condition, we would not be able to know how much money each person has.\nJean has three times as much money as Jane.  This means that if Jane has x amount of money, Jean has 3x amount of money.  We know that they have a combined total of $76.  This means that x + 3x = 76.  We can solve this equation to find out how much Jane has: x = 24.  Since Jean has three times as much money as Jane, Jean has 3 x (24) = 72 dollars.   The height of Tom is 50 feet.  This condition is not relevant to the calculation process of the problem.", "equation": "The height of Tom is 50 feet.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.0650634765625]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Jack has read 10 books in the past year. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes Anna baked. Anna used four baking trays, each with 20 cupcakes. That means she has a total of 80 cupcakes. Step 2: Calculate the number of cupcakes that were sold. If only 3/5 of the cupcakes were sold, that means she sold 48 cupcakes (3/5 x 80). Step 3: Calculate the amount of money Anna earned from the cupcakes she sold. Each cupcake was sold for $2, so she earned a total of $96 from the cupcakes she sold (48 cupcakes x $2 = $96). Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes Anna baked and the number of cupcakes she sold. Jack's condition does not affect the number of cupcakes Anna baked or the number of cupcakes she sold, so it is not relevant to the calculation process. Therefore, the amount of money Anna earned from the cupcakes she sold is $96.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four trays with 20 cupcakes each, so she baked a total of 80 cupcakes. Since 3/5 of the cupcakes were sold, that means that Anna sold 48 cupcakes (3/5 of 80 cupcakes). If each cupcake was sold for $2, then Anna earned a total of $96 from the cupcakes she sold (48 cupcakes x $2 = $96).  The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of the problem because it helps us to determine how many cupcakes Anna baked in total (4 trays x 20 cupcakes = 80 cupcakes). Without this condition, we would not be able to calculate how many cupcakes Anna sold and how much she earned from them.\nAnna has 4 trays of cupcakes which each contain 20 cupcakes, and each cupcake is sold for $2. So in total, Anna has 80 cupcakes. If only 3/5 of the cupcakes were sold, that means that Anna sold 48 cupcakes (3/5 x 80). Therefore, Anna earned $96 (48 cupcakes x $2 per cupcake = $96). The condition that \"each cupcake was then sold for $2\" is relevant to the calculation process because it tells us how much Anna earned for each cupcake.\nAnna used four baking trays, each with 20 cupcakes. That means she has a total of 80 cupcakes.  If 3/5 of the cupcakes were sold, that means she sold 48 cupcakes.  Each cupcake was sold for $2, so she earned a total of $96 from the cupcakes.   Therefore, the answer is $96.   The condition \"Jack has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 10 books in the past year.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.009262032806873322]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Mary has read 600 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries picked by Lilibeth. Lilibeth picks 6 baskets, each with 50 strawberries. That means she picks 6 x 50 = 300 strawberries.   Step 2: Calculate the number of strawberries picked by Lilibeth's friends. If three of Lilibeth's friends pick the same amount, they each pick 6 x 50 = 300 strawberries.  Step 3: Calculate the total number of strawberries picked by Lilibeth and her friends. Lilibeth and her friends pick 300 strawberries each, so they pick 300 x 4 = 1200 strawberries in all.  Step 4: Determine if Mary's condition is relevant to the calculation process. No, Mary's condition is not relevant to the calculation process. The calculation process only involves Lilibeth and her friends, and the number of strawberries they picked. Mary's condition does not affect the number of strawberries Lilibeth and her friends pick, so it is not relevant to the calculation process. Therefore, the total number of strawberries picked by Lilibeth and her friends is 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth picks 50 strawberries per basket and she picks 6 baskets. So, she picks 6 x 50 = 300 strawberries.  If three of her friends pick the same amount as her, then they also pick 6 baskets each, so they each pick 6 x 50 = 300 strawberries.   So Lilibeth and her friends pick 300 strawberries each, which means they pick 300 x 4 = 1200 strawberries in all.   The condition \"Mary has read 600 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Mary has read 600 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.2256714254617691]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Emma has read 5 books in the past year. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. She has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of chocolate bars, M&Ms, and marshmallows Amy has. Emma's condition does not affect the number of chocolate bars, M&Ms, or marshmallows Amy has, so it is not relevant to the calculation process. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars.  This is relevant to the problem as it is the starting point for the calculation process.  Amy has 7 times as many M&Ms as chocolate bars.  This is relevant to the problem, as it allows us to calculate the number of M&Ms that Amy has.   Amy has 6 times as many marshmallows as M&Ms.  This is also relevant to the problem, as it allows us to calculate the number of marshmallows that Amy has.   If Amy fills each basket with 10 candies, how many baskets will Amy fill?  This is the question that we need to answer. To answer this, we need to calculate the total amount of candy that Amy has. We can do this by multiplying the 5 chocolate bars by 7, the M&Ms by 6, and the marshmallows by 10. Once we have the total amount of candy, we can divide it by 10 to calculate the number of baskets that Amy can fill.   So to answer the question, yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem.\nWe know Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars (5 * 7 = 35 M&Ms), and 6 times as many marshmallows as M&Ms (35 * 6 = 210 marshmallows).  If Amy fills each basket with 10 candies, then the total number of baskets she will fill is (5 + 35 + 210) / 10 = 25.  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, since it helps us determine the number of M&Ms Amy has. Without this condition, we would not be able to accurately calculate the total number of baskets Amy will fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means that she has 7 x 5 = 35 M&Ms and 6 x 35 = 210 marshmallows. So, she has a total of 5 + 35 + 210 = 250 candies.   If Amy fills each basket with 10 candies, she will be able to fill 250/10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it tells us how many marshmallows Amy has. Without this information, we would not be able to calculate the total number of candies Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.   5 chocolate bars = 5  7 times as many M&Ms as chocolate bars = 7 x 5 = 35  6 times as many marshmallows as M&Ms = 6 x 35 = 210   So, Amy has a total of 5 + 35 + 210 = 250 candies.   If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.   The condition \"Emma has read 5 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 5 books in the past year.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.18396151065826416]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Tom is 15 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the number of face masks Grover bought. Grover bought 3 boxes of face masks, each box has 20 face masks. So, Grover bought 3 x 20 = 60 face masks.  Step 2: Calculate the cost of the face masks. Grover bought the 3 boxes for $15. So, the cost of each face mask is 15/60 = $0.25.  Step 3: Calculate the selling price of each face mask. Grover plans to sell the face masks for $0.50 each.  Step 4: Calculate the total profit. Grover bought 60 face masks for $15 and plans to sell them for $0.50 each. So, the total profit is 60 x 0.50 - 15 = $15.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost and the selling price of the face masks. The height of Tom is 15 feet and is not relevant to the calculation process. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that Grover bought 3 boxes of face masks for $15. Then, we know that each box contains 20 face masks. This means that he bought 60 face masks for $15.  Next, we need to calculate how much money he will make from selling the face masks. Since he plans to sell them for $0.50 each, he will make a total profit of $30 (60 face masks x $0.50 = $30).  So, the condition that \"Grover bought 3 boxes of face masks\" is relevant to the calculation process as it provides us with the necessary information to calculate the total profit.\nGrover bought 3 boxes of face masks for $15. Each box has 20 face masks, which means he has a total of 60 face masks. He plans to sell them for $0.50 each, so his total profit is $30 ($0.50 x 60). Therefore, the condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of the problem.\nGrover bought 3 boxes of face masks for $15. He plans to sell them for $0.50 each. So, if he sells all of the face masks, he will make a total profit of $15. This is because he will have sold all 60 face masks for $30, and since he paid $15 for them, his profit will be $15. The condition \"The height of Tom is 15 feet\" is irrelevant to the calculation process of the problem.", "equation": "The height of Tom is 15 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.22306130826473236]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Emma has read 20 books in the past year. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given to Tim and Mike. Tim was given 15 cookies and Mike was given 23 cookies. That's a total of 38 cookies.   Step 2: Calculate the number of cookies Uncle Jude kept in the fridge. Uncle Jude gave twice as many cookies as he gave to Tim to Anna. Tim was given 15 cookies, so Uncle Jude must have given 30 cookies to Anna. That means that Uncle Jude kept 256 - (15 + 23 + 30) = 188 cookies in the fridge.   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given to each person and the number of cookies kept in the fridge. The fact that Emma has read 20 books in the past year does not affect the calculation process.   Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, we'll find out how many cookies Uncle Jude gave to Anna. Uncle Jude gave 15 cookies to Tim and twice as many cookies to Anna, so he gave 30 cookies to Anna. Then, we'll subtract the number of cookies he gave to Tim and Anna from the total number of cookies he made: 256 - 15 - 30 = 211. So, Uncle Jude put 211 cookies in the fridge.   The condition that Uncle Jude baked 256 cookies is relevant to the calculation process, because we need to know the total number of cookies he made in order to calculate how many he put in the fridge.\nFirst, we need to find out how many cookies Uncle Jude gave to Anna. If he gave twice as many cookies as he gave Tim, then he gave 30 cookies to Anna (15 x 2 = 30). Now, we need to subtract this number from the total number of cookies Uncle Jude baked (256) to find out how many he put in the fridge.  256 - 30 = 226  So, Uncle Jude put 226 cookies in the fridge.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process because it gives us the initial information needed to solve the problem.\nUncle Jude gave Tim 15 cookies, so he gave Anna 30 cookies (twice as many). He gave Mike 23 cookies, so he gave away a total of 53 cookies.  Therefore, Uncle Jude put 203 cookies in the fridge.   The condition that Emma read 20 books in the past year is not relevant to the calculation process of this problem.", "equation": "Emma has read 20 books in the past year.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.17387740314006805]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. The height of David is 20 feet. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds of fudge into ounces. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 2: Add up the amounts of fudge eaten by Tomas, Katya and Boris. The total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process, as it provides information about how much fudge each of the three people ate. Without this condition, we would not know how much fudge each of them ate and, therefore, would not be able to calculate the total amount of fudge eaten. Therefore, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "1. Tomas ate 1.5 pounds of chocolate fudge last week. Yes, this condition is relevant to the calculation process, since it tells us how much fudge Tomas ate.  2. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Yes, this condition is also relevant to the calculation process, since it tells us how much fudge Katya and Boris ate.  3. The height of David is 20 feet. No, this condition is not relevant to the calculation process, since it does not tell us anything about how much fudge the three people ate.  Therefore, in order to answer the question \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\", we need to convert the pounds of fudge that each of them ate into ounces.   1 pound = 16 ounces   Tomas ate 1.5 pounds of chocolate fudge = 24 ounces  Katya ate half a pound of peanut butter fudge = 8 ounces  Boris ate 2 pounds of fudge = 32 ounces   Total ounces of fudge eaten by Tomas, Katya and Boris = 24 + 8 + 32 = 64 ounces\n1. First, we need to convert the pounds of fudge into ounces. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces.  2. Then, we need to add up the amounts of fudge eaten by Tomas, Katya and Boris.  3. The total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.\" is relevant to the calculation process of the problem, as it provides information about how much fudge each of the three people ate. Without this condition, we would not know how much fudge each of them ate and, therefore, would not be able to calculate the total amount of fudge eaten.\nWe are trying to calculate the total number of ounces of fudge eaten by Tomas, Katya and Boris. The first step is to convert the pounds of fudge eaten by each person into ounces.   Tomas ate 1.5 pounds of fudge, which is equal to 24 ounces of fudge.  Katya ate half a pound of fudge, which is equal to 8 ounces of fudge.  Boris ate 2 pounds of fudge, which is equal to 32 ounces of fudge.  Therefore, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces.  The height of David is 20 feet is not relevant to the calculation process of the problem.", "equation": "The height of David is 20 feet.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.13347464799880981]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Tom bought 10 tomatoes from the grocery store. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms Amy has. Amy has 5 chocolate bars, so she has 7 times as many M&Ms as chocolate bars, which means she has 7 * 5 = 35 M&Ms. Step 2: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms, so she has 6 * 35 = 210 marshmallows. Step 3: Calculate the total number of candies Amy has. Amy has 5 + 35 + 210 = 250 candies. Step 4: Calculate the number of baskets Amy can fill. Amy will fill 250 / 10 = 25 baskets. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the starting number, which is used to calculate the amounts of M&Ms and marshmallows. Tom's purchase of 10 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars. This means that she has 7 x 5 = 35 M&Ms, and 6 x 35 = 210 marshmallows.  This means that she has a total of 5 + 35 + 210 = 250 candies.  To answer the question, we need to divide 250 by 10, since each basket has to be filled with 10 candies.  250 / 10 = 25  Therefore, Amy will fill 25 baskets.  The condition \"She has 5 chocolate bars,\" is relevant to the calculation process, as it is the starting number that is used to calculate the amounts of M&Ms and marshmallows.\nAmy has 5 chocolate bars. This means she has 7 * 5 = 35 M&Ms. This means she has 6 * 35 = 210 marshmallows.  So, Amy has a total of 250 candies.  If Amy fills each basket with 10 candies, she can fill 25 baskets.  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, as it helps us calculate how many M&Ms Amy has. Without this condition, we wouldn't be able to calculate the number of baskets Amy can fill.\nAmy has 5 chocolate bars, so we can infer that she has 7 * 5 = 35 M&Ms, and 6 * 35 = 210 marshmallows.  So, Amy has a total of 5 + 35 + 210 = 250 candies.  Since Amy is filling each basket with 10 candies, she will be able to fill 250 / 10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, as it has been used to determine the number of marshmallows Amy has.\nAmy has 5 chocolate bars, so she has 5 x 10 = 50 candies.  Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.   Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.   In total, Amy has 50 + 35 + 210 = 295 candies.   Since she wants to fill each basket with 10 candies, she will be able to fill 295 / 10 = 29.5 baskets.   The condition \"Tom bought 10 tomatoes from the grocery store\" is not relevant to the calculation process.", "equation": "Tom bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.32464471459388733]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. Ada has read 200 books in the past year. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "In the first season, the tree produced 200 apples. In the second season, the tree produced 20% fewer fruits, so the number of apples is 200 - (20% of 200) = 160. In the third season, the tree's fruit production doubled, so the number of apples is 160 x 2 = 320.  Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.  The condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process, as it was used to determine the number of apples produced in the first season. The condition \"Ada has read 200 books in the past year\" is not relevant to the calculation process of the problem.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the tree produced 200 apples. In the second season, the tree produced 20% fewer fruits, so the number of apples is 200 - (20% of 200) = 160. In the third season, the tree's fruit production doubled, so the number of apples is 160 x 2 = 320.  Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.  The condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process, as it was used to determine the number of apples produced in the first season.\nThe tree produced 200 apples in the first season.  In the second season, it produced 20% fewer fruits, so its production was 200 - (20% of 200), which is 160 apples.  In the third season, its production doubled, so it produced 320 apples.   The total number of fruits the apple tree grew in the three seasons was 680 apples.   Yes, the condition given is relevant to the calculation process of the problem.\nIn the first season, the apple tree produced 200 apples. In the second season, it produced 20% fewer fruits, which means the tree produced 160 apples. In the third season, the tree fruits production doubled, so it produced 320 apples.  Therefore, the total number of fruits the apple tree grew in the three seasons is 680.   The condition \"Ada has read 200 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Ada has read 200 books in the past year.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.18471893668174744]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The shoe size of Tom is 15. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts to each of Allison and Brittney, so that's 5 + 5 = 10 texts total. On Tuesday, Sydney sent 15 texts to each of Allison and Brittney, so that's 15 + 15 = 30 texts total. In total, Sydney sent 10 + 30 = 40 texts to Allison and Brittney on both days.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Sydney and the number of texts she sent. Tom's shoe size does not affect the number of texts Sydney sent, so it is not relevant to the calculation process. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 40.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sent 5 texts to each of Allison and Brittney. On Tuesday, she sent 15 texts to each of them. In total, Sydney sent 5 + 15 = 20 texts to each of Allison and Brittney. So, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney.\" is relevant to the calculation process as it provides the initial information needed to calculate the total number of texts Sydney sent to Allison and Brittney on both days.\nOn Monday, Sydney sent 5 texts to each of Allison and Brittney, so that's 5 + 5 = 10 texts total. On Tuesday, Sydney sent 15 texts to each of Allison and Brittney, so that's 15 + 15 = 30 texts total. In total, Sydney sent 10 + 30 = 40 texts to Allison and Brittney on both days.  The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process of the problem because it tells us how many texts Sydney sent on Tuesday, which is necessary to calculate the total number of texts she sent to Allison and Brittney on both days.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. On Tuesday, she sent 15 texts each to Allison and Brittney.  Therefore, in total, Sydney sent 20 texts each to Allison and Brittney on both days.  The condition \"The shoe size of Tom is 15\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Tom is 15.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, -0.007763054221868515]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. The height of Jack is 6 feet. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests that will be eating burgers. Alex had invited 10 friends over, but 1 of his friends doesn't eat meat and 1 of his friends doesn't eat bread, so they won't be eating the burgers. That leaves 8 guests that will be eating burgers.  Step 2: Calculate the number of burgers that will be cooked. Alex planned to cook 3 burgers for each guest, so 8 guests x 3 burgers each = 24 burgers.  Step 3: Calculate the number of buns needed. Each burger needs one bun, so 24 burgers = 24 buns.  Step 4: Calculate the number of packs of buns needed. Each pack of buns contains 8 buns, so 24 buns / 8 buns per pack = 3 packs of buns.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns and packs of buns needed. The height of Jack is 6 feet and is not relevant to the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for 9 guests since one of his friends doesn't eat bread. He needs 3 buns per guest, so he needs 27 buns. Since each pack comes with 8 buns, he needs 4 packs. The height of Jack is not relevant to this problem.\nAlex is having 10 friends over, but one of them doesn't eat meat and one of them doesn't eat bread. So that's two friends who won't be needing burgers. That leaves 8 friends who will need 3 burgers each. That's 24 burgers. Since each pack of buns comes with 8 buns, Alex will need to buy 3 packs of buns. Therefore, the answer is 3 packs of buns.   The condition \"and had invited 10 friends over\" is relevant to the calculation process, as it indicates how many friends Alex has invited to the cookout. That number is important in determining how many burgers and buns he needs to buy.\nAlex planned to cook 3 burgers for each guest and had invited 10 friends over. Therefore he needs to cook 30 burgers. Since 1 of his friends didn't eat meat and said they would bring their own food, we can assume that Alex does not need to cook a burger for this guest. So, he now needs to cook 29 burgers. The burger buns come 8 to a pack, so he will need to buy 4 packs of buns.  The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process because it reduces the total amount of burgers that Alex needs to cook. Therefore, he needs to buy fewer packs of buns than he would have otherwise.\nAlex planned to cook 3 burgers for each guest. He has 10 guests, but one of them doesn't eat meat, so that's 9 guests who need burgers. Each burger needs a bun, so he needs 9 buns. The buns come 8 to a pack, so Alex needs 2 packs of buns. The height of Jack is 6 feet, which is not relevant to the calculation process of the problem.\nAlex was having a cookout and planned to serve 3 burgers to each guest. There were 10 guests, but one of them didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. That means Alex would need to cook 30 burgers in total. The burger buns come 8 to a pack, which means Alex needs to buy 4 packs of buns.  The height of Jack is 6 feet and does not appear to be relevant to the calculation process of the problem.", "equation": "The height of Jack is 6 feet.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.15251556038856506]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The height of Ada is 20 feet. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts sent on Monday. Sydney sent 5 texts each to Allison and Brittney, so in total she sent 10 texts on Monday. Step 2: Calculate the number of texts sent on Tuesday. Sydney sent 15 texts each to Allison and Brittney, so in total she sent 30 texts on Tuesday. Step 3: Calculate the total number of texts sent on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so in total she sent 40 texts to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition \"The height of Ada is 20 feet\" does not affect the number of texts Sydney sent to Allison and Brittney on both days, so it is not relevant to the calculation process. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 40 texts.", "numerical_answer": 40, "gold_answer": "40", "instructions": "The first condition is relevant to the calculation process because it tells us the number of texts Sydney sent to Allison and Brittney on Monday. Therefore, we know that Sydney sent a total of 10 texts on Monday (5 to Allison and 5 to Brittney).  The second condition tells us the number of texts Sydney sent to Allison and Brittney on Tuesday. Therefore, we know that Sydney sent a total of 30 texts on Tuesday (15 to Allison and 15 to Brittney).  Therefore, in total, Sydney sent 40 texts to Allison and Brittney on both days (10 on Monday and 30 on Tuesday). The height of Ada is not relevant to the calculation process.\nOn Monday, Sydney sent 5 texts to each person, so in total she sent 10 texts. On Tuesday, she sent 15 texts to each person, so in total she sent 30 texts. Therefore, in total Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process because it provides information about how many texts Sydney sends on Tuesday, which is important in determining the total number of texts Sydney sent to Allison and Brittney on both days.\nThe first step is to calculate on Monday. On Monday, Sydney sent 5 texts each to Allison and Brittney. So the total number of texts she sent on Monday is 5 + 5 = 10. The second step is to calculate on Tuesday. On Tuesday, she sent 15 texts to each of them. So the total number of texts she sent on Tuesday is 15 + 15 = 30. The third step is to calculate the total number of texts on both days. So the total number of texts she sent on both days is 10 + 30 = 40.  The condition \"The height of Ada is 20 feet.\" is not relevant to the calculation process of problem \"In total, how many texts did Sydney send to Allison and Brittney on both days?\".", "equation": "The height of Ada is 20 feet.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.016594737768173218]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The height of Tom is 25 feet. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given to Tim, Mike and Anna. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike and 30 cookies to Anna. That's a total of 15 + 23 + 30 = 68 cookies. Step 2: Calculate the number of cookies Uncle Jude put in the fridge. Uncle Jude baked 256 cookies and gave away 68 cookies. That means he put 256 - 68 = 188 cookies in the fridge. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies Uncle Jude baked and the number of cookies he gave away. Tom's height does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, we need to figure out how many cookies Uncle Jude gave to Anna. He gave twice as many cookies to her as he gave to Tim. So, he gave 15*2 = 30 cookies to Anna.   Next, we need to subtract the number of cookies given to Tim, Mike and Anna from the total number of cookies Uncle Jude baked, 256.   256 - (15 + 23 + 30) = 188 cookies   So, Uncle Jude put 188 cookies in the fridge.   The condition \"Uncle Jude baked 256 cookies.\" is relevant to the calculation process, as it provides the total number of cookies Uncle Jude had to start with.\nUncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That means he gave a total of 38 cookies to Tim and Mike.   He gave twice as many cookies as he gave Tim to Anna. That means he gave 30 cookies to Anna.   Now we know that he gave a total of 68 cookies away. That means he kept 256 - 68 = 188 cookies in the fridge.   The height of Tom is 25 feet is not relevant to the calculation process of this problem.\nUncle Jude gave Tim 15 cookies and Mike 23 cookies, so he gave 38 cookies total.   Since he gave twice as many cookies to Anna as he gave to Tim, he gave Anna 30 cookies.   Therefore, Uncle Jude put 256 - 38 - 30 = 188 cookies in the fridge.   The condition \"The height of Tom is 25 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 25 feet.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.0782734677195549]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Mary has read 300 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in each grade. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This totals to (5 x 30) + (4 x 28) + (4 x 27) = 390 students. Step 2: Calculate the cost of one lunch for one student. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This totals to $2.10 + $0.50 + $0.20 = $2.80 for one lunch for one student. Step 3: Calculate the cost of all the lunches for all the students. Since there are 390 students and one lunch for each student costs $2.80, the cost of all the lunches for all the students is 390 x $2.80 = $1,092. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each grade and the cost of one lunch for one student. The fact that", "numerical_answer": 1092, "gold_answer": "1036", "instructions": "First, we need to figure out the total number of students. For this, we need to know the number of classes and the number of students in each class. This information is given in the question: 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 630.  Now, we need to calculate the cost of one lunch for all the students. For this, we need to know the cost of each item in the menu (hamburger, carrots, and cookie). This information is also given in the question: a hamburger costs $2.10, some carrots cost $0.50, and a cookie costs $0.20. So, the cost of one lunch for all the students is 2.10 x 630 + 0.50 x 630 + 0.20 x 630 = $1899.00.  To answer the question, yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since it tells us the total number of students which is necessary for the calculation.\nThe first step is to calculate the number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are 5 x 30 + 4 x 28 + 4 x 27 = 590 students in the school.  The second step is to calculate the cost of one lunch for all the students. Each student gets a hamburger, carrots, and a cookie. The cost of one hamburger is $2.10, carrots cost $0.50 each, and a cookie costs $0.20. This means the total cost of one lunch for all the students is 590 x 2.10 + 590 x 0.50 + 590 x 0.20 = $1239.  So, the answer to the question \"How much does one lunch for all the students cost?\" is $1239.   The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem, as it helps us calculate the total number of students in the school. Without that condition, we would not be able to calculate the total cost of the lunch.\nFirst, calculate the total number of students.  5 third grade classes x 30 students = 150 students  4 fourth grade classes x 28 students = 112 students  4 fifth grade classes x 27 students = 108 students  Total = 370 students  Second, calculate the cost of all the hamburgers.  370 students x $2.10 = $775.00  Third, calculate the cost of all the carrots.  370 students x $0.50 = $185.00  Fourth, calculate the cost of all the cookies.  370 students x $0.20 = $74.00  Finally, add up all the costs to get the total cost of one lunch for all the students.  Total = $775.00 + $185.00 + $74.00 = $1,034.00  Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\", as it helps to determine the total number of students and, therefore, the total cost.\nFirst, we need to calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 360 students.   Next, we need to calculate the cost of one lunch. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. That means one lunch for all the students costs $2.10 + $0.50 + $0.20 = $2.80.   Therefore, one lunch for all the students costs $2.80 x 360 = $1008.   The condition that each student gets a hamburger, which costs $2.10, is relevant to the calculation process, as it is used to calculate the cost of one lunch.\nThe total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 360.  Therefore, the cost of one lunch for all the students is 360 x (2.10 + 0.50 + 0.20) = $824.00.  Yes, the condition \"some carrots, which cost $0.50\" is relevant to the calculation process of this problem because this condition tells us how much the carrots cost and this cost is included in the total cost for one lunch for all the students.\n1. Calculate the cost of the hamburgers: 5 x 30 x 2.10 = 315.00  2. Calculate the cost of the carrots: 4 x 28 x 0.50 + 4 x 27 x 0.50 = 70.00  3. Calculate the cost of the cookies: 5 x 30 x 0.20 + 4 x 28 x 0.20 + 4 x 27 x 0.20 = 54.00  Total cost: 315.00 + 70.00 + 54.00 = 439.00  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\"\nFirst, we need to calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This adds up to a total of 300 students.  Next, we need to calculate the cost of one lunch for each student. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This adds up to a total of $2.80 for each lunch.  Finally, we multiply the total cost of one lunch by the total number of students to get the total cost of one lunch for all the students. This comes out to $840.  Therefore, the total cost of one lunch for all the students is $840.  The condition \"Mary has read 300 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 300 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.047111473977565765]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Jack bought 10 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each ride. Jack's purchase of 10 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Turner needs 21 tickets", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner needs 4 tickets to ride the rollercoaster 3 times, 4 tickets to ride the Catapult 2 times and 1 ticket to ride the Ferris wheel once. That means that Turner needs a total of 9 tickets. The condition \"Jack bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of the problem, so it can be ignored.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel.  Therefore, Turner needs 12 tickets in total. The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process because it helps us to understand how many tickets Turner needs for the rollercoaster.   As for the 10 tomatoes from the grocery store, they are not relevant to the calculation process.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times, and the Ferris wheel once. For each ride, the cost is 4 tickets for the rollercoaster, 4 tickets for the Catapult, and 1 ticket for the Ferris wheel. Therefore, Turner needs a total of 3 x 4 + 2 x 4 + 1 = 15 tickets. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of problem \"How many tickets does Turner need?\" because it provides the cost for each ride. Without this condition, it would not be known how many tickets are needed for each ride.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means he needs 4 tickets for the rollercoaster, 4 tickets for the Catapult and 1 ticket for the Ferris wheel, which totals 9 tickets. The condition that \"Jack bought 10 tomatoes from the grocery store\" is irrelevant to the calculation process. Therefore, Turner needs 9 tickets in total.", "equation": "Jack bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.034595832228660583]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. The shoe size of Jack is 50. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in each class. The first class has 20 students, the second and third classes have 25 students, the fourth class has half as many as the first class (so 10 students), and the fifth and sixth classes have 28 students. Step 2: Calculate the total number of students Monica sees each day. This is simply the sum of the number of students in each class: 20 + 25 + 25 + 10 + 28 + 28 = 136 students. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each class, and the condition does not affect this number, so it is not relevant to the calculation process. Therefore, Monica sees a total of 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process of the problem. Without knowing how many classes Monica has per day, we would not be able to calculate the total number of students she sees each day.  The total number of students Monica sees each day is calculated by adding the number of students in each class. In this case, we have:  20 + 25 + 25 + (20/2) + 28 + 28 = 146 students.  Therefore, Monica sees a total of 146 students each day.\nFirst, the condition \"The first class has 20 students\" is relevant to the calculation process of the problem. Without knowing the size of the first class, we cannot answer the question.  Now, let's calculate the total number of students Monica sees each day.  The first class has 20 students, the second and third classes have 25 students each, and the fourth class has half as many as the first class (so 10 students). The fifth and sixth classes have 28 students each.   Therefore, Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day.\nThe first class has 20 students.  The second and third classes have 25 students, so the total of students for these two classes is 25 + 25 = 50.  The fourth class has half as many as the first class, so the number of students in the fourth class is 20 / 2 = 10.  The fifth and sixth classes have 28 students, so the total of students for these two classes is 28 + 28 = 56.   Therefore, the total number of students that Monica sees each day is 20 + 50 + 10 + 56 = 136.   The condition \"The second and third classes have 25 students.\" is relevant to the calculation process of this problem because it helps us determine the number of students in the second and third classes, which is 25 + 25 = 50.\n1. Monica has 6 classes per day.  2. The first class has 20 students.  3. The second and third classes have 25 students each.  4. Her fourth class has half as many as her first class, so 10 students.  5. Her fifth and sixth classes have 28 students each.   Therefore, Monica sees a total of 118 students each day.   The condition \"Her fifth and sixth classes have 28 students.\" is relevant to the calculation process because it is part of the information given in the problem that helps us calculate the total number of students Monica sees each day.\nThe first step is to calculate the number of students in Monica's classes. Her first class has 20 students, her second and third classes have 25 students, her fourth class has 10 students (half of 20 is 10), and her fifth and sixth classes have 28 students.   So the total number of students that Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136.   The condition \"The shoe size of Jack is 50.\" is not relevant to the calculation process of the problem \"How many students does Monica see each day?\".", "equation": "The shoe size of Jack is 50.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.07907755672931671]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Emma bought 10 tomatoes from the grocery store. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so if Grover bought 3 boxes, he would have bought 60 face masks. Since each box costs $15, Grover's total cost would be $45. Step 2: Calculate how much Grover will make when he sells the 3 boxes of face masks. Since Grover plans to sell each box of face masks for $0.50, he will make $30 when he sells all 3 boxes. Step 3: Calculate Grover's total profit. To calculate Grover's total profit, we need to subtract the cost of the 3 boxes from the money he will make when he sells them. Since Grover's cost is $45 and he will make $30 when he sells the boxes, his total profit will be $15. Therefore, Grover's total profit will be $15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known how many boxes Grover bought and how much he paid for them. Emma's condition does not affect the number of boxes Grover bought and the cost of those boxes, so it", "numerical_answer": 15, "gold_answer": "15", "instructions": "Step 1: We need to calculate the cost of the 3 boxes of face masks.   Each box has 20 face masks, so if Grover bought 3 boxes, he would have bought 60 face masks. Since each box costs $15, Grover's total cost would be $45.   Step 2: We need to calculate how much Grover will make when he sells the 3 boxes of face masks.   Since Grover plans to sell each box of face masks for $0.50, he will make $30 when he sells all 3 boxes.   Step 3: We need to calculate Grover's total profit.   To calculate Grover's total profit, we need to subtract the cost of the 3 boxes from the money he will make when he sells them. Since Grover's cost is $45 and he will make $30 when he sells the boxes, his total profit will be $15.   Therefore, Grover's total profit will be $15.   The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process because it tells us how many boxes Grover bought and how much he paid for them. Without this information, we would not be able to calculate Grover's total profit.\nGrover bought 3 boxes with 20 face masks in each, for a total of 60 face masks. If he plans to sell the masks for $0.50 each, then his total profit will be 60 鑴 $0.50 = $30. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of the problem because it helps determine how much profit Grover will make when he sells the face masks.\n1. Grover bought 3 boxes of face masks for $15. 2. Each box has 20 face masks. 3. Grover plans to sell each face mask for $0.50.  Therefore, the total profit Grover can make is $15 (the cost of buying the 3 boxes of face masks) + (3 boxes x 20 face masks x $0.50 each) = $30.  The condition \"Emma bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.256012499332428]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Mary bought 50 tomatoes from the grocery store. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is 4 x 2 = 8 - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 6 / 2 = 3 problems. Step 4: Calculate the total number of problems answered. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems left to be answered. There were 20 problems, so we need to answer 9 more problems. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems answered by each friend. The fact that Mary bought 50 tomatoes from the grocery store does not affect the calculation process. Therefore, there are 9 problems left to be answered by Angela.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, so Jenna has finished 8 - 2 = 6 problems, and Mark has finished 3 problems. So the total number of problems they have finished is 2 + 6 + 3 = 11. This means that Angela has finished 20 - 11 = 9 problems. Therefore, the answer to the question is 9.  The condition \"Out of 20 problems\" is relevant, since it gives us the total number of problems that Angela has to work on - 20. This helps us to calculate how many problems have been finished by the other friends and how many problems have been left for Angela to finish.\nMartha has finished 2 problems Jenna has finished 4 times the number Martha did minus 2 (2x4 - 2 = 6) Mark has finished half the number Jenna did (6/2 = 3)  So, in total, they have finished 11 problems.  Therefore, Angela has finished 9 problems (20 - 11 = 9).  The condition \"Martha has finished 2\" is not relevant to the calculation process of the problem, as it is already accounted for in the calculation.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 4 x 2 - 2 = 6. Mark has finished half the number Jenna did, which is 6/2 = 3. So, together they have finished 2 + 6 + 3 = 11 problems.  So, Angela has finished 9 problems. Mary bought 50 tomatoes from the grocery store, which is not relevant to the calculations.  Therefore, the answer is 9 problems have no one but Angela finished. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process of the problem because it tells us how many problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is 4 x 2 - 2 = 6 problems. Mark has finished half the number Jenna did, which is 6/2 = 3 problems.  So, in total, Martha, Jenna, and Mark have finished 2+6+3 = 11 problems.  This leaves 20-11 = 9 problems that no one but Angela has finished.  The condition \"Mary bought 50 tomatoes from the grocery store.\" is not relevant to the calculation process.", "equation": "Mary bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.0588512048125267]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Tom bought 400 tomatoes from the grocery store. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water Violet and her dog need for one hour of hiking. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. That means for one hour of hiking, they need a total of 800 ml + 400 ml = 1,200 ml. Step 2: Calculate the amount of water Violet can carry. Violet can carry 4.8 L of water, which is equivalent to 4,800 ml of water. Step 3: Calculate how many hours they can spend hiking. We can divide the amount of water Violet can carry (4,800 ml) by the amount of water they need per hour (1,200 ml) to find out how many hours they can spend hiking. 4,800 ml / 1,200 ml = 4 hours. Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known how much water Violet and her dog need per hour and would not be able to calculate how many hours they can spend hiking. Tom's condition of buying 400 tomatoes from", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to know how much water Violet and her dog need in total for one hour: 800 ml + 400 ml = 1,200 ml.   Next, we need to convert 4.8 L to ml: 4,800 ml.   Finally, we can divide 4,800 ml by 1,200 ml to find out how many hours Violet and her dog can spend hiking: 4,800 ml / 1,200 ml = 4 hours.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it helps us determine how much water Violet and her dog need in total for one hour (1,200 ml).\nFirst, we need to figure out how much water Violet and her dog need for the hike. This means we need to multiply 800 ml by the number of hours she will be hiking plus 400 ml for her dog for the same number of hours. This gives us a total of 1,200 ml per hour.  Next, we need to divide the amount of water Violet can carry (4.8 L) by the amount of water they need per hour (1,200 ml). This gives us 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking if she carries 4.8 L of water. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process of this problem because without it, we would not know how much water Violet and her dog need per hour and would not be able to calculate how many hours they can spend hiking.\nViolet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour.   This means that for every hour of hiking, Violet and her dog need a total of 1200 ml of water.   Violet can carry 4.8 L of water. This is equivalent to 4800 ml of water.   Now, we can divide 4800 ml by 1200 ml to find out how many hours Violet and her dog can spend hiking:   4800 ml 姊 1200 ml = 4 hours  Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water.   The condition \"Tom bought 400 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Tom bought 400 tomatoes from the grocery store.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.12568515539169312]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. The shoe size of Emma is 200. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Rachelle. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies thrown by Gretchen. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Step 3: Calculate the number of pennies thrown by Rocky. Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies. Step 4: Calculate the total number of pennies thrown. The total number of pennies thrown by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the shoe size of Emma is relevant to the calculation process. No, the shoe size of Emma is not relevant to the calculation process. The calculation process only involves Rachelle, Gretchen and Rocky, and the number of pennies they threw. Emma's shoe size does not affect the number of pennies thrown by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies, so Gretchen threw in half as many, which is 90. Rocky threw in one-third as many as Gretchen, which is 30. So the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.  The shoe size of Emma is not relevant in calculating the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky.", "equation": "The shoe size of Emma is 200.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.03136264905333519]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Tom bought 50 tomatoes from the grocery store. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets he has already given out in the first 15 days. Officer Hopps gave out 8 tickets each day, so 8 tickets x 15 days = 120 tickets. Step 2: Calculate how many tickets he needs to give out for the rest of the month to reach his goal. 200 tickets (his required goal) - 120 tickets (what he has already given out) = 80 tickets. Step 3: Calculate how many days he has left in the month of May. There are 31 days in May, so subtract 15 days from 31 days to get 16 days. Step 4: Calculate how many tickets he needs to give out per day for the remaining 16 days to reach his goal of 200 tickets. 80 tickets / 16 days = 5 tickets per day. Step 5: Determine if Tom's condition is relevant to the calculation process. No, Tom's condition is not relevant to the calculation process. The calculation process only involves Officer Hopps and the number of tickets he needs to give out. Tom's condition does not affect the number of tickets Officer Hopps has to give out, so it is not relevant to the calculation process. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, Tom has to calculate how many tickets he has already given out in the first 15 days. He gave out 8 tickets each day, so 8 tickets * 15 days = 120 tickets. So, he has given out 120 tickets.   Next, Tom needs to calculate how many tickets he needs to give out for the rest of the month to reach his goal. 200 tickets - 120 tickets = 80 tickets.   Now, Tom needs to calculate how many days he has left in the month of May. There are 31 days in May, so subtract 15 days from 31 days to get 16 days.   Tom needs to calculate how many tickets he needs to give out per day for the remaining 16 days to reach his goal of 200 tickets. 80 tickets / 16 days = 5 tickets per day.   Therefore, Tom needs to average 5 tickets per day for the rest of the month of May to reach his goal of 200 tickets.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of the problem because it tells Tom how many tickets he needs to give out in total and when he needs to reach his goal by.\nOfficer Hopps has given out 120 tickets (8 tickets a day x 15 days).  He needs to give out 80 more tickets for the remaining 16 days of the month.  Therefore, he needs to average 5 tickets a day for the rest of the month to reach his required goal.   The condition \"The first 15 days he averages 8 tickets a day.\" is relevant to the calculation process, as it helps to determine how many tickets Officer Hopps has given out so far and how many he needs to give out in order to reach his goal.\nFirst, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. That would be 8 tickets per day x 15 days = 120 tickets.  Next, we need to calculate how many tickets he needs to give out in the remaining 15 days. That would be 200 tickets (his required goal) - 120 tickets (what he has already given out) = 80 tickets.  Finally, to calculate how many tickets he has to average each day for the rest of the month to reach his required goal, we divide the number of tickets he needs to give out (80) by the number of days he has left (15). That would be 80 tickets 姊 15 days = 5.3 tickets per day.  So, Officer Hopps needs to average 5.3 tickets per day for the rest of the month to reach his required goal.  The condition \"Tom bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Tom bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.11312404274940491]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The shoe size of Tom is 30. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate how many laptops and netbooks were sold. Half of 72 is 36, so 36 laptops were sold. One-third of 72 is 24, so 24 netbooks were sold. Step 2: Calculate the number of desktop computers sold. We know that 36 laptops and 24 netbooks were sold. 72 - 36 - 24 = 12 Therefore, 12 desktop computers were sold. Step 3: Determine if the shoe size of Tom is relevant to the calculation process. No, the shoe size of Tom is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. Tom's shoe size does not affect the number of computers sold, so it is not relevant to the calculation process. Therefore, the number of desktop computers sold is 12.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we need to calculate how many laptops and netbooks were sold.  Half of 72 is 36, so 36 laptops were sold. One-third of 72 is 24, so 24 netbooks were sold.  Next, we can calculate the number of desktop computers sold.  We know that 36 laptops and 24 netbooks were sold.  72 - 36 - 24 = 12 Therefore, 12 desktop computers were sold.   The shoe size of Tom is not relevant to this problem.", "equation": "The shoe size of Tom is 30.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.0233407411724329]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Jack bought 20 tomatoes from the grocery store. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets of strawberries, and each basket holds 50 strawberries. So, Lilibeth picks 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries the other 3 friends pick. Each friend picks the same amount as Lilibeth, so they pick 300 strawberries each. That means the 3 friends in total pick 300 x 3 = 900 strawberries. Step 3: Calculate the total number of strawberries picked. Now, we know that Lilibeth picks 300 strawberries and the 3 friends pick 900 strawberries. So, in total they pick 300 + 900 = 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Jack bought 20 tomatoes from the grocery store does not affect the calculation process. Therefore, Lilibeth and her friends pick 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth filled 6 baskets with 50 strawberries each, so that is 300 strawberries.   Then, three of her friends also picked the same amount as her, so that is an additional 300 strawberries.   Combined, Lilibeth and her friends picked 600 strawberries.   The condition that Lilibeth filled 6 baskets with 50 strawberries each is relevant to the calculation process since it provides information about the amount of strawberries Lilibeth picked.\nFirst, Lilibeth picked 50 strawberries in one basket. If three of her friends picked the same amount, that would be a total of 4 baskets of 50 strawberries each, or 200 strawberries. Therefore, Lilibeth and her friends picked 200 strawberries in all.  The condition of Jack buying 20 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Jack bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.16227862238883972]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Mary bought 400 tomatoes from the grocery store. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Convert the amounts of water needed per hour into liters. 800 ml per hour is the same as 0.8 L per hour, and 400 ml per hour is the same as 0.4 L per hour.  Step 2: Add the total amount of water needed per hour for both Violet and her dog. That would be 0.8 L + 0.4 L = 1.2 L per hour.  Step 3: Divide the amount of water Violet can carry (4.8 L) by the amount of water needed per hour (1.2 L). This gives us a result of 4.   Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water that Mary bought.   Step 4: Determine if the condition is relevant to the calculation process. No, Mary's condition is not relevant to the calculation process. The calculation process only involves Violet and her dog, and the amount of water they need. Mary's condition does not affect the amount of water needed by Violet and her dog, so it is not relevant to the calculation process. Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water that Mary bought.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert the amounts of water needed per hour into liters. 800 ml per hour is the same as 0.8 L per hour, and 400 ml per hour is the same as 0.4 L per hour.  Next, we need to add the total amount of water needed per hour for both Violet and her dog. That would be 0.8 L + 0.4 L = 1.2 L per hour.  Finally, we need to divide the amount of water Violet can carry (4.8 L) by the amount of water needed per hour (1.2 L). This gives us a result of 4.   Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water that Mary bought.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of the problem, as it informs us of the amount of water Violet needs per hour.\nViolet needs 800ml of water per hour and her dog needs 400ml of water per hour. That means they need a total of 1.2L of water per hour. Since Violet can carry 4.8L of water, she can hike for 4 hours. Therefore, Violet and her dog can spend 4 hours hiking.   Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process of the problem because it is necessary to know the amount of water needed by both Violet and her dog to calculate how many hours they can hike.\nViolet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that together they need a total of 1,200 ml of water per hour hiked.  Violet can carry 4.8 L of water, which is equal to 4,800 ml of water.  Therefore, Violet and her dog can hike for 4 hours (4,800 ml/1,200 ml per hour = 4 hours).  The condition \"Mary bought 400 tomatoes from the grocery store\" is not relevant to this calculation process.", "equation": "Mary bought 400 tomatoes from the grocery store.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.21105660498142242]}
{"original_question": "The average number of fruits per basket in five baskets is 25. Emma has read 10 books in the past year. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in all five baskets. We know that basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears, and E has some bananas. That makes a total of 15 + 30 + 20 + 25 = 90 fruits. Step 2: Calculate the average number of fruits per basket. We know that the average number of fruits per basket is 25. Step 3: Calculate the number of fruits missing from basket E. Since the total number of fruits in all five baskets is 90 and the average number of fruits per basket is 25, we can calculate the number of fruits missing from basket E. 90 - 25 = 65. That means there are 65 fruits missing from basket E. Step 4: Calculate the number of bananas in basket E. Since there are 65 fruits missing from basket E, that means there are 65 bananas in basket E. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fruits in each basket. The fact that Emma has read 10 books in the past year does not affect the calculation process. Therefore, there are 65 bananas in basket", "numerical_answer": 65, "gold_answer": "35", "instructions": "First, the condition \"The average number of fruits per basket in five baskets is 25\" is not relevant to the calculation process of the problem. This condition only provides a general idea about the number of fruits in the five baskets, but it does not give us any specific information about the number of fruits in each basket.  Second, we can use the information provided in the problem to calculate the number of bananas in basket E. We know that the total number of fruits in the five baskets is 15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits. Since the total number of fruits in the five baskets is 90, the number of bananas in basket E must be 90 - (15 + 30 + 20 + 25) = 10 bananas. Therefore, basket E contains 10 bananas.\nThe average number of fruits per basket is 25. To find the number of bananas in basket E, we need to subtract the total number of fruits from the other baskets from the total of 25.   15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits   25 (average number of fruits per basket) - 90 (total number of fruits from the other baskets) = -65  Therefore, basket E has -65 bananas.  The condition \"Emma has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 10 books in the past year.", "condition_question_similarity": [0.6844154596328735, 0.09984660893678665]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Ada bought 10 tomatoes from the grocery store. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water Violet and her dog need for one hour of hiking. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. That means for one hour of hiking, they need a total of 800 ml + 400 ml = 1,200 ml. Step 2: Calculate the amount of water Violet can carry. Violet can carry 4.8 L of water, which is equivalent to 4,800 ml of water. Step 3: Calculate how many hours they can spend hiking. We can divide the amount of water Violet can carry (4,800 ml) by the amount of water they need per hour (1,200 ml) to find out how many hours they can spend hiking. 4,800 ml / 1,200 ml = 4 hours. Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water Violet and her dog need and the amount of water Violet can carry. Ada's condition of buying 10 tomatoes from the grocery store is not relevant to the calculation process.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog will need for their hike. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. That means they will need a total of 1,200 ml of water per hour.   Now, we need to calculate how many hours they can hike with 4.8 L of water. We know that 1 L is equal to 1,000 ml, so 4.8 L is equal to 4,800 ml. That means they can hike for 4 hours, since 4,800 ml divided by 1,200 ml per hour is equal to 4.   Therefore, the answer is that Violet and her dog can spend 4 hours hiking with 4.8 L of water. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it is needed to calculate the total amount of water needed for the hike.\nFirst, we need to figure out how much water Violet can carry. Since Violet can carry 4.8L of water, we can convert that amount of water to ml: 4.8L = 4,800ml.  Next, we need to figure out how much water Violet and her dog need per hour. Violet needs 800ml of water per hour, and her dog needs 400ml per hour, for a total of 1,200ml of water per hour.  Finally, we can calculate how many hours Violet and her dog can spend hiking. To do this, we divide the total amount of water Violet can carry (4,800ml) by the total amount of water they need per hour (1,200ml): 4,800ml/1,200ml = 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking. The condition that her dog needs 400ml of water per hour is relevant to the calculation process, as we need to know how much water they need in order to determine how long they can hike for.\nWe need to calculate the amount of water Violet can carry: 4.8 L of water is equivalent to 4800 mL of water.   We also need to calculate the amount of water Violet and her dog will need per hour: 800 mL for Violet and 400 mL for her dog, for a total of 1200 mL per hour.   We can then divide the total amount of water Violet can carry (4800 mL) by the amount of water needed per hour (1200 mL) to get the amount of time Violet can spend hiking: 4.8 hours.   The condition that Ada bought 10 tomatoes from the grocery store is not relevant to the calculation process for this problem.", "equation": "Ada bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.16432972252368927]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The shoe size of Mary is 5. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. It takes 20 beads to make one beaded necklace, so Kylie uses 10 x 20 = 200 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. It takes 10 beads to make one beaded bracelet, so Kylie uses 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. It takes 5 beads to make one beaded earring, so Kylie uses 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie uses 200 beads for the necklaces, 50 beads for the bracelets, and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each item. The shoe", "numerical_answer": 285, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday. This means she used 200 beads (10 necklaces x 20 beads per necklace).   Then, Kylie makes 2 beaded necklaces on Tuesday. This means she used 40 more beads (2 necklaces x 20 beads per necklace).   Next, Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means she used 85 beads (5 bracelets x 10 beads per bracelet + 7 earrings x 5 beads per earring).  So, in total, Kylie used 325 beads to make her jewelry.   The shoe size of Mary is not relevant to the calculation process of this problem.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means that she uses (10 x 20) + (2 x 20) = 200 beads for the necklaces.  Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means that she uses (5 x 10) + (7 x 5) = 75 beads for the bracelets and earrings.  Therefore, Kylie uses 200 + 75 = 275 beads in total to make her jewelry.  The shoe size of Mary is not relevant to the calculation process of the problem.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday, so in total she uses 20x12 = 240 beads for the necklaces. Then she makes 5 beaded bracelets and 7 beaded earrings, so in total she uses 10x5 + 5x7 = 75 beads for the bracelets and earrings. Therefore, Kylie uses 240 + 75 = 315 beads in total to make her jewelry. The shoe size of Mary is 5 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 5.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.16973528265953064]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Ada bought 50 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. 20 rose bushes x $150 = $3,000. Step 2: Calculate the cost of the gardener. $30 x 5 hours x 4 days = $600. Step 3: Calculate the cost of the soil. 100 cubic feet x $5 = $500. Step 4: Calculate the total cost of the entire gardening project. $3,000 + $600 + $500 = $4,100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the rose bushes, the gardener, and the soil. Ada's condition does not affect the cost of the project, so it is not relevant to the calculation process. Therefore, the total cost of the entire gardening project is $4,100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, the rose bushes cost $150 each, so 20 of them cost $3,000. Then, the gardener costs $30 an hour, 5 hours a day, for 4 days, which is $600. Finally, the soil cost $5 per cubic foot, and there are 100 cubic feet, so that's another $500. The total cost of the project is $4,100.   The condition of the storm destroying all 20 of his rose bushes is relevant to the calculation process because it is the reason why Bob has to replant the rose bushes and hire a gardener to help him with the project. Without the storm, the project would not be necessary.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.  The total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process because it tells us the cost of each rose bush which is necessary to calculate the total cost of the project.\nThe cost of the rose bushes is 20 x $150 = $3000.  The cost of the gardener is 30 x 5 x 4 = $600.  The cost of the soil is 100 x 5 = $500.  The total cost for the entire gardening project is $3000 + $600 + $500 = $4100.   The condition given about the gardener is relevant to the calculation process, as it specifies how much the gardener is paid and for how long, which is necessary to calculate the cost of hiring them.\nThe first cost is for the rose bushes. If each rose bush costs $150, then Bob has to pay $150 x 20 = $3000 for the rose bushes.  The second cost is for the gardener. He will be paid $30 per hour for 5 hours each day for 4 days. So, the total cost for the gardener is $30 x 5 x 4 = $600.  The third cost is for the soil. The problem states that 100 cubic feet of soil cost $5 per cubic foot, so the total cost for the soil is $5 x 100 = $500.  Therefore, the total cost for the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition provided in the problem is relevant to the calculation process of the question.\n1) Replanting the rose bushes: 20 rose bushes x $150 = $3,000  2) Paying the gardener: 5 hours x $30/hour x 4 days = $600  3) Buying the soil: 100 cubic feet x $5/cubic foot = $500  Total cost of the entire gardening project: $3,000 + $600 + $500 = $4,100  The condition \"Ada bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Ada bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.33844372630119324]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Jack is 30 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost of the face masks. Grover bought 3 boxes of face masks, and each box has 20 face masks. So, he bought 60 face masks in total. He bought the 3 boxes for $15, so the total cost for the face masks is $15. Step 2: Calculate the total selling price of the face masks. Grover plans to sell each face mask for $0.50. So, the total selling price of the face masks is $30 ($0.50 x 60 face masks). Step 3: Calculate the total profit. The total profit is the total selling price minus the total cost. So, the total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of masks purchased, the cost of each mask and the selling price of each mask. The height of Jack is 30 feet and is not relevant to the calculation process. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the total cost of the 3 boxes of face masks. Since each box has 20 face masks and Grover bought 3 boxes for $15, the total cost of the 3 boxes is $15 (3 boxes x $15/box = $15).  Next, we need to calculate the total profit. Since each box has 20 face masks and Grover plans to sell them for $0.50 each, the total profit will be $30 (20 face masks x $0.50/mask = $30).  Finally, we can calculate the total profit by subtracting the total cost from the total profit. In this case, the total profit will be $15 ($30 total profit - $15 total cost = $15 total profit).  Therefore, Grover's total profit will be $15.  The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of the problem. This condition is simply used to provide context about how many boxes Grover bought and how much he paid for them.\nFirst, we need to calculate the total cost of the 3 boxes of face masks. Each box contains 20 face masks, so the total cost of the 3 boxes is 3 x 20 = 60 face masks.  Next, we need to calculate the total profit. This is done by subtracting the cost of the 3 boxes from the total amount that Grover plans to sell them for. This amount is 3 x 0.50 = 1.50. So, the total profit is 1.50 - 15 = 13.50.  The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of this problem, as it helps us to determine the total amount that Grover plans to sell the 3 boxes for. Without this condition, we would not be able to calculate the total profit.\n1. Grover bought 3 boxes of face masks for $15.  2. Each box has 20 face masks, so he bought a total of 60 face masks.  3. Grover plans to sell each face mask for $0.50.  4. The total amount he will earn from selling the face masks is 60 x $0.50 = $30.  5. His total profit will be $30 - $15 = $15.   The condition \"The height of Jack is 30 feet\" is not relevant to the calculation process.", "equation": "The height of Jack is 30 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.13473784923553467]}
{"original_question": "The average number of fruits per basket in five baskets is 25. The height of Jack is 40 feet. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in the five baskets. Basket A has 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears, and E has some bananas. So the total number of fruits is 15+30+20+25+x, where x is the number of bananas in basket E. Step 2: Calculate the average number of fruits per basket. The average number of fruits per basket in five baskets is 25. So, the total number of fruits should be 25 x 5 = 125. Step 3: Calculate the number of bananas in basket E. We know that the total number of fruits is 125. That means that 15+30+20+25+x = 125. So, x = 25. That means there are 25 bananas in basket E. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fruits in each basket. The height of Jack is 40 feet and is not relevant to the calculation process. Therefore, there are 25 bananas in basket E.", "numerical_answer": 25, "gold_answer": "35", "instructions": "First, we need to calculate the total number of fruits in all five baskets. We know that basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears, and E has some bananas. This means that the total number of fruits in all five baskets is 15 + 30 + 20 + 25 + x, where x is the number of bananas in basket E.  Second, we need to use the given condition \"The average number of fruits per basket in five baskets is 25\" to calculate the value of x. We know that the total number of fruits in all five baskets is 15 + 30 + 20 + 25 + x, and the average number of fruits per basket is 25. This means that the total number of fruits must be equal to 25 x 5 = 125.  Therefore, we can solve for x by substituting 15 + 30 + 20 + 25 + x = 125 and solving for x. This gives us x = 15, so there are 15 bananas in basket E.  The condition \"The average number of fruits per basket in five baskets is 25\" was relevant to the calculation process because it was used to calculate the total number of fruits in all five baskets. This total was then used to solve for the number of bananas in basket E.\nFirst, we need to calculate the total number of fruits in all five baskets, which is: 15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits. To find out how many bananas are in basket E, we need to subtract 90 from the total number of fruits (25) in all five baskets. Therefore, basket E contains 15 bananas. The condition \"The height of Jack is 40 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 40 feet.", "condition_question_similarity": [0.6844154596328735, 0.10732129961252213]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Jack bought 40 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl needs to load. Daryl needs to load 4 bags of nails, each of which weighs 5kg; 12 bags of hammers, each of which weighs 5 kg; and 10 bags of wooden planks, each of which weighs 30kg. This totals 4 x 5 + 12 x 5 + 10 x 30 = 220kg. Step 2: Calculate the total weight of the crates. Daryl has 15 crates, each of which weighs 20kg. This totals 15 x 20 = 300kg. Step 3: Calculate the difference in weight. The total weight of the items is 220kg and the total weight of the crates is 300kg. The difference in weight is 300 - 220 = 80kg. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of items and the weight of each item. The fact that Jack bought 40 tomatoes from the grocery store does not affect the calculation process. Therefore, Daryl will have to leave out 80kg from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, let's calculate the total weight of all the items that Daryl has.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight of all items: 380 kg   Now, let's calculate the total weight of the crates.  15 crates (20 kg each) = 300 kg   Total weight of all crates: 300 kg   Now, we need to subtract the total weight of the crates from the total weight of all the items.   380 kg (total weight of all items) - 300 kg (total weight of all crates) = 80 kg   This means that Daryl will have to leave out 80 kg of items in order to meet the weight limit of the crates.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process because it determines the maximum weight that Daryl can put into each crate.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails and hammers weighs 5 kg, and each bag of wooden planks weighs 30 kg. That means the total weight of all the items he wants to put into the crates is (4 x 5) + (12 x 5) + (10 x 30) = 200 kg.  Since each crate can hold up to 20 kg, Daryl needs 15 crates to fit all the items. However, he only has 15 crates, so he will have to leave out some items to meet the weight limit. The total amount of weight he will have to leave out of the crates is 200 - (15 x 20) = 100 kg.  The condition \"and he has 15 crates he can fill\" is relevant to this calculation, as it shows that Daryl will need more than 15 crates to fit all of the items he wants to load. Therefore, he will need to leave some items out of the crates.  The answer is 100 kg.\nFirst, we need to add up the total weight of the items Daryl needs to load: 4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Since the maximum weight for each crate is 20 kg, we can calculate how many crates Daryl needs to fill: 380 kg 梅 20 kg = 19 crates  Since Daryl only has 15 crates, he needs to leave out some of the items in order to meet the weight limit. To calculate how much he will have to leave out, we subtract the number of crates he has from the number of crates he needs: 19 crates (needed) - 15 crates (available) = 4 crates (missing)  Multiplying the number of missing crates by the maximum weight of each crate will give us the amount of weight Daryl will have to leave out of the crates: 4 crates x 20 kg = 80 kg  Therefore, Daryl will have to leave out 80 kg of items to meet the weight limit. The condition that \"He has 4 bags of nails to load, each of which weighs 5kg;\" is relevant to the calculation process since it is part of the total weight of the items Daryl needs to load.\n1. Daryl has 15 crates and each one can weigh up to 20kg. That means the total weight of all the crates must not exceed 300kg.  2. Daryl has 4 bags of nails, each weighing 5kg. That is a total weight of 20kg.  3. He also has 12 bags of hammers, each weighing 5kg. That is a total weight of 60kg.  4. He has 10 bags of wooden planks, each weighing 30kg. That is a total weight of 300kg.  5. The total weight of all the items is 380kg, which is 80kg more than the maximum weight of the crates.  Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit. The condition \"he has 12 bags of hammers, each of which weighs 5 kg;\" is not relevant to the calculation process of this problem.\nTotal weight of crates that can be loaded = 15 crates x 20 kg = 300 kg Total weight of nails = 4 bags x 5 kg = 20 kg Total weight of hammers = 12 bags x 5 kg = 60 kg Total weight of planks = 10 bags x 30 kg = 300 kg  Total weight of items to be loaded = 380 kg  Weight of items to be left out = 380 kg - 300 kg = 80 kg  So, Daryl will have to leave out 80 kg of items from the crates.  Yes, the condition \"he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided.\" is relevant to the calculation process because it affects the total weight of items to be loaded.\nDaryl has 15 crates he can fill, each of which can weigh up to 20kg. That means the total weight of all 15 crates can be up to 300kg.   He has 4 bags of nails, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5kg; and he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. That means the total weight of all the items he has to load is (4 x 5) + (12 x 5) + (10 x 30) = 230kg.   Therefore, Daryl will have to leave out 70kg of items from the crates in order to meet the weight limit of 300kg.   The condition \"Jack bought 40 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 40 tomatoes from the grocery store.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.2538302540779114]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Ada bought 10 tomatoes from the grocery store. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store.  Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 9 pairs of shoes at the second store.  Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes at the fourth store than she did at all three other stores combined, so she tried on 14 pairs of shoes (7 + 9 = 16, 16 x 2 = 32).  Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on a total of 7 + 9 + 14 = 30 pairs of shoes before buying her new shoes.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The fact that Ada bought 10 tomatoes from the grocery store does not affect the calculation process", "numerical_answer": 30, "gold_answer": "48", "instructions": "Helga tried on 7 pairs of shoes at the first store, so the total number of pairs she tried on at the first and second store is 7 + (2 + 7) = 16. At the third store, she did not try on any shoes, so the total number of pairs of shoes she tried on after the third store is still 16. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so 16 * 2 = 32. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 32.  No, the condition \"Ada bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Ada bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.301964670419693]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Tom has read 50 books in the past year. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Since half of the sales were laptops, there must have been 36 laptops sold (half of 72). Step 2: Calculate the number of netbooks sold. One-third of the sales were netbooks, so 24 netbooks were sold (one-third of 72). Step 3: Calculate the number of desktop computers sold. The remaining 12 computers must have been desktop computers. Step 4: Determine if Tom's condition is relevant to the calculation process. No, Tom's condition is not relevant to the calculation process. The calculation process only involves Mr.Lu's store and the number of computers they sold. Tom's condition does not affect the number of computers sold by Mr.Lu's store, so it is not relevant to the calculation process. Therefore, the number of desktop computers sold by Mr.Lu's store is 12.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we can figure out how many laptops and netbooks were sold. Since half of the sales were laptops, there must have been 36 laptops sold (half of 72). Then one-third of the sales were netbooks, so 24 netbooks were sold (one-third of 72). The remaining 12 computers must have been desktop computers.   The condition that Tom has read 50 books in the past year is not relevant to this problem.", "equation": "Tom has read 50 books in the past year.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.11043088138103485]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. The height of Tom is 12 feet. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the total number of fishes caught by each person in the competition. Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes Step 2: Calculate the total number of fishes caught by all three people in the competition. The total number of fishes caught by all three people in the competition is therefore 30 + 20 + 40 = 90 fishes. Step 3: Determine if the condition is relevant to the calculation process. No, the condition \"The height of Tom is 12 feet\" is not relevant to the calculation process of the problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\". The calculation process only involves the number of fishes each person caught per day, which is necessary to calculate the total number of fishes they were able to catch throughout the competition. Therefore, they were able to catch a total of 90 fishes throughout the competition if they are on the same team.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, we can calculate the total number of fishes caught by each person in the competition:  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  The total number of fishes caught by all three people in the competition is therefore 30 + 20 + 40 = 90 fishes.  The condition \"In a 5-day Fishing competition\" is indeed relevant to the calculation process, since the total number of fishes caught is dependent on the duration of the competition.\nThe first thing to do is to calculate how many fishes each person caught throughout the competition. Jackson caught 6 fishes per day for 5 days, so he caught a total of 30 fishes. Jonah caught 4 fishes per day for 5 days, so he caught a total of 20 fishes. George caught 8 fishes per day for 5 days, so he caught a total of 40 fishes.  Now, if we add up the total number of fishes that each person caught, we can get the total number of fishes that they were able to catch throughout the competition. Jackson caught 30 fishes, Jonah caught 20 fishes, and George caught 40 fishes. So, the total number of fishes that they were able to catch throughout the competition is 30+20+40 = 90 fishes.  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process, as it is needed to calculate the total number of fishes that he caught throughout the competition.\n1. First, we need to understand the question. The question is asking how many fishes were they able to catch throughout the competition if they are on the same team.   2. Next, we need to determine what information is relevant to the calculation process. In this case, the relevant information is the number of fishes each person caught per day.   3. Based on the given information, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.   4. To calculate how many fishes they were able to catch throughout the competition, we need to multiply their daily catches by the number of days in the competition, which in this case is 5.   5. Therefore, the total number of fishes they were able to catch throughout the competition is:  Jackson: 6 x 5 = 30  Jonah: 4 x 5 = 20  George: 8 x 5 = 40  Total: 30 + 20 + 40 = 90 fishes   Therefore, they were able to catch a total of 90 fishes throughout the competition if they are on the same team.   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process as it provides the number of fishes each person caught per day, which is necessary to calculate the total number of fishes they were able to catch throughout the competition.\nThe first step is to calculate how many fishes they were able to catch throughout the competition.   The answer to this question is: Jackson, Jonah, and George were able to catch a total of 30 fishes throughout the competition.   So, the answer to the second question is: No, the condition \"The height of Tom is 12 feet\" is not relevant to the calculation process of the problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\".", "equation": "The height of Tom is 12 feet.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.019542139023542404]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. David bought 3 tomatoes from the grocery store. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the number of ounces in each pound of fudge. There are 16 ounces in a pound. Step 2: Calculate the number of ounces of fudge Tomas ate. Tomas ate 1.5 pounds of chocolate fudge, so he ate 1.5 x 16 = 24 ounces of chocolate fudge. Step 3: Calculate the number of ounces of fudge Katya ate. Katya ate half a pound of peanut butter fudge, so she ate half of 16 = 8 ounces of peanut butter fudge. Step 4: Calculate the number of ounces of fudge Boris ate. Boris ate 2 pounds of fudge, so he ate 2 x 16 = 32 ounces of fudge. Step 5: Calculate the total number of ounces of fudge ate by Tomas, Katya and Boris. We can add up the ounces of fudge that Tomas, Katya and Boris ate to get the total amount of fudge they ate: 24 + 8 + 32 = 64 ounces. Therefore, Tomas, Katya and Boris ate 64 ounces of fudge in total. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition \"Tomas ate 1.5 pounds of chocolate fudge last week\"", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge last week. There are 16 ounces in a pound, so Tomas ate 24 ounces of chocolate fudge.   Katya ate half a pound of peanut butter fudge. Half of 16 ounces is 8 ounces, so Katya ate 8 ounces of peanut butter fudge.   Boris ate 2 pounds of fudge. Multiplying 2 by 16, we get 32 ounces of fudge.   David bought 3 tomatoes from the grocery store. This information is not relevant to the calculation process.   We can add up the ounces of fudge that Tomas, Katya and Boris ate to get the total amount of fudge they ate: 24 + 8 + 32 = 64 ounces.   Therefore, Tomas, Katya and Boris ate 64 ounces of fudge in total.   The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process, because it tells us that Tomas ate 24 ounces of chocolate fudge. Without this information, we would not have been able to calculate the total amount of fudge that Tomas, Katya and Boris ate.\n1 pound is equal to 16 ounces.   Tomas ate 1.5 pounds of fudge, which is 24 ounces.  Katya ate half a pound of fudge, which is 8 ounces.  Boris ate 2 pounds of fudge, which is 32 ounces.   Therefore, in total, the Tomas, Katya and Boris ate 64 ounces of fudge.   Yes, the condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process of the problem. Without this condition, we would not know how many ounces of fudge Katya and Boris ate, and therefore could not calculate the total amount of fudge eaten by Tomas, Katya and Boris.\nFirst, we need to convert the pounds of fudge to ounces. 1.5 pounds of chocolate fudge is equal to 24 ounces, and half a pound of peanut butter fudge is equal to 8 ounces. Therefore, Tomas, Katya and Boris ate a total of 40 ounces of fudge.   The condition that David bought 3 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "David bought 3 tomatoes from the grocery store.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.22949378192424774]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada has read 12 books in the past year. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests. Alex has 10 guests, but 1 of them will bring their own food and another one of them won't eat the buns so that means there will be 8 people eating burgers. Step 2: Calculate the number of burgers. Alex plans to cook 3 burgers for each person, so he needs to buy 24 burgers. Step 3: Calculate the number of buns. Each pack of buns contains 8 buns, so Alex will need to buy 3 packs of buns to make enough burgers for his guests. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of guests and the number of burgers and buns Alex needs to buy. Ada's condition does not affect the number of guests or the number of burgers and buns Alex needs to buy, so it is not relevant to the calculation process. Therefore, the answer to the question \"How many packs of buns did Alex need to buy?\" is 3.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex is having a cookout with 10 friends, one of whom is vegetarian and one of whom will not eat bread. That means that he needs to buy enough buns for 8 people. He plans to cook 3 burgers for each guest. This means that he will need to buy 24 burgers. Since each pack of buns contains 8 buns, he will need to buy 3 packs of buns.   Therefore, the answer to the question \"How many packs of buns did Alex need to buy?\" is 3. The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process, as it helps calculate how many burgers and buns Alex needs to buy.\nAlex needed to buy buns for 10 people, minus the two friends who didn't eat bread. So he needed buns for 8 people. Since he planned to cook 3 burgers for each person, he needed 24 burgers. Since each pack of buns contains 8 buns, he would need 3 packs of buns to make enough burgers for his guests. Therefore, Alex needed to buy 3 packs of buns.  The condition \"and had invited 10 friends over.\" is relevant to the calculation process, since it tells us how many people Alex was planning to serve.\nAlex needs to buy buns for 10 guests, but 1 of them won't eat meat and will bring their own food, so Alex only needs to buy for 9 guests. He needs to cook 3 burgers for each guest, and 1 of them doesn't eat bread, so he needs to buy buns for 8 guests. Thus, he needs to buy 8 * 3 = 24 buns. So, he needs 3 packs of buns (8 buns per pack).  The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process of the problem because it reduces the number of people Alex needs to buy buns for.\nFirst, Alex has 10 guests, but 1 of them will bring their own food and another one of them won't eat the buns so that means there will be 8 people eating burgers.   Second, Alex plans to cook 3 burgers for each guest, so that's 24 burgers.   Third, each pack of buns has 8 buns, so Alex will need to buy 3 packs of buns to get enough to serve all of his guests.   So, the answer is that Alex needs to buy 3 packs of buns. The condition \"The burger buns came 8 to a pack.\" is relevant to the calculation process because it tells us how many buns are in each pack, which allows us to calculate how many packs Alex needs to buy.\nAlex needs to buy buns for 10 people, minus 1 for the vegetarian friend, and minus another 1 for the friend who doesn't eat bread. That's 8 people who will need buns. Since each person needs 3 burgers, that's 24 burgers in total. Each pack of buns has 8 buns, so Alex needs to buy 3 packs of buns.  So, the answer is 3 packs of buns.  The condition \"Ada has read 12 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 12 books in the past year.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.15915824472904205]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The height of Tom is 20 feet. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate the starting weight of Ajax. Ajax is 80 kilograms, so the starting weight is 80 x 2.2 = 176 pounds. Step 2: Calculate the amount of weight Ajax will lose in 2 hours. Exercising for an hour will help Ajax lose 1.5 pounds, so exercising for 2 hours will help Ajax lose 3 pounds. Step 3: Calculate the total amount of weight Ajax will lose in two weeks. Ajax will exercise for 2 hours every day for two weeks. That means Ajax will exercise for a total of 28 hours. Therefore, Ajax will lose 28 x 3 = 84 pounds in two weeks. Step 4: Calculate the final weight of Ajax. Ajax's starting weight was 176 pounds, so after exercising for two weeks Ajax will weigh 176 - 84 = 92 pounds. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the conversion rate between kilograms and pounds. The height of Tom is 20 feet and is not relevant to the calculation process. Therefore, Ajax will weigh 92 pounds if he exercises for 2 hours every day for two weeks.", "numerical_answer": 92, "gold_answer": "134", "instructions": "The condition of \"Ajax is 80 kilograms\" is relevant to the calculation process because it is the starting point for the calculation. It is the weight that Ajax needs to reduce in order to reach his goal weight.   To answer the question, we need to calculate how many kilograms Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1 kilogram is equal to 2.2 pounds, we can multiply the number of kilograms lost by 2.2 to get the number of pounds lost.   To calculate the number of kilograms that Ajax will lose, we can use the following formula:   kilograms lost = (1.5 pounds x 14 days x 2 hours) / 2.2 pounds   Using this formula, Ajax will lose approximately 13.6 kilograms if he exercises for 2 hours every day for two weeks.   To calculate the number of pounds that Ajax will lose, we can multiply the number of kilograms lost by 2.2:  pounds lost = 13.6 kilograms x 2.2 pounds   Using this calculation, Ajax will lose approximately 30 pounds if he exercises for 2 hours every day for two weeks.   Therefore, the condition of \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem, \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" because it is the starting point for the calculation.\nFirst, we need to calculate how many pounds Ajax weighs now (before exercising). Since 1 kilogram is equal to 2.2 pounds, Ajax weighs 176 pounds (80 kg * 2.2 lbs/kg = 176 lbs).  Next, we need to calculate how much weight he will lose if he exercises for 2 hours every day for two weeks. Since exercising for an hour will help him lose 1.5 pounds, he will lose 21 pounds (1.5 lbs * 14 days = 21 lbs).  Finally, we can calculate how many pounds Ajax will weigh after exercising for two weeks. Since he weighs 176 pounds now, he will weigh 155 pounds after exercising for two weeks (176 lbs - 21 lbs = 155 lbs).  So, the answer to the question \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" is 155 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds.\" is relevant to the calculation process of this problem.\nFirst, we need to convert 80 kilograms to pounds. 80 kilograms is equal to 176.4 pounds.   Second, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. 2 hours per day for two weeks is equal to 28 hours. Therefore, Ajax will lose 28 x 1.5 pounds, which is equal to 42 pounds.   Finally, we can calculate how many pounds Ajax will weigh if he exercises for 2 hours every day for two weeks. We need to subtract 42 pounds from the original weight of 176.4 pounds. This means that Ajax will weigh 134.4 pounds after two weeks of exercise.   The condition, \"The height of Tom is 20 feet,\" is not relevant to the calculation process of the problem.\nFirst, we need to convert 80 kilograms to pounds. Since 1 kilogram is equal to 2.2 pounds, we can multiply 80 by 2.2 and get 176 pounds. Now, we can calculate the number of pounds Ajax will weigh if he exercises for 2 hours every day for two weeks. We can calculate this by multiplying 1.5 pounds by 14 (for the number of days) and then subtracting that number from 176 pounds. Therefore, the answer is 176 - 21 = 155 pounds. So, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process because it was necessary to convert kilograms to pounds before calculating the answer.", "equation": "The height of Tom is 20 feet.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.2001073807477951, 0.4746820032596588]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The shoe size of Mary is 20. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate how many face masks Grover bought in total. Grover bought 3 boxes of face masks, each of which has 20 face masks. Therefore, Grover bought 3 x 20 = 60 face masks in total. Step 2: Calculate the sale price of the face masks. Grover plans to sell each face mask for $0.50. Therefore, Grover will make $0.50 per face mask sold. Step 3: Calculate the cost of the 3 boxes of face masks. Grover bought the 3 boxes of face masks for $15. Therefore, the cost of the 3 boxes of face masks is $15. Step 4: Calculate the total profit. Since Grover will make $0.50 per face mask sold, and he bought 60 face masks in total, his total profit will be $0.50 x 60 = $30. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of face masks bought, the sale price of each face mask and the cost of the 3 boxes of face masks. The shoe size of Mary is 20 and is not relevant to the calculation process. Therefore, Grover", "numerical_answer": 30, "gold_answer": "15", "instructions": "First, we need to figure out how much of each box of face masks costs Grover. Since he bought 3 boxes for $15, each box costs $5.  Next, we need to calculate the number of face masks Grover bought. Since each box has 20 face masks, Grover bought a total of 60 face masks.  Finally, we can calculate Grover's total profit. Since he plans to sell each face mask for $0.50, his total profit will be 60 x $0.50, which is $30.  Therefore, Grover's total profit will be $30.  The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem.\nFirst, we know that each box contains 20 face masks. Therefore, Grover bought 60 masks in total.  Second, we know that Grover bought the 3 boxes for $15. Therefore, the cost of 60 masks is $15.   Finally, we need to calculate the total profit. Since Grover plans to sell each mask for $0.50, the total profit will be $30, which is the difference between the cost of the masks ($15) and the total amount of money he will make from selling the masks ($45).   Therefore, the total profit is $30. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process, as it determines how much money Grover will make from selling the masks.\nFirst, let's calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so Grover bought 60 face masks in total. Since each one cost $0.50, the total cost is $30.   Next, let's calculate Grover's total profit. He bought the 3 boxes for $15, so his total profit is $15.   The shoe size of Mary is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 20.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.2052370011806488]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. The shoe size of Emma is 200. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples produced in the first season. The apple tree produced 200 apples in the first season. Step 2: Calculate the number of apples produced in the second season. The tree made 20% fewer fruits, so it produced 160 apples (200 x 0.8 = 160). Step 3: Calculate the number of apples produced in the third season. The tree's production doubled, so it produced 320 apples (160 x 2 = 320). Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it tells us how much the tree produced in each of the three seasons. The shoe size of Emma is not relevant to the calculation process of the problem. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the tree produced 200 apples.  In the second season, the tree produced 20% fewer fruits, so it produced 160 apples.  In the third season, the tree's production doubled, so it produced 320 apples.  Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.  Yes, the condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process of the problem, as it is the starting point from which all the calculations are made.\nIn the first season, the apple tree produced 200 apples.  In the second season, it made 20% fewer fruits (200 x 0.8 = 160).  In the third season, its production doubled (160 x 2 = 320).   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 (200 + 160 + 320).   Yes, the condition is relevant to the calculation process, as it tells us how much the tree produced in each of the three seasons.\nThe total number of fruits the apple tree grew in the first season is 200. In the second season, the tree made 20% fewer fruits. This means the total number of fruits is 200 - (20% * 200) = 160.  In the third season, the tree fruits production doubled. This means the total number of fruits is 160 * 2 = 320.   Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680.   The shoe size of Emma is not relevant to the calculation process of the problem.", "equation": "The shoe size of Emma is 200.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.022927621379494667]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The shoe size of Mary is 35. How much did the entire gardening project cost?", "reasoning_path": "First, we need to calculate the cost of the rose bushes. Bob has to replant all 20 of his rose bushes, and each rose bush costs $150, so the total cost of the rose bushes is $3,000.  Next, we need to calculate the cost of the gardener. Bob needs to pay the gardener $30 per hour, 5 hours per day, for 4 days, so the total cost of the gardener is $600.  Finally, we need to calculate the cost of the soil. Bob needs 100 cubic feet of soil, and it is sold for $5 per cubic foot, so the total cost of the soil is $500.  Adding all the costs together, we get a total cost of $4,100 for the entire gardening project.  The condition that \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, since it explains why Bob has to replant all the rose bushes, which incurs an additional cost. Mary's shoe size is not relevant to the calculation process.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, we need to calculate the cost of the rose bushes. Bob has to replant all 20 of his rose bushes, and each rose bush costs $150, so the total cost of the rose bushes is $3,000.  Next, we need to calculate the cost of the gardener. Bob needs to pay the gardener $30 per hour, 5 hours per day, for 4 days, so the total cost of the gardener is $600.  Finally, we need to calculate the cost of the soil. Bob needs 100 cubic feet of soil, and it is sold for $5 per cubic foot, so the total cost of the soil is $500.  Adding all the costs together, we get a total cost of $4,100 for the entire gardening project.  The condition that \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, since it explains why Bob has to replant all the rose bushes, which incurs an additional cost. Mary's shoe size is not relevant to the calculation process.\nFirst, the cost of the rose bushes: 20 x $150 = $3000   Second, the cost of hiring the gardener: 4 days x 5 hours x $30 per hour = $600   Third, the cost of the soil: 100 cubic feet x $5 per cubic foot = $500   Therefore, the total cost of the gardening project is $3000 + $600 + $500 = $4100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process, since it is used to determine the cost of the rose bushes.\nFirst, the cost of the rose bushes: 20 rose bushes x $150 each = $3000.  Second, the cost of the labor: $30/hour x 5 hours/day x 4 days = $600.  Third, the cost of the soil: 100 cubic feet x $5/cubic foot = $500.  Total cost: $3000 + $600 + $500 = $4100.  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process because it provides the information needed to calculate the cost of the labor. Without this information, we would not know how much to include for the labor cost in the final calculation.\nFirst, Bob has to buy 20 rose bushes at $150 each. That would be $3000. Then, he needs to pay the gardener for their work. The gardener works 4 days at 5 hours per day, which is 20 hours of work. At $30 per hour, the fee for the gardener would be $600. Finally, he needs to buy 100 cubic feet of soil at $5 per cubic foot. The cost of the soil is $500.  So, the total cost of the entire gardening project is $4100. The condition regarding the expense of the soil is relevant to the calculation process, as it is part of the cost of the project.\nFirst, the cost of the rose bushes: 20 rose bushes times $150 each equals $3,000.   Second, the cost of the gardener: 5 hours per day times 4 days times $30 equals $600.   Third, the cost of the soil: 100 cubic feet times $5 per cubic foot equals $500.   Therefore, the entire gardening project costs $3,600.   The shoe size of Mary is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 35.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, -0.016827382147312164]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The height of Mary is 10 feet. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The height of Mary is 10 feet and is not relevant to the calculation process. Therefore, Turner needs 21 tickets.", "numerical_answer": 21, "gold_answer": "21", "instructions": "The question is asking for the total number of tickets that Turner needs, so the first step is to calculate the number of tickets he needs to ride each ride. It costs 4 tickets to ride the rollercoaster 3 times, 4 tickets to ride the Catapult 2 times and 1 ticket to ride the Ferris wheel once. So the total number of tickets that Turner needs is 3 x 4 + 2 x 4 + 1 = 15 tickets.  The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of this problem because it tells us how many times Turner wants to ride each ride, which allows us to calculate the total number of tickets he needs.\nFirst, Turner needs to ride the rollercoaster 3 times, so he needs 3 x 4 = 12 tickets for that.   Second, for the Catapult, he needs 2 x 4 = 8 tickets.   Third, for the Ferris wheel, he needs 1 x 1 = 1 ticket.   So in total, Turner needs 12 + 8 + 1 = 21 tickets.  The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process because it tells us how many tickets Turner needs to ride the rollercoaster.\nTurner needs 3 tickets to ride the rollercoaster and 2 tickets to ride the Catapult, for a total of 5 tickets. He also needs 1 ticket to ride the Ferris wheel, for a total of 6 tickets.   The height of Mary is not relevant to the calculation process. The condition of \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant, as this tells us how many tickets Turner needs for each ride.   Therefore, Turner needs 6 tickets in total.\nTurner needs to ride the rollercoaster 3 times. This will cost him 4 tickets each time, for a total of 12 tickets.   He also needs to ride the Catapult 2 times. This will cost him 4 tickets each time, for a total of 8 tickets.   Finally, he needs to ride the Ferris wheel once. This will cost him 1 ticket.   Therefore, Turner needs a total of 21 tickets.   The condition \"The height of Mary is 10 feet\" is not relevant to the calculation process, as it does not affect the number of tickets needed.", "equation": "The height of Mary is 10 feet.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.0326983816921711]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Emma bought 180 tomatoes from the grocery store. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 90 pennies into the fountain. Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw one-third as many pennies as Gretchen, so Rocky threw 30 pennies into the fountain. Step 4: Calculate the total number of pennies thrown into the fountain by Rachelle, Gretchen, and Rocky. The total number of pennies thrown into the fountain by Rachelle, Gretchen, and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Rachelle, Gretchen and Rocky, and the number of pennies they threw into the fountain. Emma's condition does not affect the number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw in 180 pennies. Gretchen threw in half as many, or 90 pennies. Rocky threw in one-third as many as Gretchen, or 30 pennies. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen, and Rocky was 180 + 90 + 30 = 300 pennies.  The condition that Emma bought 180 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Emma bought 180 tomatoes from the grocery store.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.007187473587691784]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. The shoe size of Tom is 30. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He pulled out a third of the white beads, which is 51/3 = 17 white beads. Step 3: Calculate the total number of beads. Therefore, Charley pulled out 15 + 17 = 32 beads in total. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. This is because it was necessary to know how many white beads there were in the bag in order to calculate a third of them. The shoe size of Tom is 30 is not relevant to the calculation process. Therefore, the answer to the question \"How many beads in total did Charley pull out?\" is 32.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Then he pulled out a third of the white beads, which is 51/3 = 17 white beads. Therefore, Charley pulled out 15 + 17 = 32 beads in total.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process, since it was necessary to know how many white beads there were in the bag in order to calculate a third of them. The shoe size of Tom is not relevant to the calculation process.\nCharley pulled out a third of the white beads, which is 51/3 white beads. For the black beads, he pulled out 1/6, which is 90/6 black beads. So in total, he pulled out 51/3 + 90/6, or 77/2 beads. The condition \"and 90 black beads\" is relevant to the calculation process, since it tells you how many black beads are in the bag to start with. It is used to determine that 1/6 of the black beads is equal to 90/6.\n1. Charley has a bag that contains 51 white beads and 90 black beads. 2. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. 3. So Charley pulled out 15 black beads and 17 white beads. 4. The shoe size of Tom is 30.  Therefore, the answer to the question \"How many beads in total did Charley pull out?\" is 32.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem, since the number of beads Charley pulled out is determined by how many of each type of bead he takes out.\n1/6 of 90 black beads is 15, and a third of 51 white beads is 17.   Therefore, Charley pulled out 15 black beads and 17 white beads, which totals to 32 beads.   The shoe size of Tom is 30 is not relevant to the calculation process.", "equation": "The shoe size of Tom is 30.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.16878308355808258]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mary bought 50 tomatoes from the grocery store. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the sales are laptops, so half of 72 is 36. Step 2: Calculate the number of netbooks sold. One-third of the sales are netbooks, so one-third of 72 is 24. Step 3: Calculate the number of desktop computers sold. 72 - (36 + 24) = 12 desktop computers sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold and the percentage of each type. Mary's condition does not affect the number of desktop computers sold, so it is not relevant to the calculation process. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we know that half of the sales are laptops and one-third are netbooks. This means that the remaining sales must be desktop computers. So, the total number of desktop computers sold is:  72 - (50/2 + 72/3) = 18  So, 18 desktop computers were sold.  The condition that Mary bought 50 tomatoes from the grocery store is not relevant to the calculation process, as it has nothing to do with the number of computers sold.", "equation": "Mary bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.13540799915790558]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The shoe size of Ada is 50. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are (5 x 30) + (4 x 28) + (4 x 27) = 430 students.  Step 2: Calculate the cost of each item. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20.  Step 3: Calculate the total cost of the lunch. The total cost of the lunch is (2.10 x 430) + (0.50 x 430) + (0.20 x 430) = $973.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item. The shoe size of Ada is 50 and is not relevant to the calculation process. Therefore, one lunch for all the students costs $973.", "numerical_answer": 973, "gold_answer": "1036", "instructions": "First, we need to calculate the total number of students:  5 third grade classes x 30 students per class = 150 students 4 fourth grade classes x 28 students per class = 112 students 4 fifth grade classes x 27 students per class = 108 students Total number of students = 370   Second, we need to calculate the cost of one lunch for all the students:  Hamburgers = 370 x $2.10 = $779.00 Carrots = 370 x $0.50 = $185.00 Cookies = 370 x $0.20 = $74.00 Total cost of one lunch for all the students = $1,038.00  Yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" Without this condition, we would not be able to accurately calculate the total number of students, and thus, the total cost of one lunch for all the students.\nFirst, we need to calculate the total number of students. We have 5 classes of third graders (30 students each), 4 classes of fourth graders (28 students each), and 4 classes of fifth graders (27 students each). This adds up to a total of 5 x 30 + 4 x 28 + 4 x 27 = 530 students.   Next, we need to calculate the cost of one lunch for all students. Each student gets a hamburger ($2.10), some carrots ($0.50) and a cookie ($0.20). This means that one lunch for all the students costs 530 x ($2.10 + $0.50 + $0.20) = $1,220.50.  The condition \"4 fourth grade classes with 28 students each,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since the total number of students is dependent on the number of classes and students in each class.   The shoe size of Ada is not relevant to the calculation process of this problem.\n1. The lunch consists of a hamburger ($2.10), carrots ($0.50), and a cookie ($0.20). 2. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. 3. Therefore, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 365.  Therefore, the total cost of one lunch for all the students is (365 x $2.10) + (365 x $0.50) + (365 x $0.20) = $823.50.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process, as it provides the number of students in the fifth grade classes. Without this information, it would not be possible to calculate the total cost of one lunch for all the students.\nThe first step is to calculate the total number of students in the school. The total number of students is 5 x 30 (third grade classes) + 4 x 28 (fourth grade classes) + 4 x 27 (fifth grade classes), which equals to 390 students.  The second step is to calculate the total cost of all the meals. Each meal consists of one hamburger ($2.10), some carrots ($0.50), and a cookie ($0.20). The total cost of all the meals is $2.10 + $0.50 + $0.20 = $2.80 per student.  The third and final step is to multiply the total cost of all the meals ($2.80) by the total number of students (390). The total cost of one lunch for all the students is $2.80 x 390 = $1,092.  Therefore, the total cost of one lunch for all the students is $1,092.  The condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process. The condition tells us that each student gets a hamburger which costs $2.10, so this information is used in the calculation of the total cost of one lunch for all the students.\nStep 1: Calculate the total number of students.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Therefore, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 570.   Step 2: Calculate the total cost for one lunch for all the students.  Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Therefore, the total cost for one lunch for all the students is (2.10 x 570) + (0.50 x 570) + (0.20 x 570) = $1,353.  Answer: The total cost for one lunch for all the students is $1,353.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem, as it is one of the items included in the lunch and therefore affects the total cost.\nFirst, we need to calculate how many hamburgers, carrots, and cookies we need for all the students.   We have 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that we need a total of 5*30 + 4*28 + 4*27 = 690 hamburgers, 690 carrots, and 690 cookies.  Next, we need to calculate the cost of one lunch for all the students.   We know that each hamburger costs $2.10, each carrot costs $0.50, and each cookie costs $0.20. This means that one lunch for all the students costs 690*2.10 + 690*0.50 + 690*0.20 = $1890.   The shoe size of Ada is not relevant to the calculation process of this problem.\nThe condition \"The shoe size of Ada is 50\" is not relevant to the calculation process of problem \"How much does one lunch for all the students cost?\"   The cost of one lunch for all the students is calculated by multiplying the number of students by the cost of a hamburger, carrots, and a cookie.   For the 5 third grade classes, the total cost is 5 x 30 x (2.10 + 0.50 + 0.20) = $365.   For the 4 fourth grade classes, the total cost is 4 x 28 x (2.10 + 0.50 + 0.20) = $320.   For the 4 fifth grade classes, the total cost is 4 x 27 x (2.10 + 0.50 + 0.20) = $308.   Therefore, the total cost of one lunch for all the students is $365 + $320 + $308 = $993.", "equation": "The shoe size of Ada is 50.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.009837092831730843]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Ada is 20 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost of the 3 boxes of face masks. Each box has 20 face masks, so if Grover bought 3 boxes, he bought 60 face masks. At $0.50 per face mask, the cost for 3 boxes would be $30. Step 2: Calculate Grover's total profit. Grover bought 3 boxes of face masks for $15, so his total profit would be $15. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Grover and the cost of the face masks. The height of Ada does not affect the cost of the face masks, so it is not relevant to the calculation process. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, let's calculate the total cost of the 3 boxes of face masks. Each box has 20 face masks, so if Grover bought 3 boxes, he bought 60 face masks. At $0.50 per face mask, the cost for 3 boxes would be $30.   Next, let's calculate Grover's total profit. Grover bought 3 boxes of face masks for $15, so his total profit would be $15.  The condition that Grover bought 3 boxes of face masks is relevant to the calculation process of the problem, as it is necessary to know how many boxes Grover bought in order to calculate the cost and profit.\nFirst, we know that Grover bought 3 boxes of face masks for $15. This means that each box cost him $5.   Second, we know that each box contains 20 face masks. Therefore, Grover has a total of 60 face masks.   Third, we know that Grover plans to sell each face mask for $0.50. So, the total amount he will make from selling all 60 face masks is $30.   Finally, we can calculate Grover's total profit by subtracting the amount he paid for the boxes ($15) from the amount he will make from selling the face masks ($30). This gives us a total profit of $15.   Yes, the condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process, as it is used to calculate the total amount Grover will make from selling the face masks.\nGrover bought 3 boxes of face masks for $15.  Each box contains 20 face masks, so Grover has a total of 60 face masks.  He plans to sell each mask for $0.50, so the total profit he will make from selling all 60 masks is $30.  The condition \"The height of Ada is 20 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 20 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.15835097432136536]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The shoe size of Jack is 15. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney on Monday. So, the total number of texts sent on Monday is 10. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts to each of them on Tuesday. So, the total number of texts sent on Tuesday is 30. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. In total, Sydney sent 40 texts to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Sydney and the number of texts she sent to Allison and Brittney on both days. Jack's shoe size does not affect the number of texts Sydney sent, so it is not relevant to the calculation process. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 40 texts.", "numerical_answer": 40, "gold_answer": "40", "instructions": "The first condition is relevant because it tells us that Sydney sent 5 texts to each of Allison and Brittney on Monday.  The second condition tells us that Sydney sent 15 texts to each of them on Tuesday.  So, the total number of texts that Sydney sent to Allison and Brittney on both days is 5 + 15 = 20.  The third condition is not relevant because it has nothing to do with the number of texts that Sydney sent to Allison and Brittney on both days.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. So, the total number of texts sent on Monday is 10. On Tuesday, she sends 15 texts to each of them. So, the total number of texts sent on Tuesday is 30. Therefore, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"On Tuesday, she sends 15 texts to each of them.\" is relevant to the calculation process as it provides the information of the number of texts sent to each of them on Tuesday.\nOn Monday, Sydney sent 5 texts to each of Allison and Brittney, and on Tuesday she sent 15 texts to each of them. That means Sydney sent a total of 20 texts to each of them. In total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"The shoe size of Jack is 15\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Jack is 15.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.03234962001442909]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Mary has read 5 books in the past year. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms Amy has. Amy has 5 chocolate bars, so she has 7 times as many M&Ms as chocolate bars, which means she has 7 * 5 = 35 M&Ms.  Step 2: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms, so she has 6 * 35 = 210 marshmallows.  Step 3: Calculate the total number of candies Amy has. Amy has 5 + 35 + 210 = 250 candies.  Step 4: Calculate the number of baskets Amy can fill. Amy will fill 250 / 10 = 25 baskets.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the starting number, which is used to calculate the amounts of M&Ms and marshmallows. Mary's reading of 5 books in the past year is not relevant to the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, so if she wants to fill each basket with 10 candies, she needs 5 more candies.  She also has 7 times as many M&Ms as chocolate bars, so she can use 35 M&Ms (7*5).  Finally, she has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows (6*35).   Adding up the total number of candies, we get 250 (5+35+210).  Divide this number by 10, and we get 25 baskets.   So, Amy will fill 25 baskets with 10 candies each.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process as it is necessary for us to know how many chocolate bars Amy has in order to calculate the total number of candies.\nAmy has 5 chocolate bars and 7 times as many M&Ms as chocolate bars. That means she has 35 M&Ms. Since she has 6 times as many marshmallows as M&Ms, she has 6 x 35 = 210 marshmallows. So, in total, she has 5 + 35 + 210 = 250 pieces of candy. If she fills each basket with 10 candies, then she can fill 250/10 = 25 baskets.  No, condition \"7 times as many M&Ms as chocolate bars\" is not relevant to the calculation process of problem \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\". This condition is only relevant to the initial calculation of the number of candies Amy has. Once she knows the total number of candies, the condition is not necessary for calculating the number of baskets she can fill.\nAmy has 5 chocolate bars and 7x as many M&Ms as chocolate bars. This means she has 35 M&Ms (5 x 7). She also has 6x as many marshmallows as M&Ms, so that's 210 marshmallows (35 x 6).  If Amy fills each basket with 10 candies, she has a total of 21 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, which is 25 baskets of 10 candies each). The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation since it affects the number of marshmallows Amy has. Without this condition, she would have fewer marshmallows and therefore fewer baskets.\nAmy has 5 chocolate bars, so she has 5 x 10 = 50 candies of chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 x 10 = 350 candies of M&Ms.  She has 6 times as many marshmallows as M&Ms, so she has 6 x 7 x 5 x 10 = 4200 candies of marshmallows.  Therefore, Amy has a total of 50 + 350 + 4200 = 4550 candies.  If Amy fills each basket with 10 candies, she will fill 4550 / 10 = 455 baskets.  The condition \"Mary has read 5 books in the past year\" is not relevant to the calculation process of the problem, so it can be ignored.", "equation": "Mary has read 5 books in the past year.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.21719837188720703]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The height of Jack is 5 feet. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie initially brought 20 brownies to school. Step 2: She gave half (10) of them to the school administrator. Step 3: She then gave half (5) of the remaining brownies to her best friend, Carl. Step 4: She gave 2 brownies to her friend, Simon. Step 5: This means that Annie has 3 brownies left. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known how many brownies Annie initially brought to school, which is the starting point for the calculation. The height of Jack is not relevant to the calculation process of this problem since it does not affect the number of brownies Annie has left. Therefore, Annie has 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie initially brought 20 brownies to school. She gave half (10) of them to the school administrator. She then gave half (5) of the remaining brownies to her best friend, Carl. She then gave 2 brownies to her friend, Simon.  This means that Annie has 3 brownies left. The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process of the problem \"How many brownies did Annie have left?\" since it is the starting point for the calculation.\nAnnie brought 20 brownies to school. She gave half of them (10) to the school administrator. She then gave half of the remaining brownies, which would be 5, to her best friend, Carl. She gave two more to her friend, Simon, so that leaves 3 brownies for Annie. The height of Jack is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 5 feet.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.04248693957924843]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Tom has read 10 books in the past year. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts each to Allison and Brittney, which is a total of 10 texts. On Tuesday, she sent 15 texts to each of them, which is a total of 30 texts. In total, she sent 40 texts to Allison and Brittney on both days.  Step 1: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Sydney and the number of texts she sent. Tom's condition does not affect the number of texts Sydney sent, so it is not relevant to the calculation process. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sent 5 texts each to Allison and Brittney, which is a total of 10 texts. On Tuesday, she sent 15 texts each to them, which is a total of 30 texts. In total, she sent 40 texts to Allison and Brittney on both days.   Yes, the condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney\" is relevant to the calculation process of the problem \"In total, how many texts did Sydney send to Allison and Brittney on both days?\" because it provides the information needed to calculate the total number of texts sent by Sydney.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. That means she sent 5 + 5 = 10 texts to both of them on Monday. On Tuesday, she sent 15 texts to each of them. That means she sent 15 + 15 = 30 texts to both of them on Tuesday. Now, let's add the two totals together. 10 + 30 = 40. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.  The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process of the problem because it tells us that Sydney sent 15 texts to each of them on Tuesday, which is an important part of the calculation process.\nSydney sent 5 texts to Allison and Brittney on Monday, and 15 texts to each of them on Tuesday. That means Sydney sent 20 texts to each of them in total on both days. So, the answer is 40 texts.   The condition that \"Tom has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Tom has read 10 books in the past year.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.12665818631649017]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The shoe size of Jack is 20. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, she rode 50 kilometers. Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers. Step 5: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode each day. The shoe size of Jack is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday: 40 km On Tuesday: 50 km On Wednesday: 25 km (50% of 50 km) On Thursday: 65 km (40 km + 25 km)  Total: 180 km  The condition \"On Monday she rode 40 kilometers,\" is relevant to the calculation process because it is used to find the number of kilometers that she rode on Thursday. Without this information, it would not be possible to calculate the total number of kilometers that she rode.\nOn Monday, she rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so 50% of 50 kilometers, which is 25 kilometers. On Thursday, she rode the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 kilometers.  Therefore, Natalie rode a total of 40 + 50 + 25 + 65 = 180 kilometers.   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, since it is used to determine how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.   Therefore, Natalie rode a total of 180 kilometers.   The shoe size of Jack is not relevant to the calculation process of the problem.\nMonday: 40 kilometers  Tuesday: 50 kilometers  Wednesday: 25 kilometers (50% of 50 kilometers)  Thursday: 65 kilometers (40+25)   Total: 180 kilometers   The shoe size of Jack is not relevant to the calculation process of this problem.", "equation": "The shoe size of Jack is 20.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.1395108997821808]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Emma bought 50 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob has to replant 20 rose bushes at $150 each, so this part of the project will cost $3,000. Step 2: Calculate the cost of the gardener. He needs to pay a gardener for 20 hours of work at $30 per hour, so this will cost him $600. Step 3: Calculate the cost of the soil. He needs to buy 100 cubic feet of soil at $5 per cubic foot, which will cost him $500. Step 4: Calculate the total cost of the entire gardening project. The total cost of the gardening project is $3,000 + $600 + $500 = $4,100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process of the problem. Without the condition, we would not have known that Bob had to replant 20 rose bushes, which is part of the cost of the entire gardening project. Therefore, the entire gardening project cost Bob $4,100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500. The cost of the tomatoes is $50.   Therefore, the entire gardening project cost $4,150.   Condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the problem because if the storm had not occurred, Bob would not have had to replant the rose bushes, which is part of the cost of the entire gardening project.\nThe cost of the rose bushes is $150 x 20 = $3,000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.   So the total cost of the gardening project is $3,000 + $600 + $500 = $4,100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" because it is the cost of each rose bush that is used to calculate the total cost of the rose bushes, which is part of the total cost of the gardening project.  Emma buying 50 tomatoes from the grocery store is not relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" because the cost of the tomatoes is not part of the cost of the gardening project.\nBob needs to replant 20 rose bushes at $150 each, so this part of the project will cost $3,000. He also needs to pay a gardener for 20 hours of work at $30 per hour, so this will cost him $600. Finally, he needs to buy 100 cubic feet of soil at $5 per cubic foot, which will cost him $500. The total cost of the gardening project is $4,100.  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process, as it provides the information needed to calculate the cost of hiring the gardener.\nThe first expense is the cost of the roses, which is 20 x $150 = $3,000. The second expense is the cost of the gardener, which is $30 x 5 hours x 4 days = $600. The third and final expense is the cost of the soil, which is 100 cubic feet x $5 per cubic foot = $500. In total, the gardening project cost Bob $3,600. The condition given in the question is relevant to the calculation process because it provides the cost of the soil, which is an important part of the total cost of the project.\nThe cost of the rose bushes is 20 times $150 which is $3000. The gardener will be paid for 4 days of work at 5 hours per day at $30 per hour: 4 x 5 x 30 = $600. The soil costs 100 cubic feet at $5 per cubic foot, which is 100 x 5 = $500.  The total cost of the entire gardening project is $3000 + $600 + $500 = $4,100.  The condition \"Emma bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.2970257103443146]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Jack has read 20 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth has picked. Lilibeth has filled 6 baskets with 50 strawberries each, meaning she has picked 300 strawberries. Step 2: Calculate the total number of strawberries picked by Lilibeth and her friends. Since three other people pick the same amount as her, they will have picked 300 strawberries each as well. Therefore, Lilibeth and her friends have picked a total of 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem. This is because the condition gives us information on the number of strawberries that Lilibeth has picked, which is used in the calculation of the total number of strawberries picked by Lilibeth and her friends. Step 4: Answer the question. The answer is that Lilibeth and her friends have picked a total of 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth has filled 6 baskets with 50 strawberries each, meaning she has picked 300 strawberries. Since three other people pick the same amount as her, they will have picked 300 strawberries each as well. Therefore, Lilibeth and her friends have picked a total of 1200 strawberries.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem. This is because the condition gives us information on the number of strawberries that Lilibeth has picked, which is used in the calculation of the total number of strawberries picked by Lilibeth and her friends.\nFirst, Lilibeth fills 6 baskets with 50 strawberries each. That means she has picked 300 strawberries.  Then, if three of her friends pick the same amount as her, that means they pick an additional 300 strawberries.  Therefore, Lilibeth and her friends pick a total of 600 strawberries.  The condition \"Jack has read 20 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 20 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.0907692164182663]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The height of Mary is 5 feet. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store. This means she tried on 7 + 2 = 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the third store. Helga did not try on any shoes at the third store. Step 4: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined. She tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, and 0 pairs of shoes at the third store. So, 7 + 9 + 0 = 16 pairs of shoes. Helga tried on twice as many pairs of shoes at the fourth store, which means she tried on 16 x 2 = 32 pairs of shoes at the fourth store. Step 5: Calculate the total number of pairs of shoes Helga tried on before buying her new shoes.", "numerical_answer": 32, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes.  At the third store, she did not try on any shoes, so the total is still 9 pairs of shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 18 pairs of shoes.   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.   The condition \"At the first store, she tried on 7 pairs of shoes.\" is relevant to the calculation process of the problem, as it is the starting point for the calculation.\nAt the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs.  So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 18 = 34.  The height of Mary is 5 feet is not relevant to this problem, and so it does not affect the calculation process.", "equation": "The height of Mary is 5 feet.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.015772473067045212]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Mary has read 10 books in the past year. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of all the fish in the aquarium, so the total number of blue fish is 40 (half of 80).  Second, we know that there are 15 fewer orange fish than blue fish, so the total number of orange fish is 25 (40 - 15).  Third, we know that the total number of fish in the aquarium is 80, so the total number of green fish is 80 - 40 - 25 = 15.  The condition \"Mary has read 10 books in the past year\" is not relevant to the calculation process of this problem. The calculation process only involves the number of blue, orange, and green fish, and the total number of fish in the aquarium. Mary's condition does not affect the number of fish in the aquarium, so it is not relevant to the calculation process. Therefore, the answer to the question \"How many green fish are there when the total number of fish in the aquarium is 80?\" is 15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of all the fish in the aquarium, so the total number of blue fish is 40 (half of 80).  Second, we know that there are 15 fewer orange fish than blue fish, so the total number of orange fish is 25 (40 - 15).  Third, we know that the total number of fish in the aquarium is 80, so the total number of green fish is 80 - 40 - 25 = 15.  The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant because it tells us the number of different colors of fish in the aquarium, which is necessary for the calculation process of the problem.\nFirst, we need to calculate how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80, then the number of blue fish is 40.   Next, since there are 15 fewer orange fish than blue fish, then the number of orange fish is 25.   Finally, since we know the number of blue and orange fish, we can calculate the number of green fish. Since the total number of fish in the aquarium is 80, and we know that the number of blue and orange fish is 40 and 25 respectively, then the number of green fish is 80 - 40 - 25 = 15.   Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of this problem.\nFirst, we need to figure out how many blue fish are in the aquarium. Since blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80, then there must be 40 blue fish.   Next, we need to figure out how many orange fish are in the aquarium. Since there are 15 fewer orange fish than blue fish, then there must be 25 orange fish.   Finally, we can calculate how many green fish are in the aquarium. Since there are 80 total fish in the aquarium, and there are 40 blue fish + 25 orange fish, then there must be 15 green fish.   Thus, the answer to the question \"How many green fish are there when the total number of fish in the aquarium is 80?\" is 15.   The condition \"Mary has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 10 books in the past year.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.08795816451311111]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. The shoe size of Emma is 20. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in the first round. Jeff completed 15 skips (1 less than Sam). Step 2: Calculate the number of skips completed by Jeff in the second round. Jeff completed 13 skips (3 fewer than Sam). Step 3: Calculate the number of skips completed by Jeff in the third round. Jeff completed 20 skips (4 more than Sam). Step 4: Calculate the number of skips completed by Jeff in the fourth round. Jeff completed 8 skips (half of Sam's 16). Step 5: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff and Sam. The shoe size of Emma is not relevant to the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff completed 15 skips (1 less than Sam).  In the second round, Jeff completed 13 skips (3 fewer than Sam).  In the third round, Jeff completed 20 skips (4 more than Sam).  In the fourth round, Jeff completed 8 skips (half of Sam's 16).  Therefore, the average number of skips per round completed by Jeff is 14.  The shoe size of Emma is 20 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 20.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, -0.055459629744291306]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The height of Tom is 15 feet. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of rooms filled. There are 13 rooms for couples and 14 single rooms. That means there are 13 x 2 = 26 couples and 14 singles, for a total of 40 people. Step 2: Calculate the amount of bubble bath needed. For each bath, Isabelle needs 10ml of bubble bath. That means she needs 40 x 10 = 400ml of bubble bath. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of people and the amount of bubble bath needed for each bath. The height of Tom is 15 feet and is not relevant to the calculation process. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "1. First, we need to determine how many people will be staying in the hotel. There are 13 rooms for couples and 14 single rooms. So, there will be a total of 27 people staying in the hotel.   2. Since each bath requires 10ml of bubble bath, Isabelle will need 270ml (27 x 10) of bubble bath in total.   3. The height of Tom is 15 feet, which is not relevant to the calculation process of this problem as it does not affect the amount of bubble bath needed.\n1. First, we need to calculate the total number of guests that can stay in the hotel. As there are 13 rooms for couples and 14 single rooms, the total number of guests that can stay in the hotel is 27.  2. For each bath that is run, Isabelle needs 10ml of bubble bath.  3. Thus, if every room is filled to maximum capacity, Isabelle needs 270ml of bubble bath in total (27 x 10ml).   The condition \"and 14 single rooms\" is relevant to the calculation process, as the total number of guests that can stay in the hotel is determined by the number of rooms available.\nFirst, we need to figure out how many people will be staying in the hotel. There are 13 rooms for couples, which means there are 26 people. There are also 14 single rooms, which means there are 14 more people. That means there are a total of 40 people staying in the hotel.   Now, we need to figure out how many baths Isabelle needs to run. Since each bath requires 10ml of bubble bath, she will need 40 baths, or 400ml of bubble bath.  The height of Tom is not relevant to this problem.\nFirst, we need to calculate how many people are staying in the hotel. There are 13 rooms for couples and 14 single rooms, so the total number of people is 27.  Next, we need to calculate the amount of bubble bath needed for each bath that is run. Isabelle needs 10ml of bubble bath for each bath. Therefore, she needs 270ml (27 x 10ml) of bubble bath for all the baths.  The height of Tom is 15 feet is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 15 feet.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, -0.004444728139787912]}
{"original_question": "The average number of fruits per basket in five baskets is 25. Ada bought 20 tomatoes from the grocery store. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits. We know that the average number of fruits per basket in five baskets is 25. So the total number of fruits in five baskets is 25 x 5 = 125. Step 2: Calculate the total number of fruits in the baskets A, B, C and D. We know that the number of fruits in basket A, B, C and D is 15 + 30 + 20 + 25 = 90. Step 3: Calculate the number of bananas in basket E. We know that the total number of fruits in five baskets is 125 and the total number of fruits in baskets A, B, C and D is 90. That means the number of bananas in basket E is 125 - 90 = 35. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fruits in each basket. The fact that Ada bought 20 tomatoes from the grocery store does not affect the calculation process. Therefore, there are 35 bananas in basket E.", "numerical_answer": 35, "gold_answer": "35", "instructions": "First, we need to calculate the total number of fruits in the five baskets.   Basket A has 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas.   That means the total number of fruits is 15 + 30 + 20 + 25 + x (where x is the number of bananas in basket E), which is equal to 90 + x.   Then, we need to use the condition \"The average number of fruits per basket in five baskets is 25\" to find the value of x.   We can rewrite the condition as \"The total number of fruits in five baskets is 25 multiplied by 5\", which is equal to 125.   So we have 90 + x = 125.   We can solve this equation to find the value of x.   x = 125 - 90   x = 35   Therefore, there are 35 bananas in basket E.   Yes, the condition \"The average number of fruits per basket in five baskets is 25\" is relevant to the calculation process of the problem.\nThe average number of fruits per basket is 25.  Basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears.   This adds up to 90 fruits.   If we subtract that from the total of 125 fruits (25 fruits per basket x 5 baskets) then we are left with 35 bananas.  Therefore, basket E contains 35 bananas.  The condition \"Ada bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Ada bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.6844154596328735, 0.3377886414527893]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Ada has read 35 books in the past year. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "On Monday, Kylie uses 10 * 20 = 200 beads to make necklaces. On Tuesday, she uses 2 * 20 = 40 beads for necklaces. On Wednesday, she uses 5 * 10 = 50 beads for bracelets and 7 * 5 = 35 beads for earrings. That means, Kylie uses 200 + 40 + 50 + 35 = 325 beads in total to make her jewelry.  The condition \"Ada has read 35 books in the past year.\" is not relevant to the calculation process of this problem.", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday. This requires 200 beads (10 x 20 = 200).  Kylie makes 2 beaded necklaces on Tuesday. This requires 40 beads (2 x 20 = 40).  Kylie makes 5 beaded bracelets on Wednesday. This requires 50 beads (5 x 10 = 50).  Kylie makes 7 beaded earrings on Wednesday. This requires 35 beads (7 x 5 = 35).  Therefore, Kylie uses a total of 325 beads to make her jewelry (200 + 40 + 50 + 35 = 325).  The condition \"and 2 beaded necklaces on Tuesday.\" is relevant to the calculation process, as it affects the total number of beads used.\nOn Monday, Kylie uses 10 * 20 = 200 beads to make necklaces. On Tuesday, she uses 2 * 20 = 40 beads for necklaces. On Wednesday, she uses 5 * 10 = 50 beads for bracelets and 7 * 5 = 35 beads for earrings. That means, Kylie uses 200 + 40 + 50 + 35 = 325 beads in total to make her jewelry.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process because it tells us how many beads are needed to make one beaded necklace. This information is important for us to calculate how many beads Kylie needs in total to make her jewelry.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means that Kylie uses 200 beads (10 necklaces x 20 beads per necklace) + 40 beads (2 necklaces x 20 beads per necklace) for a total of 240 beads.  Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means that Kylie uses 50 beads (5 bracelets x 10 beads per bracelet) + 35 beads (7 earrings x 5 beads per earring) for a total of 85 beads.  In total, Kylie uses 325 beads to make her jewelry.  The condition \"Ada has read 35 books in the past year.\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 35 books in the past year.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.13663096725940704]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. The height of Mary is 10 feet. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.   Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.   Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.   Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.   Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The height of Mary is 10 feet and is not relevant to the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Step 1: Jude sold 16 tickets.  Step 2: Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  Step 4: If Jude sold 16 tickets, then the total number of tickets sold is 16 + 32 + 28 = 76.  Step 5: Since there are 100 tickets to be sold, the remaining number of tickets to be sold is 100 - 76 = 24 tickets.  Therefore, the answer is 24 tickets need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of problem \"If Jude sold 16 tickets, how many tickets need to be sold?\" because it was used to determine how many tickets Andrea and Sandra sold.\nIf Jude sold 16 tickets, then Andrea sold 32 tickets and Sandra sold 24 tickets. So, altogether, there were 72 tickets sold.  Therefore, there are still 28 tickets to be sold in order to reach the 100 ticket goal.  The condition \"The height of Mary is 10 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Mary is 10 feet.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.08508845418691635]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. The shoe size of Mary is 20. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the total number of apples Carla put in her backpack. Carla put 79 apples in her backpack. Step 2: Calculate the number of apples remaining. Carla only had 8 apples remaining. Step 3: Calculate the number of apples taken away. Carla had 79 apples, and now she only has 8 apples left. That means 79 - 8 = 71 apples were taken away. Step 4: Calculate the number of apples stolen by Buffy. Carla had 79 apples, and 26 apples fell out of a hole on the bottom. That means 79 - 26 = 53 apples were taken away by Buffy. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples taken away. The shoe size of Mary is not relevant to the calculation process. Therefore, Buffy stole 53 apples from Carla.", "numerical_answer": 53, "gold_answer": "45", "instructions": "At the start of the problem, Carla had 79 apples in her backpack.   Then, Buffy stole some of Carla's apples.   Next, 26 apples fell out of a hole in the bottom.   Finally, Carla only had 8 apples remaining.   We can use subtraction to solve this problem:   79 - 26 - 8 = 45   Therefore, Buffy stole 45 apples from Carla.   Yes, the condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process because it tells us the initial number of apples Carla had before anything was taken or lost.\nCarla originally had 79 apples in her backpack. Buffy stole some apples from Carla, and 26 apples fell out of the bottom. So, Carla was left with 8 apples at lunchtime.  Therefore, Buffy stole 79 - (8 + 26) = 45 apples from Carla.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process, as it tells us how many apples were lost from Carla's backpack.\nCarla put 79 apples in her backpack.  Buffy stole some of Carla's apples.  26 apples fell out of a hole on the bottom.   So we can calculate that Buffy stole 53 apples from Carla.   The shoe size of Mary is not relevant to this problem and can be ignored.\nThe problem states that Carla had 79 apples when she put them in her backpack and that when lunchtime came, she had 8 apples remaining. So this means that Buffy stole 71 apples from Carla. The shoe size of Mary is not relevant to the calculation process of the problem.", "equation": "The shoe size of Mary is 20.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, -0.02065802365541458]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The shoe size of Mary is 5. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water needed per hour. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. So, the total amount of water needed per hour is 800 ml + 400 ml = 1,200 ml. Step 2: Calculate the total amount of water Violet can carry. Violet can carry 4.8 L of water. That is equal to 4,800 ml of water. Step 3: Calculate the total number of hours Violet and her dog can hike. Divide the total amount of water Violet can carry (4,800 ml) by the total amount of water needed per hour (1,200 ml) to get 4 hours. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for each person and the amount of water Violet can carry. The shoe size of Mary is 5 and is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "1. Calculate the total amount of water needed for one hour of hiking: 800 ml for Violet + 400 ml for her dog = 1200 ml.  2. Divide the total amount of water needed for one hour of hiking (1200 ml) by the amount of water Violet can carry (4.8L): 4.8L = 4800 ml.   3. Divide the total amount of water needed for one hour of hiking (1200 ml) by the amount of water Violet can carry (4800 ml): 1200/4800 = 0.25 hours.  4. Multiply the answer by the number of hours Violet and her dog can spend hiking: 0.25 x 4.8 = 1.2 hours.   Therefore, Violet and her dog can spend 1.2 hours hiking if Violet can carry 4.8 L of water. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of this problem because it is necessary to know how much water both Violet and her dog need in order to calculate how many hours they can spend hiking.\nFirst, we need to calculate how much water Violet and her dog will need for the hike. Since Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour, they will need a total of 1.2 L of water per hour.  Next, we need to calculate how many hours they can hike with the 4.8 L of water that Violet can carry. Since 1.2 L of water is needed per hour, Violet and her dog can hike for a total of 4 hours (4.8 L / 1.2 L = 4 hours).  So, with the 4.8 L of water that Violet can carry, she and her dog can spend up to 4 hours hiking. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it helps us determine how much water is needed per hour for the hike.\nFirst, we need to know how much water, in total, Violet and her dog need per hour. We know that Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. We can find the total by adding 800 ml and 400 ml, which is 1200 ml.  Next, we need to calculate how many hours Violet and her dog can hike with 4.8 L of water. We know that 4.8 L is equal to 4800 ml, so we can find the number of hours by dividing 4800 ml by 1200 ml, which is 4.   So, with 4.8 L of water, Violet and her dog can spend 4 hours hiking.   The shoe size of Mary is 5 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 5.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.13791993260383606]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Emma has read 25 books in the past year. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the third store. Helga did not try on any shoes at the third store. Step 4: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined. We know that Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, and 0 pairs of shoes at the third store. That totals 16 pairs of shoes. So Helga tried on 32 pairs of shoes at the fourth store. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of shoes Helga tried on at each store. The fact that Emma", "numerical_answer": 32, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store: 7 + 2 = 9 pairs of shoes.  At the third store, she didn't try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined: 2 x (7 + 2 + 0) = 20 pairs of shoes.  So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 20 = 36 pairs of shoes.   The condition \"At the first store, she tried on 7 pairs of shoes\" is relevant to the calculation process of the problem, since it is the starting point of the calculation.\nAt the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store. So she tried on 9 pairs at the second store. At the third store, she did not try on any shoes, but she did buy a scarf.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. So she tried on 18 pairs at the fourth store.  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 18 = 34 pairs.   The condition \"Emma has read 25 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 25 books in the past year.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.2826266884803772]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Emma has read 50 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Emma has read 50 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets (32 tickets). And Sandra sold 4 more than half the number of tickets Jude sold (8 tickets). So, in total, the number of tickets sold is 16 + 32 + 8 = 56 tickets.  Therefore, there are still 100 - 56 = 44 tickets that need to be sold.  Yes, the given condition is relevant to the calculation process.\nJude sold 16 tickets. Andrea sold twice as many tickets as Jude, so she sold 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so she sold 28 tickets.  So the total number of tickets sold is 76.  There are still 100 tickets to be sold, so 24 tickets need to be sold.  The condition \"Emma has read 50 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Emma has read 50 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.13605369627475739]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. The height of Jack is 10 feet. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages she read two nights ago. Juwella read twice that many pages, so she read 30 pages. Step 3: Calculate the number of pages she read last night. She read 5 pages more than the previous night, so she read 35 pages. Step 4: Calculate the total number of pages Juwella has read. Juwella has read a total of 15 + 30 + 35 = 80 pages. Step 5: Calculate the number of pages Juwella must read tonight. The book has 100 pages, so she has to read 100 - 80 = 20 pages tonight. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she has read. The height of Jack is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages.   Now, she has promised to read the remaining pages of the book tonight. We know that the book has 100 pages, so she has to read 65 pages tonight (100 - 15 - 30 - 35 = 65).   The condition \"Three nights ago, she read 15 pages\" is relevant to the calculation process of the problem, as it is the starting point of the calculation. Without knowing that Juwella read 15 pages three nights ago, we would not be able to calculate how many pages she will read tonight.   The condition \"The height of Jack is 10 feet\" is not relevant to the calculation process of the problem, as it has nothing to do with how many pages Juwella will read tonight.\nThree nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages.  Now, the total number of pages Juwella has read is 15 + 30 + 35 = 80 pages. This means she has 20 pages left to read. Therefore, she will read 20 pages tonight.  The condition \"Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night\" is relevant to the calculation process as it provides information about how many pages Juwella read each night, which is necessary to calculate the total number of pages she has read.\nThree nights ago Juwella read 15 pages. Two nights ago she read twice that many pages (so 30 pages). Last night she read 5 pages more than the previous night (so 35 pages).  That means Juwella has read a total of 80 pages. Since the book has 100 pages, she will read 20 pages tonight.  The condition \"The height of Jack is 10 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 10 feet.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, -0.04151001572608948]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The shoe size of Jack is 5. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. The cost of 12 cans of Spam is $3 x 12 = $36. The cost of 3 jars of peanut butter is $5 x 3 = $15. The cost of 4 loaves of bread is $2 x 4 = $8. Step 2: Calculate the total amount he paid. The total amount he paid is the sum of the cost of each item: $36 + $15 + $8 = $59. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each item. The shoe size of Jack is not relevant to the calculation process. Therefore, the total amount Granger paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, we need to calculate the cost of each item. The cost of 12 cans of Spam is $3 x 12 = $36. The cost of 3 jars of peanut butter is $5 x 3 = $15. The cost of 4 loaves of bread is $2 x 4 = $8. Next, we can calculate the total amount he paid by adding the cost of each item: $36 + $15 + $8 = $59.  The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process, since it informs us of the cost of one can of Spam. Without this information, we would not know how much 12 cans of Spam would cost.\nFirst, Granger bought 12 cans of Spam at $3 per can. This means the total amount spent on Spam is 12 x $3 = $36. Next, he bought 3 jars of peanut butter at $5 per jar. This means the total amount spent on peanut butter is 3 x $5 = $15. Lastly, he bought 4 loaves of bread at $2 per loaf. This means the total amount spent on bread is 4 x $2 = $8. The total amount he paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $36 + $15 + $8 = $59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem. This condition is used to calculate the total amount spent on peanut butter.\nWe know that Spam is $3 per can, peanut butter is $5 per jar, and bread is $2 per loaf.   So for the 12 cans of spam, he paid $36.   For the 3 jars of peanut butter, he paid $15.   For the 4 loaves of bread, he paid $8.   The total amount he paid is the sum of these three amounts, which is $59.   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process, because it gives us the information that every loaf of bread costs $2.\nStep 1: Calculate the amount for each item.  Cans of Spam: 12 cans x $3 per can = $36  Jars of Peanut Butter: 3 jars x $5 per jar = $15  Loaves of Bread: 4 loaves x $2 per loaf = $8   Step 2: Calculate the total amount.  Total Amount: $36 + $15 + $8 = $59   The condition \"The shoe size of Jack is 5.\" is not relevant to the calculation process.", "equation": "The shoe size of Jack is 5.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.12690779566764832]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. The shoe size of Mary is 40. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Sam skipped 1 more than Jeff, so Jeff must have skipped 15 times. Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer times than Sam, so Jeff must have skipped 13 times. Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more times than Sam, so Jeff must have skipped 20 times. Step 4: Calculate the number of skips Jeff completed in the fourth round. Jeff skipped half the number of skips as Sam, so Jeff must have skipped 8 times. Step 5: Calculate the average number of skips per round completed by Jeff. We know that Jeff skipped 15 times in the first round, 13 times in the second round, 20 times in the third round, and 8 times in the fourth round. We can calculate the average by adding all these numbers together and then dividing by 4 (the number of rounds). So, the average number of skips per round completed by Jeff is (15 + 13 + 20 + 8) / 4 = 56 / 4 = 14. Step 6: Determine if the condition is relevant to the calculation process. No,", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times (1 fewer than Sam). In the second round, Jeff skipped 13 times (3 fewer than Sam). In the third round, Jeff skipped 20 times (4 more than Sam). In the last round, Jeff skipped 8 times (half the number of skips as Sam).  So, the average number of skips per round completed by Jeff is 13.5.   The shoe size of Mary is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 40.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.08502964675426483]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Ada bought 25 tomatoes from the grocery store. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave to Tim, so he gave 15 x 2 = 30 cookies to Anna. Step 2: Calculate the total number of cookies that Uncle Jude gave away. We can add up all the cookies that Uncle Jude gave away: 15 + 23 + 30 = 68 cookies. Step 3: Calculate the number of cookies Uncle Jude put in the fridge. We can subtract the number of cookies that Uncle Jude gave away from the total number of cookies he baked: 256 - 68 = 188 cookies. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known how many cookies Uncle Jude gave to each person and, as a result, we would not have been able to accurately calculate how many cookies he put in the fridge. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, we need to figure out how many cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave to Tim, so he gave 15 x 2 = 30 cookies to Anna.  Now, we can add up all the cookies that Uncle Jude gave away: 15 + 23 + 30 = 68 cookies.  This means that Uncle Jude put 256 - 68 = 188 cookies in the fridge.  The condition that Uncle Jude baked 256 cookies is relevant to the calculation process, since it is the total number of cookies that we need to calculate from.\n1. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike. 2. He gave twice as many cookies as he gave Tim to Anna. 3. That means he gave 30 cookies to Anna.  4. Therefore, he put the remaining (256 - 15 - 23 - 30 = 188) cookies in the fridge.  Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem.\nUncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. That means he gave 256 - 15 - 23 = 218 cookies to Anna. If he gave twice as many cookies to Anna as he gave to Tim, he must have given Anna 15 * 2 = 30 cookies. Therefore, he must have put 218 - 30 = 188 cookies in the fridge.  The condition that Ada bought 25 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Ada bought 25 tomatoes from the grocery store.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.26417773962020874]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Mary has read 20 books in the past year. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 15.5 x 4 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known that Dewei picked up 2 pounds less than Daliah and, as a result, we would not have been able to accurately calculate how many pounds of garbage Zane picked up. Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. This means Dewei picked up 17.5 - 2 = 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. This means Zane picked up 15.5 x 4 = 62 pounds of garbage.   Mary has read 20 books in the past year. This is not relevant to the calculation process of the problem.   Therefore, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so 17.5 - 2 = 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so 15.5 x 4 = 62 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process because it helps to determine how many pounds of garbage Dewei picked up (15.5 pounds). This information was then used to calculate how many pounds of garbage Zane picked up (62 pounds).\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.  The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of this problem, since it is used to determine the number of pounds Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Mary has read 20 books in the past year\" is not relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\".", "equation": "Mary has read 20 books in the past year.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.13191428780555725]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. The shoe size of Ada is 6. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate how many fishes each person was able to catch throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes  George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes they were able to catch throughout the competition is 90 fishes.   Step 2: Determine if the condition is relevant to the calculation process.  No, the condition is not relevant to the calculation process. The calculation process only involves Jackson, Jonah, and George, and the number of fishes they were able to catch throughout the competition. The shoe size of Ada is not relevant to this calculation process. Therefore, the answer is that they were able to catch 90 fishes in total throughout the competition if they are on the same team.", "numerical_answer": 90, "gold_answer": "90", "instructions": "Yes, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process. This is because it determines the length of the competition (5 days) and thus the total number of fishes caught by the team.  To calculate the total number of fishes caught by the team, we can add up the number of fishes caught by each member over the 5 days:  Jackson: 6 fishes x 5 days = 30 fishes Jonah: 4 fishes x 5 days = 20 fishes George: 8 fishes x 5 days = 40 fishes  Total number of fishes caught by the team throughout the competition = 30 + 20 + 40 = 90 fishes.  The condition \"In a 5-day Fishing competition\" is therefore relevant to the calculation process, as it determines the total number of fishes caught by the team. The shoe size of Ada is not relevant to this calculation process.\nThe first step is to calculate how many fishes each person was able to catch throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes  George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes they were able to catch throughout the competition is 90 fishes.  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process because it is used to calculate how many fishes Jackson was able to catch throughout the competition. However, the shoe size of Ada is not relevant to the calculation process.\nThe first step is to add up the total number of fishes each person caught per day.   Jackson: 6 fishes per day Jonah: 4 fishes per day  George: 8 fishes per day   Total: 18 fishes per day   The second step is to multiply the total number of fishes caught per day by 5 (since there are 5 days in the competition).   18 fishes per day x 5 days = 90 fishes in total   Therefore, Jackson, Jonah, and George were able to catch a total of 90 fishes throughout the competition if they are on the same team.   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.\" is relevant to the calculation process of the problem since it provides the information needed to calculate the total number of fishes caught throughout the competition.\nFirst, we need to calculate how many fishes each person was able to catch throughout the competition.  Jackson was able to reel a total of 6 fishes per day, so he was able to catch 30 fishes in total throughout the competition.  Jonah was able to reel 4 fishes per day, so he was able to catch 20 fishes in total throughout the competition.  George was able to reel 8 fishes per day, so he was able to catch 40 fishes in total throughout the competition.  Now, we add all the fishes that each person was able to catch throughout the competition:  30 + 20 + 40 = 90 fishes  So, the answer is that they were able to catch 90 fishes in total throughout the competition.  The condition \"The shoe size of Ada is 6.\" is not relevant to the calculation process, as it has nothing to do with the number of fishes that they were able to catch throughout the competition.", "equation": "The shoe size of Ada is 6.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.0054860906675457954]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Ada bought 5 tomatoes from the grocery store. How many brownies did Annie have left?", "reasoning_path": "First, Annie gave half of her original 20 brownies to the school administrator, so she had 10 brownies left. Second, she gave half of her remaining 10 brownies to her best friend, Carl, so she had 5 brownies left. Finally, she gave 2 more brownies to her friend, Simon, so she had 3 brownies left. Therefore, the answer to the question \"How many brownies did Annie have left?\" is 3. The condition \"Ada bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "numerical_answer": 3, "gold_answer": "3", "instructions": "First, Annie gave half of her original 20 brownies to the school administrator, so she had 10 brownies left.  Second, she gave half of her remaining 10 brownies to her best friend, Carl, so she had 5 brownies left.  Finally, she gave 2 more brownies to her friend, Simon, so she had 3 brownies left.  Therefore, the answer to the question \"How many brownies did Annie have left?\" is 3. The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process because it was the original amount of brownies that Annie had, which was then used for the calculation process.\nAnnie brought 20 brownies to school. She gave half of them (10) to the school administrator, and half of the remaining (10) to her best friend, Carl. This means that Annie had 5 brownies left after giving Carl his portion. After giving two of these brownies to her friend, Simon, Annie had 3 brownies left.  The condition \"Ada bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Ada bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.11288497596979141]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. The height of Tom is 50 feet. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. Next, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Finally, if the total number of fish in the aquarium is 80, then there must be 15 green fish. Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem. The fact that the height of Tom is 50 feet is not relevant to the calculation process since it does not affect the number of green fish. Therefore, the answer is 15 green fish.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. Then, we know there are 15 fewer orange fish than blue fish, so there are 25 orange fish. Finally, since the total number of fish in the aquarium is 80, we can subtract the 40 blue fish and 25 orange fish from 80 to get the number of green fish: 80 - 40 - 25 = 15 green fish. The condition is relevant to the calculation process, as it tells us the number of fish in each color.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.  Next, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.  Finally, if the total number of fish in the aquarium is 80, then there must be 15 green fish.  Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem.\nFirst, we know that there are blue fish and orange fish in the aquarium, and that the blue fish make up half of the total number of fish. So, we can calculate the number of blue fish:  Blue Fish = 80 / 2 = 40  Next, we know that there are 15 fewer orange fish than blue fish. So, we can calculate the number of orange fish:  Orange Fish = 40 - 15 = 25  Finally, we know that the total number of fish in the aquarium is 80. So, we can calculate the number of green fish:  Green Fish = 80 - 40 - 25 = 15  The answer is 15.  The condition \"The height of Tom is 50 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 50 feet.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.09707611054182053]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Mary is 15 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so if Grover bought 3 boxes, he would have bought 60 face masks. Since each box costs $15, Grover's total cost would be $45. Step 2: Calculate how much Grover will make when he sells the 3 boxes of face masks. Since Grover plans to sell each box of face masks for $0.50, he will make $30 when he sells all 3 boxes. Step 3: Calculate Grover's total profit. To calculate Grover's total profit, we need to subtract the cost of the 3 boxes from the money he will make when he sells them. Since Grover's cost is $45 and he will make $30 when he sells the boxes, his total profit will be $15. Therefore, Grover's total profit will be $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the 3 boxes and the money Grover will make when he sells them. The height of Mary is not relevant to the calculation process. Therefore, Grover's total profit will be", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, Grover needs to calculate how much he spent on the 3 boxes of face masks. We know that each box has 20 face masks, and Grover bought the 3 boxes for $15. This means that he spent $15 on the 3 boxes of face masks.  Next, Grover needs to calculate how much he will make if he sells the face masks for $0.50 each. For this, we need to know how many face masks he has. Since each box has 20 face masks, Grover has 60 face masks in total. If he sells them for $0.50 each, he will make a total of $30.  Finally, Grover can calculate his total profit by subtracting his total expenses from his total earnings. He spent $15 on the 3 boxes of face masks, and he made $30 from selling them. Therefore, his total profit is $15.  Therefore, the condition \"Grover bought 3 boxes of face masks.\" is relevant to the calculation process of the problem \"If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?\", as it allows us to calculate the total number of face masks Grover has, which is necessary to calculate the total earnings from the sale of the face masks.\nGrover bought 3 boxes of face masks for $15. Each box has 20 face masks. So, he bought 60 face masks in total. He plans to sell them for $0.50 each. That means, each face mask will be sold for $0.50. So, the total profit will be $30 ($0.50 * 60). The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of this problem because it helps to work out the total profit.\nGrover bought 3 boxes of face masks, each box having 20 face masks. So, in total he bought 60 face masks. If he plans to sell them for $0.50 each, then the total amount he will make from selling them is:  Total Profit = Number of Masks x Price per Mask  Total Profit = 60 x $0.50  Total Profit = $30  The condition \"The height of Mary is 15 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Mary is 15 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.18304482102394104]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Mary has read 10 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Mary has read 10 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so she sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so she sold 28 tickets (16/2 + 4 = 28).  Therefore, the total number of tickets sold is 16 + 32 + 28 = 76.  Since there are 100 tickets to be sold, 24 tickets need to be sold.  Yes, the condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem.\nJude sold 16 tickets, so Andrea sold 32 tickets, and Sandra sold 24 tickets. This means that a total of 72 tickets have been sold. We need to sell 28 tickets more to get to the total of 100 tickets. The condition about Mary reading 10 books in the past year is not relevant to this calculation.", "equation": "Mary has read 10 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.17317478358745575]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. The height of Ada is 10 feet. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of chocolate bars, M&Ms, and marshmallows Amy has. The height of Ada is not relevant to the calculation process. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms, and 6 times as many marshmallows.  5 chocolate bars = 5 candies  7 times as many M&Ms = 7 x 5 = 35 candies  6 times as many marshmallows = 6 x 35 = 210 candies  Total number of candies = 5 + 35 + 210 = 250 candies  If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.  The condition \"She has 5 chocolate bars\" is relevant to the calculation process because it is the starting point of the calculation. Without it, the calculation would not be possible.\nAmy has 5 chocolate bars.  7 times as many M&Ms as chocolate bars means that she has 35 M&Ms.  6 times as many marshmallows as M&Ms means that she has 210 marshmallows.   So in total, she has 250 candies.   If Amy fills each basket with 10 candies, she will fill 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, because it was used to figure out the amount of M&Ms that Amy has.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 5*7 = 35 M&Ms.  And 6 times as many marshmallows as M&Ms, so she has 35*6 = 210 marshmallows.  In total, she has 5 + 35 + 210 = 250 candies.  If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it tells us how many marshmallows Amy has. Without this condition, we would not be able to determine the total number of candies Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars (35 M&Ms), and 6 times as many marshmallows as M&Ms (210 marshmallows). If Amy fills each basket with 10 candies, she will need a total of 30 baskets (5 chocolate bars, 35 M&Ms, and 210 marshmallows). The condition \"The height of Ada is 10 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 10 feet.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.29990559816360474]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Mary has read 50 books in the past year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of pieces of popcorn that the four friends can eat. Answer: 90 + 60 + 60 + 60 = 270 pieces of popcorn.   Step 2: Divide the total number of pieces of popcorn by the number of pieces of popcorn in one serving. Answer: 270/30 = 9 servings.   Step 3: Answer the original question. Answer: Jared should order 9 servings of popcorn for all of them.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of this problem. Without this condition, we would not be able to calculate how many servings Jared needs to order for all of them.  Mary's condition that she has read 50 books in the past year is not relevant to the calculation process of this problem.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. That means that the four of them together can eat 90 + 60 + 60 + 60 = 270 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, we can divide 270 by 30 to get the number of servings they need: 270 姊 30 = 9 servings.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of this problem. Without this condition, we would not be able to calculate how many servings Jared needs to order for all of them.\nStep 1: Calculate the total number of pieces of popcorn that the four friends can eat.  Answer: 90 + 60 + 60 + 60 = 270 pieces of popcorn   Step 2: Divide the total number of pieces of popcorn by the number of pieces of popcorn in one serving.  Answer: 270/30 = 9 servings   Step 3: Answer the original question.  Answer: Jared should order 9 servings of popcorn for all of them.   The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate how many pieces of popcorn the four people can eat in total. We know Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. So the total number of pieces of popcorn they can eat is 90 + 60 + 60 + 60 = 270.   Next, we need to calculate how many servings of popcorn they need to order. We know that each serving has 30 pieces of popcorn. So, we need to divide 270 by 30 to get the number of servings they need to order.   270 / 30 = 9  Therefore, Jared needs to order 9 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process because it tells us how many pieces of popcorn the four people can eat in total, which is necessary for us to calculate how many servings of popcorn they need to order.\nJared needs 90 pieces and each of his friends needs 60 pieces. That's a total of 300 pieces. Since each serving has 30 pieces, this means that Jared needs to order 10 servings of popcorn to make sure everyone gets enough.   The condition that Mary has read 50 books in the past year is not relevant to the calculation process of this problem.", "equation": "Mary has read 50 books in the past year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.05737898871302605]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Mary has read 50 books in the past year. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the total money combined between Jane and Jean. Jane and Jean have a combined total of $76. Step 2: Calculate the total money Jane has. Jean has three times as much money as Jane, so Jane has $76/4 = $19. Step 3: Calculate the total money Jean has. Jane has $19, so Jean has 3 x 19 = $57. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The fact that Mary has read 50 books in the past year does not affect the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we know that Jean has three times as much money as Jane. So, if we let \"x\" represent the amount of money Jane has, then Jean has 3x.  Second, we know that the combined total of their money is $76. That means that the equation 3x + x = 76.  Third, we can solve for x. So, x = 24. That means that Jean has 3*24 = 72 dollars.  So, Jean has $72 and Jane has $24.  The condition \"They have a combined total of $76.\" is relevant to the calculation process of the problem \"How much money does Jean have?\" because it tells us the total amount of money that they have together, which is necessary to solve the equation.\nJean has three times as much money as Jane, so if we divide the total amount ($76) by 4, we get $19. That means that Jane has $19 and Jean has $57. The condition \"Mary has read 50 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 50 books in the past year.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.13274013996124268]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Tom bought 20 tomatoes from the grocery store. How many pounds of garbage did Zane pick up?", "reasoning_path": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Therefore, the answer is 62 pounds of garbage. The condition \"Tom bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of this problem and can be ignored.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process, because it is used to calculate the amount of garbage that Dewei picked up, which is then used to calculate the amount of garbage that Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process, since it allowed us to calculate the amount of garbage picked up by Dewei, which was then used to calculate the amount of garbage picked up by Zane.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, which means he picked up 62 pounds of garbage.   The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because it helps us determine how much garbage Zane picked up.   Tom buying 20 tomatoes from the grocery store is not relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\"\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, which means Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, which means Zane picked up 62 pounds of garbage.  Therefore, the answer is 62 pounds of garbage.  The condition \"Tom bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of this problem and can be ignored.", "equation": "Tom bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.1933077722787857]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The height of Emma is 20 feet. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each ride. The height of Emma is not relevant to the calculation process. Therefore, Turner needs 21 tickets.", "numerical_answer": 21, "gold_answer": "21", "instructions": "The first step is to calculate the number of tickets for each ride:   Rollercoaster: 3 x 4 = 12 tickets  Catapult: 2 x 4 = 8 tickets  Ferris wheel: 1 x 1 = 1 ticket   Therefore, Turner needs 21 tickets in total.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process because it tells us how many times Turner wants to ride each ride, which is used to calculate the number of tickets needed for each ride.\nFirst, Turner needs to ride the rollercoaster 3 times, which costs 3 x 4 = 12 tickets.  Then, Turner needs to ride the Catapult 2 times, which costs 2 x 4 = 8 tickets.  Finally, Turner needs to ride the Ferris wheel once, which costs 1 ticket.  Therefore, Turner needs 12 + 8 + 1 = 21 tickets.  The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process as Turner needs to pay 4 tickets for each time he rides the rollercoaster.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel, which makes a total of 6 tickets. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process because it specifies the cost of each ride. Without the condition, we would not know how many tickets Turner needs.   Therefore, Turner needs 6 tickets to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. The height of Emma is not relevant to this question.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. All together, he needs 12 tickets.   The condition \"The height of Emma is 20 feet\" is not relevant to the calculation process of this problem. Therefore, the answer to the question \"How many tickets does Turner need?\" is 12 tickets.", "equation": "The height of Emma is 20 feet.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.02104872092604637]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Emma has read 10 books in the past year. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests who will be eating burgers. Alex invited 10 friends over, but 1 of them doesn't eat meat and 1 of them doesn't eat bread, so there are 8 guests who will be eating burgers. Step 2: Calculate the number of burgers needed. Alex will be cooking 3 burgers for each guest, so he needs 8 x 3 = 24 burgers. Step 3: Calculate the number of buns needed. Each burger needs a bun, so Alex needs 24 buns. Step 4: Calculate the number of packs of buns needed. Each pack of buns comes with 8 buns, so Alex will need 3 packs of buns (24/8 = 3). Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of guests who will be eating burgers and the number of buns needed. Emma's condition does not affect the number of guests or the number of buns needed, so it is not relevant to the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex wants to cook 3 burgers for each guest (including himself). 10 guests (including himself) minus 1 friend who does not eat meat and 1 friend who does not eat bread means that there are 8 guests who will be eating burgers with buns. Each person will eat 3 burgers, so 8 x 3 = 24 burgers. Since there are 8 buns in each pack, Alex will need to buy 3 packs of buns in order to make sure that each guest has enough buns for their burgers.  Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of the problem. Without this condition, it would be impossible to calculate how many buns Alex needs to buy.\nAlex had 10 friends over and 1 of them was vegetarian, so he will not need any burgers for them. That leaves 9 people who will be eating burgers. Alex was planning to cook 3 burgers for each person, so he needs 9 x 3 = 27 burgers. Since each pack of buns comes with 8, he will need 4 packs of buns, so the answer is 4 packs. The condition that Alex invited 10 friends over is relevant to the calculation process, as it is the number of people who will be eating burgers and therefore the number of burgers Alex needs to buy.\nAlex has 10 guests, 9 of whom are eating burgers (1 of them is bringing their own food). He needs 3 burgers for each of those 9 people, so he needs a total of 27 burgers. Since the burger buns come 8 to a pack, he will need 4 packs of buns.  So, the condition \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\" as it does not affect the number of packs of buns he would need to buy.\nAlex has 10 friends coming, but 1 friend doesn't eat meat and another doesn't eat bread, so Alex will only be cooking burgers for 8 of them. 3 burgers for each guest means he needs to cook 24 burgers in total. Each burger needs a bun, so he needs to buy 24 buns. Since the buns come 8 to a pack, he will need 3 packs of buns.   Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\" because it tells us how many buns come in each pack and helps us determine how many packs of buns Alex needs to buy.\nAlex needs to serve 3 burgers to each of the 10 guests, which means he needs 30 burgers in total. Since one of the guests is not eating meat and one is not eating bread, Alex only needs 28 burgers and 28 buns. As each pack of buns contains 8 buns, Alex will need 4 packs of buns in total.   The condition \"Emma has read 10 books in the past year\" is not relevant to the calculation process.", "equation": "Emma has read 10 books in the past year.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.06838248670101166]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Mary bought 6 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed for the cookout. Alex planned to cook 3 burgers for each guest, and he invited 10 friends over. That means he needs to cook 30 burgers. Step 2: Calculate the number of buns needed for the cookout. Alex's friends don't need buns if they don't eat bread, so he only needs to prepare buns for 8 people. That means he needs to buy 24 buns. Step 3: Calculate the number of packs of buns needed. The buns come 8 to a pack, so he needs 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the cookout. The fact that Mary bought 6 tomatoes from the grocery store does not affect the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for 10 guests minus the 1 friend who doesn't eat meat and the 1 friend who doesn't eat bread. That leaves 8 guests who will need buns. Since Alex is planning to cook 3 burgers per guest, he will need 8 x 3 or 24 burgers. Since each pack of buns comes with 8 buns, Alex will need 3 packs of buns.  So, the answer is 3 packs of buns.  The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process, as it determines how many burgers he needs to cook, and therefore how many buns he will need to buy.\nAlex needs to buy enough burger buns for the 9 meat-eating guests. Since each pack of buns has 8 buns, he will need to buy 3 packs of buns (24 buns). The condition \"and had invited 10 friends over\" is not relevant to the calculation process since it only affects the number of burgers that Alex needs to cook. Mary's purchase of 6 tomatoes is also irrelevant. Therefore, the answer is Alex needs to buy 3 packs of buns.\nAlex needs to buy buns for the burgers.  He needs to cook 3 burgers for each guest and he has 10 guests.  One of his friends doesn't eat meat and said they would bring their own food, but this has no affect on the number of buns he needs to buy so we can ignore this condition.  Another one of his friends doesn't eat bread and will not need the buns, so we need to subtract 1 from the total number of burgers that need buns.  The burger buns come 8 to a pack, so Alex will need to buy 5 packs of buns.   Mary buying 6 tomatoes from the grocery store is irrelevant to the calculation process of this problem.\nAlex has 10 friends coming over, but one of them doesn't eat meat and one of them doesn't eat bread, so they won't need a burger or a bun. That means there are 8 people who will need burgers with buns, and since he plans to cook 3 burgers per person, he will need 24 burgers in total. Since each pack of buns contains 8 buns, he will need 3 packs of buns. So Alex will need to buy 3 packs of buns, and 6 tomatoes from the grocery store.  Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of the problem. Knowing that the buns come 8 to a pack is essential in order to calculate how many packs of buns Alex needs to buy.\nAlex needs to cook 3 burgers for each of 9 guests (10 - 1 = 9). That means he needs to cook 27 burgers. He needs to buy buns for 27 burgers, and each pack contains 8 buns, so he will need 4 packs of buns.  The condition \"Mary bought 6 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Mary bought 6 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.34704646468162537]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Emma has read 20 books in the past year. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate how many sets of cards Jim gave away. He gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. This means he gave away 15 sets of cards. Step 2: Calculate how many individual cards were in those 15 sets. Each set has 13 trading cards, so 15 sets is equal to 195 cards. Step 3: Calculate how many cards Jim had left. He had 365 cards total, and gave away 195 cards, so he had 170 cards left. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Jim and the number of sets of cards he gave away. Emma's condition does not affect the number of sets Jim gave away, so it is not relevant to the calculation process. Therefore, the answer is Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "First, we need to calculate how many sets of cards Jim gave away. He gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. This means he gave away 15 sets of cards.  Next, we need to calculate how many individual cards were in those 15 sets. Each set has 13 trading cards, so 15 sets is equal to 195 cards.  Finally, we need to calculate how many cards Jim had left. He had 365 cards total, and gave away 195 cards, so he had 170 cards left.  So, the answer is Jim gave away 195 trading cards.   The condition \"Jim had 365 trading cards\" is relevant to the calculation process, because it allows us to determine how many cards Jim had left after giving away the sets of cards.\nStep 1: Jim had 365 trading cards.  Step 2: He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Step 3: Emma has read 20 books in the past year.  Step 4: How many cards did Jim give away, assuming 1 set has 13 trading cards?  Answer: Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards away.  The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process, as it tells us how many sets Jim gave away to his brother, which is necessary in order to calculate how many cards he gave away in total.\nJim has 365 trading cards, so he gave away 8 sets of cards to his brother and 5 sets of cards to his sister. That means he gave away 8 x 13 + 5 x 13 = 169 trading cards. The condition about Emma has no relevance to the calculation process of this problem.\nJim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, the total number of cards Jim gave away is 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  The condition \"and 2 sets of cards to his friend\" is relevant to the calculation process of the problem because it tells us how many sets of cards Jim gave away, which is necessary for us to calculate the total number of cards he gave away.\n1) Jim had 365 trading cards. 2) He gave 8 sets of cards to his brother, which is 8 x 13 = 104 cards. 3) He gave 5 sets of cards to his sister, which is 5 x 13 = 65 cards. 4) He gave 2 sets of cards to his friend, which is 2 x 13 = 26 cards.  So the total number of cards Jim gave away is 104 + 65 + 26 = 195 cards.  The condition \"Emma has read 20 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Emma has read 20 books in the past year.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.04490741714835167]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Ada bought 5 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Ada bought 5 tomatoes from the grocery store does not affect the number of tickets needed, so it is", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner needs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. This means Turner needs 4*3+4*2+1=17 tickets. The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process because it tells us how many times Turner wants to ride each ride. Without this information, we wouldn't know how many tickets Turner needs.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once.  That means he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel.   So, in total, Turner needs 12 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process, since it indicates how many tickets are needed for the rollercoaster ride.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This makes a total of 12 tickets for Turner. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant as it helps us calculate the number of tickets needed for each ride. The fact that Ada bought 5 tomatoes from the grocery store is not relevant to the calculation process.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. So, Turner needs 3 x 4 + 2 x 4 + 1 = 15 tickets.   The condition \"Ada bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem, \"How many tickets does Turner need?\". The number of tickets needed to ride the rides is not affected by the tomatoes that Ada purchased.", "equation": "Ada bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, -0.020962491631507874]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The height of Ada is 10 feet. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. Granger bought 12 cans of Spam, which cost $3 per can. Therefore, the total amount he paid for the Spam is $36. He bought 3 jars of peanut butter, which cost $5 per jar. Therefore, the total amount he paid for the peanut butter is $15. He bought 4 loaves of bread, which cost $2 per loaf. Therefore, the total amount he paid for the bread is $8.  Step 2: Add up all the costs to get the total amount. $36 + $15 + $8 = $59.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost of one can of Spam, one jar of peanut butter, or one loaf of bread. Therefore, the total amount Granger paid was $59. The height of Ada is not relevant to the calculation process.", "numerical_answer": 59, "gold_answer": "59", "instructions": "We need to calculate the total cost of the 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread. The cost of 12 cans of Spam is $3 x 12 = $36. The cost of 3 jars of peanut butter is $5 x 3 = $15. The cost of 4 loaves of bread is $2 x 4 = $8. The total amount he paid is $36 + $15 + $8 = $59.  Yes, the condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem. This condition provides the cost of one can of Spam, which is necessary for calculating the total cost of 12 cans of Spam.\n1. Granger bought 12 cans of Spam, which cost $3 per can. Therefore, the total amount he paid for the Spam is $36.  2. Granger bought 3 jars of peanut butter, which cost $5 per jar. Therefore, the total amount he paid for the peanut butter is $15.  3. Granger bought 4 loaves of bread, which cost $2 per loaf. Therefore, the total amount he paid for the bread is $8.   Therefore, the total amount he paid for all the items is $36 + $15 + $8 = $59.   The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process because it affects the total amount he paid for the peanut butter. Without this condition, we would not know how much he paid for the peanut butter.\nFirst, we need to calculate how much Granger paid for each item. He bought 12 cans of Spam, which cost $3 per can, so he paid $36 for Spam. He bought 3 jars of peanut butter, which cost $5 per jar, so he paid $15 for peanut butter. Lastly, he bought 4 loaves of bread, which cost $2 per loaf, so he paid $8 for bread.   Now that we have the cost of each item, we can calculate the total amount he paid. He paid $36 for Spam, $15 for peanut butter, and $8 for bread, so the total amount he paid is $59.   Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process. Without this condition, we would not know how much Granger paid for the bread, and we would not be able to calculate the total amount he paid.\nStep 1: Calculate the cost of each item:  Spam: 12 cans x $3/can = $36  Peanut Butter: 3 jars x $5/jar = $15  Bread: 4 loaves x $2/loaf = $8  Step 2: Add up all the costs to get the total amount:  $36 + $15 + $8 = $59  Answer: The total amount Granger paid was $59.  The condition \"The height of Ada is 10 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 10 feet.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.025569146499037743]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Mary has read 20 books in the past year. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Mary's condition does not affect the number of tickets Turner needs, so it is not relevant to the calculation process. Therefore, the number of tickets Turner needs is 21.", "numerical_answer": 21, "gold_answer": "21", "instructions": "The first condition, \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times,\" is relevant to the calculation process of the problem because it tells us how many times Turner wants to ride each ride. This information is important for calculating the number of tickets Turner needs.  To calculate the number of tickets Turner needs, we must first multiply the number of times Turner wants to ride each ride by the number of tickets required for each ride. For the rollercoaster, Turner needs 3 times 4 tickets, or 12 tickets. For the Catapult, Turner needs 2 times 4 tickets, or 8 tickets. For the Ferris wheel, Turner needs 1 times 1 ticket, or 1 ticket.  Therefore, Turner needs a total of 12 + 8 + 1 = 21 tickets.  The condition \"Mary has read 20 books in the past year\" is not relevant to the calculation process of the problem because it has nothing to do with the number of tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So that is 3 x 4 tickets for the rollercoaster, 2 x 4 tickets for the Catapult and 1 ticket for the Ferris wheel. That adds up to 19 tickets. So, Turner needs 19 tickets.   Yes, condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\" because the number of tickets Turner needs is based on the cost of each ride. If the cost of the rollercoaster was different, the total number of tickets Turner needs would be different.\nTurner needs to ride the rollercoaster 3 times. This will require 3 x 4 = 12 tickets.  He needs to ride the Catapult 2 times. This will require 2 x 4 = 8 tickets.  He needs to ride the Ferris wheel once. This will require 1 ticket.   So, in total, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process since it tells us how many tickets are needed for each ride. Without this information, we would not be able to calculate the total number of tickets needed.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. This means that he needs 3*4 + 2*4 + 1 = 15 tickets in total.   The condition \"Mary has read 20 books in the past year\" is not relevant to the calculation process of problem \"How many tickets does Turner need?\" Therefore, the answer is still 15 tickets.", "equation": "Mary has read 20 books in the past year.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.02551618032157421]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The shoe size of Emma is 100. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes, 4 fourth grade classes, and 4 fifth grade classes. Each third grade class has 30 students, each fourth grade class has 28 students, and each fifth grade class has 27 students. This totals to 5 x 30 + 4 x 28 + 4 x 27 = 570 students. Step 2: Calculate the cost of one hamburger. Each student gets a hamburger, which costs $2.10. So, one hamburger costs $2.10. Step 3: Calculate the cost of one serving of carrots. Each student gets some carrots, which cost $0.50. So, one serving of carrots costs $0.50. Step 4: Calculate the cost of one cookie. Each student gets a cookie, which costs $0.20. So, one cookie costs $0.20. Step 5: Calculate the cost of one lunch for all the students. Each lunch contains one hamburger, some carrots, and a cookie. So, one lunch costs $2.10 + $0.50 + $0.20 = $2.80. Step 6: Calculate the total cost of all the lunches. There are 570 students, so the total", "numerical_answer": 1596.0, "gold_answer": "1036", "instructions": "First, we need to calculate the total cost of one lunch for all the students. To do this, we need to calculate the total number of students and the cost of each item for them.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 450 students.  A hamburger costs $2.10, carrots cost $0.50, and a cookie costs $0.20. So, one lunch for all the students costs 450 x (2.10 + 0.50 + 0.20) = $1095.  The shoe size of Emma is not relevant to the calculation process of the problem.\nThe first step is to calculate the total number of students.   There are 5 third grade classes with 30 students each = 5 x 30 = 150 students  4 fourth grade classes with 28 students each = 4 x 28 = 112 students  4 fifth grade classes with 27 students each = 4 x 27 = 108 students   Total number of students = 150 + 112 + 108 = 370 students   The second step is to calculate the cost of one lunch for all the students.   Hamburgers cost $2.10 each, carrots cost $0.50 each, and cookies cost $0.20 each.   Total cost of hamburgers = 2.10 x 370 = $774  Total cost of carrots = 0.50 x 370 = $185  Total cost of cookies = 0.20 x 370 = $74   Total cost of one lunch for all the students = $774 + $185 + $74 = $1,033   The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it is used to calculate the total number of students, which is necessary to calculate the total cost of the lunch.\nFirst, we need to calculate the number of students that will be served. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there will be a total of 5 * 30 + 4 * 28 + 4 * 27 = 696 students.  We then need to calculate the cost of one lunch for each student. One lunch includes a hamburger ($2.10), some carrots ($0.50), and a cookie ($0.20). This means that one lunch costs a total of $2.80.  Finally, we can calculate the total cost for all the students. This is simply the number of students (696) multiplied by the cost of one lunch ($2.80), which gives us a total of $1,952.80.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process because it informs us of the total number of students that will be served (696). Without this information, it would be impossible to calculate the total cost for all the students.\nFirst, we need to calculate the number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are a total of (5*30)+(4*28)+(4*27)=399 students in the school.  Next, we need to calculate the cost for one lunch for all the students. Each student gets a hamburger, carrots, and a cookie. The hamburger costs $2.10, the carrots cost $0.50, and the cookie costs $0.20. This means that one lunch for all the students costs (399*2.10)+(399*0.50)+(399*0.20)= $913.90.  The condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process of the problem, since it is used to calculate the cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in the elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 590 students.  Now, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. That means the total cost for one lunch for all the students is 590 x (2.10 + 0.50 + 0.20) = $1527.00.   So, the answer is $1527.00.  The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it is necessary to include the cost of the carrots in the calculation.\nFirst, we need to figure out how many hamburgers, carrots, and cookies are needed.   Hamburgers: Third grade classes: 5 x 30 = 150 hamburgers Fourth grade classes: 4 x 28 = 112 hamburgers Fifth grade classes: 4 x 27 = 108 hamburgers  Total hamburgers needed = 370  Carrots: Third grade classes: 5 x 30 = 150 carrots Fourth grade classes: 4 x 28 = 112 carrots Fifth grade classes: 4 x 27 = 108 carrots  Total carrots needed = 370  Cookies: Third grade classes: 5 x 30 = 150 cookies Fourth grade classes: 4 x 28 = 112 cookies Fifth grade classes: 4 x 27 = 108 cookies  Total cookies needed = 370  Then, we need to calculate the cost for each item.   Hamburgers: 370 x $2.10 = $777 Carrots: 370 x $0.50 = $185 Cookies: 370 x $0.20 = $74  Therefore, the cost for one lunch for all the students is $777 + $185 + $74 = $1,036.   The condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process, as it is needed to determine the cost of the cookies.\nThe first step is to calculate the number of students in the school. We have 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that we have a total of 5 * 30 + 4 * 28 + 4 * 27 = 420 students.  The second step is to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means that one lunch for all the students costs $2.10 * 420 + 0.50 * 420 + 0.20 * 420 = $945.00.  The condition \"The shoe size of Emma is 100.\" is not relevant to the calculation process of problem \"How much does one lunch for all the students cost?\" since it has nothing to do with the number of students or the cost of the items.", "equation": "The shoe size of Emma is 100.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.03757370263338089]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Emma bought 5 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate how many pairs of shoes the cobbler can mend in a day. Since he can mend 3 pairs of shoes in an hour and he works 8 hours each day from Monday to Thursday, he can mend 24 pairs of shoes in a day.   Step 2: Calculate how many pairs of shoes the cobbler can mend in a week. Since he works 8 hours each day from Monday to Thursday, he can mend 24 pairs of shoes in a day. If we multiply this by 4 days (Monday to Thursday), he can mend 96 pairs of shoes in 4 days. On Friday, he only works from 8am to 11am, which means he can mend 9 pairs of shoes on Friday. So, in total he can mend 105 pairs of shoes in a week. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\" because it tells us that the cobbler can only work 3 hours on Friday, which means he can only mend 9 pairs of shoes. The condition \"Emma", "numerical_answer": 105, "gold_answer": "105", "instructions": "On Monday, Tuesday, Wednesday, and Thursday, the cobbler works 8 hours each day, so he can mend 24 pairs of shoes (8 hours x 3 pairs of shoes per hour = 24 pairs of shoes).   On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes (3 hours x 3 pairs of shoes per hour = 9 pairs of shoes).   So, in total, he can mend 33 pairs of shoes in a week (24 pairs + 9 pairs = 33 pairs of shoes).  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". Without this information, it would be impossible to determine how many pairs of shoes can the cobbler mend in a week.\nThe cobbler can mend 3 pairs of shoes in one hour, so in 8 hours he can mend 24 pairs of shoes.   Therefore, from Monday to Thursday, he can mend 24 pairs of shoes per day, which totals 96 pairs of shoes.   Additionally, he can work from 8am to 11am on Friday, which is 3 hours. During that time, he can mend 9 pairs of shoes.   Altogether, the cobbler can mend a total of 105 pairs of shoes in a week.   The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process. Without this information, we would not be able to accurately determine how many pairs of shoes the cobbler can mend in a week.\nFirst, calculate how many pairs of shoes the cobbler can mend in a day. Since he can mend 3 pairs of shoes in an hour and he works 8 hours each day from Monday to Thursday, he can mend 24 pairs of shoes in a day.   Second, calculate how many pairs of shoes the cobbler can mend in a week. Since he works 8 hours each day from Monday to Thursday, he can mend 24 pairs of shoes in a day. If we multiply this by 4 days (Monday to Thursday), he can mend 96 pairs of shoes in 4 days. On Friday, he only works from 8am to 11am, which means he can mend 9 pairs of shoes on Friday. So, in total he can mend 105 pairs of shoes in a week.  Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\" because it tells us that the cobbler can only work 3 hours on Friday, which means he can only mend 9 pairs of shoes.\nThe cobbler can mend 3 pairs of shoes in an hour.  For the whole week, he works for 8 hours each day from Monday to Thursday and 3 hours on Friday.  This adds up to 35 hours in total.  Therefore, the cobbler can mend 35 x 3 = 105 pairs of shoes in a week.  The condition \"Emma bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.05722188204526901]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Ada bought 30 tomatoes from the grocery store. How much money does Jean have?", "reasoning_path": "Step 1: Calculate how much money Jane has. We know that Jean has three times as much money as Jane, so we can say that Jane has a quarter of the combined total of $76. This means that Jane has a total of $19.  Step 2: Calculate how much money Jean has. We know that Jean has three times as much money as Jane, so we can say that Jean has three quarters of the combined total of $76. This means that Jean has a total of $57.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem, as it provides us with the total amount of money that they have together, which is then used to calculate the amount of money that Jean has.  Therefore, Jean has $57. The condition \"Ada bought 30 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to calculate how much money Jane has. We know that Jean has three times as much money as Jane, so we can say that Jane has a quarter of the combined total of $76. This means that Jane has a total of $19.  Now, we can calculate how much money Jean has. We know that Jean has three times as much money as Jane, so we can say that Jean has three quarters of the combined total of $76. This means that Jean has a total of $57.  The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem, as it provides us with the total amount of money that they have together, which is then used to calculate the amount of money that Jean has.\nGiven that Jean has three times as much money as Jane and they have a combined total of $76, we can determine the amount of money Jane has by subtracting Jean's amount from the total.   Since Jean has three times as much money as Jane, we can set up a proportion:  3x = 76  x = 76/3 = $25.33  Therefore, Jean has $76 - $25.33 = $50.67.  The condition \"Ada bought 30 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Ada bought 30 tomatoes from the grocery store.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.08402039855718613]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The height of Emma is 200 feet. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate how much water Violet and her dog will need for the hike. Since Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour, for 200 feet of hiking, they will need 800 ml + 400 ml = 1200 ml of water.  Step 2: Calculate how many hours they can hike with the given water supply. Since Violet can carry 4.8 L of water, she has 4.8 L * 1000 ml/L = 4800 ml of water available for the hike. Dividing 4800 ml by 1200 ml per hour, we get 4 hours. Therefore, Violet and her dog can spend 4 hours hiking with the given water supply.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it tells us how much water Violet and her dog need for the hike. The height of Emma is 200 feet is not relevant to the calculation process of the problem.  Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water she can carry.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog will need for the hike. Since Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour, for 200 feet of hiking, they will need 800 ml + 400 ml = 1200 ml of water.  Second, we need to calculate how many hours they can hike with the given water supply. Since Violet can carry 4.8 L of water, she has 4.8 L * 1000 ml/L = 4800 ml of water available for the hike. Dividing 4800 ml by 1200 ml per hour, we get 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking with the given water supply. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it tells us how much water Violet and her dog need for the hike.\nViolet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour.  This means that in one hour, Violet and her dog together need 1,200 ml of water.  Since Violet can carry 4.8 L of water, that means she can carry 4,800 ml of water.  Therefore, with her current amount of water, Violet and her dog can hike for 4 hours. (4,800 ml/1,200 ml per hour = 4 hours).  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process. Without this information, it would not be possible to calculate how many hours Violet and her dog can spend hiking.\nStep 1: Calculate the total amount of water needed:  Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that for every hour hiked, Violet and her dog together need a total of 1200 ml of water.   Step 2: Calculate how many hours they can hike:  Violet can carry 4.8 L of water, so she can hike for a total of 4.8 L / 1200 ml = 4 hours.   Step 3: Answer the question:  Violet and her dog can spend 4 hours hiking with the 4.8 L of water she can carry.  The height of Emma is 200 feet is not relevant to the calculation process of the problem.", "equation": "The height of Emma is 200 feet.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.12449179589748383]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The height of Mary is 80 feet. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops and netbooks sold. Since half of the sales are laptops, that means they sold 36 laptops. Since one-third of the sales are netbooks, that means they sold 24 netbooks. Step 2: Calculate the number of desktop computers sold. Since the store sold a total of 72 computers and we already know how many laptops and netbooks the store sold, we can subtract the number of laptops and netbooks from the total number of computers sold. This gives us 72 - 36 - 24 = 12 desktop computers. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. The height of Mary does not affect the number of desktop computers sold, so it is not relevant to the calculation process. Therefore, the store sold 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we need to calculate how many laptops and netbooks the store sold. Since half of their sales are laptops, that means they sold 36 laptops. Then, since one-third of their sales are netbooks, that means they sold 24 netbooks.   Now, we can calculate how many desktop computers the store sold. Since the store sold a total of 72 computers and we already know how many laptops and netbooks the store sold, we can subtract the number of laptops and netbooks from the total number of computers sold.   So, the store sold 72 - 36 - 24 = 12 desktop computers.   The condition \"The height of Mary is 80 feet\" is not relevant to the calculation process of this problem since it does not give us any information about the number of computers sold.", "equation": "The height of Mary is 80 feet.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.09415615350008011]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Mary bought 25 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items. There are 4 bags of nails which each weigh 5 kg, 12 bags of hammers which each weigh 5 kg, and 10 bags of wooden planks which each weigh 30 kg. This totals 4 x 5 + 12 x 5 + 10 x 30 = 470 kg. Step 2: Calculate the total weight capacity of the crates. Each crate can hold up to 20 kg, and Daryl has 15 crates. This totals 15 x 20 = 300 kg. Step 3: Calculate the amount of weight that Daryl has to leave out. The total weight of the items is 470 kg, and the total weight capacity of the crates is 300 kg. This means that Daryl has to leave out 470 - 300 = 170 kg. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of the items and the capacity of the crates. The fact that Mary bought 25 tomatoes from the grocery store does not affect the calculation process. Therefore, Daryl has to leave out 170 kg from the crates.", "numerical_answer": 170, "gold_answer": "80", "instructions": "Daryl needs to leave out some items to meet the weight limit of 20kg per crate. He has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. The nails and hammers both weigh 5kg each, and the wooden planks weigh 30kg each. So, all together, these items weigh 4x5+12x5+10x30 = 240kg. This is more than the maximum weight limit for each crate, so Daryl will have to leave some out.  The tomatoes Mary bought have no relevance to the calculation process.\nFirst, let's calculate the total weight of the items Daryl has to load. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). That's a total of 140 kg.  Now, we need to subtract this from the total weight limit of the 15 crates, which is 300 kg. That means he will have to leave out 160 kg of material in order to meet the weight limit.  Therefore, Mary's purchase of 25 tomatoes is not relevant to the calculation process of this problem.\nDaryl needs to make sure that the 15 crates do not exceed 20kg each. This means that the total weight of all the items he has to load in the 15 crates should not exceed 300 kg (15 x 20kg).  Daryl has 4 bags of nails, each of which weighs 5kg, 12 bags of hammers, each of which weighs 5 kg, and 10 bags of wooden planks, each of which weighs 30kg. This means that the total weight of all the items he has to load in the 15 crates is 305 kg (4 x 5kg + 12 x 5kg + 10 x 30kg).  Since the total weight of all the items exceeds the maximum weight of 300kg, Daryl will have to leave out some items in order to meet the weight limit. In this case, he will have to leave out 5 kg, which is the difference between the total weight of all the items he has (305kg) and the maximum weight of the 15 crates (300kg).  Therefore, the answer to the question is 5 kg.  The condition \"He has 4 bags of nails to load,\" is relevant to the calculation process of this problem, since it adds 5 kg to the total weight of all the items Daryl has to load in the 15 crates. Without this information, the total weight of all the items would be 300 kg (12 x 5kg + 10 x 30kg), which would be equal to the maximum weight of the 15 crates. Mary's purchase of 25 tomatoes is not relevant to this problem.\nFirst, let's calculate the total weight of all the items that Daryl needs to load: 4 bags of nails (5 kg each) + 12 bags of hammers (5 kg each) + 10 bags of wooden planks (30 kg each) = 140 kg.   Since each crate can hold up to 20 kg, Daryl will need to fill 7.5 crates in order to fit all of the items.   Therefore, he will need to leave out 7.5 crates worth of items, or 150 kg of items.   The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is not relevant to the calculation process for this problem, since the total weight of the items is already calculated.\nFirst, Daryl has 4 bags of nails (5 kg each) and 12 bags of hammers (5 kg each). That's a total of 60 kg. Then, he has 10 bags of wooden planks (30kg each). That's a total of 300 kg. The total weight of the items Daryl has to load is therefore 360 kg. Since the crates can hold a maximum of 20 kg each, Daryl will have to leave out (360-300=60) 60 kg worth of items from the crates. Mary buying 25 tomatoes is not relevant to Daryl's calculation process.\nFirst, we need to calculate the total weight of the items that Daryl has to load. The 4 bags of nails weigh 5kg each, so that's a total of 20kg. The 12 bags of hammers also weigh 5kg each, so that's a total of 60kg. The 10 bags of wooden planks weigh 30kg each, so that's a total of 300kg.   This means that the total weight of the items that Daryl has to load is 380kg.   Now, we need to calculate how much weight Daryl will have to leave out of the crates in order to meet the weight limit. Each crate can hold up to 20kg, and Daryl has 15 crates, so that's a total of 300kg. So, he will have to leave out 80kg in order to meet the weight limit.  Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit. The condition \"each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process, as it means that Daryl can sub-divide the 10 bags of wooden planks in order to reduce the total weight of the items he has to load.\nFirst, let's calculate the total weight of the items Daryl will be loading into the crates:  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg Total = 380 kg  Now let's see how much weight the crates can hold without being overloaded:  15 crates (20 kg each) = 300 kg  Daryl has more weight to load than the crates can hold, so he will have to leave some items out of the crates in order to meet the weight limit.  The total weight of the items he will have to leave out is 380 kg - 300 kg = 80 kg.  Therefore, Daryl will have to leave out 80 kg of items from the crates.  The condition \"Mary bought 25 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Mary bought 25 tomatoes from the grocery store.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.1935688853263855]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Jack bought 10 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "On Monday Natalia rode 40 kilometers and on Tuesday she rode 50 kilometers. On Wednesday she rode 50% fewer kilometers than Tuesday, so 25 kilometers. On Thursday she rode as many as the sum of Monday and Wednesday, so 65 kilometers. Therefore, Natalia rode in total 40 + 50 + 25 + 65 = 180 kilometers.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalia and the number of kilometers she rode each day. Jack's condition does not affect Natalie's ride, so it is not relevant to the calculation process. Therefore, Natalia rode in total 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Tuesday, Natalia rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which means she rode 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which means she rode 65 kilometers. Therefore, Natalia rode in total 40 + 50 + 25 + 65 = 180 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem, as it is used to calculate the number of kilometers she rode on Thursday.\nOn Monday Natalia rode 40 kilometers.  On Tuesday she rode 50 kilometers.  On Wednesday she rode 50% fewer kilometers than Tuesday, so 25 kilometers.  On Thursday she rode as many as the sum of Monday and Wednesday, so 65 kilometers.   So in total Natalia rode 180 kilometers.   The condition about Tuesday being 50 kilometers is relevant to the calculation process, as it is used to calculate how many kilometers were ridden on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% fewer than Tuesday) Thursday: 65 kilometers (sum of Monday and Wednesday)  Total: 180 kilometers  The condition \"On Wednesday she rode 50% fewer kilometers than the day before.\" is relevant to the calculation process of this problem because it provides the information needed to calculate the number of kilometers Natalie rode on Wednesday. Without this information, it would not be possible to calculate the total number of kilometers Natalie rode.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (40+25)  Total: 180 km  The condition \"Jack bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.00222663301974535]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. The shoe size of Emma is 50. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the total number of students in Monica's classes each day. First class: 20 students  Second class: 25 students Third class: 25 students Fourth class: 10 students (half of 20 students in the first class) Fifth class: 28 students  Sixth class: 28 students  Total number of students per day: 20 + 25 + 25 + 10 + 28 + 28 = 136 students  So, the answer to the question is that Monica sees 136 students each day. Step 2: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The shoe size of Emma is not relevant to the calculation process. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "For the first step, we need to calculate the total number of students in Monica's classes each day.   First class: 20 students  Second class: 25 students Third class: 25 students Fourth class: 10 students (half of 20 students in the first class) Fifth class: 28 students  Sixth class: 28 students  Total number of students per day: 20 + 25 + 25 + 10 + 28 + 28 = 136 students  So, the answer to the question is that Monica sees 136 students each day.  The condition \"She has 6 classes per day\" is relevant to the calculation process because it tells us the total number of classes that Monica has each day, which is necessary to calculate the total number of students she sees each day.\nThe first class has 20 students, so Monica sees 20 students in this class.  The second and third classes have 25 students, so Monica sees 50 students in these two classes.  Her fourth class has half as many as her first class, so Monica sees 10 students in this class. Her fifth and sixth classes have 28 students, so Monica sees 56 students in these two classes.   Therefore, Monica sees 136 students each day.   The condition \"The first class has 20 students\" is relevant to the calculation process since the number of students in the fourth class is determined by the number of students in the first class.\nWe know that Monica has 6 classes per day.  The first class has 20 students.  The second and third classes have 25 students, so that is 50 students in total for the second and third classes.  The fourth class has half as many as the first class, so that is 10 students. The fifth and sixth classes have 28 students, so that is 56 students in total for the fifth and sixth classes.   Therefore, Monica sees a total of 136 students each day.   The condition \"The second and third classes have 25 students\" is relevant to the calculation process of the problem, as it helps to calculate the total number of students that Monica sees each day.\nFirst, determine how many students are in Monica's fourth class. Since the fourth class has half as many as her first class, that works out to 10 students. Then add all the students from each class together: 20 + 25 + 25 + 10 + 28 + 28 = 136. Therefore, Monica sees 136 students each day.   The condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process because it provides the number of students in Monica's fifth and sixth classes, which we use to determine the total number of students that Monica sees each day.\nFirst, we need to calculate the number of students Monica sees each day. To do this, we need to add up the number of students in each of her classes: 20 + 25 + 25 + (20 / 2) + 28 + 28 = 156 students.  Second, we need to determine whether the condition \"The shoe size of Emma is 50\" is relevant to the calculation process of the problem. The answer is no, the shoe size of Emma has nothing to do with the number of students Monica sees each day.", "equation": "The shoe size of Emma is 50.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.12458706647157669]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Mary has read 180 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Rachelle. Rachelle threw in 180 pennies. Step 2: Calculate the number of pennies thrown by Gretchen. Gretchen threw in half as many pennies as Rachelle (180/2 = 90). Step 3: Calculate the number of pennies thrown by Rocky. Rocky threw in one-third as many pennies as Gretchen (90/3 = 30). Step 4: Calculate the total number of pennies thrown. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Mary's reading of 180 books in the past year does not affect the number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle: 180 pennies Gretchen: Half as many as Rachelle (180/2 = 90) Rocky: One-third as many as Gretchen (90/3 = 30)  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.  The condition \"Mary has read 180 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Mary has read 180 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.06052219122648239]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Ada has read 50 books in the past year. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend originally had. There were 250 balloons in one package, and Dante evenly shared the balloons among his 5 friends. This means each friend had 50 balloons. Step 2: Calculate the number of balloons Dante has now. Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons (50 - 11 = 39). This means Dante has 250 - (39 x 5) = 95 balloons. Step 3: Calculate the number of balloons each friend has now. Each friend has 39 balloons (50 - 11 = 39).  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of balloons each friend had before and after Dante asked them to give him 11 balloons. The fact that Ada read 50 books in the past year does not affect the number of balloons each friend has now, so it is not relevant to the calculation process. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "Each friend originally had 50 balloons, so Dante has 250 balloons. After taking back 11 balloons from each friend, each friend now has 39 balloons, and Dante has 95 balloons.   Yes, the condition \"There were 250 balloons in one package.\" is relevant to the calculation process of the problem. This condition tells us the original number of balloons, which is necessary to calculate the final amount of balloons each friend has.\nFirst, Dante evenly shared the balloons among his 5 friends. This means each friend had 50 balloons.  Next, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  Therefore, the answer is that each friend has 39 balloons.  Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem because it tells us how many balloons each friend had before Dante asked them to give him 11 balloons. Without this information, we would not know how many balloons each friend has now.\nBefore Dante changed his mind, each friend had 50 balloons.  After Dante changed his mind, each friend had 39 balloons (50 - 11 = 39).  Therefore, each friend now has 39 balloons.   Yes, the condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is relevant to the calculation process of the problem \"How many balloons does each friend have now?\"\n1. Each friend originally had 50 balloons (250/5 = 50). 2. Dante asked each of his friends to give him 11 balloons. 3. Therefore, each friend has now 39 balloons (50 - 11 = 39).  The condition \"Ada has read 50 books in the past year\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\".", "equation": "Ada has read 50 books in the past year.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.12135791778564453]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Emma has read 50 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies Gretchen threw. Gretchen threw half as many pennies as Rachelle, so she threw 180/2 = 90 pennies. Step 3: Calculate the number of pennies Rocky threw. Rocky threw one-third as many pennies as Gretchen, so he threw 90/3 = 30 pennies. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the starting number of pennies Rachelle threw. The fact that Emma has read 50 books in the past year does not affect the total number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 180/2 = 90 pennies. Rocky threw in one-third as many pennies as Gretchen, so Rocky threw 90/3 = 30 pennies. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 180 + 90 + 30 = 300 pennies.   The condition \"Rachelle threw 180 pennies into the fountain\" is relevant to the calculation process of the problem because it is the starting point for the calculation. Without this condition, it would not be possible to calculate the total number of pennies thrown into the fountain.\nRachelle threw 180 pennies into the fountain. Gretchen threw half as many as Rachelle, so she threw 90 pennies. Rocky threw one-third as many as Gretchen, so he threw 30 pennies.  The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.  The condition \"Emma has read 50 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Emma has read 50 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, -0.006943423300981522]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The hat size of Emma is 5. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 7 + 2 = 9 pairs of shoes at the second store. Step 3: Calculate the number of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on (7 + 9 + 0) x 2 = 32 pairs of shoes at the fourth store. Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, 0 pairs of shoes at the third store, and 32 pairs of shoes at the fourth store. That makes a total of 48 pairs of shoes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of shoes Helga tried on at each store. The hat", "numerical_answer": 48, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so she must have tried on 9 pairs. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. This means she must have tried on 18 pairs at the fourth store.  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 18 = 34.  The hat size of Emma is not relevant to the calculation process of the problem.\nAt the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 9 pairs of shoes (7 + 2 more).  At the third store, she did not try on any shoes.  At the fourth store, she tried on 18 pairs of shoes (twice as many as 7 + 9 = 16).   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 18 = 34.   The hat size of Emma is 5, so this is not relevant to the calculation process.", "equation": "The hat size of Emma is 5.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.2114671766757965]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma has read 10 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2. Since Martha has finished 2 problems, four times 2 is 8. So, Jenna has finished 8-2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did. Since Jenna has finished 6 problems, half of 6 is 3. So, Mark has finished 3 problems. Step 4: Calculate the total number of problems solved. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems left to be solved. Since there were 20 problems, there are 9 problems left to be solved. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems finished by each person. The fact that Emma has read 10 books in the past year does not affect the calculation process. Therefore, there are 9 problems left to be solved", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 * 2 - 2 = 6 problems. Mark has finished 3 problems.   The total number of problems finished by the friends is 2 + 6 + 3 = 11.   The number of problems that no one but Angela has finished is 20 - 11 = 9.   The condition \"Out of 20 problems\" is relevant to the calculation process, as it helps us to determine the total number of problems that Angela has to work on.\nMartha has finished 2, so 2 problems are done.  Jenna has finished four times the number Martha did minus 2, which is 8. Mark has finished half the number Jenna did, which is 4.  This means that 14 problems have been done by one of the friends.   Therefore, the remaining 20-14=6 problems have no one but Angela finished.   The condition \"Martha has finished 2\" is relevant to the calculation process, since it was used to calculate the number of problems Jenna and Mark finished.\nMartha has finished 2 problems.  Jenna has finished 2 + (4*2) = 10 problems.  Mark has finished 5 problems.   So altogether, the friends have finished 2+10+5 = 17 problems.  There are 20 problems total, so that means that Angela has finished the remaining 3 problems.   The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it allowed us to determine how many problems Jenna had finished. Without that condition, we would not have been able to answer the question.\nMartha has finished 2 problems.  Jenna has finished 4 * 2 - 2 = 6 problems.  Mark has finished 6 / 2 = 3 problems.   So, Martha + Jenna + Mark = 11 problems.   Therefore, 20 - 11 = 9 problems have no one but Angela finished.   The fact that Emma has read 10 books in the past year is not relevant to the calculation process of the problem.", "equation": "Emma has read 10 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.1813911348581314]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. The height of Jack is 100 feet. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples in the first season. The apple tree produced 200 apples in the first season.  Step 2: Calculate the number of apples in the second season. The tree made 20% fewer fruits in the second season, which is 200 x 0.8 = 160 apples. Step 3: Calculate the number of apples in the third season. The tree fruits production doubled in the third season, which is 160 x 2 = 320 apples. Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of apples the tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process as it provides information about the number of fruits the tree produced in each season. The condition \"The height of Jack is 100 feet.\" is not relevant to the calculation process, as it does not affect the number of fruits the apple tree grew in the three seasons. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the apple tree produced 200 apples.  In the second season, the tree produced 20% fewer fruits, so the total number of apples in the second season is 200 x 0.8 = 160 apples.  In the third season, the tree fruits production doubled, so the total number of apples in the third season is 160 x 2 = 320 apples.   Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.   The condition \"An apple tree produced 200 apples in a particular season.\" is relevant to the calculation process of the problem, since it provides us with the initial number of apples produced by the tree.\nIn the first season, the apple tree grew 200 apples.  In the second season, the apple tree made 20% fewer fruits, so the total number of fruits for the second season is 200 x 0.8 = 160.  In the third season, the tree fruit production doubled, so the total number of fruits for the third season is 160 x 2 = 320.   Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680.  Yes, the condition is relevant to the calculation process as it provides information about the number of fruits the tree produced in each season.\nIn the first season, the apple tree produced 200 apples.  In the second season, the apple tree produced 20% fewer fruits, which is equal to 160 apples (200 - 20% = 160).  In the third season, the tree fruits production doubled, which is equal to 320 apples (160 x 2 = 320).  Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples (200 + 160 + 320 = 680).  The condition \"The height of Jack is 100 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 100 feet.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.12831491231918335]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Ada bought 50 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works in a week. The cobbler works for 8 hours each day from Monday to Thursday, and he works for 3 hours on Friday. That adds up to 8 x 4 + 3 = 35 hours for the week. Step 2: Calculate the number of pairs of shoes the cobbler can mend per hour. The cobbler can mend 3 pairs of shoes in an hour. Step 3: Calculate the total number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour, and he works for 35 hours in a week. That means he can mend 3 x 35 = 105 pairs of shoes in a week. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes the cobbler can mend in a week. The fact that Ada bought 50 tomatoes from the grocery store does not affect the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler works 8 hours each day from Monday to Thursday, so he can mend 8 x 3 = 24 pairs of shoes in one day.   He works 3 hours on Friday, so he can mend 3 x 3 = 9 pairs of shoes in one day.   In total, he can mend 24 + 9 = 33 pairs of shoes in one week.   The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process, as it helps us to calculate how many pairs of shoes the cobbler can mend in one hour, day, and week.\nThe cobbler can mend 3 pairs of shoes in an hour. In a week, he will be working for a total of 40 hours (8 hours x 5 days = 40 hours). Therefore, the cobbler can mend a total of 120 pairs of shoes in a week (3 pairs of shoes per hour x 40 hours = 120 pairs of shoes).  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" because it provides the total number of hours the cobbler will be working in a week. Without this condition, it would be impossible to calculate the total number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in 1 hour.   Therefore, in 8 hours the cobbler can mend 24 pairs of shoes.   From Monday to Thursday the cobbler works 8 hours each day so the cobbler can mend 96 pairs of shoes in 4 days.   On Friday, the cobbler only works from 8am to 11am so the cobbler can mend 9 pairs of shoes.   Adding this to the 96 pairs of shoes that the cobbler can mend in 4 days, the cobbler can mend 105 pairs of shoes in a week.   The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem as it affects the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler works for 8 hours each day from Monday to Thursday, and 3 hours on Friday, for a total of 35 hours in the week. In an hour, he can mend 3 pairs of shoes. So, in a week, he can mend 3 pairs of shoes x 35 hours = 105 pairs of shoes. The condition \"Ada bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Ada bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.14067338407039642]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Jack has read 30 books in the past year. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of 72 is 36, so the store sold 36 laptops. Step 2: Calculate the number of netbooks sold. One-third of 72 is 24, so the store sold 24 netbooks. Step 3: Calculate the number of desktop computers sold. This leaves 72 - 36 - 24 = 12 desktop computers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. Jack's condition does not affect the number of laptops, netbooks, or desktop computers sold, so it is not relevant to the calculation process. Therefore, the number of desktop computers sold is 12.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 is 36, so the store sold 36 laptops. One-third of 72 is 24, so the store sold 24 netbooks. This leaves 72 - 36 - 24 = 12 desktop computers.  The condition \"Jack has read 30 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Jack has read 30 books in the past year.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.12627413868904114]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The height of Ada is 30 feet. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the sales are laptops, so that's 36 laptops. Step 2: Calculate the number of netbooks sold. One-third of the sales are netbooks, so that's 24 netbooks. Step 3: Calculate the number of desktop computers sold. The rest are desktop computers, so that's 72 - 36 - 24 = 12 desktop computers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of laptops, netbooks, and desktop computers sold. The height of Ada is not relevant to the calculation process.  Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of the sales are laptops, so that's 36 laptops. One-third of the sales are netbooks, so that's 24 netbooks. The rest are desktop computers, so that's 72 - 36 - 24 = 12 desktop computers.  The condition \"The height of Ada is 30 feet.\" is not relevant to the calculation process of the problem.", "equation": "The height of Ada is 30 feet.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.07891593873500824]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Ada is 15 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes Anna was able to bake. Anna used four baking trays, each with 20 cupcakes. This means that she was able to bake a total of 80 cupcakes.  Step 2: Calculate the number of cupcakes that were sold. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold.   Step 3: Calculate the amount earned from the sale of the cupcakes. Since each cupcake was sold for $2, Anna earned a total of 48 x $2 = $96 from the sale.   Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this condition, we would not know how much each cupcake was sold for and therefore would not be able to calculate Anna's total earnings from the sale. Therefore, Anna earned $96 from the sale of the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays, each with 20 cupcakes. This means that she was able to bake a total of 80 cupcakes. If 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold for $2 each. This means that Anna earned $96 from the cupcakes that were sold. The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process, as it is necessary to determine how many cupcakes Anna was able to bake (80) in order to calculate how many were sold (48) and how much she earned ($96).\nAnna used four baking trays. Each tray has 20 cupcakes. Thus, she has a total of 80 cupcakes. If only 3/5 of the cupcakes were sold and the rest were kept, she has sold (3/5)*80 = 48 cupcakes. Since each cupcake was sold for $2, she has earned a total of 48*2 = $96 from the sale.  The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process as it determines the amount Anna earns from the sale of the cupcakes. Without this condition, we would not know how much each cupcake was sold for and therefore would not be able to calculate Anna's total earnings from the sale.\n1. Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. 2. If only 3/5 of the cupcakes were sold and the rest were kept, Anna would have sold 3/5 of 80 cupcakes = 48 cupcakes.  3. Anna would have earned 48 x $2 = $96 from the cupcakes she sold.   The height of Ada is 15 feet is not relevant to the calculation process of the problem.", "equation": "The height of Ada is 15 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.044212210923433304]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Ada bought 50 tomatoes from the grocery store. How many balloons does each friend have now?", "reasoning_path": "First, Dante evenly shared the balloons among his 5 friends. This means that each friend had 50 balloons originally. Next, Dante asked each of his friends to give him 11 balloons, so each friend is now left with 39 balloons. So the answer is that each friend has 39 balloons now. Yes, the condition \"There were 250 balloons in one package\" is relevant to the calculation process of the problem. This condition tells us how many balloons were in the package originally, which helps us determine how many balloons each friend originally had and how many balloons they each have now. The condition \"Ada bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of the problem. Therefore, the answer is that each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "Each friend had 50 balloons originally.  Dante asked each of his friends to give him 11 balloons, so each friend is now left with 39 balloons.  So the answer is that each friend has 39 balloons now.   Yes, the condition \"There were 250 balloons in one package\" is relevant to the calculation process of the problem. This condition tells us how many balloons were in the package originally, which helps us determine how many balloons each friend originally had and how many balloons they each have now.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend would have 50 balloons.  Next, Dante asked each of his friends to give him 11 balloons. This means that each friend would have 39 balloons now.  The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process since it gives us the starting number of balloons each friend had. Without this condition, we would not be able to determine how many balloons each friend has now.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each of the 5 friends got 50 balloons. Then, Dante changed his mind and asked each of his friends to give him 11 balloons. This means that each of the 5 friends now have 39 balloons. The condition of Dante asking for 11 balloons is relevant to the calculation process because without this condition, each of the 5 friends would have 50 balloons.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons.   The condition that \"Ada bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of the problem. Therefore, the answer is that each friend has 39 balloons.", "equation": "Ada bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.06563643366098404]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Mary is 10. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster.   Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult.   Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel.   Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets.   Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The shoe size of Mary is 10 and is", "numerical_answer": 21, "gold_answer": "21", "instructions": "The first step is to calculate how many tickets Turner needs to ride the rollercoaster 3 times. This requires 12 tickets, since it costs 4 tickets per ride.  The second step is to calculate how many tickets Turner needs to ride the Catapult 2 times. This requires 8 tickets, since it costs 4 tickets per ride.  The third step is to calculate how many tickets Turner needs to ride the Ferris wheel once. This requires 1 ticket, since it costs 1 ticket per ride.  So, in total, Turner needs 21 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem, since it tells us how many times Turner wants to ride each ride. Without this information, we would not know how many tickets Turner needs.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once.  This means Turner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel.  Therefore, Turner needs a total of 6 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process, as it tells us how many tickets Turner needs for the rollercoaster.  Without this condition, we would not know how many tickets to assign to the rollercoaster.\nTurner wants to ride the rollercoaster 3 times, so he needs 3 x 4 = 12 tickets.  Turner wants to ride the Catapult 2 times, so he needs 2 x 4 = 8 tickets.  Finally, Turner wants to ride the Ferris wheel once, so he needs 1 ticket.   In total, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem, since it tells us how many tickets are needed to ride each attraction. Without this information, we would not be able to accurately calculate the total number of tickets Turner needs.   The shoe size of Mary has nothing to do with the problem.\n1. How many tickets does Turner need for the rollercoaster?  Answer: Turner needs 4 tickets for the rollercoaster, since it costs 4 tickets for a single ride.   2. How many tickets does Turner need for the Catapult?  Answer: Turner needs 8 tickets for the Catapult, since it costs 4 tickets for a single ride and Turner wants to ride it two times.   3. How many tickets does Turner need for the Ferris wheel?  Answer: Turner needs 1 ticket for the Ferris wheel, since it costs 1 ticket for a single ride.  So, the total number of tickets Turner needs is 13 (4 + 8 + 1).   The shoe size of Mary is 10 and is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 10.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.13181041181087494]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Ada has read 10 books in the past year. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 15.5 * 4 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Dewei and Zane, and the number of pounds of garbage they picked up. Ada's condition does not affect the amount of garbage Zane picked up, so it is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Dewei picked up 2 pounds less than Daliah, so he picked up 17.5-2 = 15.5 pounds of garbage.   Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 15.5*4 = 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage\" is not relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because the amount of garbage that Daliah picked up does not affect the amount of garbage that Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds).  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the problem, since it was used in the calculation process.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage.  The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of problem \"How many pounds of garbage did Zane pick up?\" because it gives us the information we need to calculate the amount of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah (so 15.5 pounds).  Zane picked up 4 times as many pounds of garbage as Dewei (so he picked up 62 pounds).   Therefore, Zane picked up 62 pounds of garbage.   The condition \"Ada has read 10 books in the past year\" is not relevant to the calculation process of the problem, so it does not affect the answer.", "equation": "Ada has read 10 books in the past year.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.11597194522619247]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The shoe size of Ada is 20. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the three boxes of face masks. Since each box has 20 face masks, we can calculate the cost of the three boxes as 20 x 3 = 60 face masks.  Step 2: Calculate the total profit. Since Grover bought the three boxes for $15 and plans to sell them for $0.50 each, the total profit would be (60 x 0.50) - 15 = $15. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the face masks and the price Grover will be selling them for. Ada's shoe size does not affect the cost or price of the face masks, so it is not relevant to the calculation process. Therefore, Grover's total profit from selling the three boxes of face masks would be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the three boxes of face masks. Since each box has 20 face masks, we can calculate the cost of the three boxes as 20 x 3 = 60 face masks.   Next, we need to calculate the total profit. Since Grover bought the three boxes for $15 and plans to sell them for $0.50 each, the total profit would be (60 x 0.50) - 15 = $15.   Therefore, Grover's total profit from selling the three boxes of face masks would be $15.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem.\nGrover bought 3 boxes of face masks for $15. Each box has 20 face masks, so in total he bought 60 face masks. He plans to sell them for $0.50 each, so the total profit will be $30 (60 face masks x $0.50 = $30).  Yes, the condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of the problem, as it determines the price Grover will be selling each face mask for. Without this condition, the calculation would be incorrect.\nFirst, we need to calculate how much Grover spent on the 3 boxes of face masks.   3 boxes x $15 = $45  Next, we need to calculate how much Grover will make when he sells the face masks.  3 boxes x 20 face masks x $0.50 = $30  Finally, we can calculate the total profit by subtracting the amount Grover spent from the amount he will make when he sells the face masks.   Total Profit = $30 - $45 = -$15  Therefore, Grover's total profit will be -$15. The shoe size of Ada is not relevant to the calculation process of this problem.", "equation": "The shoe size of Ada is 20.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.2333860546350479]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The height of Tom is 5 feet. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. 20 rose bushes x $150 = $3000. Step 2: Calculate the cost of the gardener. $30 x 5 hours x 4 days = $600. Step 3: Calculate the cost of the soil. 100 cubic feet x $5 = $500. Step 4: Calculate the total cost of the entire gardening project. $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the rose bushes, the gardener, and the soil. The height of Tom is 5 feet and is not relevant to the calculation process. Therefore, the total cost of the entire gardening project is $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The first part of the project is to replant all the rose bushes. 20 rose bushes at $150 each means the cost is $3000.   The second part is to pay the gardener $30 an hour, 5 hours each day for 4 days, which adds up to $1200.   The third part is to purchase 100 cubic feet of soil, which costs $500.   The total cost of the entire gardening project is $4500.   The condition of the storm destroying all 20 of his rose bushes is relevant to the calculation process, as it is the reason why the project is necessary in the first place. It is also relevant to the cost, as the cost of replacing the rose bushes is a necessary part of the project.\nFirst, let's calculate how much the rose bushes cost: 20 rose bushes x $150 = $3000.   Second, let's calculate how much the gardener will cost: $30 per hour x 5 hours per day x 4 days = $600.   Third, let's calculate how much the soil will cost: 100 cubic feet of soil x $5 per cubic foot = $500.   Finally, let's add up all the costs: $3000 + $600 + $500 = $4100.   Therefore, the entire gardening project cost Bob $4100.   Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of this problem.\nStep 1: Rose bushes - 20 x $150 = $3000  Step 2: Gardener - 30 x 5 x 4 = $600  Step 3: Soil - 100 cubic feet x $5 = $500  Total Cost = $4000   Yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process of the problem.\nFirst, the rose bushes cost $150 each, and there are 20 of them, so the cost of the rose bushes is $3,000.  Second, the gardener is being paid $30 an hour for 5 hours a day for 4 days. This works out to $600.  Third, the soil costs $5 per cubic foot, and he is buying 100 cubic feet. This works out to $500.  So, the total cost of the gardening project is $3,000 + $600 + $500 = $4,100.  The condition about the final expense of the soil is relevant to the calculation process, as it is one of the costs that needs to be included in the total cost of the project.\nThe first cost is for the rose bushes. That will be a total of $3000 (20 rose bushes at $150 each).  The second cost is for the gardener. That will be a total of $600 (5 hours each day for 4 days at $30 per hour).  The third cost is for the soil. That will be a total of $500 (100 cubic feet of soil at $5 per cubic foot).   So the total cost of the entire gardening project is $4000.   The condition \"The height of Tom is 5 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 5 feet.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.04597403481602669]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The height of Jack is 10 feet. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store, so she tried on 9 pairs at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 2 x (7 + 9 + 0) = 32 pairs of shoes at the fourth store. Step 4: Calculate the total number of pairs of shoes Helga tried on before buying her new shoes. Helga tried on 7 + 9 + 0 + 32 = 48 pairs of shoes before buying her new shoes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The height of Jack is 10 feet and is not relevant to the calculation process. Therefore, Helga tried on 48 pairs of shoes before buying her", "numerical_answer": 48, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs. In total, Helga tried on 7 + 9 + 0 + 18 = 34 pairs of shoes before finally buying a pair.  The condition \"At the first store, she tried on 7 pairs of shoes\" is relevant to the calculation process, as it is the starting point from which all subsequent calculations are based.\nAt the first store, she tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store. So that's 7 + 2 = 9 pairs of shoes.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. That's (7 + 2 + 0) * 2 = 16 pairs of shoes.   So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 16 = 32 pairs of shoes.   The height of Jack is not relevant to the calculation process of the problem, so it does not have to be taken into account.\nAt the first store, she tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs.   So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 18 = 34 pairs.   The height of Jack is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 10 feet.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.02767428383231163]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Emma has read 10 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets, each containing 50 strawberries. So, Lilibeth picks 300 strawberries in total.  Step 2: Calculate the number of strawberries the three friends pick. Each of the three friends pick the same amount as Lilibeth, so they also pick 300 strawberries each.  Step 3: Calculate the total number of strawberries. Lilibeth and her three friends pick a total of 1200 strawberries.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baskets and the capacity of each basket. The fact that Emma has read 10 books in the past year does not affect the number of strawberries, so it is not relevant to the calculation process. Therefore, Lilibeth and her three friends pick a total of 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth picks 50 strawberries in each of her 6 baskets, so she picks 300 strawberries in total.  Second, each of the three friends pick the same amount as Lilibeth, so they also pick 300 strawberries in total.  In conclusion, Lilibeth and her three friends pick 600 strawberries in all.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem. Without the information about the number of baskets and the capacity of each basket, we would not be able to calculate the total number of strawberries.\nLilibeth picks 6 baskets of 50 strawberries each, so she picks 300 strawberries. Since each of her three friends pick the same amount as her, they also pick 300 strawberries each. This means that Lilibeth and her three friends pick a total of 1200 strawberries.   The condition that \"Emma has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 10 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.20975176990032196]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Jack is 15 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. This means that Anna has 80 cupcakes in total. Step 2: Calculate the number of cupcakes sold. If only 3/5 of the cupcakes were sold and the rest were kept, it means that Anna sold 48 cupcakes and kept 32 cupcakes. Step 3: Calculate the amount of money earned from the sale of cupcakes. Since each cupcake was sold for $2, Anna earned $2 x 48 cupcakes = $96 from the sale of cupcakes. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process as it determines the amount of money earned from the sale of cupcakes. The height of Jack is not relevant to the calculation process. Therefore, Anna earned $96 from the sale of cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. That means Anna earned $2 for each cupcake she sold.   If only 3/5 of the cupcakes were sold and the rest were kept, Anna would have sold 3/5 of 80 cupcakes, which is 48 cupcakes.  Therefore, Anna earned $2 x 48 cupcakes = $96 from the sale of the cupcakes.  The height of Jack is 15 feet is not relevant to the calculation process of the problem.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes.   This means that Anna has 80 cupcakes in total.   If only 3/5 of the cupcakes were sold and the rest were kept, it means that Anna sold 48 cupcakes and kept 32 cupcakes.   Since each cupcake was sold for $2, Anna earned $96 from the sale of cupcakes.   The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process as it determines the amount of money earned from the sale of cupcakes.\nAnna had 4 baking trays with 20 cupcakes each. That means she had a total of 80 cupcakes. Of these 80 cupcakes, only 3/5 were sold, which would be 48 cupcakes. Multiplying 48 by $2 gives us a total of $96. The height of Jack is not relevant to this calculation.", "equation": "The height of Jack is 15 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.006658364087343216]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Emma baked 2000 more toasts than Mike. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. Uncle Jude gave 15 cookies to Tim. Step 2: Calculate the number of cookies Uncle Jude gave to Mike. Uncle Jude gave 23 cookies to Mike. Step 3: Calculate the number of cookies left. 256 - (15 + 23) = 218 cookies left. Step 4: Calculate the number of cookies Uncle Jude gave to Anna. Uncle Jude gave twice as many cookies as he gave to Tim to Anna. That means he gave (2 x 15) = 30 cookies to Anna. Step 5: Calculate the number of cookies Uncle Jude kept in the fridge. Uncle Jude kept 218 - 30 = 188 cookies in the fridge. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies Uncle Jude had to begin with and the number of cookies he gave away. Emma's condition does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. 15 + 23 = 38. 256 - 38 = 218. That means Uncle Jude gave 218 cookies to Anna.  Now, Uncle Jude gave twice as many cookies to Anna as he gave to Tim. 2 x 15 = 30. So, Uncle Jude gave 248 cookies to Anna (218 + 30).  Finally, Uncle Jude put the remaining 8 cookies in the fridge.   Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem, as it tells us the total number of cookies Uncle Jude had to begin with.\nFirst, Uncle Jude gave 15 cookies to Tim.  Then, he gave 23 cookies to Mike.  So, Uncle Jude has 256 - 15 - 23 = 218 cookies left.  Then, he gave twice as many cookies as he gave to Tim to Anna.  Since he gave 15 cookies to Tim, he gave 30 cookies to Anna (15 x 2 = 30).  So, the number of cookies he put in the fridge is 218 - 30 = 188.   The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process because it tells us the number of cookies Uncle Jude had after giving 15 cookies to Tim and 23 cookies to Mike.\nUncle Jude baked 256 cookies.  He gave 15 cookies to Tim.  He gave 23 cookies to Mike.   He kept some in the fridge and gave the rest to Anna.   That means,  He gave 256 - (15 + 23) = 218 cookies to Anna.   He gave twice as many cookies as he gave Tim to Anna.   That means, he gave (2 x 15) = 30 cookies to Anna.   Therefore, he kept 218 - 30 = 188 cookies in the fridge.   The condition \"Emma baked 2000 more toasts than Mike\" is not relevant to the calculation process.", "equation": "Emma baked 2000 more toasts than Mike.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.39867812395095825]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Ada hiked for 10000 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water needed for Violet and her dog. Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. That means together, they need 800 ml + 400 ml = 1200 ml of water per hour hiked.  Step 2: Calculate the amount of water Violet can carry. Violet can carry 4.8 L of water. That is equal to 4800 ml.  Step 3: Calculate the number of hours Violet and her dog can spend hiking. Violet can carry 4800 ml of water, and they need 1200 ml of water per hour hiked. That means Violet and her dog can hike for 4800 ml / 1200 ml = 4 hours.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for each person and the amount of water Violet can carry. The fact that Ada hiked for 10000 hours last year, with a speed of 3 km per hour is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog will need in total for 10000 hours of hiking.   Violet needs 800 ml of water per hour, so she will need 800 x 10000 = 8,000,000 ml of water. Her dog needs 400 ml of water per hour, so she will need 400 x 10000 = 4,000,000 ml of water. This means that in total they will need 12,000,000 ml of water.   Next, we need to calculate how many hours they can hike with 4.8 L of water.   We know that 1 L = 1000 ml, so 4.8 L = 4,800,000 ml. Since they need 12,000,000 ml of water, they can only hike for 4,800,000/12,000,000 = 0.4 hours.   Therefore, Violet and her dog can only spend 0.4 hours hiking with 4.8 L of water.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it helps us to calculate how much water Violet and her dog need in total for 10000 hours of hiking.\nFirst, we need to calculate how much water Violet and her dog need for the hike.  Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. So, for 10000 hours, they need a total of 8,000,000 ml of water (800,000 ml for Violet and 400,000 ml for her dog).  Next, we need to calculate how much water Violet can carry. She can carry 4.8 L of water, which is 4800 ml.  Finally, we can calculate how many hours Violet and her dog can spend hiking. 8,000,000 ml / 4800 ml = 1666.67 hours.  So, Violet and her dog can spend 1666.67 hours hiking. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, since it determines how much water they need for the hike.\nFirst, let's convert the L of water into ml. 4.8 L is equal to 4800 ml. So, Violet can carry 4800 ml of water with her.  Now, we need to calculate how much water Violet and her dog need in an hour. This is 800 ml for Violet and 400 ml for the dog, so a total of 1200 ml per hour.  So, if we divide the 4800 ml that Violet can carry by the 1200 ml that they need per hour, we get a total of 4 hours.  Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water that Violet has.  The condition about Ada is not relevant to the calculation process.", "equation": "Ada hiked for 10000 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.40322017669677734]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Emma sold 10000 more bananas than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets with 50 strawberries each, so she picks 6 x 50 = 300 strawberries.  Step 2: Calculate the number of strawberries the three of her friends pick. Since they pick the same amount as Lilibeth, they will also pick 300 strawberries each.   Step 3: Calculate the total number of strawberries Lilibeth and her friends pick. This can be done by adding up the number of strawberries Lilibeth picks (300) with the number of strawberries that three of her friends pick (300 x 3 = 900). Therefore, the total number of strawberries Lilibeth and her friends pick is 1200.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not have known that three of Lilibeth's friends pick the same amount as her, and as a result, we would not have been able to accurately calculate the total number of strawberries that Lilibeth and her friends pick. Therefore, the total number of strawberries Lilibeth and her friends pick in all is 1200.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to understand how many strawberries Lilibeth picks. Since we know that Lilibeth fills 6 baskets with 50 strawberries each, we can calculate that she picks 300 strawberries.  Next, we need to calculate how many strawberries the three of her friends pick. Since they pick the same amount as Lilibeth, they will also pick 300 strawberries each.  Finally, we can calculate the total number of strawberries Lilibeth and her friends pick. This can be done by adding up the number of strawberries Lilibeth picks (300) with the number of strawberries that three of her friends pick (300 x 3 = 900). Therefore, the total number of strawberries Lilibeth and her friends pick is 1200.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem because it helps us to calculate how many strawberries Lilibeth picks, which is necessary to calculate the total number of strawberries that Lilibeth and her friends pick.\nFirst, Lilibeth and her three friends pick a total of 6 baskets of strawberries, and each basket holds 50 strawberries, so they pick 6 x 50 = 300 strawberries in total.   Second, the condition \"Emma sold 10000 more bananas than Lilibeth\" is not relevant to the calculation process of this problem, so it does not have an effect on the answer.   Therefore, the total number of strawberries picked by Lilibeth and her friends in all is 300.", "equation": "Emma sold 10000 more bananas than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.15514080226421356]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Mary earns 2000 dollars per week from teaching piano. How much did the entire gardening project cost?", "reasoning_path": "First, the cost of the rose bushes is 20 x $150 = $3000. Next, the cost of the gardener is 4 days x 5 hours x $30/hour = $600. Finally, the cost of the soil is 100 cubic feet x $5/cubic foot = $500. So the total cost of the gardening project is $3000 + $600 + $500 = $4100.  The condition that Mary earns 2000 dollars per week from teaching piano is not relevant to the calculation process because it is not used to calculate the cost of the gardening project.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, the cost of the rose bushes is 20 x $150 = $3000. Next, the cost of the gardener is 4 days x 5 hours x $30/hour = $600. Finally, the cost of the soil is 100 cubic feet x $5/cubic foot = $500. So the total cost of the gardening project is $3000 + $600 + $500 = $4100.  The condition that a storm destroyed all 20 of his rose bushes is relevant to the calculation process because it is the reason why Bob needs to replant all of his rose bushes, and therefore the cost of the rose bushes is included in the total cost of the gardening project.\nFirst, Bob has to purchase 20 rose bushes at a cost of $150 each, for a total of $3,000.  Second, he has to pay the gardener for their work. The gardener will work for 4 days at 5 hours per day, for a total of 20 hours. At $30 per hour, the gardener will cost $600.  Third, Bob has to purchase 100 cubic feet of soil at $5 per cubic foot, for a total of $500.  The entire gardening project will cost Bob $3,600.  The condition \"Each rose bush costs $150\" is relevant to the calculation process of this problem, as it is one of the costs included in the total cost of the project.\nFirst, Bob needs to buy the rose bushes. Since there are 20 of them, and each costs $150, the cost of the bushes is $3000.  Next, he needs to pay the gardener. Since the gardener works at a rate of $30 per hour for 5 hours each day for 4 days, the cost of the gardener is 30 x 5 x 4 x 4 = $4800.  Finally, Bob needs to buy the soil. Since there is 100 cubic feet of soil, and it costs $5 per cubic foot, the cost of the soil is 100 x 5 = $500.  Therefore, the total cost of the gardening project is $3000 + $4800 + $500 = $8300.  Yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days.\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\", as it is used to calculate the cost of the gardener.\nThe cost of the rose bushes is 20 x $150 = $3000. The cost of the gardener is $30 x 5 hours x 4 days = $600. The cost of the soil is 100 cubic feet x $5 per cubic foot = $500.   The total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition provided in the problem is relevant to the calculation process because it tells us how much the soil costs which is an important part of the total cost of the project.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 per cubic foot x 100 cubic feet = $500.  Therefore, the entire gardening project cost $4000.   The condition \"Mary earns 2000 dollars per week from teaching piano\" is not relevant to the calculation process of this problem.", "equation": "Mary earns 2000 dollars per week from teaching piano.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.06214454770088196]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The classmate of Tom has 1000 more cards than Jim. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards Jim had. Jim had 365 trading cards. Step 2: Calculate the number of sets Jim gave away. Jim gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. So, Jim gave away a total of 15 sets. Step 3: Calculate the number of cards Jim gave away. Assuming 1 set has 13 trading cards, Jim gave away 15 x 13 = 195 cards. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Jim and the number of sets of cards he gave away. The classmate of Tom's condition does not affect the number of trading cards Jim gave away, so it is not relevant to the calculation process. Therefore, the number of cards Jim gave away is 195.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards and gave away 15 sets of cards, each set containing 13 cards. So, Jim gave away 15 鑴 13 = 195 cards. The condition \"Jim had 365 trading cards\" is relevant to the calculation process because it tells us how many cards Jim had in the beginning, which is necessary to calculate how many cards he gave away.\nTo answer the first question, Jim gave away 8 sets x 13 cards/set = 104 cards. The condition about giving 8 sets to his brother is relevant to the calculation, because the number of sets given away affects the total number of cards given away.\nTo answer the question \"How many cards did Jim give away, assuming 1 set has 13 trading cards?\" we just need to know how many sets of cards Jim gave away.  Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. So, Jim gave away a total of 15 sets of cards with 13 cards in each set.  Therefore, Jim gave away 15 x 13 = 195 cards.  The condition \"5 sets of cards to his sister,\" is relevant to the calculation process of this problem as it determined the number of sets of cards Jim gave away.\nJim had 365 trading cards. He gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. Assuming 1 set has 13 trading cards, Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 171 trading cards.   The condition \"The classmate of Tom has 1000 more cards than Jim\" is not relevant to the calculation process of the problem, as it does not provide any additional information about how many trading cards Jim gave away.", "equation": "The classmate of Tom has 1000 more cards than Jim.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.4374430477619171]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma raised 2000 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, so Jenna has finished 8-2 = 6 problems.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished 3 problems.  Step 4: Calculate the total number of problems the friends have finished. Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems.  Step 5: Calculate the number of problems no one has finished. There are 20 problems total, and 11 of them have been finished by the friends. So, there are 9 problems left that no one but Angela has finished. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each friend has finished. The fact that Emma raised 2000 problems but no one could solve it does not affect the calculation process. Therefore, there are 9 problems left that no one but", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished 4 times the number Martha did minus 2, which is 14 (4 x 2 - 2 = 14). Mark has finished half the number Jenna did, which is 7 (14/2 = 7).  Therefore, the total number of problems that have been worked on by Angela's friends is 2 + 14 + 7 = 23.  The condition \"Out of 20 problems\" means that there are 20 problems in total, so the number of problems that have no one but Angela finished is 20 - 23 = -3.  The answer is -3, but this is impossible since it is impossible to have a negative number of problems. Therefore, the condition \"Out of 20 problems\" is not relevant to the calculation process of the problem.\nMartha has finished 2, Jenna has finished 4 times what Martha did minus 2, and Mark has finished half of what Jenna did. This means that Jenna has finished 4x2 - 2 = 6 problems and Mark has finished half of 6 = 3 problems. So, the total number of problems that have been finished by Martha, Jenna, and Mark is 2+6+3 = 11. Therefore, the number of problems that have been finished by no one but Angela is 20-11 = 9.  The condition \"Martha has finished 2\" is relevant to the calculation process, as it is used to calculate the number of problems that have been finished by Jenna and Mark.\nMartha has finished 2 problems, so Jenna has finished 2 + 4(2) - 2 = 6 problems, and Mark has finished 6/2 = 3 problems. Therefore, the total number of problems finished by the four friends is 2 + 6 + 3 = 11. Since Emma raised 2000 problems, the total number of problems is 2000 + 20 = 2020. The number of problems have no one but Angela finished is 2020 - 11 = 2009.  The condition \"Jenna has finished four times the number Martha did minus 2,\" is relevant to the calculation process as it is used to calculate the number of problems Jenna has finished.\nMartha finished 2 problems. Jenna finished 4 times the number Martha did minus 2, which is 8-2 = 6. Mark finished half the number of Jenna, which is 3. So, the total number of problems that have been finished by Angela's friends is 2+6+3 = 11.   Since there are 20 problems in total, the number of problems that have no one but Angela finished is 20-11 = 9.   The condition \"Emma raised 2000 problems but no one could solve it.\" is not relevant to the calculation process of the problem.", "equation": "Emma raised 2000 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4388681948184967]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. In addition, Jack gave Annie 2000 candies. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie had at the start. Annie had 20 brownies at the start. Step 2: Calculate the number of brownies she gave to the school administrator. Annie gave half of the brownies to the school administrator, so she had 10 brownies left. Step 3: Calculate the number of brownies she gave to her best friend, Carl. She gave half of the remaining brownies (10) to her best friend, Carl, so she had 5 brownies left. Step 4: Calculate the number of brownies she gave to her friend, Simon. She gave two more to her friend, Simon, so she had 3 brownies left. Step 5: Answer the question. Therefore, Annie had 3 brownies left. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process, because it provides the starting number of brownies that Annie had. The condition about Jack giving Annie 2000 candies is not relevant to the calculation process, as it does not affect the number of brownies that Annie has left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "At the start, Annie had 20 brownies.   Then, she gave half of them to the school administrator, so she had 10 brownies left.   Then, she gave half of those remaining brownies to her best friend Carl, so she had 5 brownies left.   Finally, she gave two more to her friend Simon, so she had 3 brownies left.   Therefore, Annie had 3 brownies left.   The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process, because it provides the starting number of brownies that Annie had.\nAnnie brought 20 brownies to school.  She gave half of them (10) to the school administrator.  Of the remaining 10, she gave half (5) to her best friend, Carl, and two to her friend, Simon.   Therefore, Annie has 3 brownies left.   The condition about Jack giving Annie 2000 candies is not relevant to the calculation process, as it does not affect the number of brownies that Annie has left.", "equation": "In addition, Jack gave Annie 2000 candies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.41695722937583923]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Tom wrote 1000 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has already read. Three nights ago, she read 15 pages. Two nights ago, she read twice that many pages, so that's 30 pages. Last night, she read 5 pages more than the previous night, so that's 35 pages. So, she has read a total of 80 pages. Step 2: Calculate the number of pages that she needs to read. The book has 100 pages, so she needs to read 20 pages tonight. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Tom's condition does not affect the number of pages Juwella needs to read, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so that's 30 pages. Last night, she read 5 pages more than the previous night, so that's 35 pages. So, she has read a total of 80 pages. Since the book has 100 pages, she will read 20 pages tonight.   The condition \"Tom wrote 1000 more pages than the other author\" is not relevant to the calculation process of the problem. It is not necessary to know how many pages Tom wrote to calculate how many pages Juwella will read tonight.", "equation": "Tom wrote 1000 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.2675495147705078]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Tom hiked for 50000 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water needed for one hour of hiking. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This totals 800 ml + 400 ml = 1200 ml for 1 hour of hiking. Step 2: Calculate the total amount of water needed for the hike. Violet can carry 4.8 L of water. Since 1 L = 1000 ml, 4.8 L = 4800 ml. Therefore, Violet can carry 4800 ml of water for the hike. Step 3: Calculate the total number of hours Violet and her dog can hike. Since Violet can carry 4800 ml of water, and each hour of hiking requires 1200 ml, 4800 ml ÷ 1200 ml = 4 hours. Therefore, Violet and her dog can hike for 4 hours. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for the hike and the amount of water Violet can carry. Tom's hike for 50000 hours last year with a speed of 3 km per hour is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, let's convert the given speeds and amounts of water from metric units to the same imperial units for easier calculation. We can assume that 1 km is equal to 0.62 miles. 800 ml of water is equal to 0.26 gallons and 400 ml of water is equal to 0.13 gallons. 4.8 L of water is equal to 1.26 gallons.  Now that we have all of the numbers in imperial units, we can solve for the number of hours Violet and her dog can spend hiking. We know that Violet and her dog need 800 ml and 400 ml of water per hour hiked, respectively. This translates to 0.26 gallons of water per hour for Violet and 0.13 gallons of water per hour for her dog. Since Violet can carry 4.8 L of water (1.26 gallons), we can divide 1.26 by the total amount of water they need per hour (0.26 + 0.13 = 0.39 gallons). This gives us 3.2 hours.  In conclusion, Violet and her dog can hike for 3.2 hours with the amount of water she can carry. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it informs us how much water Violet and her dog need per hour in order to complete the hike.\nViolet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. That means that together they need 1200 ml of water per hour hiked.  Now we need to calculate how much water Violet can carry. We know that she can carry 4.8 L of water, which is equal to 4800 ml of water.  Therefore, if we divide 4800 ml of water by the 1200 ml of water needed per hour hiked, we get 4 hours.  So, Violet and her dog can spend up to 4 hours hiking if she carries 4.8 L of water.  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it helps us determine how much water is needed per hour hiked. Without this condition, we wouldn't know how much water Violet and her dog need, and we wouldn't be able to calculate how many hours they can spend hiking.\nFirst, we need to calculate how much water Violet and her dog need in total for one hour of hiking: 800 ml for Violet + 400 ml for her dog = 1200 ml.   Next, we need to calculate how many hours of hiking Violet can do with 4.8 L of water: 4.8 L x 1000 ml/L = 4800 ml. Dividing 4800 ml by 1200 ml, we get 4 hours.  Therefore, Violet and her dog can spend up to 4 hours hiking with 4.8 L of water. The condition given about Tom's hike is not relevant to this calculation process.", "equation": "Tom hiked for 50000 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3088555634021759]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Jack bought 2000 tickets for a basketball game. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Jack bought 2000 tickets for a basketball game does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.  Second, Andrea sold twice as many tickets as Jude, so she sold 32 tickets.  Third, Sandra sold 4 more than half the number of tickets Jude sold. Half of 16 is 8, so Sandra sold 12 tickets.  Now we have the total number of tickets sold: 16 + 32 + 12 = 60.  So, we need to sell 100 - 60 = 40 more tickets.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant to the calculation process of the problem, as it helps us to determine the number of tickets each person sold.\nJude sold 16 tickets.  Andrea sold twice as many tickets as Jude, which is 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, which is 24 tickets.   So, the number of tickets that were sold in total is 16 + 32 + 24 = 72 tickets.  Therefore, there are still 100 - 72 = 28 tickets that need to be sold.   The condition that Jack bought 2000 tickets for a basketball game is not relevant because it does not provide any information that would help us calculate the number of tickets that need to be sold.", "equation": "Jack bought 2000 tickets for a basketball game.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.4061545133590698]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Ada originally had 1000 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards Jim gave away to his brother. He gave 8 sets of cards to his brother, so 8 sets x 13 cards per set = 104 cards. Step 2: Calculate the number of cards Jim gave away to his sister. He gave 5 sets of cards to his sister, so 5 sets x 13 cards per set = 65 cards. Step 3: Calculate the number of cards Jim gave away to his friend. He gave 2 sets of cards to his friend, so 2 sets x 13 cards per set = 26 cards. Step 4: Calculate the total number of cards Jim gave away. Jim gave away a total of 104 + 65 + 26 = 195 cards. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cards Jim gave away to each person. Ada's condition does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. This is relevant to the problem because it's the starting point for the calculation process.  Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. We need to use this information to calculate the number of cards Jim gave away.  Assuming 1 set has 13 trading cards, we can calculate the number of cards Jim gave away by multiplying the number of sets he gave away (8 + 5 + 2 = 15) by 13.   Therefore, Jim gave away 15 x 13 = 195 cards.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, this means Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.  So Jim gave away a total of 104 + 65 + 26 = 195 cards. The condition of \"He gives 8 sets of cards to his brother\" is relevant to the calculation process of this problem, as it is used to determine the number of cards given away to his brother.\nJim had 365 trading cards, and he gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. So, the total number of sets he gave away was 15. Since 1 set has 13 trading cards, he gave away 15 sets of 13 trading cards. So, the total number of cards he gave away was 195.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it tells us that Jim gave away 5 sets to his sister, which is part of the total number of sets he gave away.\nJim had 365 trading cards.  He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.   The condition \"Ada originally had 1000 cards\" is not relevant to the calculation process of this problem.", "equation": "Ada originally had 1000 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.3783787488937378]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Ada is 2000 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl wants to load into the crates. 4 bags of nails (5kg each) = 20kg 12 bags of hammers (5kg each) = 60kg 10 bags of wooden planks (30kg each) = 300kg  Total weight of items = 380kg  Step 2: Calculate the total weight of the 15 crates. 15 crates (20kg each) = 300kg  Total weight of crates = 300kg  Step 3: Subtract the total weight of the items (380kg) from the total weight of the crates (300kg). 300kg - 380kg = -80kg  So, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process, as it is used to calculate the total weight limit of the 15 crates. The weight of Ada is not relevant to the calculation process of this problem.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we need to calculate how much the 15 crates can hold in total. We know that each crate can hold up to 20kg, so the total weight limit of the 15 crates is 15 x 20 = 300kg.   Next, we need to calculate how much weight Daryl has to load. We know that he has 4 bags of nails (5kg each), 12 bags of hammers (5kg each) and 10 bags of wooden planks (30kg each). This means that the total weight of these items is 4 x 5 + 12 x 5 + 10 x 30 = 200kg.   Finally, we need to compare the total weight limit of the 15 crates (300kg) with the total weight of the items Daryl has to load (200kg). Since the weight of the items Daryl has to load is less than the total weight limit of the 15 crates, he does not have to leave anything out of the crates.   In conclusion, in kg, Daryl does not have to leave anything out of the crates. The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem, as it is used to calculate the total weight limit of the 15 crates.\nFirst, sum up the total weight of the items that Daryl has to load:  4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Second, calculate the maximum weight that Daryl can load:  15 crates (20 kg each) = 300 kg  Third, subtract the maximum weight that Daryl can load from the total weight of the items:  380 kg - 300 kg = 80 kg  Therefore, Daryl will need to leave out 80 kg of items from the crates. The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process because it helps to determine the maximum weight that Daryl can load.\nFirst, we need to calculate the total weight of the items that Daryl wants to load into the crates:  4 bags of nails (5kg each) = 20kg 12 bags of hammers (5kg each) = 60kg 10 bags of wooden planks (30kg each) = 300kg  Total weight of items = 380kg  Next, we need to calculate the total weight of the 15 crates: 15 crates (20kg each) = 300kg  Total weight of crates = 300kg  Now, we need to subtract the total weight of the items (380kg) from the total weight of the crates (300kg) to get the amount of weight that Daryl will have to leave out of the crates:  300kg - 380kg = -80kg  So, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit. The condition \"He has 4 bags of nails to load,\" is not relevant to the calculation process of this problem.\nDaryl can load up to 20kg in each crate. If he has 4 bags of nails (weighing 5kg each) and 12 bags of hammers (also weighing 5kg each), that's already a total of 90kg. Adding 10 bags of wooden planks (weighing 30kg each) would bring the total to 300kg, which is too much for the 15 crates.   Therefore, Daryl will have to leave out 210kg of the items in order to make the total weight fit into the crates. The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is relevant to the calculation process, as it tells us how much each item weighs and how many of them there are.\nDaryl has 15 crates. Each crate can weigh up to 20 kg. He has 4 bags of nails, each weighing 5 kg; 12 bags of hammers, each weighing 5 kg; and 10 bags of wooden planks, each weighing 30 kg. The total weight of all of these items is (4 x 5) + (12 x 5) + (10 x 30) = 200 + 60 + 300 = 560 kg. Since each crate can only hold up to 20 kg, it would take 28 crates to hold all of these items, which is 13 more than Daryl has available. Therefore, Daryl will have to leave out 13 x 20 = 260 kg of items in order to meet the weight limit. The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks\" is relevant to the calculation process, as it helps us determine the total weight of all of the items.\nDaryl has 4 bags of nails (4 x 5 kg = 20 kg); 12 bags of hammers (12 x 5 kg = 60 kg); and 10 bags of wooden planks (10 x 30 kg = 300 kg).  Total weight = 380 kg  However, the maximum weight for the 15 crates is 300 kg. This means that Daryl will have to leave out 80 kg of items from the crates.  The condition of the wooden planks being sub-divisible is not relevant as Daryl will still need to leave out some items in order to meet the weight limit.\n1. Daryl has 4 bags of nails, each of which weighs 5kg. 2. Daryl has 12 bags of hammers, each of which weighs 5kg. 3. Daryl has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided.  Total weight of items to be loaded = 4 x 5kg + 12 x 5kg + 10 x 30kg = 200kg  Since each crate can weigh up to 20kg and Daryl has 15 crates, the maximum weight he can load is 15 x 20kg = 300kg.  Therefore, Daryl will have to leave out 100kg of items from the crates in order to meet the weight limit.  The weight of Ada is not relevant to the calculation process of this problem.", "equation": "The weight of Ada is 2000 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.14716514945030212]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Tom bought 1000 pounds of fruit to take home this evening. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "First, calculate the total weight of the items Daryl is trying to put in the crates. He has 4 bags of nails (5 kg each) + 12 bags of hammers (5 kg each) + 10 bags of wooden planks (30 kg each) = 380 kg. Next, calculate the total weight limit of the crates. Daryl has 15 crates, and each crate can weigh up to 20 kg. That totals 300 kg (15 x 20 kg). Finally, calculate how much Daryl will have to leave out of the crates. The total weight of all the items Daryl is trying to put in the crates is 380 kg, but the total weight limit of the crates is only 300 kg. That means Daryl will have to leave out 80 kg (380 kg - 300 kg) of items from the crates in order to meet the weight limit. The condition \"each of which weighs 30kg and can be sub-divided\" is relevant, as it allows Daryl to divide the 10 bags of wooden planks into smaller parts in order to reduce the total weight of the items. This would mean that Daryl could fit more of the other items into the crates and reduce the amount he needs to leave out. In kg, Daryl will have to leave out 80kg of items from the", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, let's convert the 1000 pounds of fruit into kg. To do this, we multiply 1000 pounds by 0.453592. This gives us 453.592 kg.   Next, let's calculate the total weight of the items that Daryl has to load. We have 4 bags of nails, each of which weighs 5 kg. This gives us 20 kg. We have 12 bags of hammers, each of which weighs 5 kg. This gives us 60 kg. We have 10 bags of wooden planks, each of which weighs 30 kg. This gives us 300 kg.   So, the total weight of the items that Daryl has to load is 380 kg.  Finally, let's calculate how much Daryl will have to leave out of the crates. Each crate can weigh up to 20 kg, so the total weight of the crates must be less than or equal to 300 kg (15 crates x 20 kg). Since the total weight of the items that Daryl has to load is 380 kg, this means that he will have to leave out 100 kg of items from the crates.   To answer the question, Daryl will have to leave out 100 kg of items from the crates. Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem.\nDaryl has 4 bags of nails (4 x 5kg = 20kg); 12 bags of hammers (12 x 5kg = 60kg); and 10 bags of wooden planks (10 x 30kg = 300kg). In total, this is 380kg. Since each crate can weigh up to 20kg, he will need 19 crates (380kg / 20kg = 19) to fit the items that he has. Since he only has 15 crates, he will have to leave out at least 190kg of items.  In answer to the specific question of how much Daryl will have to leave out of the crates in kg, the answer is 190kg. The condition of \"he has 15 crates he can fill\" is relevant to the calculation process, as it affects the amount of items that he will have to leave out in order to fit the items into the 15 crates.\nFirst, we can add up the total weight of the items that Daryl wants to load: 4 bags of nails (5 kg each) + 12 bags of hammers (5 kg each) + 10 bags of wooden planks (30 kg each) = 140 kg.   Next, we can subtract the total weight of the items from the weight limit of the crates (20 kg x 15 crates = 300 kg): 300 kg - 140 kg = 160 kg.   This means that Daryl can load up to 160 kg of items into the crates before he needs to leave something out.   The condition \"He has 4 bags of nails to load,\" is not relevant to this calculation process, since we already accounted for the weight of the nails when we added up the total weight of the items that Daryl wanted to load.   Therefore, Daryl will have to leave out 40 kg of items in order to meet the weight limit for the crates.\nFirst, let's calculate the total weight of the items Daryl is trying to put in the crates. He has 4 bags of nails, each weighing 5 kg, and 12 bags of hammers, each weighing 5 kg. That totals 80 kg (4 x 5 kg + 12 x 5 kg). He also has 10 bags of wooden planks, each weighing 30 kg. That totals 300 kg (10 x 30 kg). The total weight of all the items Daryl is trying to put in the crates is 380 kg (80 kg + 300 kg).   Now, let's calculate the total weight limit of the crates. Daryl has 15 crates, and each crate can weigh up to 20 kg. That totals 300 kg (15 x 20 kg).   Finally, let's calculate how much Daryl will have to leave out of the crates. The total weight of all the items Daryl is trying to put in the crates is 380 kg, but the total weight limit of the crates is only 300 kg. That means Daryl will have to leave out 80 kg (380 kg - 300 kg) of items from the crates in order to meet the weight limit.   Therefore, the answer to the question \"In kg, how much is Daryl going to have to leave out of the crates?\" is 80 kg.   The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is relevant to the calculation process of problem \"In kg, how much is Daryl going to have to leave out of the crates?\" because it provides information about the weight of the items Daryl is trying to put into the crates. Knowing the weight of the items is necessary in order to calculate the total weight of all the items Daryl is trying to put in the crates, which is necessary in order to calculate how much Daryl will have to leave out of the crates.   The condition \"Tom bought 1000 pounds of fruit to take home this evening\" is not relevant to the calculation process of problem \"In kg, how much is Daryl going to have to leave out of the crates?\" because it does not provide any information about the weight of the items Daryl is trying to put into the crates.\nFirst, we need to calculate the total weight of the items he has to load. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, 10 bags of wooden planks (30 kg each) = 300 kg. Total = 380 kg.  Now, we need to calculate how much weight he has to leave out of the crates. Each crate can only contain up to 20 kg, so if he loads all of the items, he will need to leave out 20 kg of weight from the crates. Therefore, the answer is 20 kg. The condition mentioned in the question is not relevant to the calculation process.\nFirst, calculate the total weight of the items Daryl needs to put in the crates. The four bags of nails weigh 5kg each, so that is 20kg. The twelve bags of hammers weigh 5kg each, so that is 60kg. The ten bags of wooden planks weigh 30kg each, so that is 300kg. The total weight of the items is 380kg.   Next, calculate the maximum weight that Daryl can put in the crates. Each crate can hold up to 20kg, and there are 15 crates, so the maximum weight that Daryl can put in the crates is 300kg.   Finally, calculate how much Daryl will have to leave out of the crates. The total weight of the items is 380kg, and the maximum weight that can be put in the crates is 300kg. Therefore, Daryl will have to leave out 80kg of items from the crates.   The condition \"each of which weighs 30kg and can be sub-divided\" is relevant, as it allows Daryl to divide the 10 bags of wooden planks into smaller parts in order to reduce the total weight of the items. This would mean that Daryl could fit more of the other items into the crates and reduce the amount he needs to leave out.   In kg, Daryl will have to leave out 80kg of items from the crates.\nDaryl has 15 crates that can each hold up to 20kg. He has 4 bags of nails (5kg each) and 12 bags of hammers (5kg each) and 10 bags of wooden planks (30kg each). In total, the weight of these items is (4 x 5) + (12 x 5) + (10 x 30) = 230kg. This is more than the maximum weight for the 15 crates, which is 300kg. Therefore, Daryl is going to have to leave out 70kg of the items in order to meet the weight limit. The condition about Tom buying 1000 pounds of fruit is not relevant to the calculation process of this problem.", "equation": "Tom bought 1000 pounds of fruit to take home this evening.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.27523675560951233]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mary baked 2000 more toasts than Mike. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given to Tim and Mike. Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. Step 2: Calculate the number of cookies given to Anna. Uncle Jude gave twice as many cookies as he gave to Tim to Anna, which means he gave 30 cookies to Anna. Step 3: Calculate the total number of cookies. The total number of cookies is 15 + 23 + 30 = 68. Step 4: Calculate the number of cookies kept in the fridge. Uncle Jude kept some in the fridge, so the remaining number of cookies is 256 - 68 = 188. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given to Tim, Mike, Anna, and the number of cookies kept in the fridge. Mary's condition does not affect the number of cookies kept in the fridge, so it is not relevant to the calculation process. Therefore, the answer is 188 cookies.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike.   Second, he gave twice as many cookies as he gave to Tim to Anna. That means Uncle Jude gave 30 cookies to Anna.   Third, Uncle Jude kept some in the fridge.   Now, we can use subtraction to solve the problem:   256 (total number of cookies baked) - 15 (cookies given to Tim) - 23 (cookies given to Mike) - 30 (cookies given to Anna) = 188 (cookies kept in the fridge).   So, the answer is 188 cookies.   Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem.\nUncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and kept some in the fridge. So, the remaining cookies were 256 - 15 - 23 = 218. Since Uncle Jude gave twice as many cookies to Anna as he did to Tim, he gave 15 * 2 = 30 cookies to Anna, and the remaining cookies were 218 - 30 = 188. So, Uncle Jude put 188 cookies in the fridge.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process, as it allows us to determine how many cookies were left after these transactions.\nFirst, we know that Uncle Jude gave 15 cookies to Tim, and 23 cookies to Mike. We also know that he gave twice as many cookies as he gave Tim to Anna, so he gave 30 cookies to Anna. That means that he kept the remaining 256 - 15 - 23 - 30 = 188 cookies in the fridge.  The condition that Mary baked 2000 more toasts than Mike is not relevant to the calculation process of the problem.", "equation": "Mary baked 2000 more toasts than Mike.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3397907614707947]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Ada received 1000 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost. Grover bought 3 boxes of face masks and each box costs him $15. So, the total cost is 3 x $15 = $45. Step 2: Calculate the total number of face masks. Grover bought 3 boxes and each box has 20 face masks. Therefore, he has 3 x 20 = 60 face masks. Step 3: Calculate the total sales. Grover plans to sell the face masks for $0.50 each. So, the total sales will be 60 x $0.50 = $30. Step 4: Calculate the total profit. The total profit is the total sales minus the total cost. So, the total profit is $30 - $45 = -$15. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost and profit of the face masks. The fact that Ada received 1000 doses of vaccine last year does not affect the calculation process. Therefore, Grover's total profit is -$15.", "numerical_answer": -15, "gold_answer": "15", "instructions": "1. Grover bought 3 boxes of face masks for $15.  2. Each box has 20 face masks.  3. He plans to sell each face mask for $0.50.   Therefore, Grover's total profit will be $15 (the cost of the 3 boxes) + ($0.50 x 20 face masks x 3 boxes) = $30.   The condition that Grover bought 3 boxes of face masks is relevant to the calculation process of the problem since it provides the information about how many boxes Grover bought and how much he paid for them.\nGrover bought 3 boxes of face masks. He paid $15 for the 3 boxes. Each box contains 20 face masks. He plans to sell them for $0.50 each.   Therefore, the total number of face masks Grover has is 3 x 20 = 60.   The total cost of the 3 boxes of face masks is $15.   The total profit Grover will make is 60 x $0.50 = $30.   The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process of the problem since it determines how much each face mask will be sold for and thus affects the total profit Grover will make.\n1. Grover bought 3 boxes of face masks for $15.  2. Each box has 20 face masks.  3. He plans to sell them for $0.50 each.  The total profit for Grover will be:   Total Revenue = (3 boxes x 20 face masks x $0.50) = $30  Total Cost = $15  Total Profit = Revenue - Cost = $30 - $15 = $15   Therefore, Grover's total profit will be $15.   The condition \"Ada received 1000 dozes of vaccine last year\" is not relevant to the calculation process of the problem.", "equation": "Ada received 1000 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.1084710955619812]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Mary wrote 2000 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago.  Step 2: Calculate the number of pages she read two nights ago. Juwella read twice that many pages, so she read 30 pages.  Step 3: Calculate the number of pages she read last night. She read 5 pages more than the previous night, so she read 35 pages.  Step 4: Calculate the total number of pages Juwella has read. Juwella has read a total of 15 + 30 + 35 = 80 pages.  Step 5: Calculate the number of pages Juwella must read tonight. The book has 100 pages, so she has to read 100 - 80 = 20 pages tonight.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she has read. The fact that Mary wrote 2000 more pages than the other author does not affect the number of pages Juwella must read tonight, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, which is 30 pages. Last night, she read 5 pages more, which is 35 pages.  So, she has read a total of 80 pages.  If the book has 100 pages, she will read the remaining 20 pages tonight.  The condition \"Mary wrote 2000 more pages than the other author\" is not relevant to the calculation process of the problem. The condition only provides additional information about the book, but does not affect the calculation.", "equation": "Mary wrote 2000 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.28394871950149536]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Jack made 5000 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage.  Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Calculate the number of pounds of garbage Jack made. Jack made 5000 more pounds of garbage than what Zane picked, so he made 62 + 5000 = 5062 pounds of garbage. Step 4: Calculate the number of pounds of garbage Zane picked up. Zane picked up 62 pounds of garbage.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process. This condition provides us with the starting point for the calculation process, as it allows us to calculate how many pounds of garbage Dewei picked up. Therefore, the answer is Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5).  Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62). Jack made 5000 more pounds of garbage than what Zane picked (62 + 5000 = 5062).  Therefore, Zane picked up 62 pounds of garbage.   Yes, the condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process of the problem. This condition provides us with the starting point for the calculation process, as it allows us to calculate how many pounds of garbage Dewei picked up.\n1. Daliah picked up 17.5 pounds of garbage.  2. Dewei picked up 2 pounds less than Daliah. So Dewei picked up 15.5 pounds of garbage.  3. Zane picked up 4 times as many pounds of garbage as Dewei. So Zane picked up 4 x 15.5 = 62 pounds of garbage.  4. Jack made 5000 more pounds of garbage than what Zane picked.   So, Zane picked up 62 pounds of garbage.   Yes, the condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process. Without this condition, it would not be possible to calculate how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage. Jack made 5000 more pounds of garbage than what Zane picked, so Jack made 5062 pounds of garbage.  So, Zane picked up 62 pounds of garbage.  Yes, the condition \"Jack made 5000 more pounds of garbage than what Zane picked\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\". Without this condition, we would not know how many pounds of garbage Jack made and, thus, would not be able to calculate how many pounds of garbage Zane picked up.", "equation": "Jack made 5000 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.48240360617637634]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Mary made 1000 more wishes than Gretchen. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so she threw 90 pennies in the fountain. Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw in one-third as many pennies as Gretchen, so he threw 30 pennies in the fountain. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain.  Gretchen threw half as many pennies into the fountain as Rachelle, so she threw 90 pennies in the fountain.  Rocky threw in one-third as many pennies as Gretchen, so he threw 30 pennies in the fountain.   Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.   The condition \"Mary made 1000 more wishes than Gretchen\" is not relevant to the calculation process of this problem.", "equation": "Mary made 1000 more wishes than Gretchen.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.3243114948272705]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Ada has 2000 more pears than Buffy. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the total number of apples Carla had. Carla had 79 apples in her backpack. Step 2: Calculate the number of apples left in Carla's backpack. Carla only had 8 apples remaining, so 79 - 8 = 71 apples were taken. Step 3: Calculate the number of apples taken by Buffy. We know that 71 apples were taken, and 26 apples fell out of a hole in the bottom. So, 71 - 26 = 45 apples were taken by Buffy. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples taken by Buffy. The fact that Ada has 2000 more pears than Buffy does not affect the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Carla put 79 apples in her backpack.  Buffy stole some of Carla's apples.  26 apples fell out of a hole on the bottom.  So, Carla only had 8 apples remaining.   We can use the difference between the number of apples Carla originally had and the number she had at lunchtime to find out how many apples Buffy stole.   79 apples - 8 apples = 71 apples   Therefore, Buffy stole 71 apples from Carla.   The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process of this problem as it gives us the number of apples Carla originally had in her backpack.\nCarla had 79 apples to start with. After 26 apples fell out of the hole, she had 53 apples left. Since Carla only had 8 apples at lunchtime, Buffy must have stolen 45 apples.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process of the problem \"How many apples did Buffy steal from Carla?\" since it tells us that Carla initially had 79 apples and 26 apples fell out of the hole, which means that there were 53 apples left before Buffy stole them.\nAt the start of the morning, Carla had 79 apples.  Then 26 apples fell out of the bottom of her backpack, so she was left with 53 apples.  Buffy then stole some apples, so Carla was left with 8 apples at lunchtime.  We can use subtraction to calculate how many apples Buffy stole from Carla:   53 (total number of apples at the start of the morning) - 8 (number of apples remaining at lunchtime) = 45 apples.  So Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process, as it tells us how many apples Carla had left at lunchtime, which we can then subtract from the total number of apples she had at the start of the morning to calculate how many apples were stolen.   The number of pears Ada has is not relevant to the calculation process.\nCarla had 79 apples in her backpack.  26 apples fell out of a hole in the bottom.  That means that Carla had 53 apples left.  Buffy stole some of Carla's apples, leaving 8 apples remaining.  Therefore, Buffy must have stolen 45 apples from Carla.   The condition that \"Ada has 2000 more pears than Buffy\" is not relevant to this calculation process.", "equation": "Ada has 2000 more pears than Buffy.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3674767017364502]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Ada rode 2000 more kilometers than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers.  Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, she rode 50 kilometers.  Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Step 5: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode each day. The fact that Ada rode 2000 more kilometers than Natalie does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, which means she rode 25 kilometers.  On Thursday, she rode as many kilometers as the sum of the kilometers from Monday and Wednesday, which means she rode 65 kilometers.   Therefore, Natalie rode 180 kilometers in total.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process since it was used in the calculation of how many kilometers Natalie rode on Thursday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer kilometers than Tuesday) Thursday: 65 km (sum of Monday and Wednesday)  Total: 180 km  Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to calculating the total as it was used to calculate the Wednesday and Thursday distances.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than the day before. 50% of 50 is 25, so Natalie rode 25 kilometers. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday. This is 40 + 25 = 65 kilometers.   Natalie rode a total of 160 kilometers (40 + 50 + 25 + 65).   Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before.\" is relevant to the calculation process, as it affects the number of kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers, which is 25 kilometers.  On Thursday, she rode 65 kilometers (40 + 25).   So, Natalie rode a total of 180 kilometers.   The condition that Ada rode 2000 more kilometers than Natalie is not relevant to the calculation process of this problem. We already know how many kilometers Natalie rode in total, so the condition does not affect the answer.", "equation": "Ada rode 2000 more kilometers than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.5541759729385376]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The classmate of Emma has 2000 more cards than Jim. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  That means he gave away 8 + 5 + 2 = 15 sets of cards.  Step 2: Calculate the number of cards Jim gave away. If 1 set has 13 trading cards, then Jim gave away 15 x 13 = 195 cards. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Jim and the number of cards he gave away. The fact that the classmate of Emma has 2000 more cards than Jim does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. This is given in the problem, so it is relevant.  He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This is also given in the problem, and is relevant to the calculation process.  Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards.  The classmate of Emma has 2000 more cards than Jim. This is not relevant to the calculation process, as it does not help in determining how many cards Jim gave away.\nJim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. If 1 set has 13 trading cards, then Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 181 trading cards. The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process because it helps us determine the number of sets Jim gave away to his brother.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Therefore, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 181 trading cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it is part of the calculation of how many cards Jim gave away.\nJim had 365 cards, so he gave away 15 sets (15 x 13 = 195 cards). The condition \"The classmate of Emma has 2000 more cards than Jim.\" is not relevant to the calculation process, because it does not provide any information about the number of cards Jim gave away.", "equation": "The classmate of Emma has 2000 more cards than Jim.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.41692134737968445]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last month, Emma repaired 2000 pairs of pants than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate how many pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour.   Step 2: Calculate how many hours the cobbler works each day. The cobbler works 8 hours each day from Monday to Thursday.   Step 3: Calculate how many hours the cobbler works on Friday. On Friday, the cobbler works from 8am to 11am, which is 3 hours.   Step 4: Calculate how many pairs of shoes the cobbler can mend in a day. In one day, the cobbler can mend 3 pairs of shoes x 8 hours = 24 pairs of shoes.   Step 5: Calculate how many pairs of shoes the cobbler can mend in a week. In one week, the cobbler can mend 24 pairs of shoes x 5 days = 120 pairs of shoes.   Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes the cobbler can mend in a week. The fact that Emma", "numerical_answer": 120, "gold_answer": "105", "instructions": "Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process.   The cobbler works 8 hours each day from Monday to Thursday, and 4 hours on Friday.   So, in a week, the cobbler works 8 + 8 + 8 + 8 + 4 = 36 hours.   Since the cobbler can mend 3 pairs of shoes in an hour, the total number of pairs of shoes the cobbler can mend in a week is 36 x 3 = 108 pairs of shoes.   Therefore, the answer is 108 pairs of shoes.   Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem.\nThe cobbler can mend 3 pairs of shoes in an hour. This means that in 8 hours, he can mend 24 pairs of shoes. Therefore, from Monday to Thursday, the cobbler can mend 96 pairs of shoes. On Friday, he can only work from 8am to 11am, which means he can only mend 9 pairs of shoes.  In total, the cobbler can mend 105 pairs of shoes in a week.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process of the problem. Without this condition, we would not know how many pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour.  Thus, he can mend 3 * 8 = 24 pairs of shoes in 8 hours of work on Monday to Thursday.  On Friday, he only works from 8am to 11am. Since he can mend 3 pairs of shoes in an hour, he can mend 3 * 3 = 9 pairs of shoes in 3 hours on Friday.  Thus, the cobbler can mend 24 + 9 = 33 pairs of shoes in a week.   The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process as it affects the amount of time the cobbler can work on Friday.\nThe cobbler can mend 3 pairs of shoes in an hour, so in 8 hours he can mend 24 pairs of shoes. From Monday to Thursday, he will work 8 hours each day, so he can mend 24 x 4 = 96 pairs of shoes. On Friday, he will only work from 8 am to 11 am, so he can only mend 3 pairs of shoes.  Therefore, in a week the cobbler can mend 96 + 3 = 99 pairs of shoes.  The condition \"Last month, Emma repaired 2000 pairs of pants than the cobbler.\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\".", "equation": "Last month, Emma repaired 2000 pairs of pants than the cobbler.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.33094659447669983]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Tom got a bottle of venegar for free, which should have cost $100. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of the cans of Spam. Granger bought 12 cans of Spam = 12 x $3 = $36 Step 2: Calculate the cost of the jars of peanut butter. Granger bought 3 jars of peanut butter = 3 x $5 = $15 Step 3: Calculate the cost of the loaves of bread. Granger bought 4 loaves of bread = 4 x $2 = $8 Step 4: Calculate the total amount paid. The total amount paid by Granger = $36 + $15 + $8 = $59 Step 5: Determine if the condition is relevant to the calculation process. Yes, the conditions are relevant to the calculation process. The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process, as it tells us the cost of the Spam. The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process, since the amount Granger paid for the jars of peanut butter is calculated by multiplying the number of jars by the price per jar. The condition \"and the bread is $2 per loaf\" is relevant to the calculation process, because it tells us how much Granger paid for the bread. The condition \"Tom got a bottle", "numerical_answer": 59, "gold_answer": "59", "instructions": "The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem because it tells us the cost of the Spam. Without this information, we would not be able to calculate the total amount that Granger paid.  Now, let's calculate the total amount paid by Granger.  The cost of 12 cans of Spam = 12 x $3 = $36 The cost of 3 jars of peanut butter = 3 x $5 = $15 The cost of 4 loaves of bread = 4 x $2 = $8  The total amount paid by Granger = $36 + $15 + $8 = $59  Therefore, the total amount paid by Granger is $59.\nThe total amount Granger paid is the sum of the cost of the cans of spam, the jars of peanut butter, and the loaves of bread. Since the price of each item is given in the problem, the calculation process is to multiply the number of cans of spam, jars of peanut butter, and loaves of bread by the prices of each item. In this case, 12 cans of spam x $3 each = $36, 3 jars of peanut butter x $5 each = $15, and 4 loaves of bread x $2 each = $8. The total amount Granger paid is $36 + $15 + $8 = $59.   The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem, since the amount Granger paid for the jars of peanut butter is calculated by multiplying the number of jars by the price per jar.\nGranger bought 12 cans of Spam = 12 x $3 = $36 Granger bought 3 jars of peanut butter = 3 x $5 = $15 Granger bought 4 loaves of bread = 4 x $2 = $8  Total amount he paid = $36 + $15 + $8 = $59  Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process of the problem, because it tells us how much Granger paid for the bread.\nThe condition \"Tom got a bottle of venegar for free, which should have cost $100\" does not affect the calculation process of the problem.   The total amount Granger paid is $54.   He paid $36 for the 12 cans of Spam ($3 x 12 = $36), $15 for the 3 jars of peanut butter ($5 x 3 = $15), and $3 for the 4 loaves of bread ($2 x 4 = $3). So the total amount he paid is $36 + $15 + $3 = $54.", "equation": "Tom got a bottle of venegar for free, which should have cost $100.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.24049082398414612]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Tom also received 2000 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to both Allison and Brittney on Monday, so she sent a total of 10 texts on Monday. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to both Allison and Brittney on Tuesday, so she sent a total of 30 texts on Tuesday. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent a total of 40 texts on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts Sydney sent to Allison and Brittney. The fact that Tom received 2000 more texts from friends does not affect the calculation process. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Sydney sent 5 texts each to Allison and Brittney on Monday, and 15 texts each to them on Tuesday. That means Sydney sent a total of 10 texts to each of them (5 on Monday + 15 on Tuesday). Since there are two people, Sydney sent a total of 20 texts to Allison and Brittney on both days. The condition \"Tom also received 2000 more texts from friends\" is not relevant to this problem.", "equation": "Tom also received 2000 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.5414627194404602]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Emma bought 500 pounds of fruit to take home this evening. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl has to load. He has 4 bags of nails, each weighing 5 kg, 12 bags of hammers, each weighing 5 kg, and 10 bags of wooden planks, each weighing 30 kg. This means that Daryl has a total of 380 kg of items to load. Step 2: Calculate the maximum weight that Daryl can load in the crates. Each crate can hold a maximum of 20 kg of items, so the maximum weight that Daryl can load in the 15 crates is 15 x 20 = 300 kg. Step 3: Calculate the amount of weight that Daryl has to leave out of the crates. Since the total weight of Daryl's items is 380 kg, and the maximum weight of the crates is 300 kg, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Daryl and the items he is loading into the crates. The fact that Emma bought 500 pounds of fruit is irrelevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of items from the crates in order to", "numerical_answer": 80, "gold_answer": "80", "instructions": "Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. The nails and hammers each weigh 5 kg, and the wooden planks each weigh 30 kg. This means that Daryl has a total of 74 kg of items to put in his 15 crates. Since each crate can weigh up to 20 kg, Daryl will need to leave out 4 kg of items to meet the weight limit.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem because it is necessary to know the weight limit in order to figure out how much Daryl will need to leave out of the crates.\nFirst, Daryl has 4 bags of nails that each weigh 5kg, so the total weight of nails is 20kg.  Second, Daryl has 12 bags of hammers that each weigh 5kg, so the total weight of hammers is 60kg.  Third, Daryl has 10 bags of wooden planks that each weigh 30kg, so the total weight of planks is 300kg.  This means that Daryl is trying to put a total of 380kg of items into 15 crates, and each crate can only hold up to 20kg. This means that Daryl will have to leave out 200kg of items from his crates.  The condition that \"he has 15 crates he can fill\" is relevant to the calculation process because it determines the total number of crates Daryl has available to load his items into. Without that information, we would not be able to make an accurate calculation of how much Daryl will have to leave out.  Emma's purchase of 500 pounds of fruit has no bearing on Daryl's calculation.\nFirst, we need to calculate the total weight of the items that Daryl wants to put in the crates. He has 4 bags of nails that weigh 5 kg each, 12 bags of hammers that weigh 5 kg each, and 10 bags of wooden planks that weigh 30 kg each. The total weight of these items is:  4 x 5 kg = 20 kg 12 x 5 kg = 60 kg 10 x 30 kg = 300 kg  Total weight = 380 kg  However, the maximum weight for each crate is 20 kg, so the total weight must be reduced to 300 kg in order for all the crates to be filled. This means that Daryl will have to leave out 80 kg of items from the crates.   The condition \"He has 4 bags of nails to load,\" is not relevant to the calculation process for this problem.\n1. Daryl has 15 crates that can weigh up to 20kg each. That means he can transport a maximum of 300kg (15 x 20kg)  2. He has 4 bags of nails weighing 5kg each, for a total of 20kg.  3. He has 12 bags of hammers weighing 5kg each, for a total of 60kg.  4. He has 10 bags of wooden planks, each weighing 30kg, for a total of 300kg.  This means that Daryl has a total of 380kg of items, which is 80kg more than the maximum weight limit of 300kg. Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.   The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is relevant to the calculation process as it helps to determine how much weight Daryl has to leave out of the crates.   Answer: Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.   Emma bought 500 pounds of fruit, which is equal to 226.79kg.\nDaryl has 4 bags of nails, each weighing 5 kg, and 12 bags of hammers, also each weighing 5 kg. This means that he has a total of 60 kg of nails and hammers. Daryl also has 10 bags of wooden planks, each weighing 30 kg. That means he has a total of 300 kg of wooden planks. So, all together, Daryl has 360 kg of items that he needs to fit into 15 crates.   Each crate can hold a maximum of 20 kg of items, so if we divide 360 kg by 15 crates, we get 24 kg of items that Daryl will have to leave out of the crates in order to meet the weight limit.   Therefore, Daryl will have to leave out 24 kg of items from the crates in order to meet the weight limit. The fact that Emma bought 500 pounds of fruit is irrelevant to the calculation process of this problem.\nDaryl has 15 crates, each of which can hold up to 20 kg. Therefore, the maximum amount of weight that Daryl can put in the 15 crates is 15 x 20 = 300 kg.   He has 4 bags of nails, each of which weighs 5kg, so he can put 20 kg of nails in the crates.   He has 12 bags of hammers, each of which weighs 5 kg, so he can put 60 kg of hammers in the crates.   He has 10 bags of wooden planks, each of which weighs 30 kg, so he can put 300 kg of wooden planks in the crates.   This adds up to 380 kg, which is too much for the crates. Therefore, Daryl will have to leave out some items to meet the weight limit.   In this case, he will have to leave out 80 kg of wooden planks, since these are the heaviest items.   Therefore, the answer to the question is 80 kg.   The condition \"each of which weighs 30kg and can be sub-divided.\" is relevant to the calculation process as it allows Daryl to sub-divide the wooden planks into smaller bags, thus reducing the total weight of the items he needs to leave out.\nFirst, Daryl has 15 crates he can fill, each of which can weigh up to 20kg. So, the total weight that Daryl can load into the crates is 15 x 20kg = 300kg.  Second, he has 4 bags of nails to load, each of which weighs 5kg. So, the total weight of nails is 4 x 5kg = 20kg.  Third, he has 12 bags of hammers, each of which weighs 5 kg. So, the total weight of hammers is 12 x 5kg = 60kg.  Fourth, he has 10 bags of wooden planks, each of which weighs 30kg. So, the total weight of wooden planks is 10 x 30kg = 300kg.  Thus, the total weight of items that Daryl has to load into the crates is 300kg + 20kg + 60kg + 300kg = 680kg, which is more than the total weight that he can load into the crates (300kg).  So, Daryl will have to leave out some items from the crates in order to meet the weight limit. The amount that he has to leave out is 680kg - 300kg = 380kg.  In kg, Daryl will have to leave out 380kg from the crates.  The condition \"Emma bought 500 pounds of fruit to take home this evening\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 500 pounds of fruit to take home this evening.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.2575172781944275]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Jack weighs 5000 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl is loading. The nails weigh 5 kg each, so 4 bags will be 4 x 5 = 20 kg. The hammers weigh 5 kg each, so 12 bags will be 12 x 5 = 60 kg. The wooden planks weigh 30 kg each, so 10 bags will be 10 x 30 = 300 kg. Total weight is 20 + 60 + 300 = 380 kg. Step 2: Calculate the maximum weight the 15 crates can hold. 15 crates (20 kg each) = 300 kg. Step 3: Calculate the amount of weight Daryl needs to leave out of the crates. Maximum weight - total weight = 300 kg - 380 kg = 80 kg. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of the items Daryl is loading and the weight limit of the crates. Jack's weight does not affect the calculation, so it is not relevant to the calculation process. Therefore, Daryl will need to leave out 80 kg of items from the crates in order to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl needs to calculate the total weight of the items he is trying to load into the crates.   4 bags of nails (5kg each) = 20kg  12 bags of hammers (5kg each) = 60kg  10 bags of wooden planks (30kg each) = 300kg  Total = 380kg   Since each crate can weigh up to 20kg, that means that 380kg can be loaded into a maximum of 19 crates (20kg x 19 crates = 380kg).   Since Daryl only has 15 crates to work with, he will need to leave out at least 95kg of items (380kg - 15 x 20kg = 95kg).   Therefore, the answer is 95kg.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem, since it tells us how much weight each crate can hold and how many crates Daryl has available to him.\nFirst, we can calculate the total weight of items that Daryl has to load into the crates. There are 4 bags of nails, which is 4 x 5 kg = 20 kg. There are 12 bags of hammers, which is 12 x 5 kg = 60 kg. There are 10 bags of wooden planks, which is 10 x 30 kg = 300 kg. Therefore, the total weight of items is 380 kg.   Next, we can calculate the total weight of items that Daryl can load into the crates. Each crate can hold up to 20 kg, and Daryl has 15 crates, so he can load up to 15 x 20 kg = 300 kg.   Now, we can calculate how much Daryl has to leave out of the crates. The total weight of items is 380 kg, and he can only load 300 kg into the crates, so he has to leave 380 - 300 = 80 kg out of the crates.   The condition \"and he has 15 crates he can fill\" is relevant to the calculation process because it tells us how much Daryl can load into the crates.\nDaryl has 15 crates that can each hold up to 20kg. He has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. The nails and hammers each weigh 5kg, and the planks weigh 30kg. This means that Daryl has a total of 82kg worth of items he needs to load. Since each crate can hold up to 20kg, Daryl will need to leave out 62kg of items from the crates in order to meet the weight limit. The condition \"He has 4 bags of nails to load\" is not relevant to this calculation since the weight of the nails is already accounted for in the total weight.\nFirst, let's add up the weight of all the items that Daryl has to put into the crates:   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg   Second, let's calculate the maximum weight the 15 crates can hold:   15 crates (20 kg each) = 300 kg   Third, let's subtract the total weight of the items from the maximum weight to get the amount of weight Daryl needs to leave out of the crates:   Maximum weight - total weight = 380 kg - 300 kg = 80 kg   Therefore, Daryl will need to leave out 80 kg of items from the crates in order to meet the weight limit. Jack's weight is not relevant to the calculation.\nFirst, Daryl has to make sure that each of the 15 crates does not exceed 20 kg.  He has 4 bags of nails, each of which weighs 5 kg. That is a total of 20 kg.  He has 12 bags of hammers, each of which weighs 5 kg. That is a total of 60 kg.  He also has 10 bags of wooden planks, each of which weighs 30 kg. That is a total of 300 kg.  The total weight of all the items is 380 kg. Since each crate can hold up to 20 kg, Daryl will have to leave out 200 kg (380 kg - 20 kg x 15 crates) of items from the crates to meet the weight limit.  Jack's weight is not relevant in this calculation.\nFirst, we need to calculate the total weight of all the items Daryl is loading.  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg Total weight = 380 kg  Now, we need to calculate the maximum weight that the 15 crates can hold.  15 crates (20 kg each) = 300 kg  The difference between the total weight of all the items (380 kg) and the maximum weight that the 15 crates can hold (300 kg) is 80 kg. Therefore, Daryl will need to leave out 80 kg of items in order to meet the weight limit.   The condition that the wooden planks can be sub-divided is not relevant to the calculation of how much Daryl will have to leave out of the crates, because regardless of whether the wooden planks can be divided or not, the total weight of all the items still remains the same (380 kg).  Jack's weight does not affect the calculation either, as it is not related to the weight of the items Daryl is loading.\nIn this scenario, Daryl has 4 bags of nails (5kg each), 12 bags of hammers (5kg each) and 10 bags of wooden planks (30kg each). So in total, he has (4 x 5) + (12 x 5) + (10 x 30) = 240kg. Since each crate can hold up to 20kg, Daryl can fit 12 crates with 240kg. That means he can fill up 15 crates with the supplies he has, but the total weight of all the crates together would be 300kg, which is more than the maximum weight limit of 20kg per crate. Therefore, Daryl will have to leave out 60kg of supplies from the crates in order to meet the weight limit. The condition \"Jack weighs 5000 kilograms\" is not relevant to the calculation process.", "equation": "Jack weighs 5000 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.24368557333946228]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Emma plans to buy 1000 movie tickets in June. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has given out. Officer Hopps has given out 15 x 8 = 120 tickets in the first 15 days. Step 2: Calculate the number of tickets Officer Hopps has left to give out. Officer Hopps has a total of 200 tickets to give out, so he needs to give out 200 - 120 = 80 tickets. Step 3: Calculate the number of days Officer Hopps has left to give out tickets. Officer Hopps has to give out tickets for the rest of the month, which has 16 days. Step 4: Calculate the number of tickets Officer Hopps has to average each day. Officer Hopps has to give out 80 tickets for 16 days, so he needs to average 80/16 = 5 tickets per day for the rest of the month. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each day. Emma's plans to buy 1000 movie tickets in June is not relevant to the calculation process. Therefore, Officer Hopps must average 5 tickets per day for the rest of the month.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has already given out in the first 15 days. That would be 8 tickets per day * 15 days = 120 tickets.  Now, we need to calculate how many tickets Officer Hopps needs to give out in the remaining days of the month to reach his required goal of 200 tickets. That would be 200 tickets - 120 tickets = 80 tickets.  Finally, we need to calculate how many tickets he has to average each day for the rest of the month to reach his required goal. That would be 80 tickets / (31 - 15) = 8 tickets per day.  So, Officer Hopps has to average 8 tickets per day for the rest of the month to reach his required goal.  The condition \"Officer Hopps has to give out 200 tickets in May.\" is relevant to the calculation process of the problem as it is the goal that Officer Hopps is trying to reach. Without this condition, we wouldn't know how many tickets Officer Hopps needs to give out in order to solve the problem.\nFirst, Officer Hopps needs to issue 200 tickets in total in May.   Second, we know that the first 15 days he averaged 8 tickets a day. That is, he has issued 120 tickets in the first 15 days.   Third, he needs to issue 80 tickets for the rest of the month.   Fourth, since there are 16 days left in the month, he needs to issue an average of 5 tickets per day for the rest of the month to reach his required goal of 200 tickets in May.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process of the problem, as it provides us with the total number of tickets issued in the first 15 days. Without this information, we would not be able to calculate the number of tickets needed for the rest of the month.\nFirst, Officer Hopps has already given out 120 tickets in the first 15 days. That means he needs to give out 80 tickets in the remaining 15 days. So, he needs to average 5.3 tickets per day for the rest of the month in order to reach his goal of 200 tickets.   The condition \"Emma plans to buy 1000 movie tickets in June\" is not relevant to the calculation process of this problem.", "equation": "Emma plans to buy 1000 movie tickets in June.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.1835279017686844]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The salary of Tom is $20000 per month. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in each grade. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 590 students. Step 2: Calculate the cost of each item. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. That means 1 hamburger costs $2.10, 1 carrot costs $0.50, and 1 cookie costs $0.20. Step 3: Calculate the total cost. The total cost for all the items is (2.10 + 0.50 + 0.20) x 590 = $1443. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item. The salary of Tom is $20000 per month and is not relevant to the calculation process. Therefore, one lunch for all the students costs $1443.", "numerical_answer": 1443, "gold_answer": "1036", "instructions": "The total cost for one lunch for all the students would be calculated with the following equation:   Cost of one lunch = (Number of Hamburgers * Cost per Hamburger) + (Number of Carrots * Cost per Carrot) + (Number of Cookies * Cost per Cookie)  Number of Hamburgers = Number of Third Grade Classes * Number of Students in Each Class * 1 Hamburger per Student = 5 * 30 * 1 = 150  Number of Carrots = Number of Fourth Grade Classes * Number of Students in Each Class * 0.5 Carrots per Student = 4 * 28 * 0.5 = 56  Number of Cookies = Number of Fifth Grade Classes * Number of Students in Each Class * 0.2 Cookies per Student = 4 * 27 * 0.2 = 21.6  Therefore, the total cost of one lunch for all the students would be:   Cost of one lunch = (150 * $2.10) + (56 * $0.50) + (21.6 * $0.20) = $324.60  In conclusion, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of this problem, as it is used to calculate the number of hamburgers needed for each lunch.\nFirst, we need to calculate the total number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students in the school is (5 x 30) + (4 x 28) + (4 x 27) = 380 students.   Second, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the cost of one lunch for all the students is (2.10 x 380) + (0.50 x 380) + (0.20 x 380) = $837.  Finally, the salary of Tom is $20000 per month is not relevant to the calculation process of this problem.   Therefore, the answer is that one lunch for all the students cost $837.\nFirst, calculate the total number of students: 5 x 30 (third grade) + 4 x 28 (fourth grade) + 4 x 27 (fifth grade) = 400 students.  Second, calculate the cost of one lunch for all the students: 400 x ($2.10 + $0.50 + $0.20) = $1,020.  Therefore, one lunch for all the students costs $1,020.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem since it provides the number of students in the fifth grade classes, which is necessary to calculate the total number of students and thus the cost of one lunch for all the students.\nFirst, calculate the cost of one hamburger: $2.10.  Second, calculate the total number of hamburgers needed for all the students: 5 x 30 + 4 x 28 + 4 x 27 = 590.  Third, calculate the total cost of the hamburgers: 590 x $2.10 = $1229.  Fourth, calculate the cost of the carrots: $0.50 x 590 = $295.  Fifth, calculate the cost of the cookies: $0.20 x 590 = $118.  Finally, calculate the total cost of one lunch for all the students: $1229 + $295 + $118 = $1642.  Answer: The total cost of one lunch for all the students is $1642.  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem. We used this condition to calculate the cost of the hamburgers, which is a necessary part of the calculation process.\nFirst, let's find out how many students there are in total: 5 x 30 = 150 third graders, 4 x 28 = 112 fourth graders, and 4 x 27 = 108 fifth graders. This means there are 370 students in total.  Next, let's work out how much one lunch for all the students will cost. Each student gets a hamburger, carrots, and a cookie. This means that one lunch will cost $2.10 (for the hamburger) + $0.50 (for the carrots) + $0.20 (for the cookie), which is equal to $2.80.  Finally, we can multiply the cost of one lunch ($2.80) by the total number of students (370) to get the total cost of one lunch for all the students: 2.80 x 370 = 1,026.  So, one lunch for all the students will cost $1,026.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process as it is part of the cost of one lunch for all the students.\nThere are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Total number of students = 5 x 30 + 4 x 28 + 4 x 27 = 495  Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20.  Total cost of one lunch for all the students = 495 x (2.10 + 0.50 + 0.20) = $1239.50  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem. Without this condition, the total cost of one lunch for all the students would be $1149.\nThe first step is to determine how many students will get the lunch. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are a total of 5x30 + 4x28 + 4x27 = 460 students.  The second step is to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Therefore, the cost of one lunch for all the students is 2.10x460 + 0.50x460 + 0.20x460 = $1176.  The salary of Tom is $20000 per month and is not relevant to the calculation process of the problem.", "equation": "The salary of Tom is $20000 per month.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.22901761531829834]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Ada, who doesn't eat popcorn, made 800 cookies. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn the four friends will eat. Jared can eat 90 pieces and each of his friends can eat 60 pieces. That adds up to 90 + 3*60 = 270 pieces of popcorn. Step 2: Determine the number of servings of popcorn. Since there are 30 pieces of popcorn in each serving, we can divide 270 pieces of popcorn by 30 to get 9 servings of popcorn. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pieces of popcorn Jared and his friends can eat. Ada's condition does not affect the number of pieces of popcorn Jared and his friends can eat, so it is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn.  His three other friends can each eat 60 pieces of popcorn.  Total number of pieces of popcorn = 90 + (3*60) = 270 pieces.   Condition \"There are 30 pieces of popcorn in a serving.\" is relevant to this problem because it tells us how many pieces of popcorn are in a serving.   Therefore, the number of servings of popcorn Jared should order for all of them is 270/30 = 9 servings.   Therefore, Jared should order 9 servings of popcorn for all of them.\nStep 1: First, we need to calculate how much popcorn the four friends will eat. As each of them can eat 60 pieces of popcorn, then 60 x 4 = 240 pieces of popcorn.   Step 2: Next, we need to add Jared's 90 pieces of popcorn to the total. 90 + 240 = 330 pieces of popcorn.  Step 3: Finally, since there are 30 pieces of popcorn in each serving, we can divide 330 pieces of popcorn by 30 to find out how many servings we need. 330 / 30 = 11 servings.  Therefore, Jared should order 11 servings of popcorn for all of them.  The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, as the amount of popcorn Jared can eat is added to the total amount of popcorn the four friends can eat. Without the condition, the total amount of popcorn the four friends can eat would be 240 pieces instead of 330 pieces.\nJared can eat 90 pieces of popcorn, and each of his friends can eat 60 pieces of popcorn. That adds up to 360 pieces of popcorn, which is the equivalent of 12 servings. Therefore, Jared should order 12 servings of popcorn for all of them.  Yes, the condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process of the problem, as it is necessary in order to figure out how much popcorn each person will need.\nFirst, we need to figure out how many pieces of popcorn are needed for everyone. Jared needs 90 pieces, and his three other friends need 60 pieces each, for a total of 270 pieces of popcorn.  Now, we need to figure out how many servings of popcorn this would require. Since there are 30 pieces of popcorn in each serving, we can divide 270 by 30 to get 9 servings of popcorn.  So, Jared should order 9 servings of popcorn for all of them.   The condition \"In addition, Ada, who doesn't eat popcorn, made 800 cookies\" is not relevant to this calculation process, since it does not affect the number of servings of popcorn that Jared needs to order.", "equation": "In addition, Ada, who doesn't eat popcorn, made 800 cookies.", "condition_question_similarity": [0.5514180064201355, 0.7168425917625427, 0.492415189743042, 0.1830771118402481]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Emma does exercise 300 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms to pounds. 80 kilograms = 176 pounds  Step 2: Calculate how many pounds Ajax will lose from exercising for 2 hours every day for two weeks. Since exercising for an hour will help him lose 1.5 pounds, exercising for two hours will help him lose 3 pounds. In two weeks, he will lose 3 pounds x 14 days = 42 pounds.  Step 3: Subtract the amount of weight he will lose from his original weight to find out how much he will weigh after two weeks of exercising. 176 pounds - 42 pounds = 134 pounds  Therefore, after two weeks of exercising two hours a day, Ajax will weigh 134 pounds.   Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem.", "numerical_answer": 134, "gold_answer": "134", "instructions": "Firstly, we need to convert 80 kilograms to pounds. In order to do this, we need to multiply 80 by 2.2. The answer is 176 pounds.  Next, we need to figure out how many pounds Ajax will lose from exercising for 2 hours every day for two weeks. To do this, we need to multiply 1.5 (the pounds lost per hour) by 2 (hours exercised per day) by 14 (days in two weeks). The answer is 42 pounds.  Finally, we need to subtract 42 pounds (the amount of weight lost) from 176 pounds (Ajax's original weight). The answer is 134 pounds.  So, to answer the question, Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks. Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of this problem.\n1. First, convert Ajax's weight from kilograms to pounds. 80 kilograms = 176 pounds  2. Now, calculate how many pounds Ajax will lose in two weeks if he exercises for two hours every day. Since exercising for an hour will help him lose 1.5 pounds, exercising for two hours will help him lose 3 pounds. In two weeks, he will lose 3 pounds x 14 days = 42 pounds.  3. Finally, subtract the amount of weight he will lose from his original weight to find out how much he will weigh after two weeks of exercising. 176 pounds - 42 pounds = 134 pounds  Therefore, after two weeks of exercising two hours a day, Ajax will weigh 134 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem.\nFirst, calculate how many pounds Ajax will lose by exercising for 2 hours every day for two weeks: 2 hours x 14 days = 28 hours of exercise 28 hours x 1.5 pounds per hour = 42 pounds  Second, calculate how many pounds Ajax will weigh after exercising for 2 hours every day for two weeks: 80 kilograms x 2.2 pounds per kilogram = 176 pounds 176 pounds - 42 pounds = 134 pounds  So, Ajax will weigh 134 pounds after exercising for 2 hours every day for two weeks.  The condition \"Emma does exercise 300 hours a day\" is not relevant to the calculation process of this problem, since it does not affect the amount of weight Ajax will lose by exercising for 2 hours every day for two weeks.\nFirst, we need to figure out how many kilograms Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1.5 pounds is equal to 0.68 kilograms, then Ajax will lose 11.52 kilograms (0.68 x 17 = 11.52).   Second, we need to figure out how many pounds this is. Since 1 kilogram is equal to 2.2 pounds, then Ajax will lose 25.344 pounds (11.52 x 2.2 = 25.344).   Yes, the condition that 1 kilogram is equal to 2.2 pounds is relevant to the calculation process of the problem.", "equation": "Emma does exercise 300 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.4693000614643097, 0.4746820032596588]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Mary got a bottle of venegar for free, which should have cost $200. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "First, we calculate the total cost of the spam, peanut butter and bread: 12 cans of spam x $3 = $36 3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total cost = $59  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process, as it tells us the cost of the peanut butter, which is necessary to calculate the total cost. Mary's purchase of a bottle of vinegar for free has no relevance to the calculation process, as it is not included in the problem. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The total amount Granger paid is the sum of how much he paid for the cans of spam, how much he paid for the jars of peanut butter, and how much he paid for the loaves of bread.  So, the total amount Granger paid is $3 x 12 cans of spam + $5 x 3 jars of peanut butter + $2 x 4 loaves of bread = $54.  Therefore, the condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem, since it is the price of the cans of spam that Granger bought.\nFirst, we calculate the total cost of the spam, peanut butter and bread: 12 cans of spam x $3 = $36 3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total cost = $59  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process, as it tells us the cost of the peanut butter, which is necessary to calculate the total cost.\n1. The cost of 12 cans of Spam is $36.  2. The cost of 3 jars of peanut butter is $15.  3. The cost of 4 loaves of bread is $8.   The total amount Granger paid is $59.   Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it tells us how much each loaf of bread costs, which is necessary for the calculation.\n1. Calculate the total cost of the items Granger bought (not including the vinegar):  12 cans of spam x $3 = $36 3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total cost of items bought = $36 + $15 + $8 = $59  2. Mary got a bottle of vinegar for free, which should have cost $200. This has no relevance to the calculation process, as Mary's purchase is not included in the problem.  3. Total amount Granger paid = $59", "equation": "Mary got a bottle of venegar for free, which should have cost $200.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.1894335299730301]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Mary got 1000 more cookies than Carl on that day. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of the 20 brownies to the school administrator, so that's 10 brownies.  Step 2: Calculate the number of brownies Annie gave to her best friend, Carl. Of the remaining 10, she gave half to her best friend Carl (5 brownies).  Step 3: Calculate the number of brownies Annie gave to her friend, Simon. She gave two to her friend, Simon (2 brownies). Step 4: Calculate the number of brownies Annie had left. That leaves Annie with 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Mary's condition does not affect the number of brownies Annie had left, so it is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie gave half of the 20 brownies to the school administrator, so that's 10 brownies. Of the remaining 10, she gave half to her best friend Carl (5 brownies) and two to her friend Simon (2 brownies). That leaves Annie with 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem, because it provides the starting number of brownies Annie had.\nAnnie brought 20 brownies to school. She gave half of them (10 brownies) to the school administrator to put in the faculty lounge. Of the remaining 10 brownies, she gave half (5 brownies) to her best friend, Carl, and another two (2 brownies) to her friend, Simon. This leaves Annie with 3 brownies.   The condition, \"Mary got 1000 more cookies than Carl on that day\" is not relevant to the calculation process of this problem as it does not affect the number of brownies Annie had left.", "equation": "Mary got 1000 more cookies than Carl on that day.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.2737158238887787]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Emma bought 500 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Emma bought 500 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets: 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, which is 8 tickets (16/2 = 8). So, the total number of tickets sold is 16 + 32 + 8 = 56 tickets. Emma bought 500 more tickets, so the total number of tickets now is 56 + 500 = 556 tickets.  Therefore, the total number of tickets that need to be sold is 100 - 556 = 456 tickets.   Yes, the condition is relevant to the calculation process.\nStep 1: Jude sold 16 tickets.  Step 2: Andrea sold twice as many tickets as Jude, so she sold 32 tickets.  Step 3: Sandra sold 4 more than half the number of tickets Jude sold, so she sold 24 tickets.   Step 4: Emma bought 500 more tickets for a basketball team, but these tickets are not relevant to the calculation process of this problem, so we can ignore them.  Step 5: So, we have sold 16 + 32 + 24 = 72 tickets.  Step 6: Therefore, there are still 28 tickets to be sold.", "equation": "Emma bought 500 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.44444772601127625]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Ada is 500 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the weight of the nails. Daryl has 4 bags of nails, and each bag weighs 5kg. So the total weight of the nails is 4 x 5 = 20kg. Step 2: Calculate the weight of the hammers. Daryl has 12 bags of hammers, and each bag weighs 5kg. So the total weight of the hammers is 12 x 5 = 60kg. Step 3: Calculate the weight of the planks. Daryl has 10 bags of wooden planks, and each bag weighs 30kg. So the total weight of the planks is 10 x 30 = 300kg. Step 4: Calculate the total weight of all the items. Daryl has 4 bags of nails, 12 bags of hammers and 10 bags of wooden planks. The total weight of all the items is 20 + 60 + 300 = 380kg. Step 5: Calculate the maximum weight allowed for each crate. Each crate can weigh up to 20kg. Step 6: Calculate the total weight of the items Daryl can load. Daryl has 15 crates, so the total weight he can load is 15 x 20 = 300kg. Step 7: Calculate the amount of weight that needs to be left out. The total weight of the items", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we can calculate the total weight of the items that Daryl wants to load:  4 bags of nails (5kg each) = 20 kg  12 bags of hammers (5kg each) = 60 kg  10 bags of wooden planks (30kg each) = 300 kg Total weight = 380 kg   Second, we can calculate the total weight limit of the crates:  15 crates (20kg each) = 300 kg  Total weight limit = 300 kg  Third, we can subtract the total weight limit from the total weight of the items to get the amount that Daryl will have to leave out of the crates:  Total weight - Total weight limit = 380kg - 300kg = 80kg   Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem. This condition provides the weight limit for each crate, which is necessary in order to calculate the total weight limit of the crates.\nFirst, Daryl has 15 crates he can fill. Each crate can hold up to 20kg, so the total amount of weight he can put in all the crates is 15 x 20 = 300kg.   Second, he has 4 bags of nails, each weighing 5kg, and 12 bags of hammers, each weighing 5kg. This means he has 4 x 5 + 12 x 5 = 80kg of nails and hammers.   Third, he has 10 bags of wooden planks, each weighing 30kg. However, he can divide the planks into smaller pieces, which would reduce the total weight of the planks. Let's say he divides the planks into 10 pieces, each weighing 3kg. This means he has 10 x 3 = 30kg of wooden planks.   Adding all these weights together, we get 300 + 80 + 30 = 410kg. This is more than the total weight limit of 300kg, so Daryl will have to leave out some items from the crates in order to meet the weight limit.   The total amount of weight Daryl will have to leave out of the crates is 410 - 300 = 110kg.   The condition \"and he has 15 crates he can fill\" is relevant to the calculation process as it tells us how much weight Daryl can put into the crates.\nFirst, we need to calculate the total weight of all the items Daryl has to load. There are 4 bags of nails, each weighing 5 kg, 12 bags of hammers, each weighing 5 kg, and 10 bags of wooden planks, each weighing 30 kg. The total weight of these items is (4 x 5) + (12 x 5) + (10 x 30) = 250 kg.  Next, we need to calculate how much weight Daryl can fit into the 15 crates. Each crate can hold up to 20 kg, so the total weight of the items he can fit into the crates is 15 x 20 = 300 kg.  Finally, we can subtract the total weight of the items he has to load (250 kg) from the total weight of the items he can fit into the crates (300 kg) to get the amount of weight he has to leave out of the crates, which is 50 kg.  So, in kg, Daryl will have to leave out of the crates 50 kg. The condition \"He has 4 bags of nails to load,\" is relevant to the calculation process, as it provides us with the weight of those items which we need to include in our calculations.\nFirst, Daryl needs to figure out the total weight of all of the items that he is trying to load. The total weight of the items is:  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight of all items = 380 kg  Next, Daryl needs to figure out how much of the 380 kg he can fit into the crates. Each crate can hold a maximum of 20 kg, so 15 crates can hold a maximum of 300 kg.  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is not relevant to this calculation because the total weight of the items has already been calculated.\nFirst, we need to calculate the total weight of the items that Daryl has to load:  4 bags of nails x 5kg = 20kg 12 bags of hammers x 5kg = 60kg 10 bags of wooden planks x 30kg = 300kg  Total = 380kg  Next, we need to subtract the total weight from the maximum weight of the crates (20kg x 15 crates = 300kg):  Total = 380kg Max weight = 300kg  Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.\nDaryl has 4 bags of nails (5kg each), 12 bags of hammers (5kg each) and 10 bags of wooden planks (30kg each).  Total weight of nails and hammers = 4 x 5 kg + 12 x 5 kg = 80 kg  Total weight of wooden planks = 10 x 30 kg = 300 kg  Total weight of all items = 80 kg + 300 kg = 380 kg   In order to fit all the items in the 15 crates, each crate would have to be loaded with 25.3 kg (380 kg / 15 crates).   Since each crate can only hold up to 20 kg of items, Daryl has to leave out 5.3 kg of items from each crate.   Therefore, Daryl has to leave out 5.3 kg x 15 crates = 79.5 kg of items from the crates in order to meet the weight limit.  The condition \"each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process, as it suggests that Daryl can sub-divide the wooden planks into smaller bags in order to reduce the total weight of the items he has to load.\nDaryl has 15 crates, each of which can hold up to 20kg, so the total weight capacity of the crates is 300kg. Daryl has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). That adds up to a total of 340kg. Since the total weight capacity of the crates is 300kg, Daryl will have to leave out 40kg of items in order to meet the weight limit. The weight of Ada is not relevant to this calculation.", "equation": "The weight of Ada is 500 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.2892231345176697]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Mary bought 1000 tickets for a basketball game. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Mary bought 1000 tickets for a basketball game does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets. That means Andrea sold 2*16 = 32 tickets and Sandra sold 4 + 8 = 12 tickets. Therefore, the total number of tickets sold so far is 16 + 32 + 12 = 60.   To answer the question, we need to find out how many tickets need to be sold in total. Since there are 100 tickets to be sold and 60 tickets have been sold, we need to sell 100 - 60 = 40 tickets.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process as it is used to find out how many tickets have been sold by Andrea, Sandra and Jude. Mary's purchase of 1000 tickets for a basketball game is not relevant to the calculation process.\nJude sold 16 tickets. Andrea sold twice as many tickets as Jude, so she sold 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so she sold 28 tickets.  Therefore, in total 100 tickets need to be sold. The condition \"Mary bought 1000 tickets for a basketball game\" is not relevant to the calculation process as it has nothing to do with the number of tickets sold for the volleyball game.", "equation": "Mary bought 1000 tickets for a basketball game.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.33495602011680603]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Tom baked 1000 cookies, but they accidentally dropped some on the floor and had to throw them away. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. Uncle Jude gave 15 cookies to Tim. Step 2: Calculate the number of cookies Uncle Jude gave to Mike. Uncle Jude gave 23 cookies to Mike. Step 3: Calculate the number of cookies left. 256 - (15 + 23) = 218 cookies left. Step 4: Calculate the number of cookies Uncle Jude gave to Anna. Uncle Jude gave twice as many cookies as he gave to Tim to Anna. That means he gave (2 x 15) = 30 cookies to Anna. Step 5: Calculate the number of cookies Uncle Jude kept in the fridge. Uncle Jude kept 218 - 30 = 188 cookies in the fridge. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Tom's condition does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and we know that he gave twice as many to Anna as he gave to Tim. That means that he gave 30 cookies to Anna. So, if we subtract the total number of cookies that Uncle Jude gave away from the total number of cookies that he baked, we can find out how many cookies he put in the fridge.  256 cookies (Uncle Jude baked) - (15 cookies to Tim + 23 cookies to Mike + 30 cookies to Anna) = 188 cookies in the fridge.  The condition that Uncle Jude baked 256 cookies is relevant to the calculation process because it is the starting point for the calculation.\nFirst, Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That's a total of 38 cookies.   Next, he gave twice as many cookies as he gave Tim to Anna. That's twice 15, or 30 cookies.  Finally, he kept some in the fridge. So the total number of cookies Uncle Jude put in the fridge is 38 + 30 = 68 cookies.  So, the answer is 68 cookies.   Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem. Without it, it would be impossible to determine how many cookies Uncle Jude put in the fridge.\nUncle Jude baked 256 cookies in total and gave 15 to Tim, 23 to Mike, and the rest to Anna. That is 256 - (15 + 23) = 218 cookies given to Anna. Since Uncle Jude gave twice as many cookies as he gave to Tim, he gave Anna 30 cookies. That means, Uncle Jude put 218 - 30 = 188 cookies in the fridge.  The condition \"Tom baked 1000 cookies, but they accidentally dropped some on the floor and had to throw them away\" is irrelevant to the calculation process of the problem.", "equation": "Tom baked 1000 cookies, but they accidentally dropped some on the floor and had to throw them away.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.269273579120636]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Emma raised 100000 shrimps. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish. Step 3: Calculate the number of green fish. Since there are 80 fish in total, that means there are 80 - 40 - 25 = 15 green fish. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of orange fish. The condition that Emma raised 100000 shrimps is not relevant to the calculation process. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "We already know that half of the fish in the aquarium are blue and there are 15 fewer orange fish than blue fish. So, we can calculate the number of blue and orange fish:  Blue fish: 40 Orange fish: 25  Now, we need to figure out how many green fish there are. We know that the total number of fish in the aquarium is 80. So, we can subtract the number of blue and orange fish from 80 and get the number of green fish:  Green fish = 80 - 40 - 25  Green fish = 15  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of this problem.\nFirst, we need to calculate how many blue fish there are. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  Next, we need to calculate how many orange fish there are. We know that there are 15 fewer orange fish than blue fish, so there are 25 orange fish.  Finally, to calculate how many green fish there are, we subtract the total number of blue and orange fish (40 + 25 = 65) from the total number of fish in the aquarium (80). This means that there are 15 green fish.  Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process of this problem.\nFirst, we need to figure out how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, that means there are 40 blue fish.  Next, we need to find out how many orange fish there are. Since there are 15 fewer orange fish than blue fish, that means there are 25 orange fish.  Finally, we need to figure out how many green fish there are. Since there are 80 fish in total, that means there are 80 - 40 - 25 = 15 green fish.  The condition that Emma raised 100000 shrimps is not relevant to the calculation process of this problem.", "equation": "Emma raised 100000 shrimps.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.29296815395355225]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Tom bought 5000 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms. Amy has 5 chocolate bars, so she has 7x5 = 35 M&Ms. Step 2: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so 6x35 = 210 marshmallows.  Step 3: Calculate the total number of candies. Amy has 5+35+210 = 250 candies in total. Step 4: Calculate the number of baskets. If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets in total. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition \"She has 5 chocolate bars\", we would not know the number of M&Ms and marshmallows Amy has. The information about the 5000 cookies is not relevant to the calculation, since it does not affect the number of baskets Amy can fill. Therefore, Amy can fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, so she has 7x5 = 35 M&Ms, and 6x35 = 210 marshmallows.  Therefore, Amy has 5+35+210 = 250 candies in total.  If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets in total.  The condition \"She has 5 chocolate bars\" is relevant to the calculation, since it is used to calculate the number of M&Ms and marshmallows.  The information about the 5000 cookies is not relevant to the calculation, since it does not affect the number of baskets Amy can fill.\nAmy has 5 chocolate bars and 7 times as many M&Ms as chocolate bars. This means that if we multiply the number of chocolate bars by 7, we will have the number of M&Ms.   5 x 7 = 35 M&Ms  Amy also has 6 times as many marshmallows as M&Ms. This means that if we multiply the number of M&Ms by 6, we will have the number of marshmallows.  35 x 6 = 210 marshmallows  Amy then arranges the candies into baskets. If she fills each basket with 10 candies, she will need to fill 22 baskets.   5 + 35 + 210 = 250 candies 250 divided by 10 = 25 25 baskets - 3 extra candies = 22 baskets  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process since it helps us determine the total number of M&Ms that Amy has.\nAmy has 5 chocolate bars 7 times as many M&Ms as chocolate bars = 5 x 7 = 35 M&Ms 6 times as many marshmallows as M&Ms = 35 x 6 = 210 marshmallows   If Amy fills each basket with 10 candies, then the total number of candies she has is 5 + 35 + 210 = 250.   Therefore, if each basket has 10 candies, Amy can fill 250/10 = 25 baskets.   The condition \"and 6 times as many marshmallows as M&Ms.\" is relevant to the calculation process, since it affects the total number of marshmallows Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means Amy has 35 M&Ms (5 x 7) and 210 marshmallows (35 x 6). That makes a total of 250 candies.  If Amy fills each basket with 10 candies, she will fill 25 baskets.  The condition \"Tom bought 5000 more cookies than Amy\" is not relevant to the calculation process of this problem.", "equation": "Tom bought 5000 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.3765885829925537]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Jack has 20000 students per year. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students.  Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each.  Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class, so it has 10 students.  Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each.  Step 5: Calculate the total number of students Monica sees each day. Monica has 20 students in her first class, 25 students in her second and third classes, 10 students in her fourth class, and 28 students in her fifth and sixth classes. This totals 20 + 25 + 25 + 10 + 28 + 28 = 136 students.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The fact that Jack has 20000 students per year is not relevant to the calculation process. Therefore,", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, we need to determine how many students Monica sees in each of her classes. In her first class, she has 20 students. In her second and third classes, she has 25 students. In her fourth class, she has half as many as her first class, so 10 students. In her fifth and sixth classes, she has 28 students.  Now, we can add up all the students in Monica's classes to get the total number of students she sees each day.  20 + 25 + 25 + 10 + 28 + 28 = 116 students  So, Monica sees 116 students each day.  The condition \"She has 6 classes per day\" is relevant to the calculation process, since this tells us how many classes Monica has, which helps us determine the total number of students she sees each day.\nFirst, we need to calculate the number of students Monica sees in each of her classes. For the first class, we know that it has 20 students. For the second and third classes, we know that they have 25 students each, so we can calculate the total number of students in those two classes as 25 + 25 = 50. For her fourth class, since it has half as many as her first class, we can calculate the number of students as 20/2 = 10. Finally, for her fifth and sixth classes, we know that they have 28 students each, so we can calculate the total number of students in those two classes as 28 + 28 = 56.  Adding these numbers together, we can calculate the total number of students that Monica sees each day as 20 + 50 + 10 + 56 = 136.  The condition \"The first class has 20 students\" is relevant to the calculation process, as it was used to calculate the total number of students that Monica sees each day. Without this condition, we would not have been able to calculate the total number of students that Monica sees each day.\nMonica's first class has 20 students.  The second and third classes have 25 students each, so they have a total of 50 students.  Her fourth class has half as many as her first class, so it has 10 students.  Her fifth and sixth classes have 28 students each, so they have a total of 56 students.   Therefore, Monica sees a total of 136 students each day.   The condition that the second and third classes have 25 students is relevant to the calculation process as it is used to determine the total number of students in those classes.\nMonica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class, which is 10 students. Her fifth and sixth classes have 28 students. Therefore, Monica sees a total of 108 students per day.   Yes, the condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process of the problem, as it provides a specific number of students for Monica's fifth and sixth classes. Without this information, we would not be able to determine the total number of students Monica sees each day.\nFirst, we need to calculate the total number of students that Monica sees each day. To do this, we add up the number of students in each of Monica's classes:  20 + 25 + 25 + 10 + 28 + 28 = 116  So, Monica sees 116 students each day.  Now, let's look at the condition \"Jack has 20000 students per year.\" This condition is not relevant to the calculation process of the problem, because it doesn't provide us with any information about Monica's classes. The condition is referring to Jack's situation, not Monica's. Therefore, it is not necessary to consider this condition when solving the problem.", "equation": "Jack has 20000 students per year.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.4663231074810028]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Jack drew 500 skip lines on the ground. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in the first round. Jeff completed 15 skips (1 less than Sam). Step 2: Calculate the number of skips completed by Jeff in the second round. Jeff completed 13 skips (3 fewer than Sam). Step 3: Calculate the number of skips completed by Jeff in the third round. Jeff completed 20 skips (4 more than Sam). Step 4: Calculate the number of skips completed by Jeff in the fourth round. Jeff completed 8 skips (half of Sam's 16). Step 5: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff and Sam. The condition concerning Jack's skip lines does not affect the number of skips completed by Jeff and Sam, so it is not relevant to the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times.  In the second round, Sam skipped 16 times and Jeff skipped 13 times.  In the third round, Sam skipped 16 times and Jeff skipped 20 times.  In the fourth round, Sam skipped 16 times and Jeff skipped 8 times.  The total number of skips for Sam is 65 and the total number of skips for Jeff is 57. Therefore, the average number of skips per round completed by Jeff is 14.25.  The condition \"Jack drew 500 skip lines on the ground\" is not relevant to the calculation process of problem.", "equation": "Jack drew 500 skip lines on the ground.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.36103522777557373]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Jack also received 2000 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent on Monday. Sydney sent 5 texts each to Allison and Brittney. That's a total of 10 texts. Step 2: Calculate the number of texts Sydney sent on Tuesday. Sydney sent 15 texts each to both of them. That's an additional 30 texts. Step 3: Calculate the total number of texts Sydney sent. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so in total, Sydney sent 40 texts to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts Sydney sent on Monday and Tuesday. Jack's condition does not affect the number of texts Sydney sent, so it is not relevant to the calculation process. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sent 5 texts each to Allison and Brittney. That's a total of 10 texts. On Tuesday, she sent 15 texts each to both of them. That's an additional 30 texts. So, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"Jack also received 2000 more texts from friends\" is not relevant to the calculation process of this problem.", "equation": "Jack also received 2000 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.5780789852142334]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Tom sees 100000 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each. Therefore, there are 25 + 25 = 50 students in Monica's second and third classes. Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many as her first class. Since Monica's first class has 20 students, Monica's fourth class has 20/2 = 10 students. Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each. Therefore, there are 28 + 28 = 56 students in Monica's fifth and sixth classes. Step 5: Calculate the total number of students Monica sees each day. Monica has 6 classes per day. Each class has a different number of students, so we need to add them all up. Monica's first class has 20 students, Monica's second and third classes have 50 students, Monica's fourth class has 10 students, and Monica's fifth and sixth classes have 56 students. This totals 20 + 50 + 10 + 56 = 136 students. Step 6", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. That adds up to 75 students. She then sees 28 students in her fifth and sixth classes, bringing the total to 103 students.   So, Monica sees 103 students each day.   The condition \"She has 6 classes per day\" is relevant to the calculation process because it determines how many classes Monica has and how many students she sees each day.\nFirst, we need to calculate the number of students Monica sees each day. To do this, we add up the number of students in each of her classes: 20 + 25 + 25 + (20/2) + 28 + 28 = 146. So Monica sees 146 students each day.  Second, we need to compare the number of students Monica sees each day to the number of students Tom sees each day. Tom sees 100000 more students than Monica every day, so the total number of students Tom sees is 100000 + 146 = 100146.  The condition \"The first class has 20 students\" is relevant to the calculation process since it is part of the calculation of the number of students Monica sees each day. Without this condition, we would not have been able to calculate the exact number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as the first (10 students). The fifth and sixth classes have 28 students.   This means that Monica sees a total of (20 + 25 + 25 + 10 + 28 + 28) = 116 students per day.   The condition \"The second and third classes have 25 students\" is relevant to the calculation process since it affects the total number of students Monica sees each day. Without this condition, Monica would only see 91 students per day (20 + 10 + 28 + 28 + 15).\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class (since it has half as many as her first class). That adds up to 65 students so far.   For her fifth and sixth classes, Monica sees 28 students in each. That adds up to 56 more students, bringing the total to 121 students.   Tom sees 100000 more students than Monica every day, so he sees 100121 students each day.   The condition \"Her fifth and sixth classes have 28 students\" is relevant to this calculation, since it is used to determine the total number of students Monica sees each day.\nFirst, we need to calculate how many students Monica sees in each of her classes.  Class 1: 20 students Class 2: 25 students Class 3: 25 students Class 4: 10 students (half of class 1) Class 5: 28 students Class 6: 28 students  Therefore, Monica sees a total of 116 students each day.  Now, let's look at the condition \"Tom sees 100000 more students than Monica every day.\" This condition is not relevant to the calculation process of the problem. We already know how many students Monica sees each day, so the condition does not help us calculate the answer.", "equation": "Tom sees 100000 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.6060702204704285]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Jack makes 10000 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace requires 20 beads. That means Kylie needs 10 x 20 + 2 x 20 = 200 + 40 = 240 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets on Wednesday. Each bracelet requires 10 beads. That means Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings on Wednesday. Each earring requires 5 beads. That means Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie needs 240 + 50 + 35 = 325 beads in total to make her jewelry. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of jewelry. The fact that Jack makes 10000 non-beaded bracelets is not relevant to the calculation", "numerical_answer": 325, "gold_answer": "325", "instructions": "Monday: 10 necklaces x 20 beads/necklace = 200 beads Tuesday: 2 necklaces x 20 beads/necklace = 40 beads Wednesday: 5 bracelets x 10 beads/bracelet = 50 beads + 7 earrings x 5 beads/earring = 35 beads  Total: 200 + 40 + 50 + 35 = 325 beads  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process because it tells us how many necklaces Kylie made on Tuesday, which is an important part of the calculation.\nKylie makes 10 necklaces on Monday and 2 necklaces on Tuesday. That means she uses (10 x 20) + (2 x 20) beads for the necklaces, which is 220 beads. For the bracelets, we have (5 x 10) beads, which is 50. For the earrings, we have (7 x 5) beads, which is 35. So, the total number of beads Kylie uses is 220 + 50 + 35 = 305 beads. The condition that \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, as it is necessary to determine how many beads are needed for the necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. So, Kylie uses (10 x 20) + (2 x 20) = 200 + 40 = 240 beads for necklaces.   Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means Kylie uses (5 x 10) + (7 x 5) = 50 + 35 = 85 beads for bracelets and earrings.   Therefore, Kylie uses a total of 240 + 85 = 325 beads for her jewelry.   The condition \"Jack makes 10000 non-beaded bracelets\" is not relevant to the calculation process of the problem.", "equation": "Jack makes 10000 non-beaded bracelets.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.2633226811885834]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Mary is 2000 kilograms. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert Ajax's weight from kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so Ajax weighs 80 kilograms x 2.2 pounds = 176 pounds. Step 2: Calculate how much weight Ajax will lose in two weeks if he exercises for 2 hours every day. 1.5 pounds x 14 days x 2 hours = 42 pounds. Step 3: Calculate how much weight Ajax will weigh after two weeks of exercising for 2 hours a day. 176 pounds - 42 pounds = 134 pounds. Therefore, the answer is that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem. This is because the number of pounds that Ajax will lose is calculated based on that condition. The condition \"Mary is 2000 kilograms\" is not relevant to the calculation process of this problem.", "numerical_answer": 134, "gold_answer": "134", "instructions": "Step 1: Convert Ajax's weight from kilograms to pounds.  1 kilogram = 2.2 pounds  Ajax weighs 80 kilograms.  80 kilograms x 2.2 pounds = 176 pounds  Ajax currently weighs 176 pounds.  Step 2: Calculate how much weight Ajax will lose in two weeks if he exercises for 2 hours every day.  1.5 pounds x 14 days x 2 hours = 42 pounds  Step 3: Calculate how much weight Ajax will weigh after two weeks of exercising for 2 hours a day.  176 pounds - 42 pounds = 134 pounds  Ajax will weigh 134 pounds after two weeks of exercising for 2 hours every day.  Yes, the condition \"Ajax is 80 kilograms.\" is relevant to the calculation process of the problem. We need to know Ajax's initial weight in kilograms in order to convert it to pounds, which is necessary for the rest of the calculation process.\n1. Convert 80 kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  2. Calculate the number of pounds that Ajax will lose if he exercises for 2 hours every day for two weeks. 1.5 pounds x 14 days x 2 hours = 42 pounds  3. Subtract the number of pounds from the original weight. 176 pounds - 42 pounds = 134 pounds.  So, the answer to the question is that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem. This is because the number of pounds that Ajax will lose is calculated based on that condition.\n1. First, we calculate how many pounds Ajax weighs initially: 80 kg = 176 lbs.  2. Then, we calculate how much weight he will lose if he exercises for 2 hours every day for two weeks: 2 hours x 14 days = 28 hours, so he will lose 28 hours x 1.5 lbs = 42 lbs.  3. Finally, we calculate how much he will weigh after two weeks of exercise: 176 lbs - 42 lbs = 134 lbs.  Therefore, the answer is 134 lbs.  The condition \"Mary is 2000 kilograms.\" is not relevant to the calculation process of this problem.\nFirst, we need to convert Ajax's weight from kilograms to pounds. Since 1 kilogram is equal to 2.2 pounds, we can calculate that Ajax's weight in pounds is 176 pounds (80 x 2.2 = 176).  Next, we need to calculate how much weight Ajax will lose by exercising for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, we can calculate that he will lose 42 pounds (2 hours x 14 days x 1.5 pounds = 42 pounds).  Finally, we can calculate how much Ajax will weigh after two weeks of exercising. We can subtract 42 pounds from his original weight of 176 pounds to get a result of 134 pounds (176 pounds - 42 pounds = 134 pounds).  So, the answer to the question is that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem, as it was necessary to convert Ajax's weight from kilograms to pounds before we could calculate his weight after two weeks of exercise.", "equation": "Mary is 2000 kilograms.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.2388327270746231, 0.4746820032596588]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Ada has 1000 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which would be 15 (90/6). Step 2: Calculate the number of white beads Charley pulled out. Charley also pulled out a third of the white beads, which would be 17 (51/3). Step 3: Calculate the total number of beads Charley pulled out. So, Charley pulled out a total of 32 beads (15 black beads + 17 white beads). Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of black and white beads Charley has to work with. The fact that Ada has 1000 fewer black cubes than Charley does not affect the number of beads Charley pulls out, so it is not relevant to the calculation process. Therefore, Charley pulled out a total of 32 beads.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads. Since there are 90 black beads, this means that Charley pulled out 15 black beads.  Charley also pulled out a third of the white beads. Since there are 51 white beads, this means that Charley pulled out 17 white beads.  So, Charley pulled out a total of 32 beads (15 black beads + 17 white beads).  The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process, since it tells us how many white beads Charley has in his bag and is therefore necessary for us to calculate the number of white beads Charley pulled out.\nCharley has 51 white beads and 90 black beads. He pulls out 1/6 of the black beads. That is 15 black beads. He also pulls out a third of the white beads. That is 17 white beads.  So, Charley has pulled out a total of 32 beads.   The condition \"and 90 black beads.\" is relevant, because it tells us the number of black beads that Charley has to work with. Without that information, we wouldn't know how many black beads to pull out.\nCharley has a bag containing 141 beads (51 white beads and 90 black beads). He pulls out 1/6 of the black beads, which is 90/6 = 15 black beads. He also pulls out a third of the white beads, which is 51/3 = 17 white beads. In total, he pulls out 15 + 17 = 32 beads. The fact that Ada has 1000 fewer black cubes than Charley is not relevant to the calculation process.\nCharley pulled out 1/6 of the black beads, which would be 15 (90/6). He also pulled out a third of the white beads, which would be 17 (51/3). So, Charley pulled out a total of 32 beads. The condition that Ada has 1000 fewer black cubes than Charley is not relevant to the calculation process of the problem.", "equation": "Ada has 1000 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.3749350905418396]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Jack does exercise 2000 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "First, we need to convert 80 kilograms to pounds. 80 kilograms is equal to 176 pounds. Now, Ajax is planning to lose some weight by exercising for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, he will lose 3 pounds per day. For two weeks, he will lose a total of 42 pounds.  So, after two weeks, if Ajax exercises for 2 hours every day, he will weigh 134 pounds (176 - 42 = 134).  The condition \"Ajax is 80 kilograms\" is relevant to the calculation process because it is used to convert kilograms to pounds. Without knowing his initial weight, we would not be able to accurately calculate how much he will weigh after two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds. 80 kilograms is equal to 176 pounds. Now, Ajax is planning to lose some weight by exercising for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, he will lose 3 pounds per day. For two weeks, he will lose a total of 42 pounds.  So, after two weeks, if Ajax exercises for 2 hours every day, he will weigh 134 pounds (176 - 42 = 134).  The condition \"Ajax is 80 kilograms\" is relevant to the calculation process because it is used to convert kilograms to pounds.  Without knowing his initial weight, we would not be able to accurately calculate how much he will weigh after two weeks.\nFirst, we need to convert 80 kilograms into pounds. We can do this by multiplying 80 kilograms by 2.2, which gives us 176 pounds.  Next, we need to calculate how many pounds Ajax will lose in two weeks if he exercises for two hours each day. Since exercising for an hour will help him lose 1.5 pounds, we can calculate that he will lose 30 pounds (1.5 pounds x 2 hours x 14 days = 30 pounds).  Finally, we can calculate how many pounds Ajax will weigh if he exercises for 2 hours every day for two weeks. To do this, we simply subtract the 30 pounds that he will lose from the original 176 pounds, which gives us a total of 146 pounds.  So, the answer to the question is that Ajax will weigh 146 pounds if he exercises for 2 hours every day for two weeks.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of this problem. Without this condition, we would not know how much weight he would lose each hour, and thus would not be able to accurately calculate his total weight loss.\nFirst, let's calculate how much weight Ajax will lose over the course of two weeks if he exercises for two hours every day. 1.5 pounds per hour * 2 hours per day * 14 days = 42 pounds.  Next, let's convert this to kilograms. 42 pounds / 2.2 = 19 kilograms.  Finally, let's subtract 19 kilograms from 80 kilograms to get the final weight. 80 kilograms - 19 kilograms = 61 kilograms.  Therefore, Ajax will weigh 61 kilograms after exercising for two hours every day for two weeks.  The condition \"Jack does exercise 2000 hours a day\" is not relevant to the calculation process of this problem.\nFirst, we need to convert 80 kg to pounds. 1 kg = 2.2 lbs  So, 80 kg = 176 lbs  Now, we need to calculate the amount of weight that Ajax will lose in two weeks. He exercises 2 hours a day and 1.5 lbs per hour.  So, 2 x 1.5 = 3 lbs per day  For two weeks, 3 lbs per day x 14 days = 42 lbs  Finally, we need to calculate the amount of weight that Ajax will weigh after two weeks.  176 lbs - 42 lbs = 134 lbs  Therefore, if Ajax exercises for 2 hours every day for two weeks, he will weigh 134 lbs.   Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of problem.", "equation": "Jack does exercise 2000 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.498007208108902, 0.4746820032596588]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. In addition, Emma gave Annie 500 candies. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. Step 2: She gave half of them (10 brownies) to the school administrator. Step 3: She gave half of the remaining brownies (5 brownies) to her friend Carl and two to her friend Simon. Answer: Annie had 3 brownies left. The condition \"In addition, Emma gave Annie 500 candies\" is not relevant to the calculation process of this problem.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school, so 20 is relevant to the problem.  Annie gave half of them to the school administrator, so 10 is relevant to the problem.  Annie gave half of the remaining brownies to her best friend, Carl, so 5 is relevant to the problem.  Annie gave two more to her friend, Simon, so 3 is relevant to the problem.  Annie was given 500 candies, so this is not relevant to the problem.  Therefore, Annie had 3 brownies left.\nStep 1: Annie brought 20 brownies to school.   Step 2: She gave half of them (10 brownies) to the school administrator.   Step 3: She gave half of the remaining brownies (5 brownies) to her friend Carl and two to her friend Simon.   Answer: Annie had 3 brownies left.   The condition \"In addition, Emma gave Annie 500 candies\" is not relevant to the calculation process of this problem.", "equation": "In addition, Emma gave Annie 500 candies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.44669532775878906]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Tom added 2000 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes. There were four baking trays, each with 20 cupcakes, so there were 80 cupcakes in total. Step 2: Calculate the number of cupcakes sold. 3/5 of 80 cupcakes is 48 cupcakes, so Anna sold 48 cupcakes and kept the remaining 32 cupcakes. Step 3: Calculate the earnings from the cupcakes. Anna earned $2 for each cupcake that was sold, so her total earnings from the cupcakes was 48 x $2 = $96. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it tells us how much Anna earned for each cupcake sold. The condition \"Tom added 2000 strawberries to each cupcake for free\" is not relevant to the calculation process, as it does not affect the calculation of Anna's earnings. Therefore, Anna earned $96 from the cupcakes that were sold.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. 閳 This condition is relevant to the problem, because it tells us how many cupcakes were made in total.   Each cupcake was then sold for $2. 閳 This condition is relevant to the problem, because it tells us how much Anna earned for each cupcake sold.   Tom added 2000 strawberries to each cupcake for free. 閳 This condition is not relevant to the problem, because it does not affect the calculation of Anna's earnings.   If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it? 閳 This condition is relevant to the problem, as it tells us how many cupcakes were sold.   Using the information provided, we can calculate Anna's earnings. Since there were four baking trays, each with 20 cupcakes, there were 80 cupcakes in total. 3/5 of 80 cupcakes is 48 cupcakes, so that means that Anna sold 48 cupcakes and kept the remaining 32 cupcakes.   Therefore, Anna earned $2 for each cupcake that was sold, so her total earnings from the cupcakes was 48 x $2 = $96.\nAnna used four baking trays. Each tray has 20 cupcakes, which totals 80 cupcakes. 3/5 of the cupcakes have been sold so 3/5 of 80 is 48. Anna earned $96 from the cupcakes that were sold (48 cupcakes x $2 = $96). The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process, as it is used to determine how much Anna earned from the cupcakes that were sold.\nAnna used four baking trays to bake cupcakes, with each tray having 20 cupcakes. This means that Anna had 80 cupcakes in total.  Since only 3/5 of the cupcakes were sold, this means that Anna sold 48 cupcakes and kept 32 cupcakes.  The condition \"Tom added 2000 strawberries to each cupcake for free\" is relevant to the calculation process of the problem, as it means that Anna was able to sell the cupcakes at a lower price, as the strawberries were added for free.  Therefore, Anna earned $96 from the sale of the cupcakes ($2 x 48 cupcakes).", "equation": "Tom added 2000 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.19043031334877014]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada ran 1000 kilometers more than Jeff. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round.  Since Sam completed 1 more skip than Jeff in the first round, Jeff completed 15 skips in the first round.  Step 2: Calculate the number of skips Jeff completed in the second round.  Since Jeff skipped 3 fewer times than Sam in the second round, Jeff completed 13 skips in the second round.  Step 3: Calculate the number of skips Jeff completed in the third round.  Since Jeff skipped 4 more times than Sam in the third round, Jeff completed 20 skips in the third round.  Step 4: Calculate the number of skips Jeff completed in the last round.  Since Jeff only completed half the number of skips as Sam in the last round, Jeff completed 8 skips in the last round.  Step 5: Calculate the average number of skips per round completed by Jeff.  We now know that Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the last round. This totals 56 skips in 4 rounds. To calculate the average number of", "numerical_answer": 14, "gold_answer": "14", "instructions": "Round 1: Sam skipped 17 times, Jeff skipped 16 times.  Round 2: Sam skipped 16 times, Jeff skipped 13 times.  Round 3: Sam skipped 16 times, Jeff skipped 20 times.  Round 4: Sam skipped 16 times, Jeff skipped 8 times.  The average number of skips per round completed by Jeff is 15.  The condition \"Ada ran 1000 kilometers more than Jeff\" is not relevant to the calculation process of the problem.", "equation": "Ada ran 1000 kilometers more than Jeff.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.21017824113368988]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The salary of Emma is $10000 per month. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students.  5 third grade classes with 30 students each = 150 students  4 fourth grade classes with 28 students each = 112 students  4 fifth grade classes with 27 students each = 108 students  Total = 370 students  Step 2: Calculate the cost of one lunch for each student.  Hamburger = $2.10  Carrots = $0.50  Cookie = $0.20  Total cost for one student = $2.10 + $0.50 + $0.20 = $2.80  Step 3: Calculate the total cost for all students.  Total cost for all students = 370 x $2.80 = $1,036  Therefore, the total cost for one lunch for all the students is $1,036.  Step 4: Determine if the condition is relevant to the calculation process.  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" In order to calculate the cost of the lunch, we need to know the", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "The first step is to calculate how many students are there in total.  5 third grade classes with 30 students each = 5 x 30 = 150 students  4 fourth grade classes with 28 students each = 4 x 28 = 112 students  4 fifth grade classes with 27 students each = 4 x 27 = 108 students  Total = 150 + 112 + 108 = 370 students   The second step is to calculate the cost of one lunch for each student.  Hamburger = $2.10  Carrots = $0.50  Cookie = $0.20  Total cost for one student = $2.10 + $0.50 + $0.20 = $2.80   The third step is to calculate the total cost for all students.  Total cost for all students = 370 x $2.80 = $1,036   Therefore, the total cost for one lunch for all the students is $1,036.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process because we need to know how many students there are in total in order to calculate the total cost for all the students.\nFirst, find the total number of students:  5 third grade classes with 30 students each = 150 students 4 fourth grade classes with 28 students each = 112 students 4 fifth grade classes with 27 students each = 108 students  Total = 370 students  Next, calculate the cost of each item:  Hamburgers = $2.10 x 370 = $776.00 Carrots = $0.50 x 370 = $185.00 Cookies = $0.20 x 370 = $74.00  Total cost of one lunch for all the students = $776.00 + $185.00 + $74.00 = $1,035.00  Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process, as it helps to determine the total number of students for the lunch.\nThe total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 310 students.  The total cost of one lunch for all the students is (310 x 2.10) + (310 x 0.50) + (310 x 0.20) = $657.  Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process, as the total number of students depends on the number of students in each grade. Without this condition, we would not know the total number of students, and thus we would not be able to calculate the total cost of one lunch for all the students.\nFirst, calculate the total number of students: 5 classes of 30 students each + 4 classes of 28 students each + 4 classes of 27 students each = 203 students. Then, calculate the cost of one lunch for all the students: hamburgers ($2.10 x 203) + carrots ($0.50 x 203) + cookies ($0.20 x 203) = $449.90.  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" In order to calculate the cost of the lunch, we need to know the cost of each item and how many of each item is required.\nFirst, we need to calculate the total number of students: 5 x 30 = 150 + 4 x 28 = 112 + 4 x 27 = 108 = 370 students.  Then, we need to calculate how much each hamburger, carrot and cookie cost: 2.10 + 0.50 + 0.20 = 2.80.  Finally, we need to calculate the total cost of one lunch for all the students: 370 x 2.80 = 1026.  So, one lunch for all the students costs $1026.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem because it is necessary to know how much each item costs in order to calculate the total cost of one lunch for all the students.\nWe need to calculate how many hamburgers, carrots, and cookies will be needed for the lunch menu.   Hamburgers: 5 third grade classes x 30 students = 150 hamburgers  4 fourth grade classes x 28 students = 112 hamburgers 4 fifth grade classes x 27 students = 108 hamburgers  Total: 370 hamburgers   Carrots: 5 third grade classes x 30 students = 150 carrots  4 fourth grade classes x 28 students = 112 carrots  4 fifth grade classes x 27 students = 108 carrots  Total: 370 carrots   Cookies: 5 third grade classes x 30 students = 150 cookies  4 fourth grade classes x 28 students = 112 cookies  4 fifth grade classes x 27 students = 108 cookies  Total: 370 cookies  Now that we know the number of hamburgers, carrots, and cookies needed, we can calculate the total cost of one lunch for all the students.   Total cost of one lunch for all the students = (370 hamburgers x $2.10) + (370 carrots x $0.50) + (370 cookies x $0.20) = $1017.00   Yes, the given condition is relevant to the calculation process of the problem.\nThe cost of one lunch for all the students is the cost of the hamburger, carrot, and cookie for each student multiplied by the total number of students. So, one lunch will cost $2.10 + $0.50 + $0.20 = $2.80 for each student, and the total cost for all the students is $2.80 x (30 x 5 + 28 x 4 + 27 x 4) = $2.80 x 250 = $700. The condition given about the salary of Emma is not relevant to this calculation process, since it does not provide any information regarding the cost of the lunch.", "equation": "The salary of Emma is $10000 per month.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.14607283473014832]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Emma ate 10000 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms and marshmallows that Amy has. M&Ms = 5 x 7 = 35 Marshmallows = 35 x 6 = 210   Step 2: Calculate the total number of candies Amy has. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. This totals 250 candies.   Step 3: Calculate how many baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 25 baskets.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of candies Amy has and determining how many baskets she can fill. Emma's condition does not affect the number of baskets that Amy can fill, so it is not relevant to the calculation process.   Therefore, Amy can fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "The condition \"She has 5 chocolate bars\" is not relevant to the calculation process of this problem.   Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. We can calculate the number of M&Ms and marshmallows that Amy has:  M&Ms = 5 x 7 = 35 Marshmallows = 35 x 6 = 210  Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If Amy fills each basket with 10 candies, she can fill 5 baskets with chocolate bars, 3 baskets with M&Ms, and 21 baskets with marshmallows.   So, the total number of baskets Amy can fill is 5 + 3 + 21 = 29 baskets.   The condition \"Emma ate 10000 more cookies than Amy\" is not relevant to the calculation process of this problem.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  Therefore, Amy has a total of 250 candies.  If Amy fills each basket with 10 candies, she can fill 25 baskets with the candies. The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it is used to figure out the total number of M&Ms that Amy has.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars. This means she has 7 鑴 5 = 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms. This means she has 6 鑴 35 = 210 marshmallows.  So, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If Amy fills each basket with 10 candies, then she can fill 5 baskets with the chocolate bars, 3 baskets with the M&Ms, and 21 baskets with the marshmallows.  This means that Amy can fill 29 baskets with 10 candies each.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it determines how many marshmallows Amy has, which is necessary to calculate how many baskets she can fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.   This means that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   Amy can arrange these candies into baskets of 10.   5 chocolate bars can fill 0.5 baskets (5 divided by 10). 35 M&Ms can fill 3.5 baskets (35 divided by 10). 210 marshmallows can fill 21 baskets (210 divided by 10).  Therefore, Amy can fill 25 baskets (0.5 + 3.5 + 21 = 25).  The condition \"Emma ate 10000 more cookies than Amy\" has no relevance to the calculation process of the problem and can be ignored.", "equation": "Emma ate 10000 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.437722384929657]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Emma bought 1000 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of chocolate bars, M&Ms, and marshmallows Amy has. The fact that Emma bought 1000 more cookies than Amy does not affect the number of baskets Amy can fill, so it is not relevant to the calculation process. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means that Amy has 35 M&Ms and 210 marshmallows.  If Amy fills each basket with 10 candies, then she will fill 21 baskets (5 chocolate bars + 7 M&Ms + 6 marshmallows = 18 candies, and 18 candies divided by 10 equals 1.8 baskets, which rounds up to 21 baskets).  The condition \"She has 5 chocolate bars\" is relevant to the calculation process because it is how many M&Ms and marshmallows Amy has. Without knowing the number of chocolate bars Amy has, we would not be able to calculate the number of baskets Amy can fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means we have 5 chocolate bars, 35 M&Ms (7 x 5) and 210 marshmallows (6 x 35).  Amy will fill each basket with 10 candies, so she will fill a total of 30 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, 250 姊 10 = 25 baskets).  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process since it allows us to determine the number of M&Ms Amy has (7 x 5 = 35 M&Ms).  Emma bought 1000 more cookies than Amy, but this has no relevance to the calculation of how many baskets Amy will fill.\nAmy has 5 chocolate bars. Multiply that by 7 to get the number of M&Ms, which is 35. Multiply that by 6 to get the number of marshmallows, which is 210. So in total, Amy has 5 + 35 + 210 = 250 candies. Divide that by 10 to get the number of baskets Amy will fill, which is 25.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the problem, as it is used in the calculation process to determine the total number of candies Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  Therefore, she has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If she fills each basket with 10 candies, she will have 5 chocolate bars, 3 M&Ms, and 2 marshmallows per basket.  The total number of baskets Amy can fill is (5 + 35 + 210)/10 = 24 baskets.  The condition \"Emma bought 1000 more cookies than Amy\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 1000 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.4259549379348755]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Jack bought 2000 movie tickets from the movie theater. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Jack's condition does not affect the number of tickets Turner needs, so it is not relevant to the calculation process. Therefore, the number of tickets Turner needs is 21.", "numerical_answer": 21, "gold_answer": "21", "instructions": "1. How many tickets does Turner need for the rollercoaster? Answer: Turner needs 4 tickets per ride, and he wants to ride it 3 times, so he needs 12 tickets for the rollercoaster.   2. How many tickets does Turner need for the Catapult? Answer: Turner needs 4 tickets per ride, and he wants to ride it 2 times, so he needs 8 tickets for the Catapult.   3. How many tickets does Turner need for the Ferris wheel? Answer: Turner needs 1 ticket per ride, and he wants to ride it once, so he needs 1 ticket for the Ferris wheel.   4. How many tickets does Turner need in total?  Answer: Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult, and 1 ticket for the Ferris wheel, so he needs 21 tickets in total.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem, as it determines how many times Turner wants to ride each ride and thus the number of tickets he needs.\nTurner needs 4 tickets to ride the rollercoaster 3 times, 4 tickets to ride the Catapult 2 times, and 1 ticket to ride the Ferris wheel once. This means that Turner needs a total of (3 x 4) + (2 x 4) + (1 x 1) = 15 tickets.  So, Turner needs 15 tickets.   Yes, the condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\" since it is used to calculate how many tickets Turner needs to ride the rollercoaster.\nTurner needs to ride the rollercoaster 3 times, so it will cost him 3 x 4 = 12 tickets.   Then, he needs to ride the Catapult 2 times, so it will cost him 2 x 4 = 8 tickets.   Finally, he needs to ride the Ferris wheel once, so it will cost him 1 ticket.   Therefore, Turner needs 12 + 8 + 1 = 21 tickets in total.   Yes, the condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\", since it tells us how many tickets are required for each ride.\n1. Turner wants to ride the rollercoaster 3 times. That would require 12 tickets. 2. Turner wants to ride the Catapult 2 times. That would require 8 tickets. 3. Turner wants to ride the Ferris wheel once. That would require 1 ticket.  So, Turner needs a total of 21 tickets.  The condition \"Jack bought 2000 movie tickets from the movie theater\" is not relevant to the calculation process.", "equation": "Jack bought 2000 movie tickets from the movie theater.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.2952643632888794]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Tom bought 5000 books for Juwella. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has already read. Three nights ago she read 15 pages, two nights ago she read 30 pages, and last night she read 35 pages. This totals 15 + 30 + 35 = 80 pages.  Step 2: Calculate the number of pages Juwella will read tonight. The book has 100 pages, so she will read 100 - 80 = 20 pages tonight.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has already read and the total number of pages in the book. The condition concerning the number of books Tom bought does not affect the number of pages Juwella will read, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages.  Two nights ago, she read twice that many pages, which is 30 pages.  Last night, she read 5 pages more than the previous night, which is 35 pages.   Therefore, she will read the remaining 65 pages tonight.   The condition \"Tom bought 5000 books for Juwella\" is irrelevant to the calculation process, as it does not provide any information needed to solve the problem.", "equation": "Tom bought 5000 books for Juwella.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.2600483298301697]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Tom is 5000 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Daryl has 15 crates, each of which can hold up to 20kg. That means he can fill up to 300kg in total.  Step 2: He has 4 bags of nails, each of which weighs 5kg, so that is 20kg. He has 12 bags of hammers, each of which weighs 5kg, so that is another 60kg. He has 10 bags of wooden planks, each of which weighs 30kg, so that is 300kg. That means he has a total of 380kg of material that he needs to fit into the crates, which he cannot do, as the total weight capacity of the crates is only 300kg. This means that Daryl will have to leave out 80kg in order to fit all the material into the crates.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of crates, the weight of the items, and the weight limit of the crates. The weight of Tom is not relevant to the calculation process. Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl needs to figure out how much weight he can load into the crates. Since each crate can hold up to 20 kg, he can load a total of 300 kg (15 crates x 20 kg).   Second, Daryl needs to figure out the total weight of the items he has to load. The 4 bags of nails weigh 5 kg each, for a total of 20 kg. The 12 bags of hammers weigh 5 kg each, for a total of 60 kg. The 10 bags of wooden planks weigh 30 kg each, for a total of 300 kg. The total weight of all of Daryl's items is 380 kg.  Third, Daryl needs to figure out how much he will have to leave out of the crates to meet the weight limit. Since the total weight of all of Daryl's items is 380 kg and he can only load 300 kg into the crates, he will have to leave out 80 kg of weight.   So, in kg, Daryl will have to leave out 80 kg of weight from the crates. The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process, as it is used to determine how much weight Daryl can load into the crates.\nFirst, we need to calculate the total weight of the items that Daryl wants to load.  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Second, we need to calculate how much weight Daryl can load in the 15 crates.  15 crates (20 kg each) = 300 kg  Third, we need to compare the total weight of the items to the total weight that Daryl can load in the 15 crates.  Total weight of items = 380 kg Total weight that Daryl can load in 15 crates = 300 kg  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.  Answer: 80 kg\nStep 1: Daryl has 15 crates in total, each of which can hold up to 20kg. This means that the total weight that he can carry in all 15 crates is 15 x 20 = 300kg.   Step 2: Daryl has 4 bags of nails, 12 bags of hammers and 10 bags of wooden planks. So, the total weight of these items is 4 x 5 + 12 x 5 + 10 x 30 = 290kg.   Step 3: Since the total weight of these items is more than the total weight that the crates can hold, Daryl will need to leave some items out of the crates in order to meet the weight limit. The amount that he will need to leave out of the crates is 290kg - 300kg = -10kg.   Therefore, Daryl will need to leave out 10kg of items from the crates in order to meet the weight limit.   The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem, since the weight of the nails is already accounted for in Step 2.\nDaryl has 15 crates, each of which can weigh up to 20 kg. That means he can fill up to 300 kg in total. He has 4 bags of nails, each of which weighs 5 kg, so that is 20 kg. He has 12 bags of hammers, each of which weighs 5 kg, so that is another 60 kg. He has 10 bags of wooden planks, each of which weighs 30 kg, so that is 300 kg. That means he has a total of 380 kg of material that he needs to fit into the crates, which he cannot do, as the total weight capacity of the crates is only 300 kg. This means that Daryl will have to leave out 80 kg in order to fit all the material into the crates. The weight of Tom is not relevant to the calculation process.\nDaryl has 15 crates that can hold up to 20 kg each. That makes a total of 300 kg that he can fill with items. He has 4 bags of nails that weigh 5 kg each, 12 bags of hammers also weighing 5 kg each, and 10 bags of wooden planks that weigh 30 kg each. That makes a total of 220 kg. Since the total weight of the items he has to load is 220 kg, and the crates can hold up to 300 kg, he will have to leave out 80 kg from the crates.  The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks\" is not relevant to the calculation process of this problem as the weight of the wooden planks has already been accounted for in the total weight of the items Daryl has to load.\nDaryl has 4 bags of nails, each of which weighs 5kg. So, the total weight of nails is 4 x 5 = 20kg.   He also has 12 bags of hammers, each of which weighs 5kg. So, the total weight of hammers is 12 x 5 = 60kg.   He has 10 bags of wooden planks, each of which weighs 30kg. So, the total weight of wooden planks is 10 x 30 = 300kg.   The total weight of all the items is 20 + 60 + 300 = 380kg.   The maximum weight of each crate is 20kg. So, the total weight of 15 crates is 15 x 20 = 300kg.   The total weight of all the items is 380kg, which is more than the maximum weight of 15 crates (300kg). So, Daryl will have to leave out some of the items from the crates in order to meet the weight limit.   Therefore, Daryl will have to leave out 380 - 300 = 80kg of items from the crates.   The condition \"each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process, as it suggests that Daryl can sub-divide the 10 bags of wooden planks into smaller bags in order to reduce the total weight of the items.\n1. Daryl has 15 crates. Each crate can hold up to 20 kg. So the total weight of the crates is 300 kg. 2. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each) and 10 bags of wooden planks (30 kg each). The total weight of these items is 240 kg.  So the total weight of all the items is 540 kg. Since the total weight of the crates is 300 kg, Daryl will have to leave out 240 kg of items to meet the weight limit.  The weight of Tom is not relevant to the calculation process of this problem.", "equation": "The weight of Tom is 5000 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.2954201400279999]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The salary of Emma is $8000 per month. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This totals 30 x 5 + 28 x 4 + 27 x 4 = 460 students. Step 2: Calculate the cost of the hamburgers. Each student gets a hamburger, which costs $2.10. That means 460 x 2.10 = $966. Step 3: Calculate the cost of the carrots. Each student gets some carrots, which cost $0.50. That means 460 x 0.50 = $230. Step 4: Calculate the cost of the cookies. Each student gets a cookie, which costs $0.20. That means 460 x 0.20 = $92. Step 5: Calculate the total cost of one lunch for all the students. $966 + $230 + $92 = $1288. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the food items. The salary of Emma is $8000 per month and is not relevant to the calculation process. Therefore, one", "numerical_answer": 1288, "gold_answer": "1036", "instructions": "First, we need to calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, we can calculate the total number of students by adding these numbers together: 5 x 30 + 4 x 28 + 4 x 27 = 430 students.  Now, we can calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, we can calculate the cost of one lunch for all the students by multiplying these numbers together: $2.10 + $0.50 + $0.20 = $2.80 x 430 students = $1,204.  The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process because this is the information we needed to calculate the total number of students. Without this information, we would not have been able to calculate the cost of one lunch for all the students.\nFirst, we need to calculate how many hamburgers, carrots, and cookies are needed for all the students.  For the hamburgers, we need 5 x 30 = 150 hamburgers, plus 4 x 28 = 112 hamburgers, plus 4 x 27 = 108 hamburgers. This is a total of 370 hamburgers.  For the carrots, we need 5 x 30 = 150 carrots, plus 4 x 28 = 112 carrots, plus 4 x 27 = 108 carrots. This is a total of 370 carrots.  For the cookies, we need 5 x 30 = 150 cookies, plus 4 x 28 = 112 cookies, plus 4 x 27 = 108 cookies. This is a total of 370 cookies.  Next, we need to calculate how much each of these items costs.  For the hamburgers, the cost is 370 x $2.10 = $778.  For the carrots, the cost is 370 x $0.50 = $185.  For the cookies, the cost is 370 x $0.20 = $74.  Finally, we need to add these costs together to get the total cost of one lunch for all the students.  The total cost of one lunch for all the students is $778 + $185 + $74 = $1,037.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of this problem, as it is used to determine how many hamburgers, carrots, and cookies are needed for all the students.\nOne hamburger costs $2.10, one carrot costs $0.50, and one cookie costs $0.20.  For the third grade classes, the total cost for one lunch is ($2.10 + $0.50 + $0.20) x 30 = $63.  For the fourth grade classes, the total cost for one lunch is ($2.10 + $0.50 + $0.20) x 28 = $59.20.  For the fifth grade classes, the total cost for one lunch is ($2.10 + $0.50 + $0.20) x 27 = $56.40.  Therefore, the total cost for one lunch for all the students is $63 + $59.20 + $56.40 = $178.60.  Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\" because it affects the total cost of the lunch for the fifth grade classes.\nThe first step is to calculate the number of students in total. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 590.  The second step is to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the cost of one lunch for all the students is 590 x (2.10 + 0.50 + 0.20) = $1548.  The condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process of the problem, as it is used to calculate the cost of one lunch for all the students.\nFirst, we need to calculate how much one hamburger, one carrot, and one cookie cost for the entire school.  Hamburger: 5 x 30 + 4 x 28 + 4 x 27 = 590 hamburgers; 590 x $2.10 = $1229 Carrots: 5 x 30 + 4 x 28 + 4 x 27 = 590 carrots; 590 x $0.50 = $295 Cookie: 5 x 30 + 4 x 28 + 4 x 27 = 590 cookies; 590 x $0.20 = $118  Total Cost: $1229 + $295 + $118 = $1642  Answer: One lunch for all the students costs $1642.   Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem. We need to know how much each item costs in order to calculate the total cost.\nThe cost of one hamburger for one student is $2.10.  The cost of carrots for one student is $0.50.  The cost of one cookie for one student is $0.20.   So, one lunch for one student costs $2.80.   Now, we need to calculate the cost of one lunch for all the students.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.   This means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 630 students.   So, the cost of one lunch for all the students is 630 x $2.80 = $1,756.   Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\" since the cost of the cookie is included in the cost of one lunch for one student.\nThe cost of one lunch for all the students is the total cost of all the burgers, carrots, and cookies for all the students in the school.   The total cost of all the burgers is 5 x 30 x 2.10 = 315.00   The total cost of all the carrots is (4 x 28 + 5 x 30) x 0.50 = 170.00   The total cost of all the cookies is (4 x 27 + 4 x 28 + 5 x 30) x 0.20 = 162.00   Therefore, the total cost of one lunch for all the students is 315.00 + 170.00 + 162.00 = 647.00.   The condition \"The salary of Emma is $8000 per month\" is irrelevant to the calculation process of this problem.", "equation": "The salary of Emma is $8000 per month.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.21559517085552216]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada drew 100 skip lines on the ground. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in the first round. Jeff completed 15 skips (1 less than Sam). Step 2: Calculate the number of skips completed by Jeff in the second round. Jeff completed 13 skips (3 fewer than Sam). Step 3: Calculate the number of skips completed by Jeff in the third round. Jeff completed 20 skips (4 more than Sam). Step 4: Calculate the number of skips completed by Jeff in the fourth round. Jeff completed 8 skips (half of Sam's 16). Step 5: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff and Sam. The fact that Ada drew 100 skip lines on the ground is not relevant to the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff and Sam both completed 15 skips each.  In the second round, Jeff completed 13 skips while Sam completed 16 skips.  In the third round, Jeff completed 20 skips while Sam completed 16 skips.  In the last round, Jeff completed 8 skips while Sam completed 16 skips.   Thus, the average number of skips per round completed by Jeff is 14. The condition that Ada drew 100 skip lines on the ground is not relevant to the calculation process.", "equation": "Ada drew 100 skip lines on the ground.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.20610767602920532]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Tom does exercise 1000 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms into pounds. We can do this by multiplying 80 by 2.2, which gives us 176 pounds.  Step 2: Calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so we can multiply 1.5 by 28 (since there are 28 hours of exercise in two weeks). This gives us 42 pounds.  Step 3: Subtract 42 pounds from 176 pounds to get the answer. This gives us 134 pounds.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this condition, we would not be able to convert the kilograms to pounds, which is necessary to answer the question. Therefore, Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms into pounds. There are 2.2 pounds in 1 kilogram, so 80 kilograms is equal to 176 pounds.   Now, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. If he exercises for 1 hour, he will lose 1.5 pounds, so if he exercises for 2 hours he will lose 3 pounds. In two weeks he will lose 3 x 14 = 42 pounds.   Finally, we can subtract 42 pounds from 176 pounds to get the final answer: Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.  Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of this problem because we need to convert 80 kilograms into pounds in order to find the final answer.\nFirst, we need to convert 80 kilograms to pounds. We can do that by multiplying 80 by 2.2, which gives us 176 pounds.  Next, we need to figure out how many pounds Ajax will lose in two weeks if he exercises for two hours every day. We can do this by multiplying 1.5 (the amount of weight he will lose in one hour) by 28 (the number of hours he will exercise in two weeks). This gives us 42 pounds.  Finally, we need to subtract 42 pounds from 176 pounds to get the answer. The answer is that Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.  Yes, the given condition is relevant to the calculation process of the problem.\nFirst, we need to figure out how many pounds Ajax will lose in two weeks if he exercises for two hours a day. 2 hours a day for 14 days is 28 hours total. 1.5 pounds per hour of exercise means that Ajax will lose 42 pounds in two weeks, if he exercises for two hours a day.  Now, we need to figure out how many pounds Ajax will weigh after losing 42 pounds. Since 1 kilogram is equal to 2.2 pounds, we can calculate that Ajax will weigh 36.6 kilograms (80 kg - 42 lbs = 36.6 kg).  The condition that \"Tom does exercise 1000 hours a day\" is not relevant to the calculation process of this problem, because it does not directly affect the amount of weight that Ajax will lose in two weeks.\nFirst, we need to know how many kilograms Ajax weighs. Ajax weighs 80 kilograms, so we can convert this to pounds by multiplying 80 by 2.2. This gives us 176 pounds.  Now, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so we can multiply 1.5 by 14 (since there are 14 days in two weeks). This gives us 21 pounds.  Finally, we need to subtract 21 from 176 to get the answer. This gives us 155 pounds.   So, if Ajax exercises for 2 hours every day for two weeks, he will weigh 155 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of this problem. Without this condition, we would not be able to convert the kilograms to pounds, which is necessary to answer the question.", "equation": "Tom does exercise 1000 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.5201700925827026, 0.4746820032596588]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada has run for 100 minutes. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 15 skips in the first round (1 fewer than Sam).  Step 2: Calculate the number of skips Jeff completed in the second round. Jeff completed 13 skips in the second round (3 fewer than Sam).  Step 3: Calculate the number of skips Jeff completed in the third round. Jeff completed 20 skips in the third round (4 more than Sam).  Step 4: Calculate the number of skips Jeff completed in the last round. Jeff completed 8 skips in the last round (half the number of skips as Sam).  Step 5: Calculate the total number of skips completed by Jeff. Jeff completed 15 + 13 + 20 + 8 = 56 skips.  Step 6: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 56 / 4 = 14.  Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff in each round. The fact", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times. In the second round, Jeff skipped 13 times. In the third round, Jeff skipped 20 times. In the last round, Jeff skipped 8 times.  The total number of skips completed by Jeff is 56.  The average number of skips per round completed by Jeff is 14.  The condition \"Ada has run for 100 minutes\" is not relevant to the calculation process of this problem.", "equation": "Ada has run for 100 minutes.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.04809190332889557]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma looked at 5000 problems but couldn't solve any of them. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Martha has finished 2 problems, Jenna has finished four times the number Martha did minus 2 (so Jenna has finished 8 - 2 = 6 problems), Mark has finished half the number Jenna did (so Mark has finished 3 problems). Therefore, the total number of problems that the friends have finished is 2 + 6 + 3 = 11 problems. Since there are 20 problems, and 11 are finished by the friends, this means that there are 9 problems left that no one but Angela has finished. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it provides us with the number of problems Jenna has finished. Emma's condition is not relevant to the calculation process. Therefore, the answer is 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we can find out how many problems Martha, Jenna, and Mark finished.   Martha finished 2 problems.  Jenna finished 4 times the number Martha finished, minus 2. So 4 x 2 -2 = 6.  Mark finished half the number Jenna finished, so 6/2 = 3.   So, Martha, Jenna, and Mark finished a total of 11 problems.   Now, if none of the friends worked on any of the same problems, Angela should have worked on the remaining 9 problems.   So, the answer to the question is 9.   Yes, the condition \"Out of 20 problems\" is relevant to the calculation process, as it tells us that there were a total of 20 problems to be solved and the friends finished a total of 11 problems.\nMartha has finished 2, Jenna has finished four times the number Martha did minus 2 (2x4-2=6), and Mark has finished half the number Jenna did (6/2=3). So, all of them have finished 11 problems. That means Angela has finished 9 problems. Emma looked at 5000 problems, but had no solutions. This is irrelevant to the calculation process of the problem.  Therefore, the answer is 9 problems have no one but Angela finished.\nMartha has finished 2 problems, Jenna has finished four times the number Martha did minus 2 (so Jenna has finished 8 - 2 = 6 problems), Mark has finished half the number Jenna did (so Mark has finished 3 problems). Therefore, the total number of problems that the friends have finished is 2 + 6 + 3 = 11 problems. Since there are 20 problems, and 11 are finished by the friends, this means that there are 9 problems left that no one but Angela has finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it provides us with the number of problems Jenna has finished.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, which is 4 x 2 - 2 = 6 problems.  Mark has finished half the number Jenna did, which is 6 / 2 = 3 problems.   Therefore, Angela has finished 20 - (2 + 6 + 3) = 9 problems.   The condition that Emma looked at 5000 problems but couldn't solve any of them is not relevant to the calculation process.", "equation": "Emma looked at 5000 problems but couldn't solve any of them.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4086451232433319]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Tom bought 5000 more empty baskets than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. She has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies.  Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of baskets Amy and Tom have, making it impossible to calculate the number of baskets Amy will fill.  Therefore, Amy will fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars. That means she has 7*5 = 35 M&M's. And 6*35 = 210 marshmallows.   So in total, Amy has 5 + 35 + 210 = 250 candies.   If Amy fills each basket with 10 candies, she will need 250/10 = 25 baskets to fill all her candies.   Tom bought 5000 more empty baskets than Amy, so the total number of baskets Amy and Tom have is 25 + 5000 = 5025.   Therefore, Amy will fill 25 baskets with 10 candies each.   Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem. Without this condition, we would not know how many M&Ms and marshmallows Amy has, making it impossible to calculate the total number of baskets Amy will fill.\nAmy has 5 chocolate bars.  Amy has 7 times as many M&Ms as chocolate bars, which means she has 7 * 5 = 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms, which means she has 6 * 35 = 210 marshmallows.  Amy will fill each basket with 10 candies. That means she can fill 5 * 10 = 50 baskets with chocolate bars, 35 * 10 = 350 baskets with M&Ms, and 210 * 10 = 2100 baskets with marshmallows.  Tom bought 5000 more empty baskets than Amy, which means Amy will fill a total of 50 + 350 + 2100 + 5000 = 7500 baskets.  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, since this condition helps us calculate how many M&Ms Amy has.\nAmy has 5 chocolate bars.  Amy has 7 times as many M&Ms as chocolate bars. So she has 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms. So she has 210 marshmallows.   Therefore, Amy has a total of 250 candies (5 + 35 + 210 = 250).  If Amy fills each basket with 10 candies, then she will have enough candy to fill 25 baskets (250 candies / 10 candy per basket = 25 baskets).  Tom bought 5000 more empty baskets than Amy. So, in total, Amy and Tom will have 5025 baskets (25 baskets for Amy + 5000 baskets for Tom = 5025 baskets).  Therefore, the answer to the question is 25. The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process of the problem.\nAmy has 5 chocolate bars, 7M&Ms, and 6 marshmallows. In total, she has 18 pieces of candy. She will need to fill 180 baskets (18x10). The condition that Tom bought 5000 more empty baskets than Amy is not relevant to the calculation process.", "equation": "Tom bought 5000 more empty baskets than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.33379462361335754]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The salary of Mary is $10000 per month. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. The total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 420 students. Step 2: Calculate the cost of one hamburger. One hamburger costs $2.10. Step 3: Calculate the cost of carrots. Carrots cost $0.50 each. Step 4: Calculate the cost of cookies. Cookies cost $0.20 each. Step 5: Calculate the cost of one lunch for one student. One lunch for one student costs $2.10 + $0.50 + $0.20 = $2.80. Step 6: Calculate the cost of one lunch for all the students. One lunch for all the students costs $2.80 x 420 = $1176. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the food and the number of students. The salary of Mary is $10000 per month and is not relevant to the calculation process. Therefore, one lunch for all the students costs $1176.", "numerical_answer": 1176, "gold_answer": "1036", "instructions": "One lunch for all students costs $2.10 for a hamburger, $0.50 for carrots, and $0.20 for a cookie. Multiplying these costs by the number of students, we have:  Hamburgers: 5 x 30 x $2.10 = $315 Carrots: 4 x 28 x $0.50 = $112 Cookies: 4 x 27 x $0.20 = $21.60  Total cost for one lunch for all students: $448.60  In this case, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process, as it provides us with the number of students in each grade (30, 28, and 27 respectively). Without this information, we would not be able to calculate the total cost for one lunch for all students.\nOne hamburger costs $2.10, some carrots cost $0.50, and one cookie costs $0.20. In total, one lunch for one student costs $2.80.  Now, if we multiply the number of students in each grade level by the cost of one lunch, we get the total cost of lunch for each grade level:  Third grade: 30 students x $2.80 = $84.00 Fourth grade: 28 students x $2.80 = $78.40 Fifth grade: 27 students x $2.80 = $75.60  The total cost of lunch for all the students is then the sum of the costs for each grade level:  Total cost of lunch for all students = $84.00 + $78.40 + $75.60 = $238.00  So, the total cost of one lunch for all the students is $238.00.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process because it tells us the number of students in the fourth grade, which we need to calculate the total cost of lunch for all the students.\nThe total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 230.  The cost of one hamburger is $2.10, one carrot is $0.50, and one cookie is $0.20.  Therefore, the total cost of one lunch for all the students is (230 x 2.10) + (230 x 0.50) + (230 x 0.20) = $513.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem because it tells us the total number of students, which is necessary for the calculation of the total cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in the elementary school:  Total students = (5 classes x 30 students) + (4 classes x 28 students) + (4 classes x 27 students) = 510 students  Next, we need to calculate the cost of one lunch for all the students:  Cost of one lunch for all students = (510 students x $2.10 for hamburger) + (510 students x $0.50 for carrots) + (510 students x $0.20 for cookie) = $1086.00  Therefore, the cost of one lunch for all the students is $1086.00.   Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem because it is used to calculate the cost of one lunch for all the students.\nStep 1: We need to calculate the total cost of the hamburgers.  The total cost of the hamburgers will be ($2.10 x 5 x 30) + ($2.10 x 4 x 28) + ($2.10 x 4 x 27), which is $2,982.  Step 2: We need to calculate the total cost of the carrots.  The total cost of the carrots will be ($0.50 x 5 x 30) + ($0.50 x 4 x 28) + ($0.50 x 4 x 27), which is $740.  Step 3: We need to calculate the total cost of the cookies.  The total cost of the cookies will be ($0.20 x 5 x 30) + ($0.20 x 4 x 28) + ($0.20 x 4 x 27), which is $296.  Step 4: Finally, we can calculate the total cost of one lunch for all the students.  The total cost of one lunch for all the students will be $2,982 + $740 + $296, which is $4,018.  Therefore, one lunch for all the students will cost $4,018.   Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since the cost of the carrots is included in the total cost of one lunch for all the students.\nFirst we need to calculate how many hamburgers, carrots and cookies we need for all the students.  For the hamburgers, we can calculate that we need 5 x 30 + 4 x 28 + 4 x 27 = 590 hamburgers.  For the carrots, we can calculate that we need 5 x 30 + 4 x 28 + 4 x 27 = 590 carrots. For the cookies, we can calculate that we need 5 x 30 + 4 x 28 + 4 x 27 = 590 cookies.  Now we can calculate the total cost of all the items:  Hamburgers: 590 x $2.10 = $1239 Carrots: 590 x $0.50 = $295 Cookies: 590 x $0.20 = $118  The total cost of one lunch for all the students is therefore $1239 + $295 + $118 = $1652.   Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of this problem, as it is used to calculate the cost of the cookies.\nStep 1: Calculate the cost of one hamburger:   1 hamburger = $2.10  Step 2: Calculate the cost of carrots for all the students:   5 third grade classes x 30 students x $0.50 = $750 4 fourth grade classes x 28 students x $0.50 = $560 4 fifth grade classes x 27 students x $0.50 = $540 Total cost of carrots = $1,850  Step 3: Calculate the cost of cookies for all the students:   5 third grade classes x 30 students x $0.20 = $300 4 fourth grade classes x 28 students x $0.20 = $224 4 fifth grade classes x 27 students x $0.20 = $216 Total cost of cookies = $740  Step 4: Add up all the costs:   Total cost of hamburgers = 5 third grade classes x 30 students x $2.10 = $3,150 Total cost of carrots = $1,850 Total cost of cookies = $740  Total cost of one lunch for all the students = $5,740  The salary of Mary is not relevant to the calculation process of the problem.", "equation": "The salary of Mary is $10000 per month.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.17677810788154602]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma looked at 2000 problems but couldn't solve any of them. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha, Jenna, and Mark have finished. Martha has finished 2 problems, Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems, and Mark has finished half the number Jenna did, which is (6/2) = 3 problems. Step 2: Calculate the total number of problems solved by Martha, Jenna, and Mark. The total number of problems solved is 2 + 6 + 3 = 11. Step 3: Calculate the number of problems that have no one but Angela finished. Since there are 20 problems in total and 11 of them have been solved by the friends, the remaining number of problems that have no one but Angela finished is 20 - 11 = 9. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine how many problems Jenna has finished, which is necessary to calculate the total number of problems solved by the friends. Emma's condition is not relevant to the calculation process because it does not affect the number of problems solved by the friends.  Therefore, the answer to the question is 9 problems have no one but", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, let's look at what the friends have finished:  Martha: 2 problems Jenna: 4*2 - 2 = 6 problems Mark: 6/2 = 3 problems  We can then add up all the problems that have been finished by the friends:  2 + 6 + 3 = 11 problems  The condition \"Out of 20 problems\" is relevant because it tells us the total number of problems that Angela needs to work on. Since 11 problems have been finished by the friends, this means that there are 20 - 11 = 9 problems that have no one but Angela finished.\nMartha has finished 2 Jenna has finished four times the number Martha did minus 2  (4 x 2) - 2 = 6 Mark has finished half the number Jenna did  (6 / 2) = 3  So, Angela has finished 20 - (2 + 6 + 3) = 9 problems which no one else has finished.\nMartha has finished 2 problems, which means that Jenna has finished 4 x 2 - 2 = 6 problems and Mark has finished 6 姊 2 = 3 problems. Since none of the friends worked on the same problems, the total number of problems that they have finished is 2 + 6 + 3 = 11.  Therefore, the answer to the question is 20 - 11 = 9 problems have no one but Angela finished. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it is used to determine how many problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so she has finished (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, so he has finished (6/2) = 3 problems.  Therefore, the total number of problems solved by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  This means that Angela has finished the remaining 9 problems.  The condition \"Emma looked at 2000 problems but couldn't solve any of them\" is not relevant to the calculation process.", "equation": "Emma looked at 2000 problems but couldn't solve any of them.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.41664955019950867]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Ada makes 1000 non-beaded dresses. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie made 10 necklaces on Monday and 2 necklaces on Tuesday. That means Kylie used 10 x 20 + 2 x 20 = 200 + 40 = 240 beads to make the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie made 5 bracelets. That means Kylie used 5 x 10 = 50 beads to make the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie made 7 earrings. That means Kylie used 7 x 5 = 35 beads to make the earrings. Step 4: Calculate the total number of beads used. Kylie used 240 beads for the necklaces, 50 beads for the bracelets, and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each jewelry item. The fact that Ada makes 1000 non-beaded dresses is not relevant to the calculation process. Therefore, Kylie uses 325 beads in", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means she uses a total of 12 beaded necklaces.  Each beaded necklace requires 20 beads, so she uses a total of 240 beads for the necklaces.   Next, Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Each beaded bracelet requires 10 beads, so she uses a total of 50 beads for the bracelets. Each beaded earring requires 5 beads, so she uses a total of 35 beads for the earrings.  Therefore, Kylie uses a total of 325 beads to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, as it is necessary to know how many beaded necklaces Kylie makes in order to calculate the total number of beads she uses.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. To make 10 beaded necklaces, Kylie needs 200 beads (10 necklaces x 20 beads per necklace). To make 2 more beaded necklaces, she needs 40 more beads (2 necklaces x 20 beads per necklace).   On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings. To make 5 beaded bracelets, Kylie needs 50 beads (5 bracelets x 10 beads per bracelet). To make 7 beaded earrings, she needs 35 beads (7 earrings x 5 beads per earring).   In total, Kylie uses 285 beads to make her jewelry (200 + 40 + 50 + 35). The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process of this problem, as it is used to calculate the number of beads needed to make the beaded necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday, which amounts to 12 necklaces in total. Since each necklace requires 20 beads, that means Kylie uses 240 beads for her necklaces. On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings. Since each bracelet requires 10 beads and each earring requires 5 beads, that means Kylie uses 75 beads for her bracelets and 35 beads for her earrings. Altogether, Kylie uses 240 + 75 + 35 = 350 beads for her jewelry.  The condition \"Ada makes 1000 non-beaded dresses\" is not relevant to the calculation process of the problem, since it does not involve any calculations with beads.", "equation": "Ada makes 1000 non-beaded dresses.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.22483275830745697]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Mary bought 1000 books for Juwella. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has read so far. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, which is 35 pages. Therefore, she has read a total of 80 pages.  Step 2: Calculate the number of pages she will read tonight. To figure out how many pages she will read tonight, we must subtract the 80 pages from the total number of pages in the book, which is 100. The answer is 20 pages.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she read each night. Mary's purchase of 1000 books for Juwella does not affect the number of pages Juwella reads, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, which is 35 pages. Therefore, she has read a total of 80 pages. To figure out how many pages she will read tonight, we must subtract the 80 pages from the total number of pages in the book, which is 100. The answer is 20 pages. The condition \"Mary bought 1000 books for Juwella\" is not relevant to the calculation process.", "equation": "Mary bought 1000 books for Juwella.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.29367393255233765]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Jack ran 200 kilometers more than Jeff. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in each round. In the first round, Jeff skipped 16 - 1 = 15 times. In the second round, Jeff skipped 16 - 3 = 13 times. In the third round, Jeff skipped 16 + 4 = 20 times. In the last round, Jeff skipped 16/2 = 8 times.  Step 2: Calculate the total number of skips completed by Jeff. The total number of skips completed by Jeff is 15 + 13 + 20 + 8 = 56.  Step 3: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14 (56 divided by 4).  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Sam and Jeff, and the number of skips they completed in each round. The fact that Jack ran 200 kilometers more than Jeff does not affect the number of skips they completed, so it is not relevant to the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times.  In the second round, Jeff skipped 13 times.  In the third round, Jeff skipped 20 times.  In the last round, Jeff skipped 8 times.  The total number of skips completed by Jeff is 56.  The average number of skips per round completed by Jeff is 14 (56 divided by 4).  The condition \"Jack ran 200 kilometers more than Jeff\" is not relevant to the calculation process of this problem.", "equation": "Jack ran 200 kilometers more than Jeff.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.2748260498046875]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Mary bought 5000 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars.  Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.  Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.  Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies.  Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets.  Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many baskets Amy needs to fill. The height of Ada is not relevant to the calculation process. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "She has 5 chocolate bars. That means she has 5 chocolate candies. She has 7 times as many M&Ms as chocolate bars. That means she has 35 M&Ms. She has 6 times as many marshmallows as M&Ms. That means she has 210 marshmallows.  So, in total, she has 250 candies. To fill 5000 baskets, she needs 50000 candies. Since she has only 250 candies, she will be able to fill only 250/10 = 25 baskets.  So, the answer is 25.  Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem.\nAmy has 5 chocolate bars, so we can assume she has 35 M&Ms (7 times as many) and 210 marshmallows (6 times as many).  Therefore, she has a total of 250 candies (5 + 35 + 210).  Now, if she fills each basket with 10 candies, then she can fill 25 baskets.  Yes, the condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, because it helps us determine the number of M&Ms that Amy has.  Without this information, we would not be able to accurately calculate the total number of candies that Amy has.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars. So she has 7 鑴 5 = 35 M&Ms.  And she has 6 times as many marshmallows as M&Ms. So she has 6 鑴 35 = 210 marshmallows.  In total, Amy has 5 + 35 + 210 = 250 candies.   If Amy fills each basket with 10 candies, she will be able to fill 250/10 = 25 baskets.   The condition that she has 6 times as many marshmallows as M&Ms is relevant to the calculation process, as it helps us determine how many marshmallows she has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  That means Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If Amy fills each basket with 10 candies, she will need to fill 500 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, and 250 candies divided by 10 candies per basket = 25 baskets).  The condition \"Mary bought 5000 empty baskets\" is not relevant to the calculation process because Amy does not need to fill 5000 baskets. She only needs to fill 500 baskets.", "equation": "Mary bought 5000 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.307807981967926]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Mary distributed 1000 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each of Dante's friends had initially. Dante had 250 balloons in one package, and he evenly shared the balloons among his 5 friends. That means each person had 250/5 = 50 balloons. Step 2: Calculate the number of balloons each of Dante's friends has now. Dante asked each of his friends to give him 11 balloons, so they each now have 50 - 11 = 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the original number of balloons each of Dante's friends had (50). The 1000 candies Mary distributed are not relevant to the calculation of the number of balloons. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante shared 250 balloons among his 5 friends. That means each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons each. That means each friend now has 39 balloons.   Finally, Mary distributed 1000 candies to each of them. This does not affect the number of balloons each friend has, so each friend still has 39 balloons.   The condition \"There were 250 balloons in one package\" is relevant to the calculation process, because it tells us how many balloons Dante had to begin with (250). Without this information, we wouldn't know how many balloons each friend had initially (50).\nFirst, Dante evenly shared the 250 balloons among his 5 friends. That means each friend has 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons, so they each now have 39 balloons.   Finally, Mary distributed 1000 candies to each of them, so they each now have a total of 1039 items (39 balloons and 1000 candies).   So, each friend has 39 balloons.   Yes, the condition \"Dante evenly shared the balloons among his 5 friends.\" is relevant to the calculation process because it helps to determine how many balloons each friend had before Dante asked them to give him 11 balloons.\nThe original number of balloons each of Dante's friends had was 250 / 5 = 50 balloons. After Dante asked each of his friends to give him 11 balloons, each friend now has 50 - 11 = 39 balloons. The 1000 candies Mary distributed are not relevant to the calculation of the number of balloons.\nFirst, Dante had 250 balloons in one package. He evenly shared the balloons among his 5 friends. This means each person had 250/5 = 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons. This means each person had to give him 11 balloons, so they now have 50-11 = 39 balloons.   Lastly, Mary distributed 1000 candies to each of them. This condition is not relevant to the calculation process, so the answer is still 39 balloons each.", "equation": "Mary distributed 1000 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.15541765093803406]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Ada bought 10000 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. She has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition \"She has 5 chocolate bars\" is relevant to the calculation process, as it is the initial number of candy bars that Amy has. Without this information, we wouldn't be able to accurately calculate the number of baskets Amy will be able to fill. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "1. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  Chocolate bars: 5 M&Ms: 5 x 7 = 35 Marshmallows: 35 x 6 = 210  2. Amy then arranges the candies into baskets. Ada bought 10000 empty baskets.  3. If Amy fills each basket with 10 candies, how many baskets will Amy fill?  Total Candies = 5 + 35 + 210 = 250  Number of baskets = 250 / 10 = 25  So, Amy will fill 25 baskets.  The condition \"She has 5 chocolate bars\" is relevant to the calculation process, as it is the initial number of candy bars that Amy has. Without this information, we wouldn't be able to accurately calculate the number of baskets Amy will be able to fill.\nFirst, we need to find out how many candies Amy has altogether.   Chocolate bars: 5  M&Ms: 5 x 7 = 35  Marshmallows: 35 x 6 = 210  Total candy: 5 + 35 + 210 = 250   Now, we can calculate how many baskets Amy will fill.   Total candy: 250  Baskets: 10000  Candy per basket: 10  Total baskets filled: 250/10 = 25   Therefore, Amy will fill 25 baskets with 10 candies each.   Yes, the condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, because it helps us calculate how many M&Ms Amy has.\nAmy has 5 chocolate bars, so she has 5 candies for each basket.  Amy has 7 times as many M&Ms as chocolate bars. That means she has 7 x 5 = 35 M&Ms for each basket.  Amy has 6 times as many marshmallows as M&Ms. That means she has 6 x 35 = 210 marshmallows for each basket.  So, Amy will have 5 + 35 + 210 = 250 candies for each basket.  Amy needs 10 candies for each basket, so she can fill 250 / 10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, as it helps us calculate the number of marshmallows Amy has for each basket.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  If Amy fills each basket with 10 pieces of candy, she can fill a total of (5 + 35 + 210) = 250 baskets.  The condition \"Ada bought 10000 empty baskets\" is not relevant to the calculation process.", "equation": "Ada bought 10000 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.38042065501213074]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Mary picked 50000 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets of 50 strawberries each, so she picked 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. If three of her friends pick the same amount as her, that means they picked 300 strawberries each, so Lilibeth and her friends picked 1200 strawberries in total. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Lilibeth and the number of strawberries she picked. The condition that Mary picked 50000 more pears than Lilibeth does not affect the number of strawberries Lilibeth and her friends picked, so it is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth filled 6 baskets of 50 strawberries each, so she picked 300 strawberries.  If three of her friends pick the same amount as her, that means they picked 300 strawberries each, so Lilibeth and her friends picked 1200 strawberries in total.   The condition that Mary picked 50000 more pears than Lilibeth is not relevant to the calculation process of this problem.", "equation": "Mary picked 50000 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.3119974434375763]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. Mary raised 10000 shrimps. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes caught by Jackson. Jackson was able to reel 6 fishes per day, so in 5 days, he was able to catch 30 fishes. Step 2: Calculate the number of fishes caught by Jonah. Jonah was able to reel 4 fishes per day, so in 5 days, he was able to catch 20 fishes. Step 3: Calculate the number of fishes caught by George. George was able to reel 8 fishes per day, so in 5 days, he was able to catch 40 fishes. Step 4: Calculate the total number of fishes caught. Now, we know that Jackson caught 30 fishes, Jonah caught 20 fishes, and George caught 40 fishes. So, altogether they caught 90 fishes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fishes caught by each person. The fact that Mary raised 10000 shrimps is not relevant to the calculation process. Therefore, the three of them were able to catch 90 fishes throughout the competition.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, we need to calculate the total number of fishes caught by each person. Jackson caught 6 fishes for each day, so over 5 days he caught 30 fishes. Jonah caught 4 fishes for each day, so over 5 days he caught 20 fishes. George caught 8 fishes for each day, so over 5 days he caught 40 fishes.   Second, we need to add up the total number of fishes caught by each person. Jackson + Jonah + George = 30 + 20 + 40 = 90 fishes.   Finally, we need to add the number of fishes caught by Mary. Mary raised 10000 shrimps, so the total number of fishes caught by the team throughout the competition is 10000 + 90 = 10090 fishes.   In this case, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process, as it informs us of the time frame of the competition (5 days). Without this condition, we would not know how many days the team was fishing for, and therefore would not be able to accurately calculate the total number of fishes caught.\nFirst, the total number of fishes caught by Jackson, Jonah, and George throughout the competition can be calculated by multiplying the number of fishes caught per day by the number of days:   Jackson: 6 x 5 = 30 fishes Jonah: 4 x 5 = 20 fishes George: 8 x 5 = 40 fishes  So, the total number of fishes caught by Jackson, Jonah, and George throughout the competition is 90.  Second, the condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\" because it gives us one of the numbers needed to calculate the total number of fishes caught. Without this information, we would not be able to calculate the total number of fishes caught.\nFirst, we need to calculate the total number of fishes caught by Jackson, Jonah, and George. Since they were able to fish for 5 days, we can calculate the total number of fishes they caught as follows:   Jackson: 6 fishes x 5 days = 30 fishes Jonah: 4 fishes x 5 days = 20 fishes George: 8 fishes x 5 days = 40 fishes  So, the total number of fishes caught by Jackson, Jonah, and George throughout the competition is 90 fishes.   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process because it tells us how many fishes each person was able to catch per day, which is important for us to calculate the total number of fishes they caught throughout the competition.   Finally, since Mary raised 10000 shrimps, we can assume that the total number of fishes caught in the competition is 90 + 10000 = 10090 fishes.\nThe first step is to calculate the total number of fishes caught by the three fishermen. Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. So in a 5-day fishing competition, they would have caught a total of 6x5 + 4x5 + 8x5 = 80 fishes.  The second step is to consider the condition of Mary raising 10000 shrimps. This condition is not relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\", because Mary is not part of the team and she is raising shrimps, not fishing for fishes.  So, the answer is that in a 5-day fishing competition, Jackson, Jonah and George were able to catch a total of 80 fishes.", "equation": "Mary raised 10000 shrimps.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.15502279996871948]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Ada needs 20000 grams of food per day. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water Violet and her dog need per hour. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means they need a total of 1200 ml of water per hour. Step 2: Calculate how many hours they can hike with the given amount of water. Violet can carry 4.8 L of water, which is equal to 4800 ml. We can divide 4800 ml by 1200 ml (the amount of water they need per hour) to get 4 hours.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this information, it would be impossible to calculate how many hours they can hike with the given amount of water. Step 4: Determine if the other condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Violet and her dog and the amount of water they need per hour. The fact that Ada needs 20000 grams of food per day does not affect the number of hours Violet and her dog can spend hiking, so it is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours with", "numerical_answer": 4, "gold_answer": "4", "instructions": "Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This condition is relevant to the calculation process, as it tells us the amount of water each needs per hour of hiking.  We also know that Violet can carry 4.8 L of water. This means that she can carry 4800 ml of water.  Since Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour, they will need a total of 1200 ml of water per hour.  We can then calculate how many hours they can hike by dividing 4800 ml (the amount of water Violet can carry) by 1200 ml (the amount of water they need per hour):  4800 ml / 1200 ml = 4 hours  Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water that Violet is carrying. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it tells us how much water each needs per hour of hiking.\nFirst, we need to calculate how much water Violet and her dog need in total. Violet needs 800 ml per hour and her dog needs 400 ml per hour, so they need 1,200 ml per hour.  Next, we can calculate how many hours they can hike with 4.8 L of water. 4.8 L is equal to 4,800 ml, so they can hike for 4,000 ml divided by 1,200 ml per hour, which is equal to 4 hours.  Yes, the condition that the dog needs 400 ml of water per hour is relevant to the calculation process. Without this information, it would be impossible to calculate how many hours they can hike with the given amount of water.\nFirst, we need to calculate how much water Violet and her dog will need for one hour of hiking. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. This means that together, they will need 1200 ml of water per hour.  Next, we need to calculate how many hours of hiking they can do with the 4.8 L of water that Violet can carry. 4.8 L is equal to 4800 ml, so we divide 4800 ml by 1200 ml (the amount of water they need for one hour of hiking). This gives us 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water that Violet can carry.  The condition \"Ada needs 20000 grams of food per day\" is not relevant to the calculation process of this problem.", "equation": "Ada needs 20000 grams of food per day.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3237631916999817]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Jack raised 10000 shrimps. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.  Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there must be 25 orange fish.  Step 3: Calculate the number of green fish. Since there are 80 total fish in the aquarium, that means there are 80 - 40 - 25 = 15 green fish.  So, the answer is 15 green fish.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it tells us the number of fish of each color that are in the aquarium. The condition \"Jack raised 10000 shrimps.\" is not relevant to the calculation process of this problem. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to figure out how many blue fish there are in the aquarium. Since blue fish make up half of all the fish in the aquarium, that means there are 40 blue fish.  Next, we need to figure out how many orange fish there are. Since there are 15 fewer orange fish than blue fish, that means there are 25 orange fish.  Finally, we need to figure out how many green fish there are. Since there are 80 total fish in the aquarium, that means there are 80 - 40 - 25 = 15 green fish.  So, the answer is 15 green fish.  Yes, the condition given is relevant to the calculation process, as it tells us the number of fish of each color that are in the aquarium.\nBlue fish make up half of all the fish in the aquarium, so there must be 40 blue fish.   Since there are 15 fewer orange fish than blue fish, there must be 25 orange fish.   Since the total number of fish is 80, the number of green fish must be 15 (80 - 40 - 25 = 15).   So, the answer is 15 green fish when the total number of fish in the aquarium is 80.  Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process of the problem.\nFirst, we know that blue fish make up half of all the fish in the aquarium. So, there must be 40 blue fish.  Next, we know that there are 15 fewer orange fish than blue fish. So, there must be 25 orange fish.  Finally, we know that the total number of fish in the aquarium is 80. That means there must be 80 - 40 - 25 = 15 green fish.  The condition \"Jack raised 10000 shrimps.\" is not relevant to the calculation process of this problem.", "equation": "Jack raised 10000 shrimps.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.23298321664333344]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Jack ran 100 kilometers more than Jeff. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Since Sam skipped 1 more than Jeff, Jeff skipped 15 times in the first round.  Step 2: Calculate the number of skips Jeff completed in the second round. Since Jeff skipped 3 fewer times than Sam, Jeff skipped 13 times in the second round.  Step 3: Calculate the number of skips Jeff completed in the third round. Since Jeff skipped 4 more times than Sam, Jeff skipped 20 times in the third round.  Step 4: Calculate the number of skips Jeff completed in the fourth round. Since Jeff only completed half the number of skips as Sam, Jeff skipped 8 times in the fourth round.  Step 5: Calculate the average number of skips per round completed by Jeff. Now, we know that Jeff skipped 15 times in the first round, 13 times in the second round, 20 times in the third round, and 8 times in the fourth round. So, the total number of skips Jeff completed is 15 + 13 + 20 + 8 = 56. To calculate the average number of skips, we divide the total number of skips by the number of rounds, which", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times. In the second round, Sam skipped 16 times and Jeff skipped 13 times. In the third round, Sam skipped 16 times and Jeff skipped 20 times. In the fourth round, Sam skipped 16 times and Jeff skipped 8 times.  Therefore, Jeff completed an average of 15 skips per round.  The condition \"Jack ran 100 kilometers more than Jeff\" is not relevant to the calculation process of the problem.", "equation": "Jack ran 100 kilometers more than Jeff.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.3258351683616638]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Tom rides 1000 kilometers to the bus station every day. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster.   Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult.   Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel.   Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets.   Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Tom rides 1000 kilometers to the bus station every day does not affect the number", "numerical_answer": 21, "gold_answer": "21", "instructions": "First, let's calculate how many tickets Turner needs for the rollercoaster, Catapult and Ferris wheel.  Rollercoaster: 3 rides x 4 tickets per ride = 12 tickets Catapult: 2 rides x 4 tickets per ride = 8 tickets Ferris wheel: 1 ride x 1 ticket per ride = 1 ticket  Total = 12 + 8 + 1 = 21 tickets  So, Turner needs 21 tickets.  The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem, as it is used to determine the number of rides on each ride and the number of tickets needed for each ride.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So he needs 3 x 4 tickets for the rollercoaster, 2 x 4 tickets for the Catapult and 1 ticket for the Ferris wheel. This means that Turner needs 19 tickets in total.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem, as it affects the total number of tickets Turner needs to ride the rollercoaster.\nTurner needs to ride the rollercoaster 3 times, so he needs 12 tickets (4 tickets x 3 rides).  He needs to ride the Catapult 2 times, so he needs 8 tickets (4 tickets x 2 rides).  He needs to ride the Ferris wheel once, so he needs 1 ticket.   Therefore, Turner needs 21 tickets in total.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process as it provides the number of tickets required to ride each ride. Without this information, it would be impossible to calculate the total number of tickets Turner needs.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel, which adds up to 6 tickets.  The condition \"Tom rides 1000 kilometers to the bus station every day\" is not relevant to the calculation process of the problem as it does not affect the number of tickets that Turner needs.", "equation": "Tom rides 1000 kilometers to the bus station every day.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.11999685317277908]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Mary jogs 300 hours a day for a week. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms to pounds. 1 kilogram equals 2.2 pounds, so 80 kilograms equals 176.37 pounds. Step 2: Calculate how many pounds Ajax will lose from exercising 2 hours a day for two weeks. 2 hours a day x 14 days = 28 hours of exercise. 1.5 pounds lost for every hour of exercise x 28 hours of exercise = 42 pounds lost. Step 3: Subtract the amount of pounds lost from the original weight. 176.37 pounds - 42 pounds = 134.37 pounds. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem. Without this condition, we would not be able to convert Ajax's weight from kilograms to pounds. Therefore, the answer is 134.37 pounds.", "numerical_answer": 134.37, "gold_answer": "134", "instructions": "1. First, we need to calculate how many pounds 80 kilograms is. 80 kilograms = 176.37 pounds 2. Next, we need to calculate how many pounds Ajax will lose from exercising 2 hours a day for two weeks. 2 hours a day x 14 days = 28 hours of exercise 1.5 pounds lost for every hour of exercise x 28 hours of exercise = 42 pounds lost 3. Finally, we need to subtract the amount of pounds lost from the original weight. 176.37 pounds - 42 pounds = 134.37 pounds   Therefore, the answer is 134.37 pounds.  Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem. We need to know the starting weight in kilograms in order to calculate the weight in pounds.\nFirst, we need to convert Ajax's weight of 80 kilograms to pounds (1 kilogram = 2.2 pounds).  80 kilograms = 176 pounds   Now, we can calculate how much weight Ajax will lose by exercising for 2 hours every day for two weeks. Since exercising for an hour will help him lose 1.5 pounds, he will lose 3 pounds for every two hours he exercises. Therefore, he will lose 42 pounds in two weeks (14 days x 3 pounds for every two hours = 42 pounds).  Finally, we can calculate how much Ajax will weigh after two weeks of exercising for two hours every day.  Ajax will weigh 134 pounds after two weeks of exercising for two hours every day (176 pounds - 42 pounds = 134 pounds).  So, the condition \"Exercising for an hour will help him lose 1.5 pounds.\" is relevant to the calculation process of problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\".\nAjax's starting weight is 80 kg, which is equal to 176 lbs.  If he exercises for 2 hours every day for two weeks, he will lose 2 x 14 x 1.5 = 42 lbs.  So, after two weeks of exercising 2 hours per day, Ajax will weigh 176 - 42 = 134 lbs.  The condition \"Mary jogs 300 hours a day for a week\" is not relevant to this problem, since it does not affect the calculation of how much weight Ajax will lose.\nFirst, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks.   1.5 pounds per hour x 2 hours per day x 14 days = 42 pounds  Second, we need to calculate how much Ajax will weigh after he exercises for two weeks.   80 kilograms x 2.2 pounds per kilogram = 176 pounds   176 pounds - 42 pounds = 134 pounds   Therefore, if Ajax exercises for two hours every day for two weeks, he will weigh 134 pounds.   Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem.", "equation": "Mary jogs 300 hours a day for a week.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.4700483977794647, 0.4746820032596588]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Ada hiked for 50000 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "First, we need to convert the speed from km/h to hours. We can do this by dividing 3 km by 1 hour, which gives us 3 hours per km.  Next, we need to calculate the total water needed for the hike. Violet needs 800 ml per hour, and her dog needs 400 ml per hour. This gives us a total of 1200 ml per hour.  Finally, we can calculate the total hours Violet and her dog can spend hiking. We know that Violet can carry 4.8 L of water, which is 4800 ml. This means that she can hike for 4800 ml / 1200 ml per hour, which is 4 hours.  Therefore, Violet and her dog can hike for 4 hours.  The condition about Ada hiking for 50000 hours is not relevant to the calculation process.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert 4.8 L to ml in order to compare it to the amount of water Violet and her dog need per hour. 4.8 L is equal to 4800 ml. Then, we need to find out how much water Violet and her dog need in total per hour. That would be 800 ml + 400 ml, which equals 1200 ml. Therefore, 4800 ml divided by 1200 ml equals 4 hours.   So, the answer is that Violet and her dog can spend 4 hours hiking if she can carry 4.8 L of water. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of this problem because it is necessary in order to determine how much water Violet and her dog need in total per hour.\n1. Calculate the total amount of water needed per hour: 800 ml for Violet and 400 ml for the dog, so a total of 1200 ml per hour.  2. Calculate the total amount of water needed for 50000 hours: 1200 ml x 50000 hours = 6000000 ml.  3. Divide the total amount of water needed by the amount of water Violet can carry: 6000000 ml/4.8 L = 1250 hours.  So, Violet can hike for 1250 hours with her dog if she carries 4.8 L of water.  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, since it is needed to calculate the total amount of water needed per hour.\nFirst, we need to convert the speed from km/h to hours. We can do this by dividing 3 km by 1 hour, which gives us 3 hours per km.  Next, we need to calculate the total water needed for the hike. Violet needs 800 ml per hour, and her dog needs 400 ml per hour. This gives us a total of 1200 ml per hour.  Finally, we can calculate the total hours Violet and her dog can spend hiking. We know that Violet can carry 4.8 L of water, which is 4800 ml. This means that she can hike for 4800 ml / 1200 ml per hour, which is 4 hours.  Therefore, Violet and her dog can hike for 4 hours.   The condition about Ada hiking for 50000 hours is not relevant to the calculation process.", "equation": "Ada hiked for 50000 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.45754188299179077]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Jack bought 2000 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. She has 5 chocolate bars.  Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.  Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.  Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies.  Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets.  Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many baskets Amy needs to fill. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "She has 5 chocolate bars, so that means she has 5 M&Ms and 30 marshmallows. If Amy fills each basket with 10 candies, that means she can fill 200 baskets with the 5 chocolate bars, 50 baskets with the 5 M&Ms, and 16.7 baskets with the 30 marshmallows.   So the answer is 200 + 50 + 16.7 = 266.7 baskets.  Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\" because it impacts the number of M&Ms and marshmallows that Amy has to work with.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, which means she has 7 x 5 = 35 M&Ms.  She has 6 times as many marshmallows as M&Ms, which means she has 6 x 35 = 210 marshmallows.   Therefore, the total number of candies Amy has is 5 + 35 + 210 = 250.   Now, she has 2000 empty baskets.  If she fills each basket with 10 candies, then she will be able to fill 2000 x 10 = 20000 candies.   Since she has only 250 candies, she will be able to fill 250/10 = 25 baskets.   Therefore, the answer is 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars,\" is relevant to the calculation process as it helps us calculate the number of M&Ms Amy has, which is a necessary step in calculating the total number of candies she has.\nFirst, Amy has 5 chocolate bars. The second condition states that she has 7 times as many M&Ms as chocolate bars. So, if she has 5 chocolate bars, she has 7 x 5 = 35 M&Ms. Lastly, the third condition states that she has 6 times as many marshmallows as M&Ms. So, if she has 35 M&Ms, she has 6 x 35 = 210 marshmallows.   Now, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. If she puts 10 candies in each basket, she can fill 5 x 10 = 50 baskets with chocolate bars, 35 x 10 = 350 baskets with M&Ms, and 210 x 10 = 2100 baskets with marshmallows.   In total, she can fill 50 + 350 + 2100 = 2300 baskets with 10 candies each. Therefore, the answer is 2300.   The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it tells us how many marshmallows Amy has. Without this condition, we would not be able to calculate the number of baskets Amy can fill with marshmallows.\nFirst, let's calculate how many total candies Amy has. Amy has 5 chocolate bars, 7 x 5 = 35 M&Ms, and 6 x 35 = 210 marshmallows.  Therefore, Amy has 5 + 35 + 210 = 250 candies.  Now, let's calculate how many baskets Amy can fill.  250 candies / 10 candies per basket = 25 baskets  The condition \"Jack bought 2000 empty baskets\" is not relevant to the calculation process, since Amy only needs 25 baskets to fill with her 250 candies.", "equation": "Jack bought 2000 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.21904610097408295]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Jack wrote 10000 papers. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read in the last three nights. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages. Therefore, Juwella read 15 + 30 + 35 = 80 pages in the last three nights.  Step 2: Calculate the number of pages Juwella will read tonight. The book has 100 pages, and Juwella has already read 80 pages in the last three nights. This means that she will read 100 - 80 = 20 pages tonight.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has read in the last three nights and the total number of pages in the book. The fact that Jack wrote 10000 papers does not affect the number of pages Juwella will read, so it is not relevant to the calculation process.  Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages.  Therefore, she will read 100 - 35 = 65 pages tonight.  The condition \"Jack wrote 10000 papers\" is not relevant to the calculation process of this problem.", "equation": "Jack wrote 10000 papers.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.12419918179512024]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Jack earns $100000 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate how much money Jane has. We know that Jean has three times as much money as Jane, and they have a combined total of $76. We can calculate that Jane has $19 and Jean has $57. Step 2: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total amount of money they have to work with. Jack's income does not affect the amount of money Jean and Jane have, so it is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to find out how much money Jane has. Since Jean has three times as much money as Jane, we can set up a proportion:  Jean : Jane = 3 : 1  We can then solve for Jane:  76 = 3x + x 76 = 4x x = 19  So Jane has $19. Since Jean has three times as much money as Jane, we can calculate how much money Jean has:  Jean = 3x Jean = 3(19) Jean = 57  So Jean has $57. The condition \"They have a combined total of $76\" is relevant to the calculation process of this problem because it helps us determine how much money Jane has, which in turn helps us determine how much money Jean has.\nFirst, we need to figure out how much money Jane has. We know that Jean has three times as much money as Jane, and they have a combined total of $76. We can calculate that Jane has $25 and Jean has $51.  The condition that \"Jack earns $100000 per month\" is not relevant to the calculation process of how much money Jean has.", "equation": "Jack earns $100000 per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.28907763957977295]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Jack planned to throw 5000 pennies and make 2 wishes. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Step 2: Calculate the number of pennies Rocky threw into the fountain. Rocky threw in one-third as many pennies as Gretchen, so he threw 30 pennies. Step 3: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of pennies thrown by Rachelle, Gretchen and Rocky. Jack's plan to throw 5000 pennies and make 2 wishes does not affect the total number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies, Gretchen threw half as many pennies as Rachelle, and Rocky threw in one-third as many pennies as Gretchen.  We can calculate that Gretchen threw 90 pennies and Rocky threw 30 pennies.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition \"Jack planned to throw 5000 pennies and make 2 wishes\" is not relevant to the calculation process of the problem.", "equation": "Jack planned to throw 5000 pennies and make 2 wishes.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.3996524214744568]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Mary volunteered 2000 more hours than last year at the local hospital. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so the cost of the 3 boxes is 3 x 20 = 60 face masks. Step 2: Calculate the profit. Grover plans to sell each box for $0.50 per face mask, so his total profit will be 60 x 0.50 = $30. Step 3: Calculate the total profit. Grover spent $15 to buy the 3 boxes. So, his total profit would be $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Grover and the cost of the 3 boxes of face masks. Mary's volunteering at the local hospital is not relevant to the calculation process. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the total cost of the 3 boxes of face masks. Each box has 20 face masks, so 3 boxes would be 60 face masks. Multiplying 60 by $0.50, the cost of the 3 boxes of face masks is $30.   Next, we need to subtract the cost of the 3 boxes from the amount that Grover paid for them, which was $15. Subtracting $30 from $15 gives us a total profit of $15.   So, Grover's total profit is $15. The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate the cost of the 3 boxes of face masks. Each box contains 20 face masks, so the cost of the 3 boxes is 3 x 20 = 60 face masks.  Second, we need to calculate the profit. Grover plans to sell each box for $0.50 per face mask, so his total profit will be 60 x 0.50 = $30.  Therefore, Grover's total profit from the 3 boxes of face masks is $30. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process, as it helps us to determine the amount of profit Grover will make from selling the boxes.\nGrover bought 3 boxes of face masks and he plans to sell them for $0.50 each. So, he will get $0.50 x 20 masks x 3 boxes = $30 from the sale of all the masks. Then, he spent $15 to buy the 3 boxes. So, his total profit would be $30 - $15 = $15.  The condition \"Mary volunteered 2000 more hours than last year at the local hospital\" is not relevant to the calculation process of this problem.", "equation": "Mary volunteered 2000 more hours than last year at the local hospital.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.09453112632036209]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada ate 2000 more cookies than Alex yesterday. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers that need to be cooked. Alex planned to serve 3 burgers per guest, and he had invited 10 friends over. That means he needs to cook 10 x 3 = 30 burgers. Step 2: Calculate the number of buns needed. Alex needs buns for 28 burgers (since 1 of his friends didn't eat meat and another one didn't eat bread). Since each pack of buns contains 8 buns, Alex needs 28 / 8 = 3.5 packs of buns. Since it's not possible to buy half a pack of buns, Alex needs to buy 4 packs of buns. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of burgers and buns needed for the cookout. The fact that Ada ate 2000 more cookies than Alex yesterday does not affect the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex needs to buy enough buns for the burgers he is serving. Since there are 8 buns in a pack, we need to calculate how many burgers he needs to serve.  There are 10 guests, but one of them doesn't eat meat and one doesn't eat bread, so we can subtract 2 from 10 to get 8.  We know that Alex plans to cook 3 burgers for each guest, so we can multiply 8 guests by 3 burgers to get 24 burgers.  Since each pack has 8 buns, we need to divide 24 by 8 to get 3.  Therefore, Alex needs to buy 3 packs of buns.  The condition \"he planned to cook 3 burgers for each guest\" is relevant to the calculation process, as it helps us to determine how many burgers Alex needs to serve and, in turn, how many packs of buns he needs to buy.\nAlex is having a cookout and is serving burgers. He has invited 10 friends over, but 1 of them doesn't eat meat and another of them doesn't eat bread. This means that Alex needs to buy enough buns for 8 people. Since each pack has 8 buns, Alex will need 1 pack. The condition \"and had invited 10 friends over\" is not relevant to the calculation process of this problem.  The answer is Alex needs to buy 1 pack of buns.\nAlex needs to buy enough buns for 10 guests, minus 1 vegetarian who will bring their own food and 1 person who does not eat bread. So Alex will need 8 packs of buns, which will give him 80 buns for the 9 guests. This condition is relevant to the calculation process, as it helps reduce the number of packs of buns Alex needs to buy. Therefore, Alex needs to buy 8 packs of buns.\nStep 1: Alex needs to buy enough burgers for 10 people, minus the one friend who doesn't eat meat. So, he needs to buy 30 burgers.   Step 2: Alex needs to buy enough buns for 9 people, minus the one friend who doesn't eat bread. So, he needs to buy 72 buns.   Step 3: Since the burger buns come 8 to a pack, he needs to buy 9 packs of buns.   Therefore, Alex needs to buy 9 packs of buns.   The condition \"The burger buns come 8 to a pack\" is relevant to the calculation process as it is used to determine how many packs of buns Alex needs to buy.\nFirst, Alex needs to buy enough buns for each of his guests to have 3 burgers. He has 10 guests, but one of them is not eating meat and one is not eating bread, so he needs to buy enough buns for 8 guests. 8 guests x 3 burgers = 24 burgers. 24 burgers / 8 buns per pack = 3 packs of buns. Therefore, Alex needs to buy 3 packs of buns.  The condition \"Ada ate 2000 more cookies than Alex yesterday\" is not relevant to the calculation process of this problem.", "equation": "Ada ate 2000 more cookies than Alex yesterday.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.31279292702674866]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Tom originally had 2000 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets that Jim gave away. Jim gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. This totals 15 sets given away. Step 2: Calculate the number of cards in each set. Each set has 13 trading cards. Step 3: Calculate the total number of cards given away. Jim gave away 15 x 13 = 195 trading cards. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets Jim gave away and the number of cards in each set. Tom's original amount of 2000 cards is not relevant to the calculation process. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. So, Jim gave away a total of 15 sets. Each set has 13 trading cards. Therefore, Jim gave away a total of 15 x 13 = 195 trading cards.   The condition \"Jim had 365 trading cards\" is not relevant to the calculation process of the problem since the problem does not ask us to calculate the number of trading cards Jim has after giving away the cards.\nJim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. So, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  Tom originally had 2000 cards. This condition is not relevant to the calculation process, since we already know how many cards Jim gave away.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Therefore, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it indicates how many sets Jim gave to his sister.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 cards, then Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 181 cards. Tom's original amount of 2000 cards is not relevant to the calculation process.", "equation": "Tom originally had 2000 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.40626946091651917]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Emma repaired 1000 more cell phones last month. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of 72 computers would be 36 laptops.  Step 2: Calculate the number of netbooks sold. One-third of 72 computers would be 24 netbooks.  Step 3: Calculate the number of desktop computers sold. The remaining 12 computers would be desktop computers.  Step 4: Calculate the total number of computers sold. The total number of computers sold is 36 + 24 + 12 = 72 computers. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. Emma's condition does not affect the number of laptops, netbooks, or desktop computers sold, so it is not relevant to the calculation process. Therefore, the answer is 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 computers would be 36 laptops.  One-third of 72 computers would be 24 netbooks.  The remaining 12 computers would be desktop computers.   Therefore, the answer is 12.  The condition \"Emma repaired 1000 more cell phones last month\" is not relevant to the calculation process of the problem.", "equation": "Emma repaired 1000 more cell phones last month.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.17296522855758667]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Mary picked 20000 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate how many strawberries Lilibeth picked. She filled 6 baskets so she picked 6 x 50 = 300 strawberries. Step 2: Calculate the total number of strawberries picked by Lilibeth and her friends. If three of her friends picked the same amount as her, then they will pick 300 strawberries each, so the total number of strawberries picked by Lilibeth and her friends is 300 x 4 = 1200. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Mary picked 20000 more pears than Lilibeth does not affect the number of strawberries picked, so it is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picked. She filled 6 baskets so she picked 6 x 50 = 300 strawberries.  Now, if three of her friends picked the same amount as her, then they will pick 300 strawberries each, so the total number of strawberries picked by Lilibeth and her friends is 300 x 4 = 1200.  The condition \"Mary picked 20000 more pears than Lilibeth\" is not relevant to this calculation as this condition only mentions pears and not strawberries.", "equation": "Mary picked 20000 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.2637418508529663]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Mary ran 1000 kilometers more than Jeff. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips for the first round. Sam completed 1 more skip than Jeff, so Jeff completed 15 skips.  Step 2: Calculate the number of skips for the second round. Jeff skipped 3 fewer times than Sam, so Jeff completed 13 skips.  Step 3: Calculate the number of skips for the third round. Jeff skipped 4 more times than Sam, so Jeff completed 20 skips.  Step 4: Calculate the number of skips for the fourth round. Jeff got tired and only completed half the number of skips as Sam, so Jeff completed 8 skips.  Step 5: Calculate the total number of skips. Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the fourth round. That is a total of 56 skips.  Step 6: Calculate the average number of skips per round. We know that Jeff completed 56 skips in total. To get the average number of skips per round, we need to divide 56 by 4 (since there were four rounds). This gives us an average of 14 skips per round", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times. In the second round, Sam skipped 16 times and Jeff skipped 13 times. In the third round, Sam skipped 16 times and Jeff skipped 20 times. In the fourth round, Sam skipped 16 times and Jeff skipped 8 times.  The average number of skips per round completed by Jeff is 15.  The condition \"Mary ran 1000 kilometers more than Jeff\" is not relevant to the calculation process of this problem.", "equation": "Mary ran 1000 kilometers more than Jeff.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.20792682468891144]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Mary rode 10000 kilometers. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalia rode on Monday. Natalia rode 40 kilometers on Monday. Step 2: Calculate the number of kilometers she rode on Tuesday. Natalia rode 50 kilometers on Tuesday. Step 3: Calculate the number of kilometers she rode on Wednesday. On Wednesday, Natalia rode 50% fewer kilometers than the day before, so she rode 25 kilometers (50 - 50% of 50 = 25). Step 4: Calculate the number of kilometers she rode on Thursday. On Thursday, Natalia rode as many kilometers as the sum of the kilometers from Monday and Wednesday, which means that she rode 65 kilometers (40 + 25 = 65).  Step 5: Calculate the total number of kilometers. Natalia rode a total of 40 + 50 + 25 + 65 = 180 kilometers. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many kilometers Natalia rode on Wednesday. Mary's condition of riding 10000 kilometers is not relevant to the calculation process, as it does not affect the amount of kilometers Natalie rode. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "Monday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% fewer than Tuesday) Thursday: 65 kilometers (sum of Monday and Wednesday)  Total: 180 kilometers  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process because it is the starting point from which the other distances are calculated.\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer than Tuesday, so 25 km Thursday: 40 + 25 = 65 km  So, in total, Natalie rode 180 km.   The condition \"and on Tuesday 50 kilometers\" is necessary to solve the problem, as it provided the starting point for the calculation. Without knowing that Natalie rode 50 km on Tuesday, we wouldn't have been able to calculate how many kilometers she rode on Wednesday or Thursday.   The fact that Mary rode 10000 km is not relevant to the calculation process as it does not affect the amount of kilometers Natalie rode.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, Natalia rode 50 kilometers. On Wednesday, Natalia rode 50% fewer kilometers than the day before, which means that she rode 25 kilometers (50 - 50% of 50 = 25). On Thursday, Natalia rode as many kilometers as the sum of the kilometers from Monday and Wednesday, which means that she rode 65 kilometers (40 + 25 = 65).  In total, Natalia rode 180 kilometers (40 + 50 + 25 + 65 = 180).  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" because it helps us to calculate how many kilometers Natalia rode on Wednesday. Without the condition, we would not know how many kilometers Natalia rode on Wednesday, and thus we would not be able to calculate the total number of kilometers Natalia rode.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 25 km (50% fewer than Tuesday)  Thursday: 65 km (40 + 25 km)   Total: 180 km   The condition that Mary rode 10000 kilometers is not relevant to the calculation process of the problem.", "equation": "Mary rode 10000 kilometers.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.3211681842803955]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Tom raised 2000 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, so Jenna has finished 4 x (2) - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished (6) / 2 = 3 problems. Step 4: Calculate the total number of problems that the friends have finished. The total number of problems that the friends have finished is 2 + 6 + 3 = 11. Step 5: Calculate the number of problems that no one but Angela has finished. Since there were 20 problems total, this means that there are 20 - 11 = 9 problems that no one but Angela finished. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it provides the total number of problems that Angela and her friends were working on. Therefore, the number of problems that no one but Angela has finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, so Jenna has finished 4 x (2) - 2 = 6 problems.  Mark has finished half the number Jenna did, so Mark has finished (6) / 2 = 3 problems.   Therefore, the total number of problems that the friends have finished is 2 + 6 + 3 = 11.   Since there were 20 problems total, this means that there are 20 - 11 = 9 problems that no one but Angela finished.   The condition \"Out of 20 problems\" is relevant to the calculation process of this problem, since it provides the total number of problems that Angela and her friends were working on.\nMartha has finished 2. Jenna has finished four times the number Martha did (2x4=8) minus 2 (8-2=6). Mark has finished half the number Jenna did (6/2=3).  So, if none of the friends worked on any of the same problems, the total number of problems that no one but Angela has finished is 9.   Yes, the condition \"Martha has finished 2\" is relevant to the calculation process, as it is the starting point for Jenna and Mark's calculations.\nMartha has finished two problems. Jenna has finished four times the number Martha did, minus two, which is eight minus two, or six problems. Mark has finished half the number Jenna did, which is three problems. This means that Angela has finished the remaining nine problems. Therefore, nine problems have no one but Angela finished. The condition \"Jenna has finished four times the number Martha did minus 2\" does not affect the calculation process of this problem.\nMartha has finished 2 problems. Jenna has finished 4 * (2) - 2 = 6 problems. Mark has finished (6) / 2 = 3 problems.  So, the total number of problems solved by Martha, Jenna, and Mark is 11.  Therefore, the number of problems that no one but Angela has finished is 20 - 11 = 9.  The condition \"Tom raised 2000 problems but no one could solve it\" is not relevant to the calculation process.", "equation": "Tom raised 2000 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.37460142374038696]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Mary gave Carla 5000 more peaches. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Carla had 79 apples in her backpack. Step 2: 26 apples fell out of the bottom of the backpack. Step 3: This leaves Carla with 53 apples. Step 4: Buffy stole some of Carla's apples, leaving Carla with 8 apples at lunchtime. Step 5: Therefore, Buffy must have stolen 45 apples from Carla. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples in Carla's backpack and the number of apples she had at lunchtime. Mary's condition of giving Carla 5000 more peaches does not affect the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, Carla had 79 apples in her backpack.  Second, Buffy stole some of Carla's apples and 26 apples fell out of a hole on the bottom.  Third, Carla only has 8 apples remaining.  Therefore, we can calculate that Buffy stole 79 - (8 + 26) = 45 apples from Carla.   The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process because it tells us how many apples Carla originally had. Without this information, we would not be able to calculate how many apples Buffy stole.\nCarla initially put 79 apples into her backpack.  26 apples fell out of a hole on the bottom, leaving her with 53 apples.  At lunchtime, Carla only had 8 apples remaining, so Buffy must have stolen 45 apples from her.   Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process because it tells us how many apples were lost before Carla could even get to lunchtime. This affects the amount of apples she had in her backpack and the amount that Buffy could have stolen.\nCarla put 79 apples in her backpack. 26 apples fell out of the bottom. That leaves 79 - 26 = 53 apples. So, Buffy stole 53 - 8 = 45 apples from Carla.  Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining.\" is relevant to the calculation process of the problem because it helps us determine how many apples were left in Carla's backpack before Buffy stole them.\nStep 1: Carla started out with 79 apples.  Step 2: 26 apples fell out of the hole in the bottom of the backpack.  Step 3: This means that Carla was left with 53 apples.  Step 4: Carla only had 8 apples left when she got to lunch, so that means Buffy stole 45 apples from her.  Step 5: The condition that Mary gave Carla 5000 more peaches is not relevant to the calculation process of this problem.  Therefore, Buffy stole 45 apples from Carla.", "equation": "Mary gave Carla 5000 more peaches.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3557990491390228]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Emma has run for 500 minutes. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in the first round. Jeff completed 15 skips (1 less than Sam).  Step 2: Calculate the number of skips completed by Jeff in the second round. Jeff completed 13 skips (3 fewer than Sam).  Step 3: Calculate the number of skips completed by Jeff in the third round. Jeff completed 20 skips (4 more than Sam).  Step 4: Calculate the number of skips completed by Jeff in the fourth round. Jeff completed 8 skips (half of Sam's 16).  Step 5: Calculate the total number of skips completed by Jeff in all four rounds. The total number of skips completed by Jeff in all four rounds is 56.  Step 6: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14 (56 skips divided by 4 rounds).  Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff and Sam. The fact that Emma has run for 500", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times. In the second round, Jeff skipped 13 times. In the third round, Jeff skipped 20 times. In the last round, Jeff skipped 8 times.  The total number of skips completed by Jeff in all four rounds is 56. The average number of skips per round completed by Jeff is 14 (56 skips divided by 4 rounds).  The condition \"Emma has run for 500 minutes\" is not relevant to the calculation process of this problem.", "equation": "Emma has run for 500 minutes.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.1263866424560547]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Ada rode 1000 kilometers. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate how many kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  Step 2: Calculate how many kilometers Natalie rode on Thursday. On Thursday, she rode the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers (40 + 25).  Step 3: Calculate the total number of kilometers Natalie rode. In total, Natalia rode 40 + 50 + 25 + 65 = 180 kilometers.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode. The fact that Ada rode 1000 kilometers does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, she rode the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers. In total, Natalia rode 180 kilometers.   Yes, the condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" because it is used in the calculation of the total distance ridden.\nOn Monday she rode 40 kilometers. On Tuesday she rode 50 kilometers. On Wednesday she rode 25 kilometers (50% of 50 kilometers). On Thursday she rode 65 kilometers (40 + 25 kilometers).  Total kilometers: 40 + 50 + 25 + 65 = 180 kilometers.   Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process since it was part of the total kilometers she rode in four days.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.   In total, Natalia rode 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem as it helped us determine how many kilometers Natalia rode on Wednesday.\nMonday: 40km  Tuesday: 50km  Wednesday: 50% fewer kilometers than the day before, so 25km  Thursday: Sum of Monday and Wednesday = 40 + 25 = 65km   Total: 40 + 50 + 25 + 65 = 180km   The condition about Ada is not relevant to the calculation process of Natalie's total kilometers.", "equation": "Ada rode 1000 kilometers.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.4990633428096771]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Ada got 500 more cookies than Carl on that day. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of the brownies (20 brownies) to the school administrator, which is 10 brownies. Step 2: Calculate the number of brownies Annie gave to Carl. Annie gave half of the remaining 10 brownies to Carl, which is 5 brownies. Step 3: Calculate the number of brownies Annie gave to Simon. Annie gave 2 brownies to Simon. Step 4: Calculate the total number of brownies Annie has given away. Annie has given away 10 + 5 + 2 = 17 brownies. Step 5: Calculate the number of brownies Annie has left. Annie has 20 brownies initially, and she has given away 17 brownies. This means she has 3 brownies left. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of brownies Annie has given away and determining how many are left. Ada's condition does not affect the number of brownies Annie has left, so it is not relevant to the calculation process. Therefore, Annie has 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them (10 brownies) to the school administrator.  She gave half of the remaining (5 brownies) to her best friend, Carl.  She gave 2 brownies to her friend, Simon.  So, Annie had 3 brownies left.  Yes, the condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process of \"How many brownies did Annie have left?\" because without it, we wouldn't know the starting number of brownies Annie had.\nAnnie initially had 20 brownies. She gave half of those, which is 10, to the school administrator.   She then gave half of the remaining 10, which is 5, to her best friend, Carl.   She then gave 2 more to her friend, Simon.   So, Annie had 3 brownies left.   The condition \"Ada got 500 more cookies than Carl on that day\" is not relevant to the calculation process of the problem, as it does not provide any information that is necessary to calculate the number of brownies Annie had left.", "equation": "Ada got 500 more cookies than Carl on that day.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.27071473002433777]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Ada owns 100 bottles of water with each worth $2. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of the groceries Granger bought. 12 cans of spam: 12 x $3 = $36  3 jars of peanut butter: 3 x $5 = $15  4 loaves of bread: 4 x $2 = $8  Total cost of groceries: $36 + $15 + $8 = $59  Step 2: Determine if the condition is relevant to the calculation process. Yes, the condition \"the Spam is $3 per can\" is relevant to the calculation process of the problem because it gives us the price for Spam, which is necessary for calculating the total amount of money Granger paid.  Step 3: Calculate the total amount Granger paid. The total amount he paid is the sum of the cost of the items he purchased. The cost of 12 cans of Spam is 12 x $3 = $36. The cost of 3 jars of peanut butter is 3 x $5 = $15. The cost of 4 loaves of bread is 4 x $2 = $8. Adding the three parts together, the total amount he paid is $36 + $15 + $8 = $59.  Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, we need to calculate the amount of money Granger paid for each item. 12 cans of spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $8. Adding these three together, Granger paid a total of $59.   The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem because it gives us the price for Spam, which is necessary for calculating the total amount of money Granger paid.\nThe total amount he paid is the sum of the cost of the items he purchased. The cost of 12 cans of Spam is 12 x $3 = $36. The cost of 3 jars of peanut butter is 3 x $5 = $15. The cost of 4 loaves of bread is 4 x $2 = $8. Adding the three parts together, the total amount he paid is $36 + $15 + $8 = $59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem. Without this condition, we would not know how much Granger has to pay for the 3 jars of peanut butter.\n1) Spam: 12 cans x $3 per can = $36  2) Peanut Butter: 3 jars x $5 per jar = $15  3) Bread: 4 loaves x $2 per loaf = $8  Total Amount: $36 + $15 + $8 = $59  Yes, the condition \"and the bread is $2 per loaf.\" is relevant to the calculation process of the problem. It provides the cost for the bread, which is an essential part of the calculation.\nFirst, we calculate the cost of the groceries Granger bought:  12 cans of spam: 12 x $3 = $36 3 jars of peanut butter: 3 x $5 = $15 4 loaves of bread: 4 x $2 = $8  Total cost of groceries: $36 + $15 + $8 = $59  Now, since Ada's 100 bottles of water are not relevant to the calculation process of the problem, we can ignore them and the total amount Granger paid for the groceries he bought is $59.", "equation": "Ada owns 100 bottles of water with each worth $2.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.27653396129608154]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Jack ate 500 pounds of chocolate. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the total amount of fudge that Tomas, Katya and Boris ate in total. The total amount of fudge that Tomas, Katya and Boris ate in total is 1.5 + 0.5 + 2 = 4 pounds of fudge. Step 2: Convert the amount of fudge into ounces. To convert 4 pounds of fudge into ounces, we need to multiply it by 16 since 1 pound is equal to 16 ounces. Hence, the total amount of fudge that Tomas, Katya and Boris ate in total is 4 x 16 = 64 ounces. Therefore, the answer is 64 ounces. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Jack's condition does not affect the calculation process of the problem, so it is not relevant to the calculation process. Therefore, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "The total amount of fudge that Tomas, Katya and Boris ate in total is 1.5 + 0.5 + 2 = 4 pounds of fudge. To convert 4 pounds of fudge into ounces, we need to multiply it by 16 since 1 pound is equal to 16 ounces. Hence, the total amount of fudge that Tomas, Katya and Boris ate in total is 4 x 16 = 64 ounces.   Therefore, the answer is 64 ounces.   The condition \"Jack ate 500 pounds of chocolate\" is not relevant to the calculation process of the problem.", "equation": "Jack ate 500 pounds of chocolate.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.3863571584224701]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Mary is 20000 dollars per week. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money Jane has. We know that Jean has three times as much money as Jane, so if we divide the combined total of $76 by 4, we can calculate that Jane has $19.  Step 2: Calculate the amount of money Jean has. Since Jean has three times as much money as Jane, we can multiply the amount Jane has ($19) by 3 to calculate that Jean has $57.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The salary of Mary is not relevant to the calculation process because it does not affect the amount of money Jean has. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. We also know that they have a combined total of $76.   We can set up an equation to solve the problem:  3x + x = 76  4x = 76  x = 19  Therefore, Jean has 3 x 19 = 57 dollars.  The condition \"They have a combined total of $76\" is relevant to the calculation process because it provides us with a total amount that Jean and Jane have together, which helps us solve the equation.\nFirst, we need to determine how much money Jane has. To do this, we can use the fact that Jean has three times as much money as Jane. Therefore, if we divide the combined total of $76 by 4, we can calculate that Jane has $19.  Now, we can use this information to calculate how much money Jean has. Since Jean has three times as much money as Jane, we can multiply the amount Jane has ($19) by 3 to calculate that Jean has $57.  The salary of Mary is not relevant to the calculation process of the problem.", "equation": "The salary of Mary is 20000 dollars per week.", "condition_question_similarity": [0.567766547203064, 0.21518725156784058, 0.2540770471096039]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. Emma raised 10000 shrimps. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes Jackson, Jonah, and George were able to catch per day. Jackson caught 6 fishes per day, Jonah caught 4 fishes per day, and George caught 8 fishes per day. Step 2: Calculate the total number of fishes they were able to catch throughout the competition. Jackson caught 6 fishes per day x 5 days = 30 fishes Jonah caught 4 fishes per day x 5 days = 20 fishes George caught 8 fishes per day x 5 days = 40 fishes Therefore, the total number of fishes they were able to catch throughout the competition is 30 + 20 + 40 = 90 fishes. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many fishes each individual was able to catch per day. The fact that Emma raised 10000 shrimps does not affect the number of fishes they were able to catch, so it is not relevant to the calculation process. Therefore, the total number of fishes they were able to catch throughout the competition is 90 fishes.", "numerical_answer": 90, "gold_answer": "90", "instructions": "In a 5-day fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day, and George was able to reel 8 fishes per day. So the total number of fishes that Jackson, Jonah, and George were able to catch throughout the competition is (6 * 5) + (4 * 5) + (8 * 5) = 70 fishes. Emma raised 10000 shrimps, which are not considered \"fishes\" in this problem, so the total number of fishes that they were able to catch throughout the competition is still 70. The condition \"In a 5-day Fishing competition\" is relevant to the calculation process of this problem because it tells us how long the competition lasts and how many fishes each member of the team was able to catch per day.\nFirst, we need to calculate how many fishes Jackson, Jonah, and George caught throughout the competition. Jackson caught 6 fishes per day for 5 days, so he caught a total of 30 fishes. Jonah caught 4 fishes per day for 5 days, so he caught a total of 20 fishes. George caught 8 fishes per day for 5 days, so he caught a total of 40 fishes.  Therefore, the total number of fishes that Jackson, Jonah, and George caught throughout the competition is 30 + 20 + 40 = 90 fishes.  Now, let's think about Emma. Emma raised 10000 shrimps, so she did not catch any fishes.  Therefore, the total number of fishes that the team caught throughout the competition is 90 fishes.   The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process because it tells us how many fishes Jackson was able to catch per day. This information helped us calculate the total number of fishes that Jackson, Jonah, and George caught throughout the competition.\nThe problem states that Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day, and George was able to reel 8 fishes per day. If we multiply each of these numbers by the number of days in the fishing competition, which is 5 days, we can calculate the total number of fishes caught by each individual.   Jackson: 6 fishes x 5 days = 30 fishes  Jonah: 4 fishes x 5 days = 20 fishes  George: 8 fishes x 5 days = 40 fishes   Emma raised 10000 shrimps, but this information is not relevant to the calculation process for this problem.   Therefore, the total number of fishes caught by the entire team throughout the competition is 90 fishes (30 + 20 + 40).   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process, as it provides us with the information we need to calculate the total number of fishes caught by each individual.\nFirst, we need to calculate the total number of fishes caught by Jackson, Jonah, and George.  Jackson caught 6 fishes per day x 5 days = 30 fishes Jonah caught 4 fishes per day x 5 days = 20 fishes George caught 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes caught by Jackson, Jonah, and George is 30 + 20 + 40 = 90 fishes.   The condition \"Emma raised 10000 shrimps\" is not relevant to the calculation process, as it does not affect the total number of fishes caught by Jackson, Jonah, and George. The total number of fishes caught is still 90 fishes, regardless of the number of shrimps Emma raised.", "equation": "Emma raised 10000 shrimps.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.17146161198616028]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Emma bought 1000 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Emma bought 1000 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets (32 tickets). Sandra sold 4 more than half of Jude's tickets (4 more than 8), so Sandra sold 12 tickets.  Therefore, a total of 44 tickets have been sold.  To answer the question, we need to subtract the number of tickets sold (44) from the total number of tickets to be sold (100). This means that 56 tickets need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant to the calculation process of the problem \"If Jude sold 16 tickets, how many tickets need to be sold?\" because it gives us the information we need to calculate the number of tickets sold.\nJude sold 16 tickets. Andrea sold twice as many tickets as Jude, so she sold 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so she sold 24 tickets.  Therefore, the total number of tickets sold is 72.  The remaining tickets that need to be sold are 100 - 72 = 28 tickets.  The condition \"Emma bought 1000 more tickets for a basketball team\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 1000 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.40989023447036743]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Ada received 10000 tickets in April. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has issued in the first 15 days. This is 8 tickets per day * 15 days = 120 tickets. Step 2: Calculate the total number of tickets he needs to give out in the remaining 16 days of the month in order to reach the required goal of 200 tickets. This is 200 tickets - 120 tickets = 80 tickets. Step 3: Calculate the average number of tickets he needs to give out each day in the remaining 16 days in order to reach the required goal. This is 80 tickets / 16 days = 5 tickets per day. So, the answer is that Officer Hopps needs to average 5 tickets per day for the rest of the month in order to reach his required goal. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the total number of tickets Officer Hopps needs to issue, and the total number of tickets he has issued in the first 15 days. The fact that Ada received 10000 tickets in April does not affect the number of tickets Officer Hopps needs to issue, so it is not relevant to the calculation process. Therefore, Officer Hopps needs to average 5 tickets per day", "numerical_answer": 5, "gold_answer": "5", "instructions": "The total number of tickets that Officer Hopps needs to issue in May is 200. He has issued 120 tickets in the first 15 days, which means he needs to issue 80 tickets in the remaining 15 days. Now, the average number of tickets he needs to issue per day is equal to 80 / 15, which is equal to 5.33 tickets per day.   So, the answer to the question is that Officer Hopps has to average 5.33 tickets per day for the rest of the month to reach his required goal.  The condition that Officer Hopps has to give out 200 tickets in May is relevant to the calculation process of the problem, as it is the basis for the calculation of how many tickets he needs to issue per day in order to reach his required goal.\nFirst, we need to calculate the total number of tickets Officer Hopps has given out in the first 15 days. This is 8 tickets per day * 15 days = 120 tickets.   Second, we need to calculate the total number of tickets he needs to give out in the remaining 16 days of the month in order to reach the required goal of 200 tickets. This is 200 tickets - 120 tickets = 80 tickets.   Finally, we need to calculate the average number of tickets he needs to give out each day in the remaining 16 days in order to reach the required goal. This is 80 tickets / 16 days = 5 tickets per day.   So, the answer is that Officer Hopps needs to average 5 tickets per day for the rest of the month in order to reach his required goal.   The condition \"The first 15 days he averages 8 tickets a day.\" is relevant to the calculation process, as it is used to calculate the total number of tickets Officer Hopps has given out in the first 15 days (which is then subtracted from the total number of tickets he needs to give out in order to reach his required goal).\nOfficer Hopps has to give out 200 tickets in May.  He has already given out 120 tickets (15 days x 8 tickets per day).  That means he has 80 tickets left to give out in the rest of the month.  He has 16 days left to give out the tickets.  Therefore, he needs to give out 5 tickets per day for the rest of the month to reach his required goal.   The condition \"Ada received 10000 tickets in April\" is not relevant to the calculation process.", "equation": "Ada received 10000 tickets in April.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.13577646017074585]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Tom made 10000 pounds of garbage. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5). Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62).  So, Zane picked up 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because it was used to calculate the amount of garbage that Dewei and Zane picked up. Step 4: Answer the question. Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. --> Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. --> Zane picked up 62 pounds of garbage. Tom made 10000 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.   Yes, the condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because it was used to calculate the amount of garbage that Dewei and Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So Zane picked up 62 pounds of garbage. Tom made 10000 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  Yes, the condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of the problem. We needed to know how much garbage Dewei had picked up in order to calculate how much garbage Zane had picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62).  So, Zane picked up 62 pounds of garbage. The condition \"Zane picked up 4 times as many pounds of garbage as Dewei.\" was relevant to the calculation process, as it was used to determine how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. 閳 Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. 閳 Zane picked up 62 pounds of garbage.  The condition \"Tom made 10000 pounds of garbage\" is not relevant to the calculation process of the problem.", "equation": "Tom made 10000 pounds of garbage.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.2897716760635376]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Emma picked 100000 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth picked 6 baskets of strawberries, each basket holds 50 strawberries. So, Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. If three of Lilibeth's friends picked the same amount as her, then all four of them together picked 4 x 300 = 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the amount of strawberries Lilibeth picked and how many baskets she filled. The fact that Emma picked 100000 more pears than Lilibeth is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth picked 6 baskets of strawberries, each basket containing 50 strawberries. This means that Lilibeth picked 300 strawberries in total.   Next, we know that Emma picked 100000 more pears than Lilibeth. This means that Emma picked 100300 pears in total.   Finally, we know that three of Lilibeth's friends picked the same amount of strawberries as her. This means that, in total, Lilibeth and her friends picked 300 + (3 x 300) = 1200 strawberries.   Therefore, the answer is 1200 strawberries.   The condition provided in the question (Lilibeth fills 6 baskets where each basket holds 50 strawberries) is relevant to the calculation process, as it tells us the amount of strawberries Lilibeth picked and how many baskets she filled.\nLilibeth picked 6 baskets of strawberries, each basket holds 50 strawberries. So, Lilibeth picked 6 x 50 = 300 strawberries.  If three of Lilibeth's friends picked the same amount as her, then all four of them together picked 4 x 300 = 1200 strawberries.  The condition of Emma picking 100000 more pears than Lilibeth is not relevant to the calculation process of this problem.", "equation": "Emma picked 100000 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.23352345824241638]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Mary tried on 2000 pairs of pants than Helga. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs. At the third store, she did not try on any shoes, so that's still 9 pairs. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. So 9 x 2 = 18 pairs. So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 9 + 18 = 43 pairs of shoes. The fact that Mary tried on 2000 pairs of pants than Helga is not relevant to this calculation, so it can be ignored. Therefore, Helga tried on 43 pairs of shoes before buying her new shoes.", "numerical_answer": 43, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so that would be 9 pairs.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that would be 18 pairs (7 + 9 + 2 = 18).   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.   The condition \"Mary tried on 2000 pairs of pants than Helga\" is not relevant to the calculation process of the problem.", "equation": "Mary tried on 2000 pairs of pants than Helga.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.5738739967346191]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Ada made a salary of $2000 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate how much Grover paid for the 3 boxes of face masks. Since each box contains 20 masks, we can multiply 20 by 3 to get the total number of masks he purchased. Then, multiply that number by $0.50, which is the cost of each mask. We get: 20 x 3 x $0.50 = $30.  Step 2: Subtract the $15 that Grover paid for the 3 boxes from the $30 he paid for the masks. This gives us the total cost of the masks, which is $15.  Step 3: Subtract the cost from the amount he plans to sell the masks for. In this case, each box costs $0.50, so we can multiply $0.50 by the total number of masks (20 x 3) to get the total amount Grover will make from selling the masks. This gives us $30.  Step 4: Subtract the cost of the masks from this amount gives us the total profit Grover will make: $30 - $15 = $15. So, Grover's total profit will be $15.  Step 5: Determine if the condition is relevant to the calculation process", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate how much Grover paid for the 3 boxes of face masks. Since each box contains 20 masks, we can multiply 20 by 3 to get the total number of masks he purchased. Then, multiply that number by $0.50, which is the cost of each mask. We get: 20 x 3 x $0.50 = $30.  Now, we need to subtract the $15 that Grover paid for the 3 boxes from the $30 he paid for the masks. This gives us the total cost of the masks, which is $15. Finally, subtract the cost from the amount he plans to sell the masks for. In this case, each box costs $0.50, so we can multiply $0.50 by the total number of masks (20 x 3) to get the total amount Grover will make from selling the masks. This gives us $30. Subtracting the cost of the masks from this amount gives us the total profit Grover will make: $30 - $15 = $15.  So, Grover's total profit will be $15. The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process because it tells us how many masks he purchased and what the cost of each box was. Without this information, we wouldn't be able to calculate the total cost of the masks or the total profit Grover will make.\nGrover purchased 3 boxes of face masks for $15. Each box contains 20 face masks, so he has 60 face masks in total. If he plans to sell them for $0.50 each, then his total profit will be 60 x $0.50 = $30. Therefore, his total profit from the sale of the 3 boxes of face masks will be $30.  Yes, the condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of the problem, as it determines the price at which Grover will sell the face masks. This price affects the total profit he will make from the sale of the 3 boxes.\nFirst, we need to calculate Grover's total cost of the 3 boxes of face masks. Each box has 20 face masks and Grover bought the 3 boxes for $15. Therefore, the total cost of the 3 boxes is $15.   Next, we need to calculate Grover's total profit. He plans to sell each box for $0.50. Therefore, the total profit from the 3 boxes is $30 (20 face masks x 3 boxes x $0.50 = $30).   Therefore, Grover's total profit from the 3 boxes of face masks is $30.   The condition \"Ada made a salary of $2000 last year\" is not relevant to the calculation process of this problem.", "equation": "Ada made a salary of $2000 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.2549167573451996]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Emma sees 100000 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's classes. Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class, so that would be 10 students. Her fifth and sixth classes have 28 students. Step 2: Calculate the total number of students Monica sees each day. Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition tells us that Emma sees 100000 more students than Monica each day. This helps us to compare Monica's total to Emma's total. Without knowing this condition, we wouldn't be able to accurately calculate Monica's total number of students. Therefore, Monica sees a total of 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica has 6 classes per day, and the number of students in each class is 20, 25, 25, 10, 28, and 28. So the total number of students Monica sees each day is: 20 + 25 + 25 + 10 + 28 + 28 = 136.   Yes, the condition \"She has 6 classes per day\" is relevant to the calculation process, as it determines the total number of classes Monica has and thus the total number of students she sees each day.\nFirst, we can calculate the total number of students Monica sees each day. The first class has 20 students, the second and third classes have 25 students each, the fourth class has 10 students, and the fifth and sixth classes have 28 students each. This adds up to a total of 136 students per day.  Now, we can compare Monica's total to Emma's total. Emma sees 100,000 more students than Monica each day. This means that Emma sees 100,000 + 136 = 100,136 students each day.  The condition \"The first class has 20 students\" is relevant to the calculation process, as it is the starting point for Monica's total number of students per day. Without knowing this condition, we wouldn't be able to accurately calculate Monica's total number of students.\nFirst, we need to calculate the number of students Monica sees in each class. So, for the first class she sees 20 students, for the second and third classes she sees 25 students each, for the fourth class she sees 10 students, and for the fifth and sixth classes she sees 28 students each.  Now, to calculate the total number of students Monica sees each day, we just need to add up the numbers from each class: 20 + 25 + 25 + 10 + 28 + 28 = 116 students.  The condition \"The second and third classes have 25 students\" is relevant to the calculation process, since it tells us how many students Monica sees in those classes. Without that information, we would not be able to calculate the total number of students Monica sees each day.\nMonica sees 20 students in her first class, 25 students in the second and third classes, 10 students in her fourth class, and 28 students in her fifth and sixth classes.   So, Monica sees a total of 103 students each day.   The condition \"Her fifth and sixth classes have 28 students\" is relevant because it provides the number of students in Monica's fifth and sixth classes, which is needed to calculate the total number of students Monica sees each day.\n1. Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class, so that would be 10 students. Her fifth and sixth classes have 28 students.  2. Therefore, Monica sees a total of 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day.  3. The condition \"Emma sees 100000 more students than Monica every day\" is not relevant to the calculation process of this problem, since it is not necessary to know how many students Emma sees in order to calculate how many students Monica sees.", "equation": "Emma sees 100000 more students than Monica every day.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.6389573812484741]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Tom has 2000 fewer candies than Annie. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. She gave half of them away, so she had 10 left. Step 2: Of the remaining 10, she gave half to her best friend, Carl, leaving her with 5. Step 3: Finally, she gave two away to her friend, Simon, so she had 3 left. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of brownies Annie had in the beginning and how many she gave away. Tom's condition does not affect the number of brownies Annie had or gave away, so it is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge, so 10 brownies were given away. Of the remaining 10 brownies, she gave half to her best friend, Carl, and another two to her friend, Simon, so 4 brownies were given away. This means that Annie had 6 brownies left.  The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process because it gives us the starting point of how many brownies she had in the beginning. Without that information, we would not be able to calculate how many brownies she had left.\nAnnie began with 20 brownies. She gave half of them away, so she had 10 left. Then, she gave half of those away to her best friend, Carl, leaving her with 5. Finally, she gave two away to her friend, Simon, so she had 3 left.   The condition \"Tom has 2000 fewer candies than Annie\" is not relevant to the calculation process of this problem, since the problem only involves Annie and her brownies.", "equation": "Tom has 2000 fewer candies than Annie.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.3340301513671875]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The company owned by Mary received 2000 tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has given out in the first 15 days. 8 tickets per day x 15 days = 120 tickets. Step 2: Calculate the total number of tickets Officer Hopps has left to give out in the remaining days of the month. 200 tickets - 120 tickets = 80 tickets. Step 3: Calculate the number of days left in the month. May has 31 days, so 31 - 15 = 16 days. Step 4: Calculate the average number of tickets Officer Hopps has to give out each day for the rest of the month to reach his required goal. 80 tickets / 16 days = 5 tickets per day. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal. The condition of \"The company owned by Mary received 2000 tickets in Feburary\" is not relevant to the calculation process of this problem, as it does not affect the number of tickets Officer Hopps needs to give out in the month of May.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to figure out how many tickets Officer Hopps has already given out in the first 15 days. We can use the given information to calculate this: 8 tickets/day * 15 days = 120 tickets given out.  Next, we need to figure out how many tickets Officer Hopps has left to give out the rest of the month. We can use the given information to calculate this: 200 tickets - 120 tickets = 80 tickets left to give out.  Finally, we can calculate how many tickets Officer Hopps has to average each day for the rest of the month to reach his required goal: 80 tickets left to give out / number of days left in the month = 80 tickets / 15 days = 5.3 tickets/day.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process because it is the number of tickets Officer Hopps needs to give out in the month of May in order to reach his required goal.\nFirst, we need to find out how many tickets Officer Hopps has issued in the first 15 days.  8 tickets per day x 15 days = 120 tickets  Second, we need to find out how many tickets he needs to issue in the remaining days of the month to reach his goal of 200 tickets.  200 tickets - 120 tickets = 80 tickets  Third, we need to find out how many days are left in the month.  May has 31 days, so 31 - 15 = 16 days  Finally, we can calculate how many tickets he needs to average each day for the rest of the month to reach his goal.  80 tickets / 16 days = 5 tickets per day  Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal.  The condition of \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, since it is used to determine how many tickets Officer Hopps has issued in the first 15 days.\nFirst, calculate the total number of tickets Officer Hopps has to give out in the remaining 15 days of May:  Total tickets to give out = 200 - (15 days * 8 tickets/day) = 200 - 120 = 80 tickets  Second, calculate the average number of tickets he has to give out each day in the remaining 15 days of May to reach his required goal:  Average tickets/day = 80 tickets / 15 days = 5.3 tickets/day  Therefore, Officer Hopps has to average 5.3 tickets/day for the rest of the month to reach his required goal.  The condition \"The company owned by Mary received 2000 tickets in Feburary\" is not relevant to the calculation process of this problem.", "equation": "The company owned by Mary received 2000 tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.12054529786109924]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Emma volunteered 2000 more hours than last year at the local hospital. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of all 3 boxes. Each box has 20 face masks. Thus, 3 boxes have 60 face masks. That means Grover bought 60 face masks for $15. That means each face mask costs $0.25. Step 2: Calculate the total selling price of all 3 boxes. Each box has 20 face masks and Grover plans to sell them for $0.50 each. That means the total selling price of all 3 boxes is $30. Step 3: Calculate Grover's total profit. His total profit is the difference between the total selling price and the total cost. That is, Grover's total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the selling price for each face mask. Emma's condition of volunteering 2000 more hours than last year is not relevant because it does not provide any information that would help us calculate Grover's total profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, and Grover bought the 3 boxes for $15. Therefore, the cost of the 3 boxes of face masks is $15.   Second, we need to calculate the total profit. Grover plans to sell each box of face masks for $0.50. Therefore, the total profit is the difference between the selling price and the cost, i.e., $15 - ($0.50 x 20 x 3) = $15 - $30 = -$15.   Therefore, Grover's total profit will be -$15.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of the problem.\nFirst, we need to calculate the cost of all 3 boxes. Each box has 20 face masks. Thus, 3 boxes have 60 face masks. That means Grover bought 60 face masks for $15. That means each face mask costs $0.25.   Second, we need to calculate the total selling price of all 3 boxes. Each box has 20 face masks and Grover plans to sell them for $0.50 each. That means the total selling price of all 3 boxes is $30.   Finally, we can calculate Grover's total profit. His total profit is the difference between the total selling price and the total cost. That is, Grover's total profit is $30 - $15 = $15.   So, Grover's total profit is $15.   The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it is used to calculate the total selling price of all 3 boxes.\nTo calculate Grover's total profit, we need to know how much money he will receive from the sale of the face masks. Each box contains 20 face masks, so Grover will receive $10 from the sale of the 3 boxes. Since he bought the 3 boxes for $15, his total profit will be $10 - $15 = -$5.  The condition \"Emma volunteered 2000 more hours than last year at the local hospital\" is not relevant to the calculation process of Grover's total profit.", "equation": "Emma volunteered 2000 more hours than last year at the local hospital.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.07043968886137009]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. In addition, Emma gave Annie 2000 candies. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. Step 2: She gave half of them to the school administrator, so she had 10 brownies left. Step 3: She gave half of those to Carl, so she had 5 brownies left. Step 4: She gave another two to Simon, so she had 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Annie and the number of brownies she had left. The fact that Emma gave Annie 2000 candies does not affect the number of brownies Annie had left, so it is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school.  Annie gave half of them to the school administrator. That means she gave 10 brownies to the school administrator.  Annie had 10 brownies left.  Annie gave half of those (5 brownies) to her best friend, Carl.  Annie had 5 brownies left.  Annie gave another two to her friend, Simon.  Annie had 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process, since it was the starting point of the problem.\nAnnie had 20 brownies to start with. Half of those brownies were given to the school administrator, so Annie had 10 brownies left. Half of those were given to her best friend Carl, so Annie had 5 brownies left. The last two were given to her friend Simon, so Annie had 3 brownies left. The condition about Emma giving Annie 2000 candies is not relevant to the calculation process and therefore does not need to be taken into account. The answer is that Annie had 3 brownies left.", "equation": "In addition, Emma gave Annie 2000 candies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.397838294506073]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The distance rode by Ada is 1000 percent of that rode by Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, she rode 50 kilometers. Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers. Step 5: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode each day. The distance rode by Ada is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before (50 x 0.5 = 25 kilometers).  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday (40 + 25 = 65 kilometers).   Therefore, Natalie rode a total of 175 kilometers.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, as it was used to calculate the distance Natalie rode on Thursday.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 25 km (50% fewer than Tuesday)  Thursday: 65 km (sum of Monday and Wednesday)  Total: 180 km  The condition on Tuesday is relevant because it affects the number of kilometers Natalie rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers  Wednesday: 50% fewer kilometers than Tuesday, so 50% of 50, which is 25 kilometers  Thursday: The sum of Monday and Wednesday, which is 40 + 25 = 65 kilometers  Total: 40 + 50 + 25 + 65 = 180 kilometers  Yes, the condition is relevant to the calculation process because it tells us how many kilometers Natalie rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% less than Tuesday) Thursday: 65 kilometers (40 + 25)  Total kilometers rode by Natalie: 180 kilometers  The condition \"The distance rode by Ada is 1000 percent of that rode by Natalie\" is not relevant to the calculation process as it does not provide any further information to calculate the total kilometers rode by Natalie.", "equation": "The distance rode by Ada is 1000 percent of that rode by Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.4894798994064331]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Emma is 1000 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl has. 4 bags of nails x 5kg = 20kg 12 bags of hammers x 5kg = 60kg 10 bags of wooden planks x 30kg = 300kg Total = 380kg  Step 2: Calculate the total weight of the items that Daryl can load into the crates. 15 crates x 20kg = 300kg Total weight of items that can be loaded into the crates = 300kg  Step 3: Calculate the amount of weight that Daryl will have to leave out of the crates. Total weight of items - Total weight of items that can be loaded into the crates = Amount of weight that Daryl has to leave out of the crates 380 kg - 300 kg = 80 kg  Therefore, Daryl will have to leave out 80 kg of weight from the items in order to meet the weight limit.   Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the weight of the items that Daryl has to load in the crates. The weight of Emma is 1000 pounds and is not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of weight from the", "numerical_answer": 80, "gold_answer": "80", "instructions": "With each crate getting up to 20 kg, if we add up the weight of all the items that Daryl is trying to load into the crates (4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks), we can calculate that the total weight of all the items is 160 kg. Since each crate can only contain up to 20 kg, that leaves us with 8 kg over the weight limit. Therefore, Daryl will have to leave out 8 kg of items from the crates in order to meet the weight limit.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem, as it helps to determine how much weight Daryl will have to leave out of the crates in order to meet the weight limit.\nFirst, Daryl needs to calculate the total weight of all the items he has. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). So the total weight of all these items is:  4 x 5 kg + 12 x 5 kg + 10 x 30 kg = 240 kg  Since he can only fill 15 crates with a total weight of 20 kg each, the total weight of all the items he can put in the crates is 300 kg. This means that the total weight of items he has to leave out of the crates is 240 kg - 300 kg = -60 kg.  However, this answer is impossible since the weight of items cannot be negative. This means that the condition \"and he has 15 crates he can fill\" is relevant to the calculation process and is needed to solve the problem. In this case, Daryl will need to leave out some of the items so that the total weight of items he can put in the crates is less than or equal to 300 kg.\nFirst, Daryl has 15 crates that can each hold up to 20 kg. That means he can load a total of 300 kg (15 crates x 20 kg).  Second, he has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of planks (30 kg each). That means he can load a total of 190 kg (4 bags of nails x 5 kg + 12 bags of hammers x 5 kg + 10 bags of planks x 30 kg).  Therefore, Daryl will have to leave 110 kg out of the crates to meet the weight limit (300 kg - 190 kg = 110 kg). The weight of Emma is irrelevant to this calculation.\nFirst, Daryl will need to calculate the total weight of the items he has to load in the crates.   4 bags of nails x 5kg = 20kg 12 bags of hammers x 5kg = 60kg 10 bags of wooden planks x 30kg = 300kg Total = 380kg  Next, Daryl will need to calculate the total weight capacity of the 15 crates.  15 crates x 20kg = 300kg  Finally, Daryl will need to calculate the amount of weight he needs to leave out of the crates to meet the weight limit.  380kg - 300kg = 80kg  Therefore, Daryl will need to leave out a total of 80kg from the crates to meet the weight limit.   The condition \"he has 12 bags of hammers, each of which weighs 5 kg;\" is relevant to the calculation process, as it is used to determine the total weight of the items he has to load in the crates.\nStep 1: Calculate the total weight of the items that Daryl has. 4 bags of nails = 4 x 5 kg = 20 kg 12 bags of hammers = 12 x 5 kg = 60 kg 10 bags of wooden planks = 10 x 30 kg = 300 kg Total weight of items = 380 kg  Step 2: Calculate the total weight of the items that Daryl can load into the crates. 15 crates x 20 kg per crate = 300 kg Total weight of items that can be loaded into the crates = 300 kg  Step 3: Calculate the amount of weight that Daryl will have to leave out of the crates. Total weight of items - Total weight of items that can be loaded into the crates = Amount of weight that Daryl has to leave out of the crates 380 kg - 300 kg = 80 kg  Therefore, Daryl will have to leave out 80 kg of weight from the items in order to meet the weight limit.  The condition \"he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process as it is used in Step 1 to calculate the total weight of the items that Daryl has.\nDaryl can fill up to 15 crates with the materials he has, each crate with a weight limit of 20kg.   He has 4 bags of nails, each weighing 5kg, 12 bags of hammers, each weighing 5kg and 10 bags of wooden planks, each weighing 30kg, which can be subdivided.   Therefore, the total weight of the items he has is 4 x 5kg + 12 x 5kg + 10 x 30kg = 250kg.   Since the weight limit of each crate is 20kg, the total weight of the items he can fit in the crates is 15 x 20kg = 300kg.   This means that he has to leave out 50kg of items in order to meet the weight limit.   The weight of Emma is 1000 pounds and has nothing to do with the calculation process of the problem, so it is not relevant.", "equation": "The weight of Emma is 1000 pounds.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.13589763641357422]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Mary owns 200 bottles of water with each worth $2. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of the Spam. Granger bought 12 cans of Spam which is $3 per can. So, 12 cans of Spam cost $36. Step 2: Calculate the cost of the peanut butter. Granger bought 3 jars of peanut butter which is $5 per jar. So, 3 jars of peanut butter cost $15. Step 3: Calculate the cost of the bread. Granger bought 4 loaves of bread which is $2 per loaf. So, 4 loaves of bread cost $8. Step 4: Calculate the total amount Granger paid. The total amount Granger paid is 12 x $3 + 3 x $5 + 4 x $2 = $59. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without it, we would not know the price per jar of peanut butter and thus would not be able to calculate the total amount he paid. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem. The total amount Granger paid is $54. The calculation process would be 12 cans of spam x $3 per can = $36, 3 jars of peanut butter x $5 per jar = $15, 4 loaves of bread x $2 per loaf = $8, and $36 + $15 + $8 = $54.\nThe total amount Granger paid is 12 cans of Spam ($3 per can) + 3 jars of peanut butter ($5 per jar) + 4 loaves of bread ($2 per loaf). That means the total amount he paid is 12 x $3 + 3 x $5 + 4 x $2 = $48. The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process. Without it, we would not know the price per jar of peanut butter and thus would not be able to calculate the total amount he paid.\nThe total amount Granger paid was calculated by multiplying the amount of each item by its price.   12 cans of spam x $3 per can = $36 3 jars of peanut butter x $5 per jar = $15 4 loaves of bread x $2 per loaf = $8  Therefore, the total amount Granger paid is $59.   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process since it specifies the price of each item that Granger is buying. Without that condition, we would not know how to calculate the total amount he paid.\nGranger bought 12 cans of Spam which is $3 per can. So, 12 cans of Spam cost $36.  Granger bought 3 jars of peanut butter which is $5 per jar. So, 3 jars of peanut butter cost $15.  Granger bought 4 loaves of bread which is $2 per loaf. So, 4 loaves of bread cost $8.  Therefore, the total amount that Granger paid is $36 + $15 + $8 = $59.   The condition \"Mary owns 200 bottles of water with each worth $2\" is not relevant to the calculation process of the problem.", "equation": "Mary owns 200 bottles of water with each worth $2.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.2129676640033722]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Emma sent a total of 2000 texts to Allison and Brittney on Monday and Tuesday combined. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday.  She sent 5 texts each to Allison and Brittney, so she sent a total of 5 x 2 = 10 texts on Monday.  Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday.  She sent 15 texts each to Allison and Brittney, so she sent a total of 15 x 2 = 30 texts on Tuesday.  Step 3: Calculate the total number of texts sent by Sydney to Allison and Brittney on both days.  The total number of texts sent by Sydney to Allison and Brittney on both days is 10 + 30 = 40 texts.  Step 4: Determine if the condition is relevant to the calculation process.  No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts sent by Sydney to Allison and Brittney on Monday and Tuesday. The fact that Emma sent a total of 2000 texts to Allison and Brittney on Monday and Tuesday combined does not affect the number of texts Sydney sent to them, so it is not relevant to the calculation process. Therefore, the total number of texts Sydney sent to Allison and Britt", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Emma sent a total of 2000 texts to Allison and Brittney on Monday and Tuesday combined.", "condition_question_similarity": [0.6832855343818665, 0.5654420852661133, 0.6761720776557922]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Mary has 10000 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He pulled out a third of the white beads, which is 51/3 = 17 white beads. Step 3: Calculate the total number of beads pulled out by Charley. Charley pulled out 15 + 17 = 32 beads in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Charley and the number of beads he has pulled out. Mary's condition is not relevant because it does not provide any information that would help us calculate the number of beads Charley has pulled out. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads, which is 90/6, or 15 black beads. He also pulled out a third of the white beads, which is 51/3, or 17 white beads. So, Charley pulled out 15 + 17 = 32 beads in total.  The condition that Charley has a bag that contains 51 white beads is relevant to the calculation process because it allows us to calculate that Charley has pulled out 17 white beads in total.\nFirst, Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads.  Then, he pulled out a third of the white beads, which is 51/3 = 17 white beads.  So, Charley pulled out 15 + 17 = 32 beads in total.  The condition \"and 90 black beads.\" is not relevant to the calculation process of this problem, since the number of black beads was already given in the problem statement.\nCharley has 51 white beads and 90 black beads.  He pulls out 1/6 of the black beads, which is 15 black beads.  He pulls out a third of the white beads, which is 17 white beads.  So, Charley pulled out a total of 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process because it's part of the calculation of how many beads Charley pulled out. Without that condition, we wouldn't know how many black beads Charley pulled out.\nCharley pulled out 1/6 of the black beads and a third of the white beads. That means that he pulled out 90/6 = 15 black beads and 51/3 = 17 white beads.  So the total number of beads pulled out by Charley is 15 + 17 = 32.  The condition \"Mary has 10000 fewer black cubes than Charley.\" is not relevant to the calculation process of this problem.", "equation": "Mary has 10000 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.3924087882041931]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Ada tried on 10000 pairs of pants than Helga. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Helga tried on 7 pairs of shoes at the first store.  Step 2: Helga tried on 2 more pairs than she did at the first store, which is 7 + 2 = 9 pairs of shoes at the second store.  Step 3: Helga did not try on any shoes at the third store.  Step 4: Helga tried on twice as many pairs of shoes as she did at all three other stores combined, which is 2 x (7 + 9) = 24 pairs of shoes at the fourth store.   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 24 = 40 pairs of shoes.   The condition regarding Ada is not relevant to the calculation process and can be ignored.", "numerical_answer": 40, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs (7+9+2).  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.  The condition \"Ada tried on 10000 pairs of pants than Helga\" is not relevant to the calculation process of this problem.", "equation": "Ada tried on 10000 pairs of pants than Helga.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.5900669097900391]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Ada distributed 10000 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "First, each of Dante's friends had 50 balloons (250 / 5 = 50). After Dante asked each of his friends to give him 11 balloons, each of his friends had 39 balloons (50 - 11 = 39). Ada then distributed 10000 candies to each of them. This has no effect on the number of balloons each of his friends has, so they still have 39 balloons each. So, the answer is: each of Dante's friends has 39 balloons. The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is relevant to the calculation process of the problem, as it changes the number of balloons each friend has.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante shared the 250 balloons among his 5 friends, so each friend had 50 balloons.   Second, Dante asked his friends to give him 11 balloons, so each friend now has 39 balloons.   Third, Ada distributed 10,000 candies to each of them, so each friend now has 10,039 balloons.   The condition \"There were 250 balloons in one package\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\" since it has already been accounted for in the initial calculation of 50 balloons per person.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. That means each friend had 50 balloons. Then, Dante asked each of his friends to give him back 11 balloons. So each friend has 39 balloons. After Ada distributed 10000 candies to each of them, each friend has 39 balloons. The condition \"Dante evenly shared the balloons among his 5 friends.\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\" because the number of balloons did not change after Ada distributed the candies to each of them.\nFirst, each of Dante's friends had 50 balloons (250 / 5 = 50).  After Dante asked each of his friends to give him 11 balloons, each of his friends had 39 balloons (50 - 11 = 39).  Ada then distributed 10000 candies to each of them. This has no effect on the number of balloons each of his friends has, so they still have 39 balloons each.  So, the answer is: each of Dante's friends has 39 balloons.  The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is relevant to the calculation process of the problem, as it changes the number of balloons each friend has.\nThe friends originally had 250 balloons each. Dante asked them to give him 11 balloons, so each friend now has 239 balloons. The condition that \"Ada distributed 10000 candies to each of them\" is not relevant to the calculation process of the problem, as it does not affect the number of balloons each friend has. Therefore, each friend now has 239 balloons.", "equation": "Ada distributed 10000 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.1898290365934372]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Mary has 5000 more yellow and blue cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which is 90 black beads divided by 6, or 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the white beads, which is 51 white beads divided by 3, or 17 white beads. So, Charley pulled out a total of 32 beads. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of black and white beads Charley pulled out. Mary's condition does not affect the number of black and white beads Charley pulls out, so it is not relevant to the calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulls out 1/6 of the black beads, which is 90/6 = 15 black beads. Then, Charley pulls out a third of the white beads, which is 51/3 = 17 white beads. So, Charley pulls out 15 black beads and 17 white beads in total.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process because it tells us how many white beads Charley has in the bag before he starts pulling out beads. Knowing the number of white beads helps us to calculate how many white beads Charley pulls out of the bag.\nCharley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. He also pulled out a third of the white beads, which is 51/3 = 17 white beads. Therefore, the total number of beads Charley pulled out is 15 + 17 = 32 beads.  The condition provided, \"and 90 black beads,\" is not relevant to the calculation process of the problem since the number of black beads is already given in the question.\nCharley pulled out 1/6 of the black beads, which is 90 black beads divided by 6, or 15 black beads. He also pulled out a third of the white beads, which is 51 white beads divided by 3, or 17 white beads. So, Charley pulled out a total of 32 beads. The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process because it specifies the amount of black beads that Charley pulled out.\nCharley pulled out 1/6 of the black beads and a third of the white beads. This means he pulled out 15 black beads and 17 white beads.   Therefore, the total number of beads Charley pulled out is 32.  The condition \"Mary has 5000 more yellow and blue cubes than Charley\" is not relevant to the calculation process of this problem.", "equation": "Mary has 5000 more yellow and blue cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.38254988193511963]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Jack sent a total of 1000 texts to Allison and Brittney on Monday and Tuesday combined. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts to each of them, so she sent a total of 10 texts (5 + 5).  Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts to each of them, so she sent a total of 30 texts (15 + 15).  Step 3: Calculate the total number of texts Sydney sent to both Allison and Brittney on both days. The total number of texts Sydney sent to both Allison and Brittney on both days is 10 + 30 = 40 texts.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition of Jack sending 1000 texts to Allison and Brittney on Monday and Tuesday combined is relevant because it helps us to verify that our answer is correct. Without the condition, we would not know if our answer is correct. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Jack sent a total of 1000 texts to Allison and Brittney on Monday and Tuesday combined.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6771538257598877]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Tom added 10000 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays with 20 cupcakes per tray, so the total number of cupcakes is 4 * 20 = 80.  Step 2: Calculate the number of cupcakes sold. Anna sold 3/5 of the cupcakes, which is 3/5 * 80 = 48 cupcakes.  Step 3: Calculate the total earnings. Anna earned $2 for each of the sold cupcakes, so her total earnings are 48 * 2 = $96.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the price of each cupcake. The fact that Tom added 10000 strawberries to each cupcake for free does not affect the amount of money earned by Anna.  Therefore, the answer is $96.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, Anna baked 4 baking trays with 20 cupcakes per tray, so the total number of cupcakes is 4 * 20 = 80.  Second, Anna sold 3/5 of the cupcakes, which is 3/5 * 80 = 48 cupcakes.  Third, Anna earned $2 for each of the sold cupcakes, so her total earnings are 48 * 2 = $96.  Therefore, the answer is $96.  The condition \"Each tray has 20 cupcakes\" is not relevant to the calculation process of the problem, since the total number of cupcakes is not affected by the number of cupcakes per tray.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. So, the total number of cupcakes is 80. Tom added 10000 strawberries to each cupcake for free, so Anna got 80 cupcakes with 10000 strawberries. From these 80 cupcakes, only 3/5 were sold and the rest were kept. So, Anna sold 48 cupcakes.   Since each cupcake was sold for $2, Anna earned $96 from the sale of cupcakes. Therefore, the condition \"and each cupcake was then sold for $2.\" is relevant to the calculation process of the problem.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes, so there are a total of 80 cupcakes. Each cupcake was then sold for $2, so Anna could earn $160 from selling all 80 cupcakes.   However, only 3/5 of the cupcakes were sold, so Anna would only earn $96 from the sale. The condition of Tom adding 10000 strawberries to each cupcake for free is not relevant to the calculation process, as it does not affect the amount of money Anna earns.", "equation": "Tom added 10000 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.176106795668602]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Emma bought 2000 more empty baskets than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars.   Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.   Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.   Step 4: Calculate the total amount of candy Amy has. Amy has 5 + 35 + 210 = 250 candies.   Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets.   Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many baskets Amy needs to fill. Emma's condition of buying 2000 more empty baskets than Amy is not relevant to the calculation process. Therefore, the number of baskets Amy can fill is 25.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  5 chocolate bars + (7 x 5) M&Ms + (6 x 7 x 5) marshmallows = 350 candies  If Amy fills each basket with 10 candies, she will fill 35 baskets.  The condition \"She has 5 chocolate bars\" is relevant to the calculation process as it gives us the starting point for the number of M&Ms and marshmallows Amy has. Without it, we would not have known how many of each type of candy Amy has and thus would not have been able to calculate the number of baskets Amy can fill.\nAmy has 5 chocolate bars, so she has 5 * 10 = 50 candies.   She has 7 times as many M&Ms as chocolate bars, so she has 7 * 5 * 10 = 350 candies.   She has 6 times as many marshmallows as M&Ms, so she has 6 * 7 * 5 * 10 = 2100 candies.   Amy then arranges the candies into baskets. Emma bought 2000 more empty baskets than Amy.   If Amy fills each basket with 10 candies, she will fill 2100 / 10 = 210 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, since it tells us how many M&Ms Amy has.\nAmy has 5 chocolate bars, so 7 times as many M&Ms as chocolate bars means she has 35 M&Ms.  6 times as many marshmallows as M&Ms means she has 210 marshmallows.  Therefore, Amy has 250 candies in total.  If Amy fills each basket with 10 candies, she will fill 25 baskets.  Since Emma bought 2000 more empty baskets than Amy, the total number of baskets Amy and Emma will fill is 2,025.  Yes, the condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process of the problem. It allows us to calculate the total number of candies Amy has, which is necessary to answer the question.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means she has:   Chocolate bars: 5  M&Ms: 35  Marshmallows: 210   Therefore, Amy has 250 candies in total.   Since Amy is filling each basket with 10 candies, she will fill 25 baskets with the candies she has.   The condition \"Emma bought 2000 more empty baskets than Amy\" is not relevant to the calculation process because Amy only has 25 baskets to fill.", "equation": "Emma bought 2000 more empty baskets than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.3763994574546814]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Ada distributed 5000 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate how many balloons each of Dante's friends had before he asked them to give him 11 balloons. Since there were 250 balloons in one package, and Dante evenly shared the balloons among his 5 friends, each friend would have had 50 balloons. Step 2: Calculate how many balloons each of Dante's friends have now. After Dante asked each of his friends to give him 11 balloons, each friend would have 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of balloons each friend had before Dante asked them to give him 11 balloons. The condition about the 5000 candies has nothing to do with the number of balloons each of Dante's friends has now. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "The first step is to calculate how many balloons each of Dante's friends had before he asked them to give him 11 balloons. Since there were 250 balloons in one package, and Dante evenly shared the balloons among his 5 friends, each friend would have had 50 balloons.  The second step is to calculate how many balloons each of Dante's friends have now. After Dante asked each of his friends to give him 11 balloons, each friend would have 39 balloons.   The condition \"There were 250 balloons in one package\" is relevant to the calculation process of this problem, because the number of balloons each friend had before Dante asked them to give him 11 balloons was based on the fact that there were 250 balloons in one package.\nFirst, each friend had 50 balloons. After Dante asked them to give him 11 balloons, they would have 39 balloons each. The condition about the 5000 candies has nothing to do with the number of balloons each of Dante's friends has now. Therefore, each friend has 39 balloons.", "equation": "Ada distributed 5000 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.24655216932296753]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Jack owns 200 bottles of water with each worth $2. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of 12 cans of spam. 12 cans x $3 per can = $36 Step 2: Calculate the cost of 3 jars of peanut butter. 3 jars x $5 per jar = $15 Step 3: Calculate the cost of 4 loaves of bread. 4 loaves x $2 per loaf = $8 Step 4: Calculate the total amount he paid. $36 + $15 + $8 = $59 Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each item. Jack's purchase of 200 bottles of water is not relevant to the calculation process. Therefore, the total amount Granger paid for the items he bought is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "Granger bought 12 cans of spam, so he paid $3 per can x 12 cans = $36.  Granger bought 3 jars of peanut butter, so he paid $5 per jar x 3 jars = $15.  Granger bought 4 loaves of bread, so he paid $2 per loaf x 4 loaves = $8.  Jack owns 200 bottles of water worth $2 each, however this information is not relevant to the calculation process of how much Granger paid for the items he bought.  Therefore, the total amount Granger paid for the items he bought is $36 + $15 + $8 = $59.  The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process, as it establishes the cost of 1 can of spam.\nGranger bought 12 cans of Spam at $3 each, so he paid $36. He bought 3 jars of peanut butter at $5 each, so he paid $15. He bought 4 loaves of bread at $2 each, so he paid $8. The total amount he paid is $59.   Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process because it provides the price per jar of peanut butter, which is needed to calculate the total amount paid.\n1. How much is the total amount for 12 cans of Spam?  Answer: 12 cans of Spam x $3 per can = $36   2. How much is the total amount for 3 jars of peanut butter?  Answer: 3 jars of peanut butter x $5 per jar = $15   3. How much is the total amount for 4 loaves of bread?   Answer: 4 loaves of bread x $2 per loaf = $8   4. Add up the individual totals to get the grand total:  Answer: $36 + $15 + $8 = $59  Therefore, the total amount Granger paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $59.   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it provides the price per loaf of bread, which is used to calculate the total amount paid for the 4 loaves of bread.\n1) Calculate the cost of 12 cans of spam: 12 cans X $3/can = $36  2) Calculate the cost of 3 jars of peanut butter: 3 jars X $5/jar = $15  3) Calculate the cost of 4 loaves of bread: 4 loaves X $2/loaf = $8   4) Calculate the total amount he paid: $36 + $15 + $8 = $59  No, the condition \"Jack owns 200 bottles of water with each worth $2\" is not relevant to the calculation process of problem \"If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?\"", "equation": "Jack owns 200 bottles of water with each worth $2.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.30846598744392395]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada ran 500 kilometers more than Jeff. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. In the first round, Jeff completed 1 less than Sam, so Jeff completed 15 skips. Step 2: Calculate the number of skips Jeff completed in the second round. In the second round, Jeff skipped 3 fewer than Sam, so Jeff completed 13 skips. Step 3: Calculate the number of skips Jeff completed in the third round. In the third round, Jeff skipped 4 more than Sam, so Jeff completed 20 skips. Step 4: Calculate the number of skips Jeff completed in the fourth round. In the fourth round, Jeff skipped half the number of skips as Sam, so Jeff completed 8 skips. Step 5: Calculate the average number of skips per round completed by Jeff. We can add up the total number of skips completed by Jeff in each round, which is 15 + 13 + 20 + 8 = 56. Now, we divide this number by the number of rounds, which is 4, so the average number of skips per round completed by Jeff is 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times (16 - 1 = 15).  In the second round, Jeff skipped 13 times (16 - 3 = 13).  In the third round, Jeff skipped 20 times (16 + 4 = 20).  In the last round, Jeff skipped 8 times (16 / 2 = 8).   The average number of skips per round completed by Jeff is 14.5 (15 + 13 + 20 + 8 / 4 = 14.5).   The condition \"Ada ran 500 kilometers more than Jeff\" is not relevant to the calculation process of this problem.", "equation": "Ada ran 500 kilometers more than Jeff.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.2983902394771576]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Emma bought 2000 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.   Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.   Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.   Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.   Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Emma bought 2000 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.  Second, Andrea sold twice as many tickets as Jude (so she sold 32 tickets).  Third, Sandra sold 4 more than half the number of tickets Jude sold (so she sold 24 tickets).  Fourth, Emma bought 2000 more tickets for a basketball team (so she bought 2016 tickets).  Therefore, the total number of tickets sold is 16 + 32 + 24 + 2016 = 2088 tickets.  So the answer is that 2088 tickets need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of this problem as it was used to calculate the number of tickets sold by Andrea and Sandra.\nJude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 24 tickets.  Therefore, the total number of tickets sold is 72.   To answer the question, we need to subtract 72 from the total number of tickets (100) to find the number of tickets that need to be sold.  The answer is 28 tickets that need to be sold.   The condition \"Emma bought 2000 more tickets for a basketball team\" is not relevant to the calculation process of this problem, since it does not provide additional information about the number of tickets that need to be sold.", "equation": "Emma bought 2000 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.4220882058143616]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Ada made 10000 pounds of garbage. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage.  Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage picked up by Daliah, Dewei and Zane. Ada's condition does not affect the number of pounds of garbage picked up by Daliah, Dewei and Zane, so it is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 17.5 - 2 = 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage.\" is not relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\"\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. This means Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. This means Zane picked up 4 x 15.5 = 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah.\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because this condition is used to calculate the amount of garbage that Dewei picked up, which is then used to calculate how much garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process, since it was used to calculate the number of pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Ada made 10000 pounds of garbage\" is not relevant to the calculation process of the problem.", "equation": "Ada made 10000 pounds of garbage.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.32484138011932373]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Jack bought 1000 pounds of peanut butter fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the number of pounds of fudge eaten by Tomas, Katya and Boris. Tomas ate 1.5 pounds, Katya ate 0.5 pounds, and Boris ate 2 pounds. Step 2: Calculate the total amount of fudge eaten. We can add the three amounts: 1.5 + 0.5 + 2 = 4 pounds. Step 3: Calculate the total number of ounces. One pound is equal to 16 ounces. Therefore, 4 pounds is equal to 64 ounces. Step 4: Calculate the total amount of fudge eaten by Tomas, Katya and Boris. The Tomas, Katya and Boris ate 64 ounces of fudge in total. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by Tomas, Katya and Boris. Jack's condition of buying 1000 pounds of peanut butter fudge does not affect the calculation. Therefore, the Tomas, Katya and Boris ate 64 ounces of fudge in total.", "numerical_answer": 64, "gold_answer": "64", "instructions": "The Tomas, Katya and Boris ate 1.5 lbs, 0.5 lbs and 2 lbs of fudge respectively. To calculate the total amount of fudge they ate, we can add the three amounts: 1.5 lbs + 0.5 lbs + 2 lbs = 4 lbs. One pound is equal to 16 ounces. Therefore, 4 lbs is equal to 64 ounces. Therefore, the Tomas, Katya and Boris ate 64 ounces of fudge in total. The condition \"Jack bought 1000 pounds of peanut butter fudge yesterday\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 1000 pounds of peanut butter fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.29888078570365906]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Mary has 2000 more yellow and blue cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. He pulled out 1/6 of the black beads, so that is 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the white beads, so that is 51/3 = 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. So, Charley pulled out a total of 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. We need to know the number of white beads in the bag in order to calculate the number of white beads Charley pulled out. The part about Mary and her cubes is not relevant to the calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads, so that is 90/6 = 15 black beads.  He also pulled out a third of the white beads, so that is 51/3 = 17 white beads.   So, Charley pulled out a total of 15 + 17 = 32 beads.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to calculating the number of beads Charley pulled out, since it is necessary to know the number of white beads in the bag in order to calculate the number of white beads pulled out.\n1. Charley has 51 white beads and 90 black beads. 2. He pulls out 1/6 of the black beads and a third of the white beads. 3. So, he pulls out 15 black beads and 17 white beads.  Therefore, Charley pulled out 32 beads in total.  The condition \"and 90 black beads.\" is relevant to the calculation process because it tells us how many black beads Charley has in his bag.\nCharley has a bag with 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads. That means he pulls out 15 black beads.  He also pulls out a third of the white beads. That means he pulls out 17 white beads.   So, in total Charley pulled out 15 black beads and 17 white beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process because it is needed to know how many black beads Charley pulled out.   The part about Mary and her cubes is not relevant to the calculation process.\nCharley pulled out 1/6 of the black beads, which is 90*1/6 = 15. He also pulled out a third of the white beads, which is 51*1/3 = 17. So, the total is 15+17 = 32.  The condition \"Mary has 2000 more yellow and blue cubes than Charley\" is not relevant to the calculation process of the problem.", "equation": "Mary has 2000 more yellow and blue cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.37603387236595154]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The shoe size of Tom is 1000. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate the starting weight. Ajax's starting weight is 80 kilograms. Step 2: Convert kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so we can calculate that Ajax's starting weight is 176 pounds. Step 3: Calculate the amount of weight that Ajax will lose in a day. Exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours will help him lose 3 pounds per day. Step 4: Calculate the amount of weight that Ajax will lose in two weeks. Ajax will lose 3 pounds per day, so in two weeks he will lose 3 x 14 = 42 pounds. Step 5: Calculate the weight that Ajax will weigh after two weeks of exercising. We know that Ajax's starting weight is 176 pounds, and he will lose 42 pounds in two weeks. So, after two weeks he will weigh 176 - 42 = 134 pounds. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds that Ajax will lose by exercising. The shoe size of Tom is 1000 and is not relevant to the calculation process. Therefore, Ajax will weigh 134 pounds after two weeks", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Now, we need to calculate how many pounds Ajax will lose from exercising for two hours every day for two weeks. Since he will lose 1.5 pounds per hour of exercise, he will lose (1.5 x 2 x 14) 42 pounds in two weeks.   Finally, we can calculate how many pounds Ajax will weigh if he exercises for two hours every day for two weeks. We can subtract 42 pounds from 176 pounds to get the answer: 134 pounds.   Yes, the condition \"Ajax is 80 kilograms.\" is relevant to the calculation process of the problem. We need to convert 80 kilograms to pounds before we can calculate how many pounds Ajax will weigh if he exercises for two hours every day for two weeks.\nFirst, we need to calculate how many pounds 80 kilograms is. 80 kilograms is equal to 176 pounds.   Next, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since exercising for an hour will help him lose 1.5 pounds, exercising for two hours will help him lose 3 pounds. Since he will exercise for two weeks, he will lose 42 pounds (3 pounds x 14 days).   Therefore, Ajax will weigh 134 pounds (176 pounds - 42 pounds) if he exercises for two hours every day for two weeks.   Yes, the condition \"exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of this problem.\nThe shoe size of Tom is 1000, which is not relevant to the calculation process of this problem.   The first step of the calculation process is to convert 80 kilograms into pounds. 80 kilograms is equal to 176 pounds.   The second step of the calculation process is to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. As 1 hour of exercise will help him lose 1.5 pounds, 2 hours of exercise will help him lose 3 pounds every day. So, for two weeks of exercise, he will lose 3 pounds x 14 days = 42 pounds.  The third step of the calculation process is to subtract the pounds lost from the total pounds Ajax weighed initially.  176 pounds - 42 pounds = 134 pounds.   Therefore, if Ajax exercises for 2 hours every day for two weeks, he will weigh 134 pounds.   Therefore, the condition \"The shoe size of Tom is 1000\" is not relevant to the calculation process of this problem.\nFirst, let's convert 80 kilograms to pounds. Since 1 kilogram is equal to 2.2 pounds, 80 kilograms is equal to 176 pounds (80 x 2.2 = 176).  Next, let's calculate how much weight Ajax will lose by exercising for 2 hours every day for two weeks. Since he will lose 1.5 pounds for every hour of exercise, he will lose 30 pounds (2 hours x 7 days x 2 weeks x 1.5 pounds = 30 pounds).  Finally, let's calculate how many pounds Ajax will weigh after exercising for 2 hours every day for two weeks. Since he started out weighing 176 pounds, he will weigh 146 pounds (176 - 30 = 146).  Therefore, the answer to the question \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" is 146 pounds.   Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem, since it was used to convert 80 kilograms to pounds.", "equation": "The shoe size of Tom is 1000.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.31486019492149353, 0.4746820032596588]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Emma bought 10000 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers.  Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, she rode 50 kilometers.  Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Step 5: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode each day. The fact that Emma bought 10000 tomatoes from the grocery store does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "Monday: 40 km Tuesday: 50 km Wednesday: 50% fewer kilometers than Tuesday, so 25 km Thursday: 40 km + 25 km = 65 km Total: 40 + 50 + 25 + 65 = 180 km  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process because it is the starting point for the calculation. Without knowing how many kilometers Natalia rode on Monday, it would not be possible to calculate the total number of kilometers she rode in total.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (the sum of Monday and Wednesday)  Total: 180 km  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process because it provides the starting point for the calculation of the kilometers ridden on Wednesday and Thursday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than the day before = 50 km - 50% = 25 km) Thursday: 65 km (sum of Monday and Wednesday = 40 km + 25 km = 65 km)  Total: 180 km  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem as it is used to calculate the number of kilometers ridden on Wednesday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday, she rode as many kilometers as the sum of Monday and Wednesday, which is 65 kilometers. So, in total, Natalia rode 180 kilometers.  The condition \"Emma bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.06181984394788742]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. The height of Jack is 10000 feet. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples produced in the first season. The apple tree produced 200 apples in the first season. Step 2: Calculate the number of apples produced in the second season. The tree produced 20% fewer fruits in the second season, so that would be 200 - (20% of 200) = 160 apples. Step 3: Calculate the number of apples produced in the third season. The production doubled in the third season, so that would be 160 x 2 = 320 apples. Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples produced in each season. The height of Jack is 10000 feet and is not relevant to the calculation process. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the tree produced 200 apples.  In the second season, it produced 20% fewer fruits, so that would be 200 - (20% of 200) = 160 apples.  In the third season, the production doubled, so that would be 160 x 2 = 320 apples.   Therefore, the total number of fruits the apple tree grew in the three seasons would be 200 + 160 + 320 = 680 apples.   The condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process because it was used to calculate the total number of fruits the apple tree grew in the three seasons.\nIn the first season, the tree produced 200 apples.  In the second season, the tree produced 20% fewer apples than in the first season (200 * 0.8 = 160 apples).  In the third season, the tree's production doubled from the second season (160 * 2 = 320 apples).  Therefore, the total number of fruits the apple tree grew in the three seasons is 680 (200 + 160 + 320).  Yes, the condition is relevant to the calculation process because it provides us with information about the change in the tree's production between seasons.\nIn the first season, the apple tree produced 200 apples.  In the second season, it produced 20% fewer fruits, so the number of apples produced in the second season would be 200 - (20% of 200) = 160.  In the third season, the tree fruits production doubled, so the number of apples produced in the third season would be 160 * 2 = 320.  Therefore, the total number of fruits the apple tree grew in the three seasons would be 200 + 160 + 320 = 680.  The condition \"The height of Jack is 10000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 10000 feet.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.08600035309791565]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Jack has read 5000 books in the past year. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob has to replant 20 rose bushes, so the cost of the rose bushes is 20 x $150 = $3000. Step 2: Calculate the cost of the gardener. He needs to pay the gardener for 4 days at 5 hours per day, so the total cost for the gardener is 4 x 5 x $30 = $600. Step 3: Calculate the cost of the soil. The cost of the soil is 100 cubic feet at $5 per cubic foot, so the total cost of the soil is 100 x $5 = $500. Step 4: Calculate the total cost of the entire gardening project. The total cost of the entire gardening project is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many rose bushes need to be purchased. Jack's condition of reading 5000 books in the past year is not relevant to the calculation process. Therefore, the entire gardening project cost $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, we need to calculate the cost of the rose bushes:  20 rose bushes 鑴 $150 = $3,000  Next, we need to calculate the cost of the gardener:  4 days 鑴 5 hours/day 鑴 $30/hour = $600  Lastly, we need to calculate the cost of the soil:  100 cubic feet 鑴 $5/cubic foot = $500  Therefore, the entire gardening project cost $3,000 + $600 + $500 = $4,100.  The condition of the storm destroying all 20 of his rose bushes is relevant to the calculation process, as it tells us how many rose bushes need to be purchased. Without this information, we would not be able to accurately calculate the cost.\nThe cost of the rose bushes is $150 per bush, and there are 20 of them, so the cost of the rose bushes is $3000.  The cost of the gardener is $30 per hour, and they will work for 5 hours a day for 4 days, so the total cost for the gardener is $600.  The cost of the soil is $5 per cubic foot, and there is 100 cubic feet of soil, so the cost of the soil is $500.   So the total cost of the entire gardening project is $4100.   The condition that each rose bush costs $150 is relevant to the calculation process because it is one of the factors that determines the total cost of the project.\nThe cost of the rose bushes is the first and easiest expense to calculate. There are 20 rose bushes, each costing $150. So 20 x 150 = $3000.   Next, we need to calculate the cost of the gardener. He will work for 4 days, at 5 hours a day. That means he will work for a total of 20 hours. At a rate of $30 per hour, the gardener will cost $600.   Finally, we need to calculate the cost of the soil. There are 100 cubic feet of soil, at a cost of $5 per cubic foot. So 100 x 5 = $500.   Adding up all of these expenses, the total cost of the entire gardening project is $4000 ($3000 + $600 + $500).   Yes, the condition given is relevant to the calculation process of the problem, as it helps us to determine the cost of the gardener.\n1. Bob has to replant 20 rose bushes. Each rose bush costs $150. So, the cost of the rose bushes is 20 x $150 = $3000.  2. Bob needs to pay a gardener $30 an hour, 5 hours each day for 4 days. So, the cost of the gardener is $30 x 5 x 4 = $600.  3. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. So, the cost of the soil is 100 x $5 = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition is relevant to the calculation process of the problem.\nFirst, Bob has to buy 20 rose bushes at a price of $150 each, so his total cost for the rose bushes is $3000. Then, he has to pay the gardener for 4 days at 5 hours per day, so the total cost for the gardener is $480. Finally, he needs to buy 100 cubic feet of soil at a price of $5 per cubic foot, so his total cost for the soil is $500.  Therefore, the total cost for Bob's gardening project is $3880.   The condition \"Jack has read 5000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Jack has read 5000 books in the past year.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.1357385367155075]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Jack bought 5000 tomatoes from the grocery store. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages she read two nights ago. Juwella read twice as many pages two nights ago, so she read 30 pages (15 x 2 = 30). Step 3: Calculate the number of pages she read last night. Last night, Juwella read 5 more pages than the previous night, so she read 35 pages (30 + 5 = 35). Step 4: Calculate the total number of pages Juwella read. Juwella has already read 15 + 30 + 35 = 80 pages. Step 5: Calculate the number of pages Juwella needs to read tonight. The book has 100 pages, and she has already read 80 pages, so she needs to read the remaining 20 pages. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Jack's condition of buying 5000 tomatoes from the grocery store does not affect the number of pages Juwella needs to read, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago she read 15 pages. Two nights ago she read twice that many pages, which is 30 pages. Last night she read 5 more than the previous night, which is 35 pages. That means she has already read 80 pages. Since the book has 100 pages, she will read the remaining 20 pages tonight.   The condition \"Three nights ago, she read 15 pages.\" is relevant to the calculation process, since it is the starting point for counting the number of pages read in the last three nights.\nJuwella read 15 pages three nights ago and twice as many two nights ago so that's 30 pages. She read 5 pages more than that the previous night, so she read 35 pages. That means she has 65 pages left to read tonight. The condition about Jack buying tomatoes is not relevant to the calculation process.", "equation": "Jack bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.012526599690318108]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Tom bought 500 tomatoes from the grocery store. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished 4(2) - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half of Jenna's, so 3 problems. Step 4: Calculate the combined total of problems the friends have finished. Their combined total is 11 problems. Step 5: Calculate the number of problems that have no one but Angela finished. Out of 20 problems, that leaves 9 problems that no one but Angela has finished. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition \"Out of 20 problems\" is relevant to the calculation process, as it determines the total number of problems that need to be solved. Without this condition, it would be impossible to calculate how many problems have no one but Angela finished. Therefore, Angela has 9 problems that no one else has finished. The condition about Tom buying 500 tomatoes is not relevant to the calculation process.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, Jenna has finished 4(2) - 2 = 6 problems, and Mark has finished half of Jenna's, so 3 problems. Therefore, their combined total is 11 problems. Out of 20 problems, that leaves 9 problems that no one but Angela has finished.  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process, as it determines the total number of problems that need to be solved. Without this condition, it would be impossible to calculate how many problems have no one but Angela finished.\nMartha has finished 2, so Jenna has finished 8 (4 times 2 minus 2) and Mark has finished 4 (half of 8). That means 16 problems have been completed by the friends. Subtract that from 20 and you get 4, so 4 problems have been finished by Angela and no one else.  The condition \"Martha has finished 2\" is relevant to the calculation process, as it is used to determine how many problems Jenna and Mark have finished.\nMartha has finished 2 problems, so Jenna has finished 4*2-2 = 6 problems, and Mark has finished 6/2 = 3 problems. This means that the friends have finished 2+6+3 = 11 problems in total. Since Angela has 20 problems and the friends have finished 11, there are 9 problems that have no one but Angela finished, so the answer is 9.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process since it is used to calculate the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished 14 problems. Mark has finished half the number Jenna did, so he has finished 7 problems. That makes a total of 23 problems that have been finished by Angela's friends. Since there were 20 problems in total, that means that Angela has finished 3 problems by herself, and the other 17 are still unfinished. The condition about the tomatoes is not relevant to the calculation process.", "equation": "Tom bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, -0.04004452005028725]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The shoe size of Tom is 10000. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of 72 is 36, so 36 laptops were sold. Step 2: Calculate the number of netbooks sold. One-third of 72 is 24, so 24 netbooks were sold. Step 3: Calculate the number of desktop computers sold. 72 - 36 - 24 = 12, so 12 desktop computers were sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold. Tom's shoe size does not affect the number of desktop computers sold, so it is not relevant to the calculation process. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 is 36, one-third is 24. So, 72 - 36 - 24 = 12, which is the number of desktop computers sold.  The condition \"The shoe size of Tom is 10000\" is not relevant to the calculation process.", "equation": "The shoe size of Tom is 10000.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.07056291401386261]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Emma has read 500 books in the past year. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. Spam: 12 cans x $3 per can = $36 Peanut Butter: 3 jars x $5 per jar = $15 Bread: 4 loaves x $2 per loaf = $8 Step 2: Add the cost of each item. $36 + $15 + $8 = $59 Step 3: Calculate the total amount Granger paid. The total amount Granger paid is $59. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much each item costs, which is necessary to calculate the total amount paid. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The total amount Granger paid is calculated by multiplying the quantity of each item with its price per unit. In this case, we need to multiply 12 cans of Spam with $3 per can, 3 jars of peanut butter with $5 per jar, and 4 loaves of bread with $2 per loaf. Therefore, the total amount Granger paid is 12 x 3 + 3 x 5 + 4 x 2 = $54.   The condition \"He saw that the Spam is $3 per can,\" is relevant to the calculation process, because it tells us how much each can costs, which is necessary to calculate the total amount.\nFirst, we need to calculate the amount Granger paid for each item:  Spam: 12 cans x $3 per can = $36 Peanut Butter: 3 jars x $5 per jar = $15 Bread: 4 loaves x $2 per loaf = $8  Now, add the amounts together to get the total amount he paid:  $36 + $15 + $8 = $59  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem, as it helps us determine the amount Granger paid for the peanut butter.\nGranger bought 12 cans of spam: 12 cans x $3 = $36  Granger bought 3 jars of peanut butter: 3 jars x $5 = $15  Granger bought 4 loaves of bread: 4 loaves x $2 = $8  Total amount paid = $36 + $15 + $8 = $59  Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process of the problem. Without the condition, we would not know the cost of the bread, which is necessary to calculate the total amount paid.\n1. Calculate the cost of each item:  12 cans of spam = 12 x $3 = $36  3 jars of peanut butter = 3 x $5 = $15  4 loaves of bread = 4 x $2 = $8  2. Add the cost of each item:  $36 + $15 + $8 = $59  3. Therefore, the total amount Granger paid is $59.  The condition \"Emma has read 500 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Emma has read 500 books in the past year.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.14999370276927948]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Mary bought 1000 tomatoes from the grocery store. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, which is 90. Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw one-third as many pennies as Gretchen, which is 30. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain, Gretchen threw half as many pennies as Rachelle, which is 90, and Rocky threw in one-third as many pennies as Gretchen, which is 30. So the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300. The condition \"Mary bought 1000 tomatoes from the grocery store.\" is not relevant to the calculation process of the problem.", "equation": "Mary bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.199346661567688]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Tom has read 10000 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the amount of strawberries that Lilibeth picks. She fills 6 baskets, and each basket holds 50 strawberries, so Lilibeth picks 300 strawberries.  Step 2: Calculate the amount of strawberries that Lilibeth and her friends pick in total. Since Lilibeth has three friends, the total amount of strawberries that they pick in total is 300 x 4, which is 1200 strawberries.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baskets and the amount of strawberries in each basket. Tom's condition does not affect the number of baskets or the amount of strawberries in each basket, so it is not relevant to the calculation process.  Therefore, Lilibeth and her friends pick 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth fills 6 baskets where each basket holds 50 strawberries, so she picks 300 strawberries in total.  Since three of her friends pick the same amount as her, they pick 300 strawberries in total.  Therefore, Lilibeth and her friends pick 600 strawberries in all.  Yes, the condition is relevant as it helps us to calculate the amount of strawberries that Lilibeth and her friends pick in all.\nFirst, we need to calculate the amount of strawberries that Lilibeth picks. She fills 6 baskets, and each basket holds 50 strawberries, so Lilibeth picks 300 strawberries.   Next, we need to calculate the amount of strawberries that Lilibeth and her friends pick in total. Since Lilibeth has three friends, the total amount of strawberries that they pick in total is 300 x 4, which is 1200 strawberries.   The condition that \"Tom has read 10000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Tom has read 10000 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, -0.01570509560406208]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The height of Emma is 1000 feet. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster.  Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult.  Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel.  Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that the height of Emma is 1000 feet does not affect", "numerical_answer": 21, "gold_answer": "21", "instructions": "The first step is to figure out how many tickets Turner needs for the rollercoaster, the Catapult, and the Ferris wheel. According to the given information, it takes 4 tickets to ride the rollercoaster 3 times, 4 tickets to ride the Catapult 2 times, and 1 ticket to ride the Ferris wheel once. So, Turner needs a total of 9 tickets.   The second step is to determine if the condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process. The answer is yes, it is relevant. Without knowing how many times Turner wants to ride each ride, it would be impossible to calculate how many tickets he needs.   Therefore, the answer to the question is that Turner needs 9 tickets, and the condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process.\nFirst, Turner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means, he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel.   So, Turner needs 12 tickets in total to ride all these rides.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process as it helps us to determine the number of tickets Turner needs to ride the rollercoaster. Since it costs 4 tickets to ride the rollercoaster, Turner needs 3 tickets to ride it 3 times.   The height of Emma is not relevant to the problem as it does not affect the number of tickets Turner needs.\nTo ride the rollercoaster 3 times, Turner needs 12 tickets. To ride the Catapult 2 times, Turner needs 8 tickets. To ride the Ferris wheel once, Turner needs 1 ticket. So, the total number of tickets Turner needs is 12 + 8 + 1 = 21 tickets. The height of Emma is not relevant to the calculation process of this problem. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.\" is relevant because it tells us how many tickets Turner needs to ride each ride.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once.  This means that Turner will need 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel.  So, the total number of tickets Turner will need is 6.   The condition \"The height of Emma is 1000 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Emma is 1000 feet.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.049280814826488495]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Jack bought 100000 tomatoes from the grocery store. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish in the aquarium. Blue fish make up half of all the fish in the aquarium, so if there are 80 total fish, there are 40 blue fish. Step 2: Calculate the number of orange fish in the aquarium. There are 15 fewer orange fish than blue fish, so there are 25 orange fish. Step 3: Calculate the number of green fish in the aquarium. We can subtract the number of blue and orange fish from the total number of fish to get the number of green fish. 80 total fish - 40 blue fish - 25 orange fish = 15 green fish. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of blue, orange, and green fish in the aquarium. The fact that Jack bought 100000 tomatoes from the grocery store does not affect the number of fish in the aquarium, so it is not relevant to the calculation process. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of all the fish in the aquarium. This means that if there are 80 total fish, there are 40 blue fish.  Second, we know that there are 15 fewer orange fish than blue fish. This means that there are 25 orange fish.  Finally, we can subtract the number of blue and orange fish from the total number of fish to get the number of green fish.  80 total fish - 40 blue fish - 25 orange fish = 15 green fish  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of the problem. Without this information, we would not have known how many of each color of fish were in the aquarium.\nBlue fish make up half of all the fish in the aquarium, so there are 40 blue fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish. The total number of fish in the aquarium is 80, so there are 80 - 40 - 25 = 15 green fish.  Yes, the condition is relevant to the calculation process.\nFirst, we need to calculate how many blue fish there are in the aquarium. Since blue fish make up half of all the fish, and the total number of fish is 80, we know that there are 40 blue fish.  Next, we know that there are 15 fewer orange fish than blue fish, so that means there are 25 orange fish.  Finally, we can calculate the number of green fish. Since we know there are 40 blue fish and 25 orange fish, that means there are 15 green fish.  Therefore, the answer is 15 green fish.  The condition \"Jack bought 100000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 100000 tomatoes from the grocery store.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.10299202799797058]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The height of Ada is 500 feet. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "First, Daryl needs to calculate the total weight of the items he has to load. This includes the nails, hammers, and wooden planks. 4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg Total weight of items to load = 380 kg Next, Daryl needs to calculate how much weight he can fit into the 15 crates. Each crate can hold up to 20 kg, so the total weight he can fit into the crates is 15 x 20 kg = 300 kg. Finally, Daryl needs to subtract the total weight of the items he has to load (380 kg) from the total weight he can fit into the crates (300 kg). This will give him the amount of weight he has to leave out of the crates, which is 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The condition of \"the height of Ada is 500 feet\" is not relevant to the calculation process.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl needs to calculate the total weight of the items he has to load (4 bags of nails x 5 kg = 20 kg, 12 bags of hammers x 5 kg = 60 kg, 10 bags of wooden planks x 30 kg = 300 kg). The total weight of all the items is 380 kg.  Second, Daryl needs to calculate the total weight capacity of the 15 crates (15 crates x 20 kg = 300 kg).  Third, Daryl needs to subtract the total weight capacity of the crates (300 kg) from the total weight of all the items (380 kg). This will tell him how much weight he needs to leave out of the crates, which is 80 kg.  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The condition that \"each crate can weigh up to 20kg\" is relevant to the calculation process because it tells Daryl the total weight capacity of the 15 crates.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails and hammers weighs 5kg, and each bag of wooden planks weighs 30kg. This means that Daryl has a total of 74kg of items that he needs to load into the crates.   Each crate can hold a maximum of 20kg. Thus, if Daryl were to load all of the items into the 15 crates, he would exceed the weight limit by 4kg. Therefore, Daryl will need to leave out 4kg of items from the crates in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process because it tells us how much weight Daryl can fit into the crates. Without this information, we would not be able to determine how much Daryl needs to leave out of the crates.\nFirst, Daryl needs to calculate the total weight of the items he has to load. This includes the nails, hammers, and wooden planks.  4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight of items to load = 380 kg  Next, Daryl needs to calculate how much weight he can fit into the 15 crates. Each crate can hold up to 20 kg, so the total weight he can fit into the crates is 15 x 20 kg = 300 kg.  Finally, Daryl needs to subtract the total weight of the items he has to load (380 kg) from the total weight he can fit into the crates (300 kg). This will give him the amount of weight he has to leave out of the crates, which is 80 kg.  Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit. The condition \"He has 4 bags of nails to load\" is not relevant to this calculation process.\nDaryl has 4 bags of nails and 12 bags of hammers, each of which weighs 5kg. So, the total weight of the nails and hammers is (4 x 5kg) + (12 x 5kg) = 60 kg.  He also has 10 bags of wooden planks, each of which weighs 30kg. So, the total weight of the wooden planks is (10 x 30kg) = 300kg.   Now, the total weight of the items that Daryl has to load is 60kg + 300kg = 360kg.   Each crate can hold up to 20kg. So, the total weight that can be loaded in 15 crates is (15 x 20kg) = 300kg.   Since the total weight of the items that Daryl has to load is 360kg, and the total weight that can be loaded in 15 crates is 300kg, Daryl will have to leave 60kg (360kg - 300kg) of items out of the crates in order to meet the weight limit.   Therefore, Daryl will have to leave 60kg out of the crates. The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is relevant for the calculation process, as it is used to calculate the weight of the nails and hammers.\nDaryl has 15 crates that each can weigh up to 20kg. He has 4 bags of nails that each weigh 5kg and 12 bags of hammers that also weigh 5kg. He also has 10 bags of wooden planks that weigh 30kg each and can be sub-divided. In total this adds up to (4 x 5 kg) + (12 x 5 kg) + (10 x 30 kg) = 310 kg. Since the total weight of the items is more than the weight limit of the crates, Daryl will have to leave some items out. To calculate how much he will have to leave out we need to subtract the weight limit from the total weight: 310 kg - (15 x 20 kg) = 110 kg. Therefore, Daryl will have to leave out 110 kg of items from the crates. The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks,\" is relevant to the calculation process as it tells us the weight of the nails and hammers, as well as the weight of the wooden planks.\nDaryl needs to make sure that the total weight of the items loaded into the crates does not exceed 20kg.   He has 4 bags of nails, each of which weighs 5kg, so the total weight of the nails is 20kg.  He has 12 bags of hammers, each of which weighs 5kg, so the total weight of the hammers is 60kg.  He also has 10 bags of wooden planks, each of which weighs 30kg. However, he can sub-divide them, so the total weight of the planks is still 30kg.   Therefore, the total weight of the items Daryl needs to load into the crates is 110kg, which is more than the limit of 20kg.   Therefore, Daryl will have to leave out 90kg of items from the crates in order to meet the weight limit. The condition of \"each of which weighs 30kg and can be sub-divided\" is relevant in this calculation process, since it allows Daryl to divide the planks into smaller pieces, reducing the total weight of the items he needs to load.\nDaryl has 4 bags of nails weighing 5kg each, 12 bags of hammers weighing 5kg each, and 10 bags of wooden planks weighing 30kg each. This is a total of 190kg of items that he needs to load into the 15 crates. Since each crate can hold up to 20kg, he needs to leave out 10kg of the items to meet the weight limit. The height of Ada is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 500 feet.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.05001983419060707]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Mary has read 10000 books in the past year. How much did the entire gardening project cost?", "reasoning_path": "First, we need to calculate the cost of the rose bushes. Since there were 20 rose bushes, and each one cost $150, the total cost for the rose bushes is 20 x $150 = $3000.  Next, we need to calculate the cost of the gardener. Since the gardener was paid $30 per hour, and worked 5 hours each day for 4 days, the total cost for the gardener is 30 x 5 x 4 = $600.  Finally, we need to calculate the cost of the soil. Since the soil was sold for $5 per cubic foot, and the total amount of soil was 100 cubic feet, the total cost for the soil is 100 x $5 = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process, since it is used to calculate the total cost of the rose bushes. The condition \"Mary has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is $150 x 20 = $3,000. The cost of the gardener would be $30 x 5 hours x 4 days = $600. The cost of the soil would be $5 x 100 cubic feet = $500. So the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of the problem, since it is the reason why Bob has to replant the rose bushes, which is part of the cost of the entire gardening project.\nFirst, we need to calculate the cost of the rose bushes. Since there were 20 rose bushes, and each one cost $150, the total cost for the rose bushes is 20 x $150 = $3000.  Next, we need to calculate the cost of the gardener. Since the gardener was paid $30 per hour, and worked 5 hours each day for 4 days, the total cost for the gardener is 30 x 5 x 4 = $600.  Finally, we need to calculate the cost of the soil. Since the soil was sold for $5 per cubic foot, and the total amount of soil was 100 cubic feet, the total cost for the soil is 100 x $5 = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process, since it is used to calculate the total cost of the rose bushes.\nFirst, we need to calculate the cost of the rose bushes. There are 20 rose bushes, and each costs $150. So the cost of the rose bushes is 20 x $150 = $3000.  Next, we need to calculate the cost of the gardener. The gardener is working at $30 per hour for 5 hours per day for 4 days. This is a total of 4 x 5 x $30 = $600.  Finally, we need to calculate the cost of the soil. We need 100 cubic feet of soil, and each cubic foot costs $5. So the cost of the soil is 100 x $5 = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days.\" is relevant to the calculation process, since it is included in the total cost of the project.\nFirst, Bob needs to buy the rose bushes, so this cost is $150 x 20 = $3000. Then, he has to pay the gardener for 4 days of work, so this cost is $30 x 5 hours x 4 days = $600. Finally, the cost of the soil is 100 cubic feet x $5 per cubic foot = $500. In total, the entire gardening project cost $4000.   Yes, the condition is relevant to the calculation process of the problem, as it was used to determine the cost of the soil.\nThe cost of the 20 rose bushes is $150 x 20 = $3000. The gardener's wages are $30 x 5 x 4 = $600. The soil costs $5 x 100 = $500. So, the total cost of the gardening project is $3000 + $600 + $500 = $4100.  The condition \"Mary has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 10000 books in the past year.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.08172008395195007]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. The height of Ada is 500 feet. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate how many hours the cobbler works in a week. The cobbler works 8 hours from Monday to Thursday, so that's 32 hours. And he works 3 hours on Friday, so that's 35 hours in total. Step 2: Calculate how many pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour, so in 35 hours he can mend 35 x 3 = 105 pairs of shoes. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours the cobbler works and the number of pairs of shoes he can mend in an hour. The height of Ada is 500 feet and is not relevant to the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler can mend 3 pairs of shoes in an hour. Monday to Thursday, he works 8 hours each day, so he can mend 24 pairs of shoes in a day. For the week, he can mend 24 pairs of shoes x 4 days = 96 pairs of shoes. On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes. Therefore, in a week, the cobbler can mend 96 + 9 = 105 pairs of shoes. Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" as it was used to determine the number of pairs of shoes the cobbler could mend in an hour, which was then used to calculate the total number of pairs of shoes the cobbler could mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. That means he can mend 24 pairs in 8 hours. So, if he works 8 hours each day from Monday to Thursday, he can mend 96 pairs of shoes in that time.  Now, if he works from 8am to 11am on Friday, that is only 3 hours. In that time, he can mend 9 pairs of shoes.  So, in total, the cobbler can mend 105 pairs of shoes in a week.  The condition \"the cobbler works for 8 hours each day\" is relevant to the calculation process, as it tells us how many pairs of shoes he can mend in a day, and allows us to calculate the total number of pairs of shoes he can mend in a week.\nFirst, calculate how many pairs of shoes the cobbler can mend in an hour: 3 pairs.  Second, calculate how many pairs of shoes the cobbler can mend in a day (Monday - Thursday): 24 pairs (3 pairs per hour x 8 hours).  Third, calculate how many pairs of shoes the cobbler can mend in a day (Friday): 9 pairs (3 pairs per hour x 3 hours).  Finally, calculate how many pairs of shoes the cobbler can mend in a week (Monday - Friday): 87 pairs (24 pairs x 4 days + 9 pairs x 1 day).  The condition \"he only works from 8am to 11am\" is relevant to the calculation process since it impacts the number of hours the cobbler works each day. This affects the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in 1 hour. He works for 8 hours each day from Monday to Thursday. On Friday, he works from 8am to 11am.  Therefore, the cobbler can mend 24 pairs of shoes from Monday to Thursday and 9 pairs of shoes on Friday.   In total, the cobbler can mend 33 pairs of shoes in a week.   The height of Ada is 500 feet is not relevant to the calculation process of the problem.", "equation": "The height of Ada is 500 feet.", "condition_question_similarity": [0.6957252025604248, 0.3066815137863159, 0.4278460443019867, 0.03875941038131714, 0.3008214235305786, -0.01544952392578125]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Mary is 2000 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads used to make necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace requires 20 beads, so she has used a total of 240 beads for necklaces. Step 2: Calculate the number of beads used to make bracelets. Kylie makes 5 beaded bracelets and each bracelet requires 10 beads, so she has used a total of 50 beads for bracelets. Step 3: Calculate the number of beads used to make earrings. Kylie makes 7 beaded earrings and each earring requires 5 beads, so she has used a total of 35 beads for earrings. Step 4: Calculate the total number of beads used. Kylie has used a total of 240 + 50 + 35 = 325 beads to make her jewelry. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of beads needed to make one beaded necklace, bracelet, or earring. The height of Mary is 2000 feet is not relevant to the calculation process. Therefore, Kylie used a total of 325 beads to make her", "numerical_answer": 325, "gold_answer": "325", "instructions": "Monday: 10 necklaces x 20 beads per necklace = 200 beads used Tuesday: 2 necklaces x 20 beads per necklace = 40 beads used Wednesday: 5 bracelets x 10 beads per bracelet = 50 beads used 7 earrings x 5 beads per earring = 35 beads used  Total: 325 beads used.  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process because it adds an additional 40 beads to the total amount of beads used by Kylie.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means that Kylie uses (10 x 20 beads) + (2 x 20 beads) = 200 + 40 = 240 beads for necklaces.   Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means that Kylie uses (5 x 10 beads) + (7 x 5 beads) = 50 + 35 = 85 beads for bracelets and earrings.   Therefore, the total number of beads used by Kylie to make her jewelry is 240 + 85 = 325 beads.   The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process of this problem, as it is required to calculate the number of beads used to make necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That is a total of 12 beaded necklaces. Each necklace requires 20 beads, so she has used a total of 240 beads for necklaces. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Each bracelet requires 10 beads, so she has used a total of 50 beads for bracelets. Each earring requires 5 beads, so she has used a total of 35 beads for earrings. Therefore, Kylie has used a total of 325 beads to make her jewelry.  The condition \"The height of Mary is 2000 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Mary is 2000 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.10953786969184875]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Ada bought 500 tomatoes from the grocery store. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the number of ounces of chocolate fudge Tomas ate. There are 16 ounces in a pound, so Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge. Step 2: Calculate the number of ounces of peanut butter fudge Katya ate. There are 16 ounces in a pound, so Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge. Step 3: Calculate the number of ounces of fudge Boris ate. There are 16 ounces in a pound, so Boris ate 2 x 16 = 32 ounces of fudge. Step 4: Calculate the total number of ounces of fudge. Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces. This totals 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing this condition, we would not know how much fudge Tomas ate, and thus would not be able to calculate the total amount of fudge eaten. The condition \"Ada bought 500 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, as it has nothing to do with the amount of fudge", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge. There are 16 ounces in a pound, so Tomas ate 24 ounces of chocolate fudge.  Katya ate half a pound of peanut butter fudge. Again, there are 16 ounces in a pound, so Katya ate 8 ounces of peanut butter fudge.  Boris ate 2 pounds of fudge. There are 16 ounces in a pound, so Boris ate 32 ounces of fudge.   Therefore, the total amount of fudge the Tomas, Katya and Boris ate is 64 ounces.   Yes, the condition \"Tomas ate 1.5 pounds of chocolate fudge last week.\" is relevant to the calculation process of the problem. Without knowing this condition, we would not know how much fudge Tomas ate, and thus would not be able to calculate the total amount of fudge eaten.\n1.5 pounds of chocolate fudge is equal to 24 ounces. Half a pound of peanut butter fudge is equal to 8 ounces. 2 pounds of fudge is equal to 32 ounces.  Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.  Yes, the given condition is relevant to the calculation process as it states specifically the amount of fudge that each individual ate.\nFirst, we need to convert the pounds of fudge into ounces. 1 pound is equal to 16 ounces, so Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge, Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge, and Boris ate 2 x 16 = 32 ounces of fudge. This means that Tomas, Katya and Boris ate a total of 24 + 8 + 32 = 64 ounces of fudge.   The condition \"Ada bought 500 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, as it has nothing to do with the amount of fudge eaten by Tomas, Katya and Boris.", "equation": "Ada bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.09389368444681168]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Mary has read 500 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3.   Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of problems that our friends are working on. This allows us to calculate how many problems have been finished by each person, as well as how many have been finished by no one but Angela. Mary's reading habits are not relevant to the", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished 4 times the number Martha did (2) minus 2, so she has finished 10 problems.  Mark has finished half the number Jenna did (10) so he has finished 5 problems.   Therefore, there are 20 - (2 + 10 + 5) = 3 problems that have been finished by no one but Angela.   The condition \"Out of 20 problems\" is relevant to the calculation process because it tells us the total number of problems that our friends are working on. This allows us to calculate how many problems have been finished by each person, as well as how many have been finished by no one but Angela.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Mark has finished half the number Jenna did, which is 3.   So, out of 20 problems, Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, Angela has finished (20 - (2 + 6 + 3)) = 9 problems. Mary's reading habits are not relevant to the calculation process of this problem.   The answer is that 9 problems have no one but Angela finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, so Mark has finished (6 / 2) = 3 problems.  Therefore, the total number of problems the friends have finished is 2 + 6 + 3 = 11.  Since there were 20 problems in total, this means that there are (20 - 11) = 9 problems that no one but Angela has finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it helps us to calculate how many problems Jenna has finished.\nMartha finished 2 problems. Jenna finished 4 times the number Martha did minus 2 = 4 x 2 - 2 = 6 Mark finished half the number Jenna did = 6/2 = 3  Altogether they finished 2 + 6 + 3 = 11 problems.  That means Angela has finished 9 problems.  The condition \"Mary has read 500 books in the past year.\" is not relevant to the calculation process of this problem.  Therefore, Angela has finished 9 problems and no one else has finished the other 11.", "equation": "Mary has read 500 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.10030453652143478]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The shoe size of Mary is 5000. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes Anna baked, which is 4 x 20 = 80 cupcakes. Step 2: Calculate how many cupcakes were sold, which is 3/5 x 80 = 48 cupcakes. Step 3: Calculate how much Anna earned, which is 48 x $2 = $96. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the cost of each cupcake. The shoe size of Mary is not relevant to the calculation process. Therefore, Anna earned $96 from the cupcakes sold.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2.  This means that Anna has 80 cupcakes in total (4 trays * 20 cupcakes = 80 cupcakes).  If only 3/5 of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes (3/5 * 80 cupcakes = 48 cupcakes).  Therefore, Anna earned $96 from selling the cupcakes (48 cupcakes * $2 = $96).  The shoe size of Mary is 5000 is not relevant to the calculation process of this problem.\nFirst, we need to calculate the total number of cupcakes Anna baked, which is 4 x 20 = 80 cupcakes.  Next, we need to calculate how many cupcakes were sold, which is 3/5 x 80 = 48 cupcakes.  Finally, we can calculate how much Anna earned, which is 48 x $2 = $96.  The shoe size of Mary is not relevant to this calculation.\nAnna used four baking trays to bake cupcakes with each tray having 20 cupcakes. The shoe size of Mary is 5000, which is not relevant to the calculation process of this problem. Then, if only 3/5 of the cupcakes were sold and the rest were kept, Anna earned $2 for each of the cupcakes sold. The total number of cupcakes sold is 3/5 of 80, which is 48 cupcakes. Therefore, Anna earned $96 from the cupcakes sold. The condition \"The shoe size of Mary is 5000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 5000.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.1517697274684906]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Emma bought 2000 tomatoes from the grocery store. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages Juwella read two nights ago. Juwella read twice as many pages as she read three nights ago, so she read 30 pages two nights ago. Step 3: Calculate the number of pages Juwella read last night. Juwella read 5 pages more than the previous night, so she read 35 pages last night. Step 4: Calculate the total number of pages Juwella has read. Juwella has read 15 + 30 + 35 = 80 pages. Step 5: Calculate the number of pages Juwella will read tonight. If the book has 100 pages, then Juwella will read the remaining 20 pages tonight. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Juwella and the number of pages she has read. Emma's condition does not affect the number of pages Juwella will read tonight, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, so she read 30 pages. Last night she read 5 pages more than the previous night, so she read 35 pages.  Therefore, Juwella has already read 80 pages of the book. Since the book has 100 pages, she will read the remaining 20 pages tonight.  The condition \"Emma bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem because it has nothing to do with the number of pages Juwella will read tonight.", "equation": "Emma bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.1040273979306221]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Emma has read 10000 books in the past year. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the 90 black beads, so that's 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the 51 white beads, so that's 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. In total, Charley pulled out 32 beads. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we wouldn't know how many white beads there were in order to calculate how many white beads Charley pulled out. The fact that Emma has read 10000 books in the past year is not relevant to the calculation process of this problem. Therefore, Charley pulled out a total of 32 beads.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the 90 black beads, so that's 15 black beads.  He also pulled out a third of the 51 white beads, so that's 17 white beads.   So in total, Charley pulled out 32 beads.   The condition that Charley has a bag that contains 51 white beads is relevant to the calculation process, because it was necessary to know how many white beads there were in order to calculate how many white beads Charley pulled out.   The fact that Emma has read 10000 books in the past year is not relevant to the calculation process of this problem.\nCharley has 51 white beads and 90 black beads. He pulls out 1/6 of the black beads and a third of the white beads. This means he pulls out 15 black beads and 17 white beads, giving a total of 32 beads.   The condition \"and 90 black beads\" is not relevant to the calculation process, since Charley is pulling out a certain number of black and white beads, regardless of the total number of black and white beads in the bag.\n1) Charley has a bag with 51 white beads and 90 black beads.  2) He pulls out 1/6 of the black beads and a third of the white beads.  3) This means he pulls out 15 black beads and 17 white beads.  So in total, Charley pulled out 32 beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem, as it specifies the number of black beads that Charley pulled out. Without this condition, we wouldn't know how many black beads Charley pulled out and would not be able to calculate the total number of beads he pulled out.\n1/6 of 90 black beads is 15 black beads.  A third of 51 white beads is 17 white beads.  Total beads pulled out by Charley is 15 black beads and 17 white beads, which is 32 beads.  The condition \"Emma has read 10000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Emma has read 10000 books in the past year.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.004434962756931782]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Mary is 500 feet. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn the four friends can eat in total. Jared can eat 90 pieces of popcorn and each of his three other friends can eat 60 pieces of popcorn, so in total they can eat 90 + 60 + 60 + 60, which equals 270 pieces of popcorn. Step 2: Calculate the number of servings needed to satisfy their needs. There are 30 pieces of popcorn in a serving, so they need 9 servings of popcorn in total (270 ÷ 30). Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of servings needed for the four friends. The height of Mary is 500 feet and is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to determine how many pieces of popcorn are needed for Jared and his three friends. Jared needs 90 pieces, and his three friends each need 60 pieces. That's a total of 300 pieces. Then, we need to determine how many servings are needed to provide that number of pieces. Since there are 30 pieces of popcorn in a serving, that means that 300 pieces would require 10 servings. So, Jared should order 10 servings of popcorn for all of them.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem, since it tells us how many pieces are in a single serving. Knowing this is necessary for us to calculate the number of servings that Jared should order.\nFirst, let's calculate how many pieces of popcorn they need in total. Jared can eat 90 pieces, and his three other friends can each eat 60 pieces, so in total they need 90 + 60 + 60 + 60 = 270 pieces of popcorn. Since there are 30 pieces in one serving, then they need 270/30 = 9 servings of popcorn.   The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of the problem, as it does not affect the total amount of popcorn needed or the number of servings required.\nJared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That means that together they can eat 90 + (3 x 60) = 270 pieces of popcorn.   Since each serving has 30 pieces of popcorn, Jared needs to order 270/30 = 9 servings of popcorn for all of them.  The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process of the problem, as it tells us the amount of popcorn that Jared and his three friends can eat together.\nFirst, we need to calculate how much popcorn is needed for all four people. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn, so the total amount of popcorn needed for all four people is 90 + 60 + 60 + 60 = 270 pieces.  Now, we need to calculate how many servings of popcorn this is. Since there are 30 pieces of popcorn in a serving, we can divide 270 by 30 to find the number of servings. 270 / 30 = 9 servings.  So, in total, Jared should order 9 servings of popcorn for all of them.  The condition \"The height of Mary is 500 feet.\" is not relevant to the calculation process of the problem, since it does not provide any additional information that is needed to solve the problem.", "equation": "The height of Mary is 500 feet.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.028539422899484634]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Tom bought 1000 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed. Alex planned to cook 3 burgers for each guest, and he had invited 10 friends over. That means he needs to cook 30 burgers. Step 2: Calculate the number of buns needed. Alex needs 30 burgers, and each burger needs a bun. That means he needs 30 buns. Step 3: Calculate the number of packs of buns needed. The buns come 8 to a pack, so Alex needs 4 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed. The fact that Tom bought 1000 tomatoes from the grocery store does not affect the calculation process. Therefore, Alex needs 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex needs buns for the 9 guests who will be eating burgers, so he needs 9 burgers. Add 3 buns for each burger to get 27 buns. Since the buns come 8 to a pack, Alex needs 4 packs of buns.  The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process because it determines how many burgers Alex needs to cook for his guests. Knowing how many burgers he needs helps him determine how many buns he needs to buy.\nAlex needs to buy enough buns for the burgers, which means he needs to buy 3 burgers for each of the 9 guests who are eating the burgers (since one isn't eating meat and one isn't eating bread). That comes to 27 burgers. Since the buns come 8 to a pack, he'll need to buy 4 packs of buns, which means 32 buns.  The condition \"and had invited 10 friends over\" is not relevant to the calculation process since Alex only needs to buy buns for the 9 guests who are eating the burgers, not for the 10th friend who isn't eating meat.\nAlex planned to serve 3 burgers to each of his 10 guests. Since 1 friend isn't eating meat and isn't having a burger, we can subtract 1 guest from the total. This means Alex needs to cook 30 burgers for 9 guests. Since each pack of buns contains 8 buns, Alex would need to buy 4 packs of buns to have enough for all the burgers.  The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\".\nAlex needs to buy buns for 8 guests. However, 1 guest doesn't eat bread, so he only needs to buy buns for 7 guests. Since there are 8 buns in each pack, Alex will need to buy 1 pack of buns.   The condition of \"The burger buns came 8 to a pack\" is relevant to the calculation process because it specifies how many buns are in each pack, which in turn allows us to calculate how many packs Alex needs to buy.\nAlex is hosting 10 guests at his cookout. He needs to cook 3 burgers for each guest, but one guest doesn't eat meat and won't need any burgers. So he needs to cook 3 burgers for 9 guests, which is 27 burgers.  He needs buns for the burgers, but one of his friends doesn't eat bread and won't need any buns. So he needs buns for 26 burgers. Since the buns come 8 to a pack, he needs to buy 4 packs of buns.  The condition that Tom bought 1000 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Tom bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.2859816551208496]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Tom bought 500 tomatoes from the grocery store. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the total number of rooms. There are 13 rooms for couples and 14 single rooms. This totals 13 + 14 = 27 rooms.  Step 2: Calculate the amount of bubble bath needed per room. For each bath that is run, Isabelle needs 10ml of bubble bath.  Step 3: Calculate the total amount of bubble bath needed. Isabelle needs 10ml of bubble bath per room. Since there are 27 rooms, Isabelle needs 270ml of bubble bath for all the rooms.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of rooms and the amount of bubble bath needed per room. The fact that Tom bought 500 tomatoes from the grocery store does not affect the calculation process. Therefore, Isabelle needs 270ml of bubble bath for all the rooms.", "numerical_answer": 270, "gold_answer": "400", "instructions": "There are 13 rooms for couples and 14 single rooms. This means that there are 27 customers. If Isabelle needs 10ml of bubble bath for each customer, then she needs 270ml of bubble bath in total. The condition \"There are 13 rooms for couples\" is not relevant to the calculation process of this problem.\nIsabelle needs 10ml of bubble bath for each bath that is run.  There are 13 rooms for couples and 14 single rooms. If every room is filled to maximum capacity, that would mean 27 baths.  So, she would need 270 ml of bubble bath in total.   The condition \"and 14 single rooms\" is relevant to the calculation process as it helps us determine the number of baths that need to be run. Without it, we would not have known that there were 14 single rooms, which would have resulted in an incorrect answer.\nIf every room is filled to maximum capacity, there are 13 couples and 14 single guests. That means there are 27 guests in total. With the condition in mind that Isabelle needs 10ml of bubble bath for each bath run, we can calculate the total amount of bubble bath needed by multiplying the number of baths run (27) by 10ml. This gives us a result of 270ml of bubble bath needed. This condition is relevant to the calculation process of the problem, as it informs us of the amount of bubble bath needed for each bath run.\n1. Isabelle needs 10ml of bubble bath for each bath that she runs.  2. There are 13 rooms for couples and 14 single rooms.  3. If every room is filled to maximum capacity, then Isabelle would need to run (13x2) + 14 = 40 baths.  4. Therefore, Isabelle needs 40 x 10ml = 400ml of bubble bath.   The condition \"Tom bought 500 tomatoes from the grocery store\" is irrelevant to the calculation process of this problem.", "equation": "Tom bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.09447646141052246]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Emma bought 200 tomatoes from the grocery store. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the total cost of the Spam - 12 cans x $3 per can = $36  Step 2: Calculate the total cost of the peanut butter - 3 jars x $5 per jar = $15  Step 3: Calculate the total cost of the bread - 4 loaves x $2 per loaf = $8  Step 4: Add them together to get the total amount - $36 + $15 + $8 = $59  So, the total amount Granger paid is $59.   Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we wouldn't know how much Granger paid for each item, which is necessary to calculate the total amount he paid. The condition \"Emma bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, as it does not provide any information that would help us calculate the total amount Granger paid.", "numerical_answer": 59, "gold_answer": "59", "instructions": "Granger bought 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread. We can calculate the total amount he paid by multiplying the number of each item by the price (per can, per jar, per loaf). 12 cans of Spam x $3 = $36, 3 jars of peanut butter x $5 = $15, 4 loaves of bread x $2 = $8, so the total amount he paid is $36 + $15 + $8 = $59.   The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process because it provides us with the price for Spam, which is necessary information for us to calculate the total amount he paid.\nStep 1: Calculate the total cost of the Spam - 12 cans x $3 per can = $36  Step 2: Calculate the total cost of the peanut butter - 3 jars x $5 per jar = $15  Step 3: Calculate the total cost of the bread - 4 loaves x $2 per loaf = $8  Step 4: Add them together to get the total amount - $36 + $15 + $8 = $59  So, the total amount Granger paid is $59.  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of this problem, as it is used to calculate the total cost of the peanut butter.\nGranger bought 12 cans of spam, so the cost of the spam is 3 x 12 = 36. He also bought 3 jars of peanut butter, so the cost of the peanut butter is 5 x 3 = 15. Finally, he bought 4 loaves of bread, so the cost of the bread is 2 x 4 = 8. The total amount he paid is 36 + 15 + 8 = 59.   Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process of the problem. Without the condition, we wouldn't know how much Granger paid for the bread.\nFirst, we need to calculate the cost of the items Granger bought:  12 cans of Spam: 12 x $3 = $36  3 jars of peanut butter: 3 x $5 = $15  4 loaves of bread: 4 x $2 = $8  Total cost for the items Granger bought: $36 + $15 + $8 = $59  Second, we need to calculate the total amount he paid, including taxes, if applicable:   Total amount he paid: $59 + any applicable taxes  Therefore, the condition \"Emma bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of problem \"If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?\".", "equation": "Emma bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.3431232273578644]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Jack bought 10000 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests who will eat burgers. Alex invited 10 friends, but 1 of them doesn't eat meat and another one doesn't eat bread, so that's 8 people who are eating burgers and buns. Step 2: Calculate the number of burgers he needs to cook. He planned to cook 3 burgers for each guest, so that's 8 x 3 = 24 burgers. Step 3: Calculate the number of buns he needs. 24 burgers will need 24 buns. The buns come 8 to a pack, so he will need 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of guests, the number of burgers, and the number of buns. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex has 10 guests, but one isn't eating meat and another isn't eating bread, so that's 8 people who are eating burgers and buns. He planned to cook 3 burgers for each guest, so that's 8 x 3 = 24 burgers. 24 burgers will need 24 buns. The buns come 8 to a pack, so he will need 3 packs of buns. The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process because without it we would not know how many burgers he needs, and thus how many buns he needs to buy. 10000 tomatoes is not relevant to the calculation process.\nAlex needs to buy buns for the burgers. He has 10 friends invited, but one of them is vegetarian so they aren't eating the burgers and another one doesn't eat bread so they don't need buns either. That leaves 8 people who will be eating burgers. Alex plans to make 3 burgers for each person which means he needs 24 burgers. Each pack of buns has 8, so Alex needs 3 packs of buns to have enough for the burgers.   Therefore, Alex needs to buy 3 packs of buns. The condition \"and had invited 10 friends over\" is relevant to the calculation process because it tells us how many people Alex needs to make burgers for.\nAlex had 10 friends - 1 of them wouldn't eat meat and brings their own food, so he doesn't need to provide them with burgers.  So that means he needs to provide burgers to 9 people.  He wants to make 3 burgers per person, so he needs 27 burgers in total.  Each pack of buns contains 8 buns, so he needs 4 packs of buns.   Therefore, Alex needs to buy 4 packs of buns.   The condition that 1 of his friends didn't eat meat and said they would bring their own food is relevant to this calculation since it reduces the total number of people he needs to provide burgers to from 10 to 9.\nAlex invited 10 people, but 1 of them doesn't eat meat and another doesn't eat bread. This means that Alex only needs to serve 8 people. He planned to cook 3 burgers for each person, so he will need 24 burgers. Since the burger buns come 8 to a pack, he will need 3 packs of buns.   Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of the problem. It helps us to determine how many packs of buns Alex needs to buy, as we need to divide the total number of burgers by the number of buns in a pack.   Therefore, Alex needs to buy 3 packs of buns, and the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of this problem.\nAlex needs to buy enough burgers for 10 people, but one of them doesn't eat meat, and another one doesn't need buns. So, Alex needs to buy 7 burgers and 7 packs of buns. Each pack of buns has 8 buns, so Alex needs to buy 7 packs of buns, or 56 buns.  The condition \"Jack bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.2707124650478363]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. Tom has read 5000 books in the past year. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the total amount of fish caught by the team throughout the 5-day fishing competition. To do this, we must add up the amount of fish each person caught per day.   Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Total: 30 + 20 + 40 = 90 fishes  Step 2: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fishes each person caught. Tom's reading of 5000 books in the past year is not relevant to the calculation of the problem. Therefore, the answer to the question is that they were able to catch a total of 90 fishes throughout the competition if they are on the same team.", "numerical_answer": 90, "gold_answer": "90", "instructions": "Yes, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process of the problem. This is because the question is asking how many fishes were they able to catch throughout the competition, which means that the number of days in the competition is important.  To calculate the total number of fishes that Jackson, Jonah and George were able to catch throughout the competition, we can use the following equation:  Total Fishes Caught = (Jackson's Fishes per Day x Number of Days) + (Jonah's Fishes per Day x Number of Days) + (George's Fishes per Day x Number of Days)  Substituting the values given in the question, we get:  Total Fishes Caught = (6 x 5) + (4 x 5) + (8 x 5)  Total Fishes Caught = 30 + 20 + 40  Total Fishes Caught = 90  Therefore, Jackson, Jonah and George were able to catch a total of 90 fishes throughout the 5-day Fishing competition if they were on the same team.   The condition \"In a 5-day Fishing competition\" is relevant to the calculation process of the problem as it is needed to determine the total number of fishes caught throughout the competition.\nThe condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process because it is part of the information that is necessary to solve the problem.   The answer to the question is that they were able to catch a total of 60 fishes throughout the competition. This is calculated by taking the total number of fishes each person was able to catch per day (6 for Jackson, 4 for Jonah, and 8 for George) and multiplying it by 5 days.   Therefore, Jackson was able to reel a total of 6 fishes per day is relevant to the calculation process of the problem.\nYes, the condition about Jonah and George is relevant to the calculation.   To answer the question, we need to calculate the total number of fishes they were able to catch throughout the competition.   To do that, we need to multiply the number of fishes per day that each of them were able to catch with the total number of days the competition lasted.   Jackson was able to reel 6 fishes per day, so he was able to catch 6 * 5 = 30 fishes throughout the competition.   Jonah was able to reel 4 fishes per day, so he was able to catch 4 * 5 = 20 fishes throughout the competition.   George was able to reel 8 fishes per day, so he was able to catch 8 * 5 = 40 fishes throughout the competition.   Therefore, the total number of fishes that they were able to catch throughout the competition is 30 + 20 + 40 = 90 fishes.   The condition about Jonah and George was relevant to the calculation process, since we needed to know the number of fishes that each of them were able to catch in order to get the total number of fishes that they were able to catch throughout the competition.   Tom's reading of 5000 books in the past year is not relevant to the calculation of the problem.\nThe first step is to calculate the total amount of fish caught by the team throughout the 5-day fishing competition. To do this, we must add up the amount of fish each person caught per day.   Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Total: 30 + 20 + 40 = 90 fishes  The second step is to determine whether the condition \"Tom has read 5000 books in the past year\" is relevant to the calculation process. The answer is no, it has nothing to do with the calculation process and can be ignored.   Therefore, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 90 fishes.", "equation": "Tom has read 5000 books in the past year.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.046995095908641815]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. Mary has read 5000 books in the past year. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples the tree produced in the first season. The apple tree produced 200 apples in the first season. Step 2: Calculate the number of apples the tree produced in the second season. The tree made 20% fewer fruits (200 x 0.8 = 160). Step 3: Calculate the number of apples the tree produced in the third season. The tree's production doubled (160 x 2 = 320). Step 4: Calculate the total number of apples the tree grew in the three seasons. The total number of apples the tree grew in the three seasons is 200 + 160 + 320 = 680. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the initial number of apples the tree produced in the first season. Mary's condition about reading 5000 books in the past year is not relevant to the calculation process. Therefore, the apple tree grew a total of 680 apples in the three seasons.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the apple tree produced 200 apples. In the second season, the apple tree produced 20% fewer fruits (200 x 0.8 = 160). In the third season, the tree fruits production doubled (160 x 2 = 320).   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 (200 + 160 + 320).   The condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process, as it provides the initial number of apples the tree produced in the first season. Without this initial number, we would not be able to calculate the total number of fruits the apple tree grew in the three seasons.\nThe apple tree produced 200 apples in the first season.  In the second season, the tree made 20% fewer fruits, meaning it produced 160 apples.  In the third season, the tree fruits production doubled, so it produced 320 apples.   Therefore, the total number of fruits the apple tree grew in the three seasons was 680.   Yes, the condition provided is relevant to the calculation process of the problem.\nIn the first season, the tree produced 200 apples.  In the second season, the tree produced 20% fewer fruits, so the total number of apples would be 200 - (20% of 200) = 160 apples. In the third season, the tree's production doubled, so the total number of apples would be 160 + (2 x 160) = 480 apples.  Therefore, the total number of apples the apple tree grew in the three seasons is 200 + 160 + 480 = 840 apples.  The condition \"Mary has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 5000 books in the past year.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.17170700430870056]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Ada bought 100000 tomatoes from the grocery store. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, and the total number of fish is 80. That means there must be 40 blue fish. Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish. That means there must be 25 orange fish. Step 3: Calculate the number of green fish. We know that the total number of fish is 80, and we know that there are 40 blue fish and 25 orange fish. That means there must be 15 green fish. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. We needed to know the different colors of fish in order to calculate how many green fish there are. The condition that Ada bought 100000 tomatoes from the grocery store is not relevant to the calculation process, since it does not provide any additional information that is necessary to solve the problem. Therefore, there are 15 green fish in the aquarium.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to figure out how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, and the total number of fish is 80, then there must be 40 blue fish.  Next, we know that there are 15 fewer orange fish than blue fish. That means there must be 25 orange fish.  Finally, we can calculate how many green fish there are. We know that the total number of fish is 80, and we know that there are 40 blue fish and 25 orange fish. That means there must be 15 green fish.  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of this problem. We needed to know the different colors of fish in order to calculate how many green fish there are.\nFirst, we know that blue fish make up half of all the fish in the aquarium. So, there must be 40 blue fish in the aquarium. Then, we know that there are 15 fewer orange fish than blue fish. So, there must be 25 orange fish. Finally, we know that the total number of fish in the aquarium is 80. So, the number of green fish must be 80 - 40 - 25 = 15.   The condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem. It helps us determine the number of orange fish in the aquarium.\nWe know that there are 80 total fish in the aquarium, and that half of them are blue. We also know that there are 15 fewer orange fish than blue fish. Since we know that there are 40 blue fish, that means that there are 25 orange fish. That leaves 15 fish remaining, which must be green.  Therefore, the answer is 15 green fish.  The condition that Ada bought 100000 tomatoes from the grocery store is not relevant to the calculation process, since it does not provide any additional information that is necessary to solve the problem.", "equation": "Ada bought 100000 tomatoes from the grocery store.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.19810214638710022]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The height of Ada is 300 feet. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of the 20 brownies to the school administrator, which is 10 brownies. Step 2: Calculate the number of brownies Annie gave to her best friend Carl. Annie gave half of the remaining 10 brownies to her best friend Carl, which is 5 brownies. Step 3: Calculate the number of brownies Annie gave to her friend Simon. Annie gave two brownies to her friend Simon. Step 4: Calculate the number of brownies Annie had left. Annie had 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many brownies Annie had to begin with. The height of Ada is not relevant to the calculation process, as it does not provide any information that would help us calculate how many brownies Annie had left. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "First, Annie gave half of the 20 brownies to the school administrator. That leaves 10 brownies. Then, she gave half of the 10 brownies to her best friend, Carl, leaving 5 brownies. Finally, she gave two brownies to her friend, Simon, which leaves 3 brownies. So, Annie had 3 brownies left.  The condition \"Annie brought 20 brownies to school\" is relevant to the calculation process because it tells us how many brownies Annie had to begin with. Without this condition, the calculation process would be incomplete.\nAnnie brought 20 brownies to school. She gave half of them (10) to the school administrator to put in the faculty lounge. Of the remaining 10 brownies, she gave half to her best friend Carl (5) and another two to her friend Simon (2). This leaves Annie with 3 brownies. The height of Ada is 300 feet, which is not relevant to the calculation process as it is not related to the problem.", "equation": "The height of Ada is 300 feet.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.008080883882939816]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The height of Mary is 20000 feet. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This totals 5 x 30 + 4 x 28 + 4 x 27 = 520 students. Step 2: Calculate the cost of one hamburger. Each student gets one hamburger, which costs $2.10. Step 3: Calculate the cost of carrots. Each student gets some carrots, which cost $0.50. Step 4: Calculate the cost of a cookie. Each student gets one cookie, which costs $0.20. Step 5: Calculate the total cost for one lunch. The total cost for one lunch per student is (2.10 + 0.50 + 0.20) = $2.80. Step 6: Calculate the total cost for all the students. The total cost for all the students is 520 x 2.80 = $1456. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of each item and the number of students. The height of Mary is 20000 feet and", "numerical_answer": 1456, "gold_answer": "1036", "instructions": "1) How much does one hamburger cost?  Answer: $2.10  2) How many students are there in total? Answer: 5 x 30 + 4 x 28 + 4 x 27 = 420 students  3) How much does one lunch cost?  Answer: $2.10 + $0.50 + $0.20 = $2.80  4) How much does one lunch for all the students cost? Answer: $2.80 x 420 = $1176  Yes, the condition \"There are 5 third grade classes with 30 students each,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it is necessary to know the total number of students in order to calculate the total cost for the lunch for all the students.\nStep 1: Calculate the cost of one hamburger, one carrot, and one cookie.  Hamburger: $2.10 Carrot: $0.50 Cookie: $0.20  Total cost of one lunch: $2.80  Step 2: Calculate the total number of students.  Third Grade: 5 classes x 30 students = 150 students Fourth Grade: 4 classes x 28 students = 112 students Fifth Grade: 4 classes x 27 students = 108 students  Total number of students: 370  Step 3: Calculate the total cost of one lunch for all the students.  Total cost of one lunch for all the students: 370 x $2.80 = $1,036  So, one lunch for all the students costs $1,036.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem, as it is used to calculate the total number of students, which is necessary in order to calculate the total cost of the meals.\nFirst, we need to determine how many students there are in total. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are 5 x 30 = 150 third grade students, 4 x 28 = 112 fourth grade students, and 4 x 27 = 108 fifth grade students. In total, there are 150 + 112 + 108 = 370 students.  Next, we need to determine how much each lunch costs. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means that each lunch costs $2.10 + $0.50 + $0.20 = $2.80.  Finally, we can calculate how much one lunch for all the students costs. The cost of one lunch for all the students is $2.80 x 370 = $1,026.  Therefore, the answer is that one lunch for all the students costs $1,026. The condition \"and 4 fifth grade classes with 27 students each.\" is relevant to the calculation process, since it is used to determine the total number of students.\nFirst, we need to calculate how many hamburgers are needed for all the students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That is a total of 5 x 30 + 4 x 28 + 4 x 27 = 570 students. So, we need 570 hamburgers.  Next, we need to calculate how many carrots are needed for all the students. There are 570 students, so we need 570 carrots.  Finally, we need to calculate how many cookies are needed for all the students. Again, there are 570 students, so we need 570 cookies.  Now, we can calculate the total cost for one lunch for all the students. The cost of one hamburger is $2.10, one carrot is $0.50, and one cookie is $0.20. So, the total cost for one lunch for all the students is 2.10 x 570 + 0.50 x 570 + 0.20 x 570 = $1418.00.  The condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process, as it is needed to calculate the cost of the hamburgers.\nFirst, we need to calculate the total number of students: 5 x 30 + 4 x 28 + 4 x 27 = 600 students.  Next, we need to calculate the cost of one lunch for all the students: 2.10 x 600 + 0.50 x 600 + 0.20 x 600 = $1476.  So, the answer to the question is: one lunch for all the students costs $1476.  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" This is because we need to include the cost of the carrots when calculating the total cost of the lunches.\nFirst, we need to calculate how many students there are in total.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.  This means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 510 students.  Next, we need to calculate how much one lunch for all the students costs.  Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20.  This means one lunch for all the students costs $2.10 x 510 + $0.50 x 510 + $0.20 x 510 = $1318.00.  The height of Mary is not relevant to the calculation process of this problem.\nFirst, the total number of students in the school is 5 x 30 + 4 x 28 + 4 x 27 = 450.  Second, the cost of one lunch for all the students is 450 x (2.10 + 0.50 + 0.20) = $1035.   The condition of the height of Mary is not relevant to the calculation process of the problem.", "equation": "The height of Mary is 20000 feet.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.008559639565646648]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. Emma has read 10000 books in the past year. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes each person was able to catch throughout the competition. Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes Step 2: Add up the total number of fishes each person caught. 30 fishes + 20 fishes + 40 fishes = 90 fishes Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of fishes each person was able to catch and adding them up. Emma's condition does not affect the number of fishes caught, so it is not relevant to the calculation process. Therefore, the total number of fishes they were able to catch throughout the competition is 90 fishes.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, let's determine how many fishes each person was able to catch in the 5-day fishing competition. Jackson was able to reel a total of 6 fishes per day, so he was able to catch 30 fishes throughout the competition. Jonah was able to reel 4 fishes per day, so he was able to catch 20 fishes throughout the competition. George was able to reel 8 fishes per day, so he was able to catch 40 fishes throughout the competition.   Next, let's add up the total number of fishes each person was able to catch. Jackson was able to catch 30 fishes, Jonah was able to catch 20 fishes, and George was able to catch 40 fishes. So, the total number of fishes they were able to catch throughout the competition is 30 + 20 + 40 = 90 fishes.   Yes, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process of the problem, as it is used to determine how many fishes each person was able to catch in the competition. Emma閳ユ獨 reading of 10000 books in the past year has no relevance to the problem.\nThe first step is to calculate how many fishes each person was able to catch throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  The second step is to add up the total number of fishes each person caught.  30 fishes + 20 fishes + 40 fishes = 90 fishes  Therefore, the total number of fishes they were able to catch throughout the competition is 90 fishes.  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process since it provided us with the information needed to calculate how many fishes Jackson was able to catch throughout the competition. Emma's reading of 10000 books in the past year is not relevant to the calculation process of this problem.\nThe three people on the team are Jackson, Jonah, and George. We know that Jackson was able to reel 6 fishes per day, Jonah was able to reel 4 fishes per day, and George was able to reel 8 fishes per day. If the competition is 5 days long, then the total number of fishes that the team was able to catch throughout the competition is 6 + 4 + 8 = 18 fishes per day multiplied by 5 days which gives us 90 fishes total.  The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process because it provides the information necessary to calculate the total number of fishes they were able to catch throughout the competition. Without this information, we would not be able to calculate the total number of fishes the team was able to catch.\nFirst, we need to calculate how many fishes Jackson, Jonah and George were able to catch throughout the competition. To do this, we need to multiply the number of fishes they caught per day by the number of days in the competition, which is 5.  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes caught throughout the competition is 30 + 20 + 40 = 90 fishes.  The condition \"Emma has read 10000 books in the past year\" is not relevant to the calculation process, as this condition does not affect the number of fishes caught.", "equation": "Emma has read 10000 books in the past year.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.009313738904893398]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The shoe size of Tom is 1000. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. Step 2: She gave half of them to the school administrator, so she had 10 left. Step 3: She gave half of them to her best friend, Carl, so she had 5 left. Step 4: She gave two to her friend, Simon, so she had 3 left. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many brownies Annie had to start with. The shoe size of Tom is 1000 and is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge.   That means she gave 10 brownies to the school administrator, leaving her with 10 brownies.  Of the remaining 10 brownies, she gave half to her best friend Carl, and another two to her friend Simon.   That means she gave 5 brownies to Carl, and 2 to Simon, leaving her with 3 brownies.   The shoe size of Tom is 1000.   This has nothing to do with the calculation.   Therefore, Annie had 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem. Without it, we wouldn't know how many brownies Annie had to start with.\nAnnie brought 20 brownies to school.  She gave half of them to the school administrator, so she had 10 left.  She then gave half of them to her best friend, Carl, so she had 5 left.  She then gave two to her friend, Simon, so she had 3 left.   Therefore, Annie had 3 brownies left.   The shoe size of Tom is 1000. This condition is not relevant to the calculation process of this problem.", "equation": "The shoe size of Tom is 1000.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.07473510503768921]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. David has read 500 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "First, we need to convert the given weights into ounces. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces. So, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the number of ounces each person ate, which is necessary to calculate the total number of ounces that Tomas, Katya and Boris ate in total. The condition about David reading 500 books is not relevant to the calculation process. Therefore, the three ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "One pound of fudge equals 16 ounces, which means that 1.5 pounds equals 24 ounces of fudge. Katya ate half a pound of fudge, which is 8 ounces. Finally, Boris ate 2 pounds of fudge, which is 32 ounces.  The total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces.  The condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process, as it helps us determine the amount of fudge Tomas ate.\nFirst, we need to convert the given weights into ounces.   Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces.  Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.  Boris ate 2 pounds of fudge, which is equal to 32 ounces.   So, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.   Yes, the condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process of the problem because it is used to calculate the total amount of fudge that Tomas, Katya and Boris ate in total.\nFirst, we need to calculate how many ounces of fudge Tomas, Katya, and Boris ate in total. To do this, we need to convert the pounds they ate to ounces. 1.5 pounds is equal to 24 ounces of fudge, and 0.5 pounds is equal to 8 ounces of fudge. So, Tomas, Katya, and Boris ate a total of 40 ounces of fudge.  The condition that David has read 500 books in the past year is not relevant to the calculation process of the problem.", "equation": "David has read 500 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.11770594865083694]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The height of Jack is 500 feet. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems that Martha, Jenna, and Mark have finished. Martha has finished 2, Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). Therefore, the total number of problems that the three friends have finished is 2 + 6 + 3 = 11.  Step 2: Calculate the number of problems that no one but Angela has finished. If none of the friends worked on any of the same problems, the number of problems have no one but Angela finished is 20 - 11 = 9.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems that the three friends have finished. The height of Jack is 500 feet and is not relevant to the calculation process. Therefore, Angela has finished 9 problems.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished (4 鑴 2) - 2 = 6 problems.  Mark has finished (6 姊 2) = 3 problems.   So in total, they have finished 2 + 6 + 3 = 11 problems.   Since there were 20 problems total, this means that there are 20 - 11 = 9 problems left that no one but Angela has finished.  The condition \"Out of 20 problems\" is relevant to the calculation process, as it establishes the total number of problems that must be accounted for in the calculation.\nMartha has finished 2, Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). Therefore, the total number of problems that the three friends have finished is 2 + 6 + 3 = 11.  Therefore, if none of the friends worked on any of the same problems, the number of problems have no one but Angela finished is 20 - 11 = 9.  The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to calculate the number of problems the other two friends have finished.\nMartha has finished 2 problems, so Jenna has finished 4*2-2, or 6 problems. Mark has finished half of Jenna's, so he has finished 3 problems. Therefore, Angela has finished 20-2-6-3, or 9 problems. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, because it is used to calculate the number of problems that Jenna has finished. The height of Jack is not relevant to the calculation process.\nMartha has finished 2, Jenna has finished 4 times the number Martha did minus 2, and Mark has finished half the number Jenna did.  So, Martha finished 2 problems. Jenna finished (4*2)-2 = 6 problems. Mark finished (6/2)=3 problems.  So, altogether they have finished 2+6+3 = 11 problems.  Therefore, there are 20-11 = 9 problems that no one but Angela has finished.  The condition \"The height of Jack is 500 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Jack is 500 feet.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, -0.03723173961043358]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. The shoe size of Ada is 500. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds into ounces. Tomas ate 1.5 pounds of chocolate fudge last week, which is equivalent to 24 ounces of fudge. Katya ate half a pound of peanut butter fudge, which is equivalent to 8 ounces of fudge. Boris ate 2 pounds of fudge, which is equivalent to 32 ounces of fudge. Step 2: Add the ounces of fudge eaten by Tomas, Katya and Boris together. Tomas + Katya + Boris = 24 + 8 + 32 = 64 ounces of fudge. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Ada is not relevant to the calculation process of how many ounces of fudge Tomas, Katya and Boris ate in total. Therefore, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "1. Convert the pounds into ounces.   Tomas ate 1.5 pounds of chocolate fudge last week, which is equivalent to 24 ounces of fudge. Katya ate half a pound of peanut butter fudge, which is equivalent to 8 ounces of fudge. Boris ate 2 pounds of fudge, which is equivalent to 32 ounces of fudge.  2. Add the ounces of fudge eaten by Tomas, Katya and Boris together.  Tomas + Katya + Boris = 24 + 8 + 32 = 64 ounces of fudge.  The condition of Tomas eating 1.5 pounds of chocolate fudge last week is relevant to the calculation process because it is used to convert pounds into ounces.\nFirst, we need to convert both pounds and ounces into the same unit of measure. Since there are 16 ounces in a pound, let's convert the pounds to ounces.  Tomas ate 1.5 pounds of chocolate fudge, which is 24 ounces. Katya ate half a pound of peanut butter fudge, which is 8 ounces. Boris ate 2 pounds of fudge, which is 32 ounces.   So in total, Tomas, Katya and Boris ate 64 ounces of fudge.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process, as it specifies how much fudge each person ate in pounds.\nThe first step is to convert the pounds into ounces. 1.5 pounds is equal to 24 ounces, and 2 pounds is equal to 32 ounces. The second step is to calculate the total ounces of fudge eaten by Tomas, Katya and Boris. Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces. So the total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces.  The condition \"The shoe size of Ada is 500\" is not relevant to the calculation process of problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\".", "equation": "The shoe size of Ada is 500.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.11392877250909805]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The height of Tom is 10000 feet. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent on Monday. On Monday, Sydney sent 5 texts each to Allison and Brittney. So, the total number of texts she sent on Monday is 5+5=10.  Step 2: Calculate the number of texts Sydney sent on Tuesday. On Tuesday, she sent 15 texts each. So, the total number of texts she sent on Tuesday is 15+15=30.  Step 3: Calculate the total number of texts Sydney sent on both days. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 10+30=40.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts Sydney sent on each day. The height of Tom does not affect the number of texts Sydney sent, so it is not relevant to the calculation process. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sent 5 texts each to Allison and Brittney. That means she sent 10 texts in total on Monday.  On Tuesday, she sent 15 texts each to Allison and Brittney. That means she sent 30 texts in total on Tuesday.   In total, Sydney sent 40 texts to Allison and Brittney on both days.   The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney\" is relevant to the calculation process because without this condition, we would not know how many texts Sydney sent on Monday, and thus would not be able to calculate the total number of texts sent on both days.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. So, the total number of texts she sent on Monday is 5+5=10. On Tuesday, she sent 15 texts each. So, the total number of texts she sent on Tuesday is 15+15=30. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 10+30=40. The condition \"On Tuesday, she sends 15 texts to each of them.\" is relevant to the calculation process as it helps us determine the number of texts Sydney sent on Tuesday.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. That means she sent 10 texts in total.  On Tuesday, she sent 15 texts each to Allison and Brittney. That means she sent 30 texts in total.  So, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"The height of Tom is 10000 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Tom is 10000 feet.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.025628091767430305]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Jack is 500. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3.  Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Jack is not relevant to the calculation process. Therefore, the number of problems that have no one but Angela finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, Jenna has finished four times the number Martha did minus 2, which is 14, and Mark has finished half the number Jenna did, which is 7. So, that's 2 + 14 + 7 = 23 problems that have been finished by the friends. The condition \"Out of 20 problems\" is relevant to the calculation process of this problem because we can subtract 23 from 20 to get the answer - 3. Therefore, 3 problems have no one but Angela finished.\nMartha has finished 2 of the 20 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished 14 problems. Mark has finished half the number Jenna did, so he has finished 7 problems.  The total number of problems finished by all the friends is 2 + 14 + 7 = 23. Since there are 20 problems total, that means there are 20 - 23 = 3 problems that have not been finished by anyone but Angela.  The condition \"Martha has finished 2\" is relevant to the calculation process, since it is used to calculate the number of problems finished by Jenna and Mark.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so she has finished 4 x 2 - 2 = 6 problems. Mark has finished half the number Jenna did, so he has finished 6 / 2 = 3 problems.  Therefore, there are 2 + 6 + 3 = 11 problems that have been finished by one of Angela's friends.  This means there are 20 - 11 = 9 problems that have no one but Angela finished.  The shoe size of Jack is not relevant to the calculation process.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Mark has finished half the number Jenna did, which is (6 / 2) = 3.  So, the total number of problems that have been finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11.  Thus, the number of problems that have no one but Angela finished is 20 - 11 = 9.  The shoe size of Jack is 500 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Jack is 500.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, -0.03205530345439911]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Emma bought 2000 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend in 8 hours. The cobbler can mend 3 pairs of shoes in an hour, so he can mend 24 pairs of shoes in 8 hours. Step 2: Calculate the number of pairs of shoes the cobbler can mend from Monday to Thursday. The cobbler works 8 hours each day from Monday to Thursday, so he can mend 24 x 4 = 96 pairs of shoes. Step 3: Calculate the number of pairs of shoes the cobbler can mend on Friday. On Friday, he only works from 8am to 11am, so he can mend 3 x 3 = 9 pairs of shoes. Step 4: Calculate the total number of pairs of shoes the cobbler can mend in a week. The total number of pairs of shoes the cobbler can mend in a week is 96 + 9 = 105 pairs of shoes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cobbler and the number of pairs of shoes he can mend in a week. Emma's condition does not affect the number of pairs of shoes the cobbler", "numerical_answer": 105, "gold_answer": "105", "instructions": "The condition is relevant because it tells us that the cobbler can mend 3 pairs of shoes in an hour. Since the cobbler works 8 hours each day from Monday to Thursday, he will be able to mend 24 pairs of shoes each day. On Friday, he only works from 8am to 11am, so he can only mend 9 pairs of shoes.   Therefore, in a week, the cobbler can mend 24 x 4 + 9 = 105 pairs of shoes. The condition is relevant to the calculation process since it tells us the rate at which the cobbler can mend the shoes.\nThe cobbler can mend 3 pairs of shoes in an hour.  Therefore, in 8 hours, the cobbler can mend 24 pairs of shoes.  From Monday to Thursday, the cobbler works for 8 hours each day, for a total of 32 hours of work.  Therefore, the cobbler can mend 768 pairs of shoes in a week.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process, as it is used to calculate the total number of hours worked in a week. Without this condition, we would not know how many hours the cobbler worked in a week, and therefore, would not be able to calculate the total number of pairs of shoes that he can mend in a week.\nMonday to Thursday, the cobbler can mend 24 pairs of shoes in 8 hours each day.  On Friday, he can mend 9 pairs of shoes in 3 hours.  Therefore, the cobbler can mend a total of 33 pairs of shoes in a week.   Yes, the condition \"and on Friday, he only works from 8am to 11am.\" is relevant to the calculation process since it affects the amount of time the cobbler is able to work on Friday.\nThe cobbler can mend 3 pairs of shoes in an hour. So, in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, he works 8 hours each day, so those four days he can mend 24*4 = 96 pairs of shoes. On Friday, he works from 8am to 11am, so he can mend 3*3 = 9 pairs of shoes. In total, he can mend 96 + 9 = 105 pairs of shoes in a week.   The condition \"Emma bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of how many pairs of shoes the cobbler can mend in a week.", "equation": "Emma bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.021243015304207802]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The shoe size of Jack is 300. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate how many pounds 80 kilograms is. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds. Step 2: Calculate how many pounds Ajax will lose in two weeks. If he exercises for 2 hours every day, he will exercise a total of 28 hours in two weeks. Since he will lose 1.5 pounds for every hour of exercise, he will lose a total of 42 pounds in two weeks. Step 3: Calculate how many pounds Ajax will weigh after two weeks of exercise. 176 pounds (his starting weight) minus 42 pounds (the amount he will lose) is 134 pounds. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem because it is the starting point for the calculation. Knowing that Ajax weighs 80 kilograms allows us to convert that weight to pounds, which is necessary in order to calculate how much weight he will lose after two weeks of exercise. The shoe size of Jack is not relevant to the calculation process of this problem. Therefore, Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to know how many pounds 80 kilograms is. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  Next, we need to calculate how many pounds Ajax will lose in two weeks. If he exercises for 2 hours every day, he will exercise a total of 28 hours in two weeks. Since he will lose 1.5 pounds for every hour of exercise, he will lose a total of 42 pounds in two weeks.  Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercise. 176 pounds (his starting weight) minus 42 pounds (the amount he will lose) is 134 pounds.  So, the answer is that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem because it is the starting point for the calculation. Knowing that Ajax weighs 80 kilograms allows us to convert that weight to pounds, which is necessary in order to calculate how much weight he will lose after two weeks of exercise.\nFirst, we need to convert the weight of Ajax from kilograms to pounds. 80 kilograms is equal to 176 pounds. Then, we can calculate how much weight Ajax will lose if he exercises for 2 hours every day for two weeks. 2 hours a day for 14 days is equal to 28 hours. So, Ajax will lose 28 * 1.5 = 42 pounds. Therefore, after 2 weeks of exercising for 2 hours every day, Ajax will weigh 176 - 42 = 134 pounds.   Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds.\" is relevant to the calculation process of the problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\". This is because the condition states that Ajax will lose 1.5 pounds for each hour of exercise, which we used to calculate how much weight Ajax will lose in two weeks.\nFirst, we need to calculate how much weight Ajax will lose in two weeks. Since 1.5 pounds is lost from exercising for 1 hour, it follows that Ajax will lose (1.5 pounds)*(2 hours)*(14 days) = 42 pounds in two weeks.   Second, we need to calculate how much Ajax will weigh after two weeks. Since 1 kilogram is equal to 2.2 pounds, Ajax will weigh (80 kg)*(2.2 pounds/1 kg) - 42 pounds = 143.6 pounds after two weeks.   The shoe size of Jack is not relevant to the calculation process of this problem.\nFirst, we need to calculate how many kilograms Ajax will lose in two weeks if he exercises for two hours every day. 80 kilograms = 176.36 pounds. 1.5 pounds per hour = 3.3 kilograms per hour. 2 hours a day = 6.6 kilograms per day. 14 days = 91.4 kilograms.  Second, we need to calculate how many pounds Ajax will weigh after two weeks of exercising. 91.4 kilograms = 200.92 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of this problem because it is needed to calculate the weight in pounds.", "equation": "The shoe size of Jack is 300.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.3609059453010559, 0.4746820032596588]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Ada has read 2000 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert all the measurements to ounces. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 2: Add up the total number of ounces of fudge the three people ate. We can do this by adding 24 + 8 + 32 = 64 ounces. Therefore, the Tomas, Katya and Boris ate a total of 64 ounces of fudge. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process because it specifies how much fudge Tomas ate, and this information is necessary to calculate the total amount of fudge the three people ate. Ada's reading habits are not relevant to the calculation process. Therefore, the Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, we need to convert all the measurements to ounces. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces.  Next, we need to add up the total number of ounces of fudge the three people ate. We can do this by adding 24 + 8 + 32 = 64 ounces.   Therefore, the Tomas, Katya and Boris ate a total of 64 ounces of fudge. The condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process because it specifies how much fudge Tomas ate, and this information is necessary to calculate the total amount of fudge the three people ate.\n1. First, we need to calculate how many ounces of fudge Tomas ate last week. 1.5 pounds is equal to 24 ounces.   2. Then we need to calculate how many ounces of fudge Katya ate. Half a pound is equal to 8 ounces.   3. Lastly, we need to calculate how many ounces of fudge Boris ate. 2 pounds is equal to 32 ounces.   Therefore, the total amount of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces.   Yes, the condition given is relevant to the calculation process. It helps us calculate how many ounces of fudge Katya and Boris ate.\nTo calculate the total ounces of fudge eaten by Tomas, Katya and Boris, we need to know how much each of them ate.   Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces.   Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.   Boris ate 2 pounds of fudge, which is equal to 32 ounces.  Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.  The condition that \"Ada has read 2000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 2000 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.1112048402428627]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jack bought 800 tomatoes from the grocery store. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate how many pieces of popcorn Jared and his three friends can eat together. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That means that altogether they can eat 90 + (3 x 60) = 270 pieces of popcorn.  Step 2: Calculate the number of servings of popcorn Jared should order. Since there are 30 pieces of popcorn in a serving, Jared should order 270 姊 30 = 9 servings of popcorn for all of them.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many pieces of popcorn are in a single serving, which is necessary to determine how many servings of popcorn Jared should order. Jack's condition of buying 800 tomatoes is not relevant to the calculation process, as it does not affect the amount of servings of popcorn Jared should order. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to determine how much popcorn Jared and his three friends can eat altogether. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That means that altogether they can eat 90 + (3 x 60) = 270 pieces of popcorn.   Now, since there are 30 pieces of popcorn in one serving, we can divide the amount of popcorn they can eat by 30 to find out the number of servings they should order: 270 姊 30 = 9 servings.  Therefore, Jared should order 9 servings of popcorn for all of them.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem. This condition is necessary for us to determine how many servings of popcorn Jared should order for all of them.\nThe first step in this problem is to determine how many pieces of popcorn are in a single serving. We know that each serving has 30 pieces of popcorn. The second step is to calculate how many servings Jared will need to feed himself and his three other friends. We know that Jared can eat 90 pieces of popcorn and his three friends can each eat 60 pieces of popcorn. 90 pieces plus 60 pieces three times equals 270 pieces of popcorn. Since there are 30 pieces of popcorn in a single serving, we can divide 270 by 30 to get the number of servings Jared needs to order. 270 divided by 30 equals 9. Therefore, Jared needs to order 9 servings of popcorn for himself and his three friends.   The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process of the problem because this condition is used to determine how many servings of popcorn Jared needs to order.\nFirst, we need to calculate how many pieces of popcorn the four friends will eat in total. Jared can eat 90 pieces and each of his three other friends can eat 60 pieces. This means that the four friends will eat a total of 90 + (3 x 60) = 270 pieces of popcorn.  Next, we need to calculate how many servings of popcorn are needed to feed the four friends. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to find out how many servings are needed. 270 divided by 30 is equal to 9 servings.  Therefore, Jared should order 9 servings of popcorn for all of them. The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process because the number of pieces of popcorn eaten by each of Jared's three other friends is used to calculate the total number of pieces of popcorn the four friends will eat.\nStep 1: Calculate the total number of pieces of popcorn that Jared and his three friends can eat together.  Jared can eat 90 pieces of popcorn. His three other friends can each eat 60 pieces. So, the total number of pieces of popcorn that Jared and his three friends can eat together is 90 + (3 x 60) = 270 pieces.  Step 2: Calculate the number of servings of popcorn that Jared should order for all of them.  Since there are 30 pieces of popcorn in a serving, Jared should order 270 姊 30 = 9 servings of popcorn for all of them.  Answer: Jared should order 9 servings of popcorn for all of them.  Condition: Jack bought 800 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Jack bought 800 tomatoes from the grocery store.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.2543260157108307]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Jack is 1000. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. He gave 15 cookies to Tim. Step 2: Calculate the number of cookies Uncle Jude gave to Mike. He gave 23 cookies to Mike. Step 3: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave to Tim, so he gave 30 cookies to Anna. Step 4: Calculate the total number of cookies Uncle Jude gave away. He gave 15 + 23 + 30 = 68 cookies away. Step 5: Calculate the number of cookies Uncle Jude put in the fridge. He put the remaining cookies (256 - 68 = 188) in the fridge. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Jack is 1000 and is not relevant to this calculation process. Therefore, Uncle Jude put 188 cookies in the fridge if he gave twice as many cookies as he gave Tim to Anna.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna.  The total number of cookies he gave away is 15 + 23 = 38 cookies.  He put the rest of the cookies (256 - 38 = 218) in the fridge.  The shoe size of Jack is not relevant to the calculation process.  Therefore, Uncle Jude put 218 cookies in the fridge if he gave twice as many cookies as he gave Tim to Anna.\nFirst, Uncle Jude gave 15 cookies to Tim (15) and 23 cookies to Mike (23). This means that he gave out a total of 38 cookies.  Second, Uncle Jude gave twice as many cookies to Anna as he gave Tim. This means that he gave Anna 30 cookies (2 x 15).  Finally, Uncle Jude put the remaining cookies (256 - (15 + 23 + 30) = 188) in the fridge.  The shoe size of Jack is 1000 and is not relevant to this calculation process.\nFirst, we can calculate how many cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave to Tim, so he gave 30 cookies to Anna.  Next, we can calculate how many cookies Uncle Jude kept in the fridge. He gave a total of 58 cookies (15 to Tim, 23 to Mike, and 30 to Anna). So he kept 256 - 58 = 198 cookies in the fridge.  The shoe size of Jack is not relevant to the calculation process of this problem.", "equation": "The shoe size of Jack is 1000.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.20754724740982056]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. The height of Tom is 2000 feet. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had before Dante asked them to give him 11 balloons. Dante had 250 balloons in one package and shared them evenly among his 5 friends. That means each friend had 250/5 = 50 balloons.  Step 2: Calculate how many balloons each friend has now. Each friend has given Dante 11 balloons, so each friend now has 50 - 11 = 39 balloons.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem, as it was used to determine the initial number of balloons that each friend had. The height of Tom is not relevant to this calculation. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, we need to calculate how many balloons each friend had before Dante asked them to give him 11 balloons. Since there were 250 balloons in one package and Dante evenly shared them among his 5 friends, each friend had 50 balloons.  Now, we can calculate how many balloons each friend has now. Since each friend gave Dante 11 balloons, each friend now has 39 balloons.  Yes, the condition \"There were 250 balloons in one package\" is relevant to the calculation process since it tells us how many balloons Dante had to start with.\nInitially, each friend had 250/5 = 50 balloons.  Then, each friend gave Dante 11 balloons, so each friend now has 50 - 11 = 39 balloons.  Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem, as it was used to determine the initial number of balloons that each friend had. The height of Tom is not relevant to this calculation.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. Each of his friends would have 50 balloons.  Then, Dante changed his mind and asked each of his friends to give him 11 balloons. This means each of his friends must give 11 balloons, so each of them will now have 39 balloons.   So, the answer to the question is that each friend has 39 balloons now.   The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons.\" is relevant to the calculation process, as it affects the number of balloons each friend has.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. This means each friend originally had 50 balloons.  Now, Dante asked each of his friends to give him 11 balloons. This means each friend now has 39 balloons.   The condition \"The height of Tom is 2000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 2000 feet.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.04189397022128105]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada bought 2000 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed. Alex planned to cook 3 burgers for each guest and had invited 10 friends over. Since 1 of his friends didn't eat meat and another one didn't eat bread, Alex needs to cook 30 burgers in total. Step 2: Calculate the number of buns needed. Alex needs 30 burgers, and each burger requires two buns. So, Alex needs 2 x 30 = 60 buns. Step 3: Calculate the number of packs of buns needed. The burger buns come 8 to a pack, so Alex needs 60 / 8 = 7.5 packs of buns. Since you can't buy half a pack of buns, Alex needs to buy 8 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of packs of buns needed. The fact that Ada bought 2000 tomatoes from the grocery store does not affect the calculation. Therefore, Alex needs 8 packs of buns.", "numerical_answer": 8, "gold_answer": "3", "instructions": "Alex invited 10 friends and 1 said they would bring their own food, so we now have 9 people. Then another one of his friends said they wouldn't eat bread, so we now have 8 people. Since he planned to cook 3 burgers for each guest, we have 8 x 3 = 24 burgers. And each pack of buns has 8 buns, so we need 3 packs of buns. Therefore, Alex needs to buy 3 packs of buns.   Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of the problem. Without this condition, we wouldn't know how many burgers Alex needs to buy buns for.\nAlex needs to serve 3 burgers per person, and he has invited 10 people (including himself). This means that he needs to cook 30 burgers total. Since he has one friend who will not need the buns, he will only need buns for 29 burgers. Since there are 8 buns per pack, he will need to buy 4 packs of buns. The condition of \"and had invited 10 friends over\" is relevant to the calculation process, as it tells us how many burgers Alex needs to cook.\nAlex was having a cookout and planned to serve 3 burgers for each guest. He had 10 friends, and 1 of them didn't eat meat and said they would bring their own food.  This means Alex needs to make 30 burgers (3 burgers x 10 guests) and he needs buns for those 30 burgers. Since the buns come 8 to a pack, he will need to buy 4 packs of buns (30 burgers / 8 buns per pack = 4 packs).  The condition \"1 of his friends didn't eat bread and would not need the buns\" is irrelevant to the calculation process, since Alex still needs to buy 4 packs of buns for the other 30 burgers that will be served. The 2000 tomatoes are also not relevant to the problem.\nAlex is having a cookout and plans to serve 3 burgers per person. He has invited 10 people, but two of them don't eat meat and bread respectively. That means that he needs to buy buns for 8 people.   Each pack of buns has 8 buns, so he needs to buy 8 packs of buns.   Therefore, the answer is 8 packs of buns.   Yes, the condition \"the burger buns came 8 to a pack\" is relevant to the calculation process of the problem, as it tells us how many buns are in each pack.\nAlex had invited 10 friends over and he planned to cook 3 burgers for each, so he needed 30 burgers in total. Since 1 of his friends didn't eat meat, he would need one less burger, so the total number of burgers Alex needed was 29.   Since each pack of buns contains 8 buns, and Alex needed 29 buns, he would need to buy 4 packs of buns (29 divided by 8 is 3.625, so he would need 4 packs).   The condition that Ada bought 2000 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Ada bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.2624373733997345]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. The height of Tom is 5000 feet. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has read so far. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages (15 x 2 = 30). Last night she read 5 pages more than the previous night (30 + 5 = 35). So, she has read a total of 15 + 30 + 35 = 80 pages. Step 2: Calculate the number of pages she will read tonight. If the book has 100 pages, then there are 100 - 80 = 20 pages left. Therefore, Juwella will read 20 pages tonight. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"Three nights ago, she read 15 pages\" is relevant to the calculation process as it is the starting point for the calculation. The condition \"The height of Tom is 5000 feet.\" is not relevant to the calculation process of the problem. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, so 2 x 15 = 30 pages. Last night she read 5 pages more than the previous night, so 30 + 5 = 35 pages.  So, she has read a total of 15 + 30 + 35 = 80 pages.  Since the book has 100 pages, she will read the remaining 20 pages tonight.  The condition \"Three nights ago, she read 15 pages\" is relevant to the calculation process as it is the starting point for the calculation.\nFirst, we need to determine how many pages she has read so far. Three nights ago, she read 15 pages. Two nights ago, she read twice that many pages (15 x 2 = 30). Last night, she read 5 pages more than the previous night (30 + 5 = 35). So, she has read a total of 50 pages.   Now, we need to calculate how many pages are left in the book. If the book has 100 pages, then there are 100 - 50 = 50 pages left.   Therefore, Juwella will read 50 pages tonight.   The condition \"Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night\" is relevant to the calculation process because it tells us how many pages she has read so far. This information is necessary in order to calculate how many pages she will read tonight.\n3 nights ago, Juwella read 15 pages. 2 nights ago, she read twice as many pages (15 * 2 = 30). Last night, she read 5 pages more than the previous night (30 + 5 = 35).  Therefore, she has read a total of 15 + 30 + 35 = 80 pages.  If the book has 100 pages, then she will need to read the remaining 20 pages tonight.  The condition \"The height of Tom is 5000 feet.\" is not relevant to the calculation process of the problem.", "equation": "The height of Tom is 5000 feet.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, -0.009036984294652939]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Ada bought 1000 tomatoes from the grocery store. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards Jim gave away to his brother. Jim gave 8 sets of cards to his brother, and assuming each set has 13 cards, he gave away 8 x 13 = 104 cards. Step 2: Calculate the number of cards Jim gave away to his sister. Jim gave 5 sets of cards to his sister, and assuming each set has 13 cards, he gave away 5 x 13 = 65 cards. Step 3: Calculate the number of cards Jim gave away to his friend. Jim gave 2 sets of cards to his friend, and assuming each set has 13 cards, he gave away 2 x 13 = 26 cards. Step 4: Calculate the total number of cards Jim gave away. Jim gave away 104 + 65 + 26 = 195 cards. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets that Jim gave away and the number of cards per set. Ada's condition does not affect the number of sets or cards per set, so it is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means that Jim gave away a total of 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards. The condition \"Jim had 365 trading cards.\" is relevant to the calculation process of the problem, since it tells us how many trading cards Jim had in total and so how many he had to give away.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming each set has 13 cards, then Jim gave away 8x13 = 104 cards to his brother, 5x13 = 65 cards to his sister, and 2x13 = 26 cards to his friend.  Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards.  The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process, since it tells us how many sets Jim gave away to his brother, which is used in the calculation of the total number of cards he gave away.\nJim gave away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. Since each set has 13 cards, we can multiply the number of sets by 13 to find out how many cards Jim gave away.  8 sets x 13 cards per set = 104 cards 5 sets x 13 cards per set = 65 cards 2 sets x 13 cards per set = 26 cards  Total cards given away = 104 + 65 + 26 = 195 cards  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, since it is part of the total number of cards that Jim gave away.\nJim gave away 8 sets to his brother, and 5 sets to his sister. This means he gave away 13 sets in total. Assuming 1 set has 13 trading cards, he gave away 13 x 13 = 169 cards. The condition \"and 2 sets of cards to his friend\" is not relevant to the calculation process as it does not change the amount of cards Jim gave away.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Since 1 set has 13 trading cards, we can calculate how many cards Jim gave away as follows:   8 sets x 13 cards/set = 104 cards  5 sets x 13 cards/set = 65 cards  2 sets x 13 cards/set = 26 cards   Total number of cards that Jim gave away = 104 + 65 + 26 = 195 cards.   The condition \"Ada bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Ada bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.15918394923210144]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. The shoe size of Tom is 2000. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown in by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown in by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so she threw 90 pennies into the fountain (180/2). Step 3: Calculate the number of pennies thrown in by Rocky. Rocky threw in one-third as many pennies as Gretchen, so he threw in 30 pennies into the fountain (90/3). Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown in by each person. The shoe size of Tom is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies as Rachelle (180/2 = 90). Rocky threw in one-third as many pennies as Gretchen (90/3 = 30).  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The shoe size of Tom is 2000, which is not relevant to the calculation process of this problem.\nRachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle. So, Gretchen threw 90 pennies into the fountain.  Rocky threw in one-third as many pennies as Gretchen. So, Rocky threw in 30 pennies into the fountain.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition \"The shoe size of Tom is 2000\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Tom is 2000.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.0586652010679245]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The shoe size of Emma is 300. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "First, we need to convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Next, we need to calculate how many pounds will be lost after exercising for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours every day for two weeks will help him lose 3 pounds per day. Since he will be exercising for 14 days, he will lose a total of 42 pounds.   Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercising. We subtract the 42 pounds he will lose from the 176 pounds he currently weighs, and we find that he will weigh 134 pounds.   The condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process as it helps us determine how much weight Ajax will lose per hour. The shoe size of Emma is not relevant to the calculation process as it does not provide any information that would help us calculate Ajax's weight loss. Therefore, Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Next, we need to calculate how many pounds will be lost after exercising for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours every day for two weeks will help him lose 3 pounds per day. Since he will be exercising for 14 days, he will lose a total of 42 pounds.   Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercising. We subtract the 42 pounds he will lose from the 176 pounds he currently weighs, and we find that he will weigh 134 pounds.   The condition \"Ajax is 80 kilograms.\" is relevant to the calculation process since it provides us with the starting point for our calculations. Without this condition, we wouldn't know how many pounds Ajax weighs initially.\nFirst, we need to convert Ajax's weight from kilograms to pounds. 80 kg is equal to 176 pounds.  Second, we need to calculate how much weight Ajax will lose in two weeks if he exercises for two hours every day. 1.5 pounds per hour x 14 days x 2 hours = 42 pounds.  Finally, we need to subtract the weight loss from his original weight. 176 pounds - 42 pounds = 134 pounds.  Therefore, Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.  The condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process as it helps us determine how much weight Ajax will lose per hour.\nFirst, we need to convert the weight of Ajax from kilograms to pounds. Therefore, 80 kilograms is equal to 176 pounds.  Next, we need to calculate the amount of weight Ajax will lose if he exercises for 2 hours every day for two weeks. As 1 hour of exercise will help him lose 1.5 pounds, 2 hours of exercise will result in a weight loss of 3 pounds per day. Therefore, over two weeks, Ajax will lose (3 pounds x 14 days) = 42 pounds.  Finally, the shoe size of Emma is not relevant to the calculation process of Ajax's weight loss over two weeks. Therefore, the answer to the question is that Ajax will weigh 176 - 42 = 134 pounds if he exercises for 2 hours every day for two weeks.\nFirst, let's calculate how many pounds Ajax weighs when he starts his exercise routine. Since 1 kilogram is equal to 2.2 pounds, 80 kilograms is equal to 176 pounds. Now, let's figure out how much weight he will lose in two weeks. Since he will be exercising for two hours a day, he will lose 28 pounds (14 days x 2 hours x 1.5 pounds). Finally, we can subtract the amount of weight he will lose from his original weight to figure out how many pounds he will weigh after two weeks. 176 pounds (original weight) - 28 pounds (weight he will lose) = 148 pounds. Therefore, if Ajax exercises for two hours a day for two weeks, he will weigh 148 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process for this problem. This is because all calculations are based on the fact that 1 kilogram is equal to 2.2 pounds. Without this condition, the calculations would be incorrect.", "equation": "The shoe size of Emma is 300.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.25576889514923096, 0.4746820032596588]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. The height of Mary is 2000 feet. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests. Alex invited 10 friends over, but 1 of them didn't eat meat and another one of them didn't eat bread, so that would be 2 people who wouldn't need the buns. This means there would be 8 people who would need buns. Step 2: Calculate the number of burgers needed. Alex was planning to cook 3 burgers for each person, so 8 people would need 8 x 3 = 24 burgers. Step 3: Calculate the number of buns needed. Since the buns come 8 to a pack, Alex would need to buy 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many buns are in each pack. Knowing this, we can calculate how many packs of buns Alex needs to buy. The height of Mary is 2000 feet and is not relevant to the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex planned to cook 3 burgers for each guest. Since 1 of the guests didn't eat meat, Alex needs to cook for 9 guests. Since one of the guests didn't need buns, Alex needs to buy buns for 8 guests. Each pack of buns has 8 buns, so he needs to buy 1 pack of buns.  So, in answer to the question \"How many packs of buns did Alex need to buy?\", the answer is 1. The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process, as it helped determine how many buns Alex needed to buy.\nAlex had invited 10 friends over, but 1 of them didn't eat meat and another one of them didn't eat bread, so that would be 2 people who wouldn't need the buns. This means there would be 8 people who would need buns. Alex was planning to cook 3 burgers for each person, so 8 people would need 8 x 3 = 24 burgers. Since the buns come 8 to a pack, Alex would need to buy 3 packs of buns.  The condition \"and had invited 10 friends over\" is relevant to the calculation process because it is necessary to know how many people were invited in order to figure out how many buns Alex would need to buy. The height of Mary is not relevant to the calculation process.\nAlex planned to cook 3 burgers for each of his 10 friends, which means he needs 30 burgers. Since one of his friends doesn't eat meat, he will need to cook 29 burgers. Since each pack of buns comes with 8 buns, he would need 4 packs of buns. The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process of how many packs of buns Alex needs to buy. The condition that \"Another one of his friends didn't eat bread and would not need the buns\" is relevant, since it affects the number of burgers he needs to buy.  Therefore, the answer is 4 packs of buns. The condition \"The height of Mary is 2000 feet\" is not relevant to the problem.\nAlex invited 10 friends, but one of them does not eat meat. That means he only needs to cook for 9 people. Each person needs 3 burgers, which means he needs to cook 27 burgers. Since one of his friends doesn't eat bread, he only needs to provide 26 buns. Since there are 8 buns to a pack, he needs to buy 4 packs of buns.  Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of the problem since it tells us how many buns are in each pack. Knowing this, we can calculate how many packs of buns Alex needs to buy.\nAlex needs to buy enough burgers and buns for 10 people. Since 1 person is not eating meat and another person is not eating bread, Alex needs to buy 8 burgers and 8 buns. 8 buns come in 1 pack, so Alex needs to buy 1 pack of buns. Therefore, the answer is 1 pack of buns.  The condition \"The height of Mary is 2000 feet.\" is not relevant to the calculation process of problem \"How many packs of buns did Alex need to buy?\".", "equation": "The height of Mary is 2000 feet.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.03306426480412483]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Mary bought 500 tomatoes from the grocery store. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds of fudge into ounces. 1 pound = 16 ounces, so Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge and Boris ate 32 ounces of fudge. Step 2: Calculate the total amount of fudge. Adding these together, we get a total of 64 ounces of fudge. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge each person ate. The fact that Mary bought 500 tomatoes from the grocery store does not affect the amount of fudge that Tomas, Katya and Boris ate, so it is not relevant to the calculation process. Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, we need to convert the pounds of fudge into ounces. 1 pound = 16 ounces, so Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge and Boris ate 32 ounces of fudge. Adding these together, we get a total of 64 ounces of fudge. The condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process, as it provides the starting point for the conversion of pounds to ounces.\n1 pound equals 16 ounces, so 1.5 pounds equals 24 ounces and 2 pounds equals 32 ounces.   Half a pound equals 8 ounces.   Therefore, Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces of fudge.   In total, they ate 64 ounces of fudge.   The condition given is relevant to the calculation process, as it provides information about how much fudge each person ate.\nThe total amount of fudge that Tomas, Katya and Boris ate was 1.5 pounds for Tomas, 0.5 pounds for Katya and 2 pounds for Boris. To calculate ounces, we need to convert pounds to ounces. There are 16 ounces in a pound. Therefore, the total amount of fudge that Tomas, Katya and Boris ate was 24 ounces + 8 ounces + 32 ounces = 64 ounces. The condition \"Mary bought 500 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Mary bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.023481417447328568]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Ada has read 2000 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies (180/2 = 90). Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies (90/3 = 30). Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of pennies thrown by each person. The fact that Ada has read 2000 books in the past year does not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, we know that Rachelle threw 180 pennies into the fountain, so that is the starting point.  Next, we know that Gretchen threw half as many pennies into the fountain as Rachelle. That means Gretchen threw 90 pennies (180/2 = 90).  Finally, we know that Rocky threw one-third as many pennies as Gretchen. That means Rocky threw 30 pennies (90/3 = 30).  So the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  Yes, the condition \"Rachelle threw 180 pennies into the fountain.\" is relevant to the calculation process of the problem \"What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?\" because it is the starting point from which we can calculate the total number of pennies thrown into the fountain.\nRachelle threw 180 pennies into the fountain.  Gretchen threw half as many pennies into the fountain as Rachelle, which is 90 pennies. Rocky threw in one-third as many pennies as Gretchen, which is 30 pennies.  So, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition \"Ada has read 2000 books in the past year\" is irrelevant to the calculation process of this problem.", "equation": "Ada has read 2000 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.01860550045967102]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Tom has read 10000 books in the past year. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: We know that each tray has 20 cupcakes, and Anna used four baking trays. So, there are 4 x 20 = 80 cupcakes in total. Step 2: We also know that only 3/5 of the cupcakes were sold, and the rest were kept. So, 3/5 of 80 = 48 cupcakes were sold. Step 3: We know that each cupcake was sold for $2, so Anna will earn 48 x 2 = $96 from the cupcakes that were sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the price of each cupcake. The fact that Tom has read 10000 books in the past year does not affect the calculation process. Therefore, Anna will earn $96 from the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays, each with 20 cupcakes. That means she made a total of 80 cupcakes. If only 3/5 were sold and the rest were kept, then 60 cupcakes were sold and the remaining 20 cupcakes were kept. So, she earned $120 from the cupcakes (60 x $2 = $120). The condition that each tray had 20 cupcakes is relevant to the calculation process, since it was used to determine the total number of cupcakes that were made.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2.  So, Anna has 80 cupcakes in total.  Tom has read 10000 books in the past year.  This is not relevant to the calculation process.   If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?  Since 3/5 of the cupcakes were sold, Anna sold 48 cupcakes. Since each cupcake was sold for $2, Anna earned $96 from the sale of the cupcakes.\nAnna used four baking trays to bake cupcakes and each tray has 20 cupcakes. This means that Anna baked 80 cupcakes in total. Each cupcake was then sold for $2. Therefore, Anna could have earned a total of $160 from selling all the cupcakes. However, only 3/5 of the cupcakes were sold and the rest were kept. This means that Anna sold 48 cupcakes and kept 32 cupcakes. Therefore, Anna earned $96 from the cupcakes she sold.  The condition \"Tom has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Tom has read 10000 books in the past year.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.08594782650470734]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Ada bought 10000 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers Alex needs to cook. Alex has 10 guests, but 1 doesn't eat meat and another doesn't eat bread, so he needs to cook 3 burgers for 8 guests. That means he needs to cook 24 burgers. Step 2: Calculate how many buns Alex needs to buy. Each pack of buns contains 8 buns, so he needs to buy 3 packs of buns to get 24 buns. Step 3: Determine the answer. The answer is 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"He had invited 10 friends over\" is relevant to the calculation process, as it tells us the number of people Alex needs to buy buns for. Without this condition, we would not know how many buns Alex needed to buy. The condition \"Ada bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for 8 guests, since one guest is bringing their own food and another guest is not eating the buns, so he needs to buy 8 packs of buns. Each pack contains 8 buns, so he needs 64 buns total. The condition \"He planned to cook 3 burgers for each guest\" is not relevant for the calculation process of this problem. 10000 tomatoes are not relevant either. The answer is 8 packs of buns.\nAlex needs to buy buns for the burgers. He has 10 friends coming over, of which 1 does not eat meat and 1 does not eat bread. So, he needs to buy buns for 8 friends. Each friend needs 3 burgers, so he needs to buy 24 burgers. As each pack of buns contains 8 buns, he will need to buy 3 packs of buns. Therefore, Alex needs to buy 3 packs of buns.  The condition \"and had invited 10 friends over\" is relevant to the calculation process, as it tells us the number of people Alex needs to buy buns for. Without this condition, we would not know how many buns Alex needed to buy. The condition \"Ada bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process.\nFirst, Alex needs to cook 3 burgers per guest, for a total of 30 burgers.   Then, since one friend doesn't eat bread, Alex only needs to buy buns for 29 burgers.   Each pack of buns contains 8 buns, so Alex needs to buy 4 packs of buns.   Therefore, Alex needs to buy 4 packs of buns.   The condition that one of his friends doesn't eat meat and said they would bring their own food is irrelevant to the calculation process because it does not affect the number of buns Alex needs to buy.\nAlex needs to buy packs of buns because he is serving burgers to his guests. He has 10 friends coming over and 1 friend bringing their own food who does not eat meat, so 9 people will need burgers. He also has 1 friend not eating bread, so 8 people will need buns. Since each pack has 8 buns, Alex will need 8 people/packs, so 2 packs of buns. The condition \"The burger buns came 8 to a pack.\" is relevant to the problem, as it helps us determine how many packs of buns Alex will need.\nAlex has 10 guests, but one of them does not eat meat and another does not eat bread, so the total number of burgers Alex needs to cook is 7 x 3 = 21. He needs buns for 21 burgers, so he needs 3 packs of buns, which have 8 buns each.  Therefore, Alex needs 3 packs of buns.  The condition \"Ada bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\"", "equation": "Ada bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.25417304039001465]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Emma has read 20000 books in the past year. How much money does Jean have?", "reasoning_path": "Step 1: Calculate how much money Jane has. We know that Jean has three times as much money as Jane, so if we divide $76 by 4, we get $19. That means Jane has $19 and Jean has $57. Step 2: Determine the amount of money Jean has. Jean has $57. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to calculate how much money each person has. Without this condition, we wouldn't be able to calculate how much money each person has. Step 4: Answer the question. Jean has $57. The fact that Emma has read 20,000 books in the past year is not relevant to the calculation process.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to figure out how much money Jane has. We know that Jean has three times as much money as Jane, so if we divide $76 by 4, we get $19. That means Jane has $19 and Jean has $57.  So the answer is that Jean has $57.  The condition \"They have a combined total of $76\" is relevant to the calculation process, as it allows us to calculate how much money each person has. Without this condition, we wouldn't be able to calculate how much money each person has. The fact that Emma has read 20,000 books in the past year is not relevant to the calculation process.\nWe are told that Jean and Jane have a combined total of $76. So, Jane has $76/4 = $19.   We are also told that Jean has three times as much money as Jane, so Jean would have 3 x $19 = $57.   Therefore, Jean has $57.   The condition that Emma has read 20000 books in the past year is not relevant to the calculation process of the problem, since it does not provide any information about the money Jean and Jane have.", "equation": "Emma has read 20000 books in the past year.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.020698344334959984]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The height of Emma is 1000 feet. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. 12 cans of Spam would cost $36, 3 jars of peanut butter would cost $15, and 4 loaves of bread would cost $8. Step 2: Add the cost of all the items together to get the total amount. The total amount that Granger paid is $36 + $15 + $8 = $59. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing the cost of each item, it would be impossible to calculate the total amount that Granger paid. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "Granger needs to know how much he needs to pay for each item to get the total amount. The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process because it tells us how much Granger has to pay for one can of Spam. So, based on the condition, Granger needs to pay $3 for each can of Spam, $5 for each jar of peanut butter, and $2 for each loaf of bread. To find the total amount he paid, we need to multiply each item by the quantity he bought:  Total Amount = (12 cans x $3) + (3 jars x $5) + (4 loaves x $2)  Total Amount = $36 + $15 + $8  Total Amount = $59  Yes, the condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of this problem because it informs us of the cost for one can of Spam.\nFirst, calculate the cost of each item. 12 cans of Spam would cost $36, 3 jars of peanut butter would cost $15, and 4 loaves of bread would cost $8. Then, add the cost of all the items together to get the total amount. The total amount that Granger paid is $59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem. Without knowing the cost of each item, it would be impossible to calculate the total amount that Granger paid.\nThe total amount that Granger paid is equal to the cost of the cans of spam plus the cost of the jars of peanut butter plus the cost of the loaves of bread. The cost of 12 cans of spam is $3 per can, so 12 cans of spam cost $36. The cost of 3 jars of peanut butter is $5 per jar, so 3 jars of peanut butter cost $15. The cost of 4 loaves of bread is $2 per loaf, so 4 loaves of bread cost $8. Therefore, the total amount that Granger paid is $36 + $15 + $8 = $59. The condition \"and the bread is $2 per loaf\" is relevant to the calculation process because it tells us how much each loaf of bread costs, so we can use that information to calculate the total amount that Granger paid.\nThe question asks us to calculate the total amount Granger paid for 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread. Therefore, the condition \"The height of Emma is 1000 feet\" is not relevant to the calculation process.   The total amount Granger paid is $54 ($3 x 12 cans of spam + $5 x 3 jars of peanut butter + $2 x 4 loaves of bread).", "equation": "The height of Emma is 1000 feet.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.00242064893245697]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The shoe size of Jack is 100000. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. We know that Lilibeth filled 6 baskets with 50 strawberries each, so she picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. Lilibeth's friends picked the same amount as her, so they also picked 300 strawberries. Step 3: Calculate the total number of strawberries. Lilibeth and her friends picked 300 strawberries each, so they picked 300 x 4 = 1200 strawberries in all. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The shoe size of Jack is 100000 and is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth fills 6 baskets, each with 50 strawberries. This means she has picked 300 strawberries. Since three of her friends also pick the same amount as her, they will pick 300 strawberries as well. Therefore, Lilibeth and her friends have picked a total of 600 strawberries.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process, as it provides the information needed to calculate how many strawberries Lilibeth and her friends have picked in total. Without this information, it would not be possible to calculate the total number of strawberries picked.\nFirst, we need to calculate how many strawberries Lilibeth has picked. She has filled 6 baskets with 50 strawberries each, so she has picked 300 strawberries.  Next, we need to calculate how many strawberries her three friends have picked. Since they have picked the same amount as Lilibeth, they have also picked 300 strawberries.  Finally, we need to add up the number of strawberries that Lilibeth and her friends have picked. This gives us a total of 600 strawberries.  The condition \"The shoe size of Jack is 100000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Jack is 100000.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, -0.014897631481289864]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Ada bought 200 tomatoes from the grocery store. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 15 skips in the first round (1 fewer than Sam).  Step 2: Calculate the number of skips Jeff completed in the second round. Jeff completed 13 skips in the second round (3 fewer than Sam).  Step 3: Calculate the number of skips Jeff completed in the third round. Jeff completed 20 skips in the third round (4 more than Sam).  Step 4: Calculate the number of skips Jeff completed in the last round. Jeff completed 8 skips in the last round (half the number of skips as Sam).  Step 5: Calculate the total number of skips completed by Jeff. Jeff completed 15 + 13 + 20 + 8 = 56 skips.  Step 6: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 56 / 4 = 14.  Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Ada's purchase of 200 tomatoes from the grocery store is not relevant to the calculation process. Therefore", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times.  In the second round, Sam skipped 16 times and Jeff skipped 13 times.  In the third round, Sam skipped 16 times and Jeff skipped 20 times.  In the last round, Sam skipped 16 times and Jeff skipped 8 times.  The average number of skips per round completed by Jeff is 15.  The condition \"Ada bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of problem.", "equation": "Ada bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, -0.08054021000862122]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Emma is 1000 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays, each having 20 cupcakes. That means she had 80 cupcakes in total. Step 2: Calculate the number of cupcakes sold. Only 3/5 of the cupcakes were sold, that means she sold 48 cupcakes. Step 3: Calculate the amount earned. Since each cupcake was sold for $2, Anna earned $96 from the cupcakes she sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of cupcakes and determining the amount earned from the sale. The height of Emma is 1000 feet is not relevant to the calculation process of the problem. Therefore, Anna earned $96 from the cupcakes she sold.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays with 20 cupcakes each. That means she had 80 cupcakes in total. Since 3/5 of the cupcakes were sold, that means she sold 48 cupcakes. If each cupcake was sold for $2, then Anna earned $96 from the cupcakes she sold. The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process because it helps us determine the total number of cupcakes Anna had to start with. Without this condition, we would not know how many cupcakes Anna had.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes, so Anna had 80 cupcakes in total. Then, if only 3/5 of the cupcakes were sold, Anna would have sold 48 cupcakes. Since each cupcake was sold for $2, Anna would have earned $96 from the sale. The height of Emma is not relevant to the calculation process of the problem.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. This means that Anna could earn $2 for each cupcake sold. If only 3/5 of the cupcakes were sold and the rest were kept, this means that Anna sold 3/5 of 80 cupcakes, which is 48 cupcakes. This means that Anna earned $96 from selling the cupcakes.   The height of Emma is 1000 feet is not relevant to the calculation process of the problem.", "equation": "The height of Emma is 1000 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.026504795998334885]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The height of Tom is 500 feet. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds. Step 2: Calculate how many pounds Ajax will lose by exercising for 2 hours every day for two weeks. Exercising for an hour will help him lose 1.5 pounds, so exercising for two hours a day will help him lose 3 pounds. Since he exercises for two weeks, he will lose a total of 42 pounds (3 x 14 = 42). Step 3: Calculate how many pounds Ajax will weigh after two weeks of exercise. After two weeks of exercise, Ajax will weigh a total of 134 pounds (176 - 42 = 134). Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition 鈥淚f 1 kilogram is equal to 2.2 pounds鈥 is relevant to the calculation process of the problem 鈥淗ow many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?鈥 as it is needed to convert kilograms to pounds for the calculation. The condition 鈥淭he height of Tom is 500 feet鈥 is not relevant to the calculation process of this problem.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Next, we need to calculate the amount of weight Ajax will lose in two weeks if he exercises for two hours every day. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for two hours a day will help him lose 3 pounds. Since he exercises for two weeks, he will lose a total of 42 pounds.   Therefore, after two weeks of exercising for two hours a day, Ajax will weigh 134 pounds (176 pounds - 42 pounds = 134 pounds).   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process since we need to convert the weight from kilograms to pounds in order to calculate the amount of weight he will lose.\nFirst, we need to convert the weight of Ajax from kilograms to pounds. Since 1 kilogram is equal to 2.2 pounds, Ajax weighs 176 pounds (80 x 2.2). Now, let's look at the question again. Ajax plans to lose some weight by exercising for two hours every day for two weeks. The condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of this problem. This means that, if Ajax exercises for two hours every day, he will lose a total of 3 pounds each day (1.5 x 2).  Therefore, after two weeks of exercising two hours every day, Ajax will weigh a total of 126 pounds (176 - 3 x 14).\nFirst, we need to convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  Next, we need to calculate how many pounds Ajax will lose by exercising for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours every day for two weeks would help him lose (1.5 x 14) 21 pounds.  Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercise by subtracting 21 pounds from his original weight of 176 pounds. This means that after two weeks of exercise, Ajax will weigh 155 pounds.  The condition \"The height of Tom is 500 feet\" is not relevant to the calculation process of this problem.\nFirst, we need to convert 80 kilograms into pounds. We can do this by using the given condition, which states that 1 kilogram is equal to 2.2 pounds. So, 80 kilograms is equal to 80 x 2.2 pounds, which is 176 pounds. Now, if Ajax exercises for 2 hours every day for two weeks, he will lose 1.5 pounds per hour. So, he will lose 1.5 x 2 = 3 pounds per day. For two weeks, he will lose 3 x 14 = 42 pounds. Therefore, after exercising for 2 hours every day for two weeks, he will weigh 176 - 42 = 134 pounds. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" as it is needed to convert kilograms to pounds for the calculation.", "equation": "The height of Tom is 500 feet.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.2085433453321457, 0.4746820032596588]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. The shoe size of Jack is 2000. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain.  Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle, which means Gretchen threw 90 pennies into the fountain.  Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw in one-third as many pennies as Gretchen, which means Rocky threw in 30 pennies into the fountain.  Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Jack is not relevant to the calculation process of the question. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, Rachelle threw 180 pennies into the fountain.  Second, Gretchen threw half as many pennies into the fountain as Rachelle, which means Gretchen threw 90 pennies into the fountain.   Third, Rocky threw in one-third as many pennies as Gretchen, which means Rocky threw in 30 pennies into the fountain.   Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.   The shoe size of Jack is not relevant to the calculation process of this problem.\nRachelle threw 180 pennies.  Gretchen threw half as many pennies as Rachelle, so Gretchen threw 90 pennies.  Rocky threw in one-third as many pennies as Gretchen, so Rocky threw 30 pennies.   Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.   The shoe size of Jack is not relevant to the calculation process of the question.", "equation": "The shoe size of Jack is 2000.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.0820314884185791]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Emma bought 10000 tomatoes from the grocery store. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had in the morning. Carla had 79 apples in the morning. Step 2: Calculate the number of apples that fell out of the hole. 26 apples fell out of the hole. Step 3: Calculate the number of apples that were left at lunchtime. Carla had 8 apples left at lunchtime. Step 4: Calculate the number of apples that were stolen. 79 apples were put in the backpack in the morning, and 8 apples were left at lunchtime. This means that 71 apples were either stolen by Buffy or fell out of the hole. So, Buffy stole 71 - 26 = 45 apples from Carla. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many apples Carla had in the beginning. The fact that Emma bought 10000 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we know that Carla started out with 79 apples.   Second, we know that 26 apples fell out of a hole in the bottom of Carla's backpack, leaving her with 53 apples.   Third, we know that when Carla got to lunchtime, she only had 8 apples left.   So, from the information given, we can calculate that Buffy stole 45 apples from Carla.   The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process, as it allows us to determine the initial number of apples that Carla had.  Without this condition, we would not know how many apples Buffy had stolen from Carla.\nCarla started with 79 apples in her backpack. Buffy stole some of Carla's apples. 26 apples fell out of a hole on the bottom. Therefore, Carla only had 8 apples remaining.  So, Buffy stole 79-26-8=45 apples from Carla.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process because it tells us how many apples Carla lost before lunchtime, allowing us to calculate how many apples Buffy stole.\nCarla had 79 apples in her backpack in the morning. Then, 26 apples fell out of a hole on the bottom, so she had 53 apples left. Then, Buffy stole some apples from her, so she had 8 apples left. Therefore, Buffy stole 45 apples from Carla.   Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem \"How many apples did Buffy steal from Carla?\". This condition allows us to determine how many apples Carla had left at lunchtime, and therefore how many apples Buffy had stolen from her.\nBuffy stole some of Carla's apples, and 26 apples fell out of a hole on the bottom. So, 79 apples were put in the backpack in the morning, and 8 apples were left at lunchtime. This means that 71 apples were either stolen by Buffy or fell out of the hole. So, Buffy stole 71 - 26 = 45 apples from Carla. The condition \"Emma bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.24338769912719727]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Emma has read 1000 books in the past year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of pieces of popcorn that Jared and his three other friends can eat. Jared can eat 90 pieces and his three other friends can each eat 60 pieces, therefore the total number of pieces of popcorn would be 90 + (3 x 60) = 270 pieces. Step 2: Calculate how many servings of popcorn are needed to satisfy the total number of pieces of popcorn. Since each serving contains 30 pieces of popcorn, we need 270 / 30 = 9 servings of popcorn. Therefore, Jared should order 9 servings of popcorn for him and his three other friends. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many pieces of popcorn are in a single serving. Emma's reading habits also don't affect how many servings of popcorn Jared should order. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to calculate the total number of pieces of popcorn that Jared and his three friends will eat. Jared can eat 90 pieces, and his three friends can each eat 60 pieces. This brings the total number of pieces that they will eat to 90 + 60 + 60 + 60 = 270 pieces.  Next, we need to calculate how many servings of popcorn this is. Since there are 30 pieces of popcorn in a serving, we can divide 270 by 30 to get the number of servings. 270 姊 30 = 9, so Jared and his friends will need 9 servings of popcorn.  Therefore, the answer to the question is that Jared should order 9 servings of popcorn for all of them. Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process because it tells us how many pieces of popcorn are in a single serving.\nJared and his friends need to eat a total of 90 + 60 + 60 + 60 = 270 pieces of popcorn, so they would need 9 servings of popcorn.   The condition that Jared can eat 90 pieces of popcorn is not relevant to the calculation process of the problem since it is already assumed that all four friends can eat the same amount of popcorn. Emma's reading habits also don't affect how many servings of popcorn Jared should order.\nFirst, we need to figure out the total number of pieces of popcorn that Jared and his three other friends can eat. Jared can eat 90 pieces, and each of his three other friends can eat 60 pieces. So, the total number of pieces they can eat is 90 + 60 + 60 + 60 = 270 pieces.   Now, since each serving contains 30 pieces of popcorn, we can divide the total number of pieces (270) by the number of pieces in a serving (30) to figure out how many servings Jared should order for all of them:   270/30 = 9   Therefore, Jared should order 9 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, since it tells us the total number of pieces they can eat. Without that information, we would not be able to calculate how many servings Jared should order.\nFirst, we need to calculate how many pieces of popcorn in total Jared and his three friends can eat. Jared can eat 90 pieces and his three other friends can each eat 60 pieces, therefore the total number of pieces of popcorn would be 90 + (3 x 60) = 270 pieces.  Second, we need to calculate how many servings of popcorn are needed to satisfy the total number of pieces of popcorn. Since each serving contains 30 pieces of popcorn, we need 270 / 30 = 9 servings of popcorn.  Therefore, Jared should order 9 servings of popcorn for him and his three other friends.  The condition \"Emma has read 1000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 1000 books in the past year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.06577298045158386]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. The height of Emma is 1000 feet. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Sam completed 17 skips, so Jeff completed 16 skips in the first round. Step 2: Calculate the number of skips Jeff completed in the second round. Sam completed 16 skips, so Jeff completed 13 skips in the second round. Step 3: Calculate the number of skips Jeff completed in the third round. Sam completed 16 skips, so Jeff completed 20 skips in the third round. Step 4: Calculate the number of skips Jeff completed in the last round. Sam completed 16 skips, so Jeff completed 8 skips in the last round. Step 5: Calculate the total number of skips completed by Jeff. The total number of skips completed by Jeff is 16 + 13 + 20 + 8 = 57. Step 6: Calculate the average number of skips per round completed by Jeff. To calculate the average, we need to divide the total number of skips completed by Jeff (57) by the number of rounds (4). The average number of skips per round completed by Jeff is therefore 57/4 = 14. Step 7: Determine if the condition is relevant to the calculation", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff completed 15 skips. In the second round, Jeff completed 13 skips. In the third round, Jeff completed 20 skips. In the last round, Jeff completed 8 skips. The total number of skips completed by Jeff over the four rounds is 56. The average number of skips per round completed by Jeff is therefore 14.  The condition \"The height of Emma is 1000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Emma is 1000 feet.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, -0.09052552282810211]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The height of Mary is 500 feet. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Mary is not relevant to the calculation process. Therefore, the number of problems that have no one but Angela finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2, Jenna has finished 2 + (4 x 2) = 10, and Mark has finished 10 / 2 = 5. That means that 20 - (2 + 10 + 5) = 3 problems have no one but Angela finished. The condition \"Out of 20 problems\" is relevant to this calculation process because it lets us know the total number of problems that need to be accounted for.\nMartha has finished 2 problems.  Jenna has finished 4 times the number Martha did (2) minus 2, which is 6.  Mark has finished half the number Jenna did (6) which is 3.   So, the total number of problems finished by all three friends is 11.   Therefore, the answer to the question is 9 problems have no one but Angela finished.   The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to determine the number of problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so Jenna has finished 8 (4 * 2 - 2). Mark has finished half the number Jenna did, so Mark has finished 4 (8/2).  Therefore, the total number of problems that have been finished by the friends is 2 + 8 + 4 = 14.  So, the number of problems that no one but Angela has finished is 20 - 14 = 6.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, since it is used to calculate the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 8 - 2 = 6. Mark has finished half the number Jenna did, which is 6 / 2 = 3. So the total number of problems finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11. Since none of them worked on any of the same problems, the total number of problems that have no one but Angela finished is 20 - 11 = 9. The condition \"The height of Mary is 500 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Mary is 500 feet.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.03731442242860794]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Tom bought 2000 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers Alex needs to cook. Alex needs to cook 3 burgers for each of his 10 friends, so he needs to cook 30 burgers. Step 2: Calculate the number of buns Alex needs to buy. Since Alex only has 10 friends and 1 of them doesn't eat bread, he only needs to buy buns for 9 people. That means he needs to buy 9 x 3 = 27 buns. Step 3: Calculate the number of packs of buns Alex needs to buy. The buns come 8 to a pack, so Alex needs to buy 27 buns. That means he needs to buy 4 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the cookout. The fact that Tom bought 2000 tomatoes from the grocery store does not affect the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex is having a cookout and planning to serve burgers to 10 friends, with 3 burgers for each guest. Even though one of his friends will be bringing their own food, they will still need buns. Since the buns come 8 to a pack, then Alex will need 8 packs of buns.   The condition \"He planned to cook 3 burgers for each guest\" is not relevant for the calculation process of this problem.\nFirst, we need to calculate the number of burgers Alex needs to cook. Since there are 10 guests, and one of them does not eat meat, he only needs to cook 3 burgers for the other 9 guests. That's a total of 27 burgers.  Next, we need to calculate the number of buns. Since each burger needs two buns, Alex will need 54 buns. As one of his friends does not eat bread, he only needs 53 buns.  Finally, we need to calculate the number of packs of buns Alex needs to buy. Since each pack contains 8 buns, Alex will need to buy 7 packs of buns.  So, in answer to the question \"How many packs of buns did Alex need to buy?\", the answer is 7 packs.  The condition \"and had invited 10 friends over.\" is relevant to the calculation process, as it tells us how many guests Alex had invited, and thus how many burgers he needs to cook.\nAlex has 10 friends coming over, and one of them is not eating meat. This means that Alex will need to cook 9 burgers since one of his guests will be bringing their own food. He needs 3 burgers for each person, so he will need 27 burgers. Since the burger buns come in packs of 8, he will need to buy 4 packs of buns.   The condition that one of his friends didn't eat meat and said they would bring their own food is relevant to the calculation process of how many packs of buns Alex needs to buy. This is because it affects the total number of burgers that Alex needs to cook, and therefore, the total number of buns he needs to buy.   The condition that one of his friends didn't eat bread and would not need the buns is also relevant to the calculation process of how many packs of buns Alex needs to buy. This is because it affects the total number of buns he needs to buy.   The fact that Tom bought 2000 tomatoes from the grocery store is not relevant to the calculation process of how many packs of buns Alex needs to buy.\nAlex has 10 guests coming over, but one of them is not eating meat and one of them is not eating bread. Therefore, Alex only needs to make 8 burgers.   Each pack of buns contains 8 buns, and Alex needs 8 buns for the 8 burgers, so he will need 1 pack of buns.   Therefore, Alex needs to buy 1 pack of buns.   Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of the problem, as it is necessary to know how many buns are in each pack in order to calculate the number of packs of buns that Alex needs to buy.\nAlex needs to serve 3 burgers for each guest, but 10 guests will be coming, so he needs to cook 30 burgers. As one of his friends doesn't eat meat, he will have to cook 29 burgers. Since one of the friends doesn't eat bread, he will not need buns for that burger. Therefore, he will need buns for 28 burgers. Since 8 buns come in a pack, he will need to buy 4 packs of buns.  The condition \"Tom bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process.", "equation": "Tom bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.22332116961479187]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Mary has read 1000 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Mary has read 1000 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.   Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 24 tickets.   Therefore, the total number of tickets sold is 16 + 32 + 24 = 72 tickets.   If we want to get 100 tickets sold, we need 28 more tickets to be sold.   The given condition is relevant to the calculation process since it describes how many tickets were sold by Andrea and Sandra.\nJude sold 16 tickets, so Andrea sold 32 tickets and Sandra sold 24 tickets. To find out how many tickets need to be sold, we just need to add up the number of tickets sold by Jude, Andrea, and Sandra. We can ignore the condition about Mary reading 1000 books.  16 + 32 + 24 = 72  So there are 28 tickets remaining to be sold. Therefore, the answer is 28 tickets need to be sold.", "equation": "Mary has read 1000 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.16120228171348572]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. The shoe size of Jack is 5000. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage that Dewei picked up. Dewei picked up 2 pounds less than Daliah, which is 17.5 - 2 = 15.5 pounds. Step 2: Calculate the number of pounds of garbage that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, which is 4 x 15.5 = 62 pounds. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much garbage Dewei picked up, which is necessary to determine how much garbage Zane picked up. The shoe size of Jack is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah.   Therefore, Dewei picked up 15.5 pounds of garbage.   Zane picked up 4 times as many pounds of garbage as Dewei.   Therefore, Zane picked up 4 x 15.5 = 62 pounds of garbage.   The shoe size of Jack is 5000.  The shoe size of Jack is not relevant to the calculation process of this problem.   Therefore, the answer is Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, which is 17.5 - 2 = 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, which is 15.5 * 4 = 62 pounds of garbage.   Therefore, Zane picked up 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of the problem, as it is necessary to determine how much garbage Dewei picked up in order to calculate how much garbage Zane picked up.   The shoe size of Jack is 5000 is not relevant to the calculation process of the problem.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, which is 17.5 - 2 = 15.5 pounds.  Zane picked up 4 times as many pounds of garbage as Dewei, which is 4 * 15.5 = 62 pounds.  Therefore, Zane picked up 62 pounds of garbage.  The shoe size of Jack is 5000, which is not relevant to the calculation process of the problem.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. This is 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. This is 4 x 15.5 = 62 pounds of garbage.  The shoe size of Jack is 5000. This condition is not relevant to the calculation process of the problem.  Therefore, Zane picked up 62 pounds of garbage.", "equation": "The shoe size of Jack is 5000.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.15086093544960022]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Emma has read 8000 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, 5 x 30 = 150 students in total in the third grade, 4 x 28 = 112 students in total in the fourth grade, and 4 x 27 = 108 students in total in the fifth grade. So, in total there are 150 + 112 + 108 = 370 students attending the lunch. Step 2: Calculate the cost of the items for one lunch.  Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the cost for each student is $2.10 + $0.50 + $0.20 = $2.80. Step 3: Calculate the total cost of the lunch for all the students.  The total cost is the cost for each student multiplied by the number of students attending the lunch. So, the total cost of the lunch for all the students is $2.80 x 370 = $1036. Therefore, the total cost of the lunch", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "First, we need to calculate how many students in total are attending the lunch. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, 5 x 30 = 150 students in total in the third grade, 4 x 28 = 112 students in total in the fourth grade, and 4 x 27 = 108 students in total in the fifth grade. So, in total there are 150 + 112 + 108 = 370 students attending the lunch.  Second, we need to calculate how much it costs for each student to get a hamburger, carrots, and a cookie. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the cost for each student is $2.10 + $0.50 + $0.20 = $2.80.  Third, we need to calculate the total cost of the lunch for all the students. The total cost is the cost for each student multiplied by the number of students attending the lunch. So, the total cost of the lunch for all the students is $2.80 x 370 = $1036.   Therefore, the total cost of the lunch for all the students is $1036.  The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it tells us how many students are in each grade and how many students in total are attending the lunch.\nThe total number of students at the elementary school is 5 x 30 + 4 x 28 + 4 x 27 = 500.  The cost of one lunch for all 500 students is $2.10 x 500 + $0.50 x 500 + $0.20 x 500 = $1,450.  So the answer is that one lunch for all the students costs $1,450.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process, since this information is used to calculate the total number of students at the elementary school. Without this information, it would not be possible to calculate the total cost of the lunch for all the students.\nFirst, we need to calculate the total number of students in all the classes. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 650.  Now, we need to calculate the cost of all the items for one lunch. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So the total cost of one lunch for all students is 2.10 x 650 + 0.50 x 650 + 0.20 x 650 = $1721.  Yes, the condition \"and 4 fifth grade classes with 27 students each.\" is relevant to the calculation process of the problem, as it is needed to calculate the total number of students. Without this information, we would not have been able to calculate the total cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in the elementary school. We can do this by adding up the number of students for each grade:  30 students x 5 third grade classes = 150 students  28 students x 4 fourth grade classes = 112 students  27 students x 4 fifth grade classes = 108 students   Total number of students = 370   Next, we need to calculate the cost of one lunch for all the students. For each student, they will get a hamburger, carrots, and a cookie.   Cost of one hamburger = $2.10  Cost of one carrot = $0.50  Cost of one cookie = $0.20   Therefore, the total cost of one lunch for all the students is:   $2.10 x 370 students + $0.50 x 370 students + $0.20 x 370 students = $1246.00   Yes, the condition \"each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\"\nStep 1: Calculate the cost of the hamburgers.  Number of students = 5 x 30 + 4 x 28 + 4 x 27 = 540 Cost of 540 hamburgers = 540 x 2.10 = $1134  Step 2: Calculate the cost of the carrots.  Number of students = 5 x 30 + 4 x 28 + 4 x 27 = 540 Cost of 540 carrots = 540 x 0.50 = $270  Step 3: Calculate the cost of the cookies.  Number of students = 5 x 30 + 4 x 28 + 4 x 27 = 540 Cost of 540 cookies = 540 x 0.20 = $108  Step 4: Add the cost of the hamburgers, carrots and cookies to get the total cost.  Total cost = $1134 + $270 + $108 = $1512  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process as it is used to determine the cost of the carrots for the lunch.\nWe have to calculate the cost for the hamburgers, carrots and then the cookies. The number of students for each grade is given in the problem.   For the hamburgers:  Third grade = 5 x 30 x 2.10 = 315 Fourth grade = 4 x 28 x 2.10 = 226.4 Fifth grade = 4 x 27 x 2.10 = 216.9  Total for hamburgers = 758.3  For the carrots:  Third grade = 5 x 30 x 0.50 = 75 Fourth grade = 4 x 28 x 0.50 = 56 Fifth grade = 4 x 27 x 0.50 = 54  Total for carrots = 185  For the cookies:  Third grade = 5 x 30 x 0.20 = 30 Fourth grade = 4 x 28 x 0.20 = 22.4 Fifth grade = 4 x 27 x 0.20 = 21.6  Total for cookies = 74  Therefore, the total cost of one lunch for all the students is 758.3 + 185 + 74 = 1017.3.   Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem as it is used to calculate the cost of the cookies.\nStep 1: Calculate the cost of the hamburgers.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.  This means there are a total of 169 students.  The cost of one hamburger is $2.10.  Therefore, the cost of all hamburgers for all the students is 169 x $2.10 = $355.90.  Step 2: Calculate the cost of the carrots.  The cost of one carrot is $0.50.  Therefore, the cost of all carrots for all the students is 169 x $0.50 = $84.50.  Step 3: Calculate the cost of the cookies.  The cost of one cookie is $0.20.  Therefore, the cost of all cookies for all the students is 169 x $0.20 = $33.80.  Step 4: Calculate the total cost of the lunch.  The total cost of the lunch for all the students is $355.90 + $84.50 + $33.80 = $474.20.   The condition \"Emma has read 8000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 8000 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.07789557427167892]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Mary has read 1000 books in the past year. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Helga tried on 7 pairs of shoes at the first store. Step 2: She tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: She did not try on any shoes at the third store. Step 4: She tried on twice as many pairs of shoes as she did at the three other stores combined, so she tried on twice 7 + 9 = 25 pairs of shoes at the fourth store. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The fact that Mary has read 1000 books in the past year does not affect the calculation process. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 25 = 41.", "numerical_answer": 41, "gold_answer": "48", "instructions": "At the first store she tried on 7 pairs of shoes, at the second store she tried on 2 more pairs than at the first store (9 pairs), and at the fourth store she tried on twice as many pairs of shoes as she did at all three other stores combined (18 pairs).  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 18 = 34 pairs.   The condition \"At the first store, she tried on 7 pairs of shoes.\" is relevant to the calculation process of the problem, as it is the first step in calculating the total number of pairs of shoes Helga tried on before buying her new shoes.\nAt the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so she tried on a total of 9 pairs of shoes.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on a total of 18 pairs of shoes.   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.   The condition that Mary has read 1000 books in the past year is not relevant to the calculation process of this problem.", "equation": "Mary has read 1000 books in the past year.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.2511084973812103]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Mary is 1000 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie made 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace needs 20 beads, so Kylie needs 10 x 20 + 2 x 20 = 200 + 40 = 240 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie made 5 beaded bracelets. Each bracelet needs 10 beads, so Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie made 7 beaded earrings. Each earring needs 5 beads, so Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie needs 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of jewelry. The height of Mary is 1000 feet and", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie needs 20 beads to make one beaded necklace, 10 beads to make one beaded bracelet, and 5 beads to make one beaded earring. On Monday, she makes 10 necklaces, so that's 200 beads. On Tuesday, she makes 2 necklaces, which is 40 beads. On Wednesday, she makes 5 bracelets and 7 earrings, so that's 50 beads and 35 beads, respectively. Therefore, in total, Kylie uses 325 beads to make her jewelry.  The condition of \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, since it is necessary to know that Kylie made 2 necklaces on Tuesday in order to calculate the total number of beads she used.  The height of Mary is 1000 feet is not relevant to the calculation process, since it is not related to the number of beads used.\nFirst, we need to figure out how many beads are needed to make the necklaces. Kylie makes 10 necklaces on Monday and 2 necklaces on Tuesday, so she uses a total of (10 x 20) + (2 x 20) = 200 beads to make the necklaces.  Second, we need to figure out how many beads are needed to make the bracelets. Kylie makes 5 bracelets, so she uses a total of (5 x 10) = 50 beads to make the bracelets.  Third, we need to figure out how many beads are needed to make the earrings. Kylie makes 7 earrings, so she uses a total of (7 x 5) = 35 beads to make the earrings.  Finally, we can calculate the total number of beads used by Kylie to make her jewelry. The total number of beads used is 200 + 50 + 35 = 285 beads.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process of the problem, as we need to know this information to calculate the total number of beads used.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. So, she uses (10 x 20) + (2 x 20) = 200 + 40 = 240 beads for necklaces. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. So, she uses (5 x 10) + (7 x 5) = 50 + 35 = 85 beads for bracelets and earrings. In total, she uses 240 + 85 = 325 beads for making her jewelry.  The condition mentioned, \"The height of Mary is 1000 feet.\", is not relevant to the calculation process of the problem.", "equation": "The height of Mary is 1000 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.14388024806976318]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Emma is 1000. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna finished. Jenna has finished four times the number Martha did minus 2. That means Jenna has finished (4 x 2) - 2 = 6 problems.  Step 3: Calculate the number of problems Mark finished. Mark has finished half the number Jenna did. That means Mark has finished 6/2 = 3 problems.  Step 4: Calculate the total number of problems finished. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems.  Step 5: Calculate the number of problems left. There were 20 problems, so we need to find 9 more problems.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each person finished. The shoe size of Emma is 1000 and is not relevant to the calculation process. Therefore, there are 9 problems left that no one but Angela has finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 times the number Martha did (2) minus 2, which is 6. Mark has finished half the number Jenna did (6) which is 3.  Therefore, there are a total of 11 problems that have been finished by Angela's friends.  So, out of 20 problems, there are 9 problems left that have not been worked on by anyone but Angela.  Yes, the condition \"out of 20 problems\" is relevant to the calculation process as it gives us the total amount of problems to work with.\nFirst, we need to find out how many problems Martha, Jenna, and Mark have finished.  Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, which is (6 / 2) = 3 problems.  So, in total, Martha, Jenna, and Mark have finished a total of 11 problems.  Now, if none of the friends worked on any of the same problems, then there are 20 - 11 = 9 problems left that no one has finished.  Therefore, the answer is that 9 problems have no one but Angela finished.  The condition \"Martha has finished 2\" is relevant to the calculation process, since it is used to calculate the number of problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so Jenna has finished 8 problems (4 脳 2 - 2). Mark has finished half the number Jenna did, so Mark has finished 4 problems (8 梅 2).  Therefore, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 8 + 4 = 14.  Since Angela has 20 problems in total, the number of problems that have no one but Angela finished is 20 - 14 = 6.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it is used to determine the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did (2) minus 2, so she has finished 8 problems. Mark has finished half the number Jenna did (8) so he has finished 4 problems.  So, the total number of problems that have been finished by Angela's friends is 2 + 8 + 4 = 14.  Since there were 20 problems in total, that means that there are 6 problems that have no one but Angela finished.  The condition \"The shoe size of Emma is 1000.\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 1000.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.14101460576057434]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. The shoe size of Mary is 10000. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples the tree produced in the first season. The tree produced 200 apples. Step 2: Calculate the number of apples the tree produced in the second season. The tree made 20% fewer fruits, so it produced 200 * (1 - 0.2) = 160 apples. Step 3: Calculate the number of apples the tree produced in the third season. The tree's production doubled, so it produced 160 * 2 = 320 apples. Step 4: Calculate the total number of apples the tree grew in the three seasons. The total number of apples the tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it provided us with the initial data for our calculation. The shoe size of Mary is 10000 is not relevant to the calculation process. Therefore, the total number of apples the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the apple tree produced 200 apples. In the second season, the tree produced 20% fewer fruits, so it would have produced 200 * (1 - 0.2) = 160 apples. In the third season, the tree's production doubled, so it would have produced 160 * 2 = 320 apples.  Therefore, the total number of apples the apple tree grew in the three seasons would be 200 + 160 + 320 = 680 apples.  Yes, the condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process of this problem, as it provided us with the initial data for our calculation.\nThe tree produced 200 apples in the first season. In the second season, the tree made 20% fewer fruits, so the total number of fruits produced was 200 - 20% of 200 = 200 - (20/100) * 200 = 160 apples. In the third season, the tree fruits production doubled, so the total number of fruits produced was 160 * 2 = 320 apples.  Therefore, the total number of fruits the apple tree grew in the three seasons was 200 + 160 + 320 = 680 apples.  The condition \"The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season.\" is relevant to the calculation process of the problem, as it is used to calculate the number of fruits produced in the second and third seasons.\nIn the first season, the apple tree produced 200 apples.  In the second season, the apple tree produced 20% fewer fruits, which means it produced 160 apples.  In the third season, the apple tree's fruit production doubled, which means it produced 320 apples.   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.   The condition \"The shoe size of Mary is 10000\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Mary is 10000.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, -0.00012186216190457344]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. David has read 10000 books in the past year. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate how many fishes each individual was able to catch. Jackson was able to catch 6 fishes per day x 5 days = 30 fishes, Jonah was able to catch 4 fishes per day x 5 days = 20 fishes, and George was able to catch 8 fishes per day x 5 days = 40 fishes. Step 2: Calculate the total number of fishes caught by the team. The total number of fishes caught by the team is 30 + 20 + 40 = 90 fishes. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many fishes were caught by each individual. David's condition is not relevant because it does not provide any information that would help us calculate the total number of fishes caught by the team. Therefore, the team was able to catch a total of 90 fishes throughout the competition.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, let's calculate how many fishes Jackson, Jonah, and George were able to catch throughout the competition: Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes that were caught by the three of them is 30 + 20 + 40 = 90 fishes.  Now, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process because it helps us to determine how many days the competition lasted for, which in turn helps us to calculate how many fishes were caught in total. Without this condition, we would not know how many days the competition lasted for, and therefore would not be able to accurately calculate how many fishes were caught in total.\nFirst, calculate how many fishes were caught by each individual:  Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes  George: 8 fishes per day x 5 days = 40 fishes  Then, add up the total number of fishes caught by all three individuals:  30 + 20 + 40 = 90 fishes  Therefore, the total number of fishes caught by the team throughout the competition is 90.  Yes, the condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of the problem. This condition is used to calculate the number of fishes caught by Jackson, which is then used in the calculation of the total number of fishes caught by the team.\nThe question is asking how many fishes were they able to catch throughout the competition if they are on the same team. This means that the number of fishes caught by each individual should be added up to get a total number of fishes caught by the team.  Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.  Therefore, the total number of fishes caught by the team in the 5-day fishing competition is:  6 + 4 + 8 = 18 fishes per day  Total number of fishes caught throughout the competition = 18 x 5 = 90 fishes  Therefore, the team was able to catch a total of 90 fishes throughout the competition.   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process of the problem as it provides the number of fishes each individual was able to catch per day, which is required to calculate the total number of fishes caught by the team throughout the competition.\nFirst, we need to calculate how many fishes each person was able to catch throughout the 5-day fishing competition. Jackson was able to catch a total of 30 fishes, Jonah was able to catch 20 fishes, and George was able to catch 40 fishes. This means that they were able to catch a total of 90 fishes throughout the competition. The condition about David reading 10000 books in the past year is not relevant to the calculation process of this problem.", "equation": "David has read 10000 books in the past year.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.003510568756610155]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Emma bought 5000 tomatoes from the grocery store. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. Jim gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. This totals 15 sets. Step 2: Calculate the number of cards Jim gave away. Assuming 1 set has 13 cards, Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 195 cards. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition tells us how many sets of cards Jim had, which is necessary in order to calculate the number of cards he gave away. Emma's condition about buying 5000 tomatoes is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards, so if 1 set has 13 trading cards, then Jim had 28 sets of cards.  He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend, so the total number of sets he gave away is 15.  Therefore, the total number of trading cards he gave away is 15 x 13 = 195.   The condition \"Jim had 365 trading cards\" is relevant to the calculation process because it tells us how many sets of cards Jim had in total. Without this information, we would not know how many sets of cards Jim gave away.\nJim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means that Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards.  The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process, since it determines how many sets of cards he gave away to each person. Without this information, it would be impossible to calculate how many cards Jim gave away.\nJim gave away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. Assuming 1 set has 13 trading cards, we can calculate Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  No, the condition \"5 sets of cards to his sister\" is not relevant to the calculation process of the problem. The calculation process is the same regardless of who Jim gave the cards to.\nJim had 365 trading cards.  He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 117 trading cards.   The condition \"and 2 sets of cards to his friend\" is relevant to the calculation process, as it is included in the calculation of the total number of trading cards that Jim gave away. Emma buying 5000 tomatoes from the grocery store is not relevant to the calculation process.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. We can calculate the number of cards that Jim gave away by multiplying the number of sets by the number of cards in each set. We can calculate this as follows:  8 sets x 13 cards/set = 104 cards 5 sets x 13 cards/set = 65 cards 2 sets x 13 cards/set = 26 cards  Therefore, Jim gave away a total of 195 cards.  The condition \"Emma bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.11674816906452179]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The height of Jack is 1000 feet. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Calculate the weight of Ajax in pounds. 1 kilogram is equal to 2.2 pounds, so Ajax weighs (80 kg) x (2.2 lbs/kg) = 176 pounds.  Step 2: Calculate the number of pounds that Ajax will lose by exercising for two hours every day for two weeks. Since 1.5 pounds is lost every hour, he will lose (1.5 x 2 x 14) 42 pounds in two weeks. Step 3: Calculate the weight of Ajax after two weeks of exercising. Ajax will weigh 176 - 42 = 134 pounds after two weeks of exercising for two hours each day. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process, since converting kilograms into pounds is necessary for solving the problem. The condition about the height of Jack is not relevant to the calculation process. Therefore, Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to figure out how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. We know that 1 hour of exercise will help him lose 1.5 pounds. Therefore, for 2 hours of exercise, he will lose 3 pounds.   Now, we need to calculate how many pounds he will weigh after two weeks if he exercises for 2 hours every day. We know that Ajax is 80 kilograms. Since 1 kilogram is equal to 2.2 pounds, we can say that Ajax weighs 176 pounds. Therefore, after two weeks of exercising, he will weigh 173 pounds.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process of the problem. Without knowing his initial weight in kilograms, we would not be able to accurately calculate how many pounds he will weigh after two weeks of exercising.\nFirst, we need to calculate the number of pounds that Ajax will lose by exercising for two hours every day for two weeks. Since 1 kilogram is equal to 2.2 pounds, we can calculate that Ajax will lose (80 kg) x (2.2 lbs/kg) = 176 pounds.  Now, we can subtract this from his original weight of 80 kg, which is 176 lbs, to find the answer. Therefore, Ajax will weigh (80 kg) - (176 lbs) = 4 kg = 8.8 pounds after two weeks of exercising for two hours every day.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds.\" is relevant to the calculation process of this problem.\nFirst, we need to convert 80 kilograms to pounds. 80 kilograms is equal to 176.36 pounds.   Second, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1.5 pounds is equal to 0.68 kilograms, he will lose 11.52 kilograms (0.68 kilograms x 2 hours x 14 days).   Third, we need to subtract the pounds Ajax will lose from the original pounds. 176.36 pounds - 11.52 kilograms = 164.84 pounds.   Therefore, if Ajax exercises for 2 hours every day for two weeks, he will weigh 164.84 pounds.   The condition \"The height of Jack is 1000 feet\" is not relevant to the calculation process of this problem.\nFirst, we need to convert the weight of Ajax in kilograms into pounds. 80 kilograms is equal to 176 pounds. Then, we need to calculate the amount of pounds that Ajax will lose in two weeks if he exercises for two hours each day. Since 1.5 pounds are lost every hour, he will lose (1.5 x 2 x 14) 42 pounds in two weeks. Finally, Ajax will weigh 176 - 42 = 134 pounds after two weeks of exercising for two hours each day.  The condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process, since converting kilograms into pounds is necessary for solving the problem.", "equation": "The height of Jack is 1000 feet.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.24175314605236053, 0.4746820032596588]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Jack has read 5000 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The number of books Jack has read is not relevant to the calculation process. Therefore, the number of problems that have no one but Angela finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so Jenna has finished 14 problems. Mark has finished half the number Jenna did, so Mark has finished 7 problems.  Therefore, 20 - (2 + 14 + 7) = 20 - 23 = -3.  Since the condition \"Out of 20 problems\" is relevant to the calculation process, the answer is 0 problems have no one but Angela finished.\nMartha has finished 2 problems, and Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished half of Jenna's (6 / 2) = 3 problems.   So if none of the friends worked on any of the same problems, then the total number of problems that have been completed by the friends is 2 + 6 + 3 = 11.   Therefore, the number of problems that have no one but Angela finished is 20 - 11 = 9.  The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to determine the number of problems that have been completed by the friends.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, which is 8 (2 x 4 - 2).  Mark has finished half the number Jenna did, which is 4 (8 / 2).   So, if none of the friends worked on the same problems, the total number of problems that have been finished is 2 + 8 + 4 = 14.   Therefore, the total number of problems that have no one but Angela finished is 20 - 14 = 6.   Yes, the condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it is used to calculate the number of problems that Jenna has finished.\nMartha has finished 2 problems, so Jenna has finished 8 problems (4 times the number Martha did minus 2). Also, Mark has finished 4 problems (half the number Jenna did). This means that the friends have finished 14 problems in total.  Therefore, the answer to the question is: 6 problems have no one but Angela finished.  The condition \"Jack has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 5000 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.09049751609563828]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Emma has read 5000 books in the past year. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read 3 nights ago. Juwella read 15 pages 3 nights ago.  Step 2: Calculate the number of pages Juwella read 2 nights ago. Juwella read twice as many pages 2 nights ago, so she read 30 pages.  Step 3: Calculate the number of pages Juwella read last night. Juwella read 5 pages more than the previous night, so she read 35 pages.  Step 4: Calculate the total number of pages Juwella has read. Juwella has read 15 + 30 + 35 = 80 pages.  Step 5: Calculate the number of pages Juwella needs to read tonight. The book has 100 pages, and Juwella has already read 80 pages. This means she needs to read the remaining 100 - 80 = 20 pages tonight.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Emma's condition does not affect the number of pages Juwella needs to read tonight, so it is not relevant to the calculation process. Therefore, Juwella needs to read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Juwella read 15 pages three nights ago, so she has already read 15 of the 100 pages. Two nights ago she read twice that many pages, so she read 30 pages. Last night she read 5 pages more than the previous night, so she read 35 pages.  Therefore, she has already read 80 pages in total. This means she will need to read the remaining 20 pages tonight.  The condition \"Emma has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Emma has read 5000 books in the past year.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.45132631063461304]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. The height of Jack is 100000 feet. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class: 20. Step 2: Calculate the number of students in Monica's second and third classes: 25 x 2 = 50. Step 3: Calculate the number of students in Monica's fourth class: 20/2 = 10. Step 4: Calculate the number of students in Monica's fifth and sixth classes: 28 x 2 = 56. Step 5: Add up all the students: 20 + 50 + 10 + 56 = 136. Answer: Monica sees 136 students each day. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Jack is 100000 feet and is not relevant to the calculation process. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, we need to calculate the number of students in each of Monica's classes. The first class has 20 students, the second and third classes have 25 students, the fourth class has 10 students, and the fifth and sixth classes have 28 students. This means that Monica sees a total of 118 students each day.   The condition \"She has 6 classes per day\" is relevant to the calculation process because it tells us how many classes Monica has and therefore how many students she sees each day.\nFirst, we need to calculate the number of students in Monica's fourth class. Since it has half as many as her first class, then the number of students in the fourth class is 10 (20 divided by 2).  Now, we can calculate the total number of students Monica sees each day. This is done by adding up the number of students in each class: 20 + 25 + 25 + 10 + 28 + 28 = 136.  Therefore, Monica sees a total of 136 students each day.  The condition \"The first class has 20 students\" is relevant to the calculation process because it is necessary to know the number of students in the first class in order to calculate the number of students in the fourth class. Without this information, we would not be able to calculate the total number of students Monica sees each day.\n1. Monica has 6 classes per day.  2. The first class has 20 students.  3. The second and third classes have 25 students each. 4. Her fourth class has half as many as her first class, so 10 students. 5. Her fifth and sixth classes have 28 students each.  Therefore, Monica sees a total of 118 students every day.  The condition \"The second and third classes have 25 students\" is relevant to the calculation process because it tells us the number of students in those two classes.\nStep 1: Calculate the number of students in Monica's first class: 20  Step 2: Calculate the number of students in Monica's second and third classes: 25 x 2 = 50  Step 3: Calculate the number of students in Monica's fourth class: 20/2 = 10  Step 4: Calculate the number of students in Monica's fifth and sixth classes: 28 x 2 = 56  Step 5: Add up all the students: 20 + 50 + 10 + 56 = 136  Answer: Monica sees 136 students each day.   The condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process, since it provided the number of students in Monica's fifth and sixth classes. Without this information, we would not know how many students Monica sees each day.\nFirst, we need to calculate the number of students that Monica sees each day. This has nothing to do with the height of Jack.  So, Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 116 students each day.  The condition \"The height of Jack is 100000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 100000 feet.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.006923420820385218]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. The height of Mary is 1000 feet. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Carla put 79 apples in her backpack. Step 2: Unfortunately, Buffy stole some apples from Carla. Step 3: 26 apples fell out of a hole on the bottom. Step 4: Therefore, the number of apples that Buffy stole from Carla is 79 - 26 = 53 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of apples that Carla had left after the apples fell out of the hole. The height of Mary is 1000 feet is not relevant to the calculation process. Step 6: Calculate the number of apples that Buffy stole from Carla. At lunchtime, Carla only had 8 apples remaining. We can subtract 8 apples from 53 apples to get 45 apples. Therefore, Buffy stole 45 apples from Carla.  Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, Carla put 79 apples in her backpack.  Second, Buffy stole some apples from Carla.  Third, 26 apples fell out of a hole on the bottom.  Therefore, the number of apples that Buffy stole from Carla is 79 - 26 = 53 apples.  The height of Mary is not relevant to the calculation process.\nCarla put 79 apples in her backpack. However, unfortunately, 26 apples fell out of a hole on the bottom. So, Carla only had 53 apples left in her backpack before Buffy stole some.   Now, at lunchtime, Carla only had 8 apples remaining. We can subtract 8 apples from 53 apples to get 45 apples. Therefore, Buffy stole 45 apples from Carla.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process of problem \"How many apples did Buffy steal from Carla?\". We need to subtract 26 apples from the 79 apples Carla initially had to get the number of apples Carla had left after the apples fell out of the hole.\nFirst, we need to know how many apples Carla had in her backpack before Buffy stole them. This is given to us in the question: 79 apples.  Now, we need to determine how many apples were left after Buffy stole them and the apples fell out of the hole. This is also given to us in the question: 8 apples.  Now, we can calculate how many apples Buffy stole from Carla. To do this, we subtract the number of apples Carla had before (79) from the number of apples Carla had after (8). This gives us the answer: 71 apples.  The height of Mary is not relevant to the calculation process of this problem as it does not directly impact the number of apples stolen from Carla.\nCarla put 79 apples in her backpack. Buffy stole some of the apples. 26 apples fell out of a hole on the bottom.  So, 79 - 26 = 53 apples are left. Buffy stole 53 - 8 = 45 apples from Carla.  The height of Mary is 1000 feet is not relevant to the calculation process of the problem.", "equation": "The height of Mary is 1000 feet.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.1905689537525177]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The shoe size of Emma is 10000. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob has to buy 20 rose bushes, so the expense for the rose bushes is $150 x 20 = $3000. Step 2: Calculate the cost of the gardener. He needs to pay a gardener, so the expense for the gardener is $30 x 5 x 4 = $600. Step 3: Calculate the cost of the soil. He needs to buy soil, so the expense for the soil is $5 x 100 = $500. Step 4: Calculate the total cost. The total expense for the entire gardening project is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process because it is used to determine the cost of the rose bushes. Step 6: Determine if the other condition is relevant to the calculation process. No, the shoe size of Emma is not relevant to the calculation process. Therefore, the total cost of the entire gardening project is $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, Bob has to buy 20 rose bushes, so the expense for the rose bushes is $150 x 20 = $3000. Secondly, he needs to pay a gardener, so the expense for the gardener is $30 x 5 x 4 = $600. Finally, he needs to buy soil, so the expense for the soil is $5 x 100 = $500. So the total expense for the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of this problem, as it explains why Bob has to buy 20 rose bushes. Without this condition, it is not clear why Bob needs to buy 20 rose bushes. The shoe size of Emma has nothing to do with this problem.\nReplanting 20 rose bushes will cost $150 x 20 = $3,000. The gardener will cost $30 x 5 x 4 = $600. And the soil will cost $5 x 100 = $500. So the entire project will cost $3,000 + $600 + $500 = $4,100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process because it is used to determine the cost of the rose bushes.\nFirst, there are the rose bushes. There are 20 of them and each costs $150, so that is a total of $3000. Then there is the gardener. He gets paid $30 an hour and works 5 hours a day for 4 days, so that is a total of $600. Lastly, there is the soil. There is 100 cubic feet of soil, and it costs $5 per cubic foot, so that is a total of $500.   The total cost of the entire gardening project is $4000. The shoe size of Emma is not relevant to the calculation process.\nThe cost of the rose bushes is the first expense. 20 rose bushes x $150 = $3000. The cost of the gardener is the second expense. 4 days x 5 hours x $30 = $600. The cost of the soil is the third expense. 100 cubic feet x $5 = $500.  The total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition about the cost of the soil is relevant to the calculation process of the problem.\nThe cost of the rose bushes is $150 x 20 = $3000 The cost of the gardener is $30 x 5 x 4 = $600 The cost of the soil is $5 x 100 = $500  Therefore, the total cost of the gardening project is $3000 + $600 + $500 = $4100.  The shoe size of Emma is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 10000.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.081037238240242]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The height of Tom is 20000 feet. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth picked 6 baskets and each basket holds 50 strawberries. That means Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries her friends picked. Lilibeth's three friends each picked the same amount as her, so they picked 300 strawberries each. That means they picked 3 x 300 = 900 strawberries. Step 3: Calculate the total number of strawberries picked. Lilibeth and her friends picked 300 + 900 = 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by each person. The height of Tom is 20000 feet and is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth has six baskets with 50 strawberries in each, so she has picked 6 x 50 = 300 strawberries. If three of her friends pick the same amount as her, then they will also pick 300 strawberries in total. Therefore, Lilibeth and her friends have picked 300 + 300 = 600 strawberries in total.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of the problem, as it states how many strawberries Lilibeth has picked and how many her friends will pick if they pick the same amount as her.\nLilibeth fills 6 baskets where each basket holds 50 strawberries. This means that Lilibeth picks 300 strawberries (6 x 50).  If three of Lilibeth's friends pick the same amount as her, then they will pick 300 strawberries each. This means that Lilibeth and her friends pick in all (300 + 300 + 300 + 300) = 1200 strawberries.  The height of Tom is 20000 feet. This condition is not relevant to the calculation process as it does not affect the amount of strawberries picked by Lilibeth and her friends.", "equation": "The height of Tom is 20000 feet.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, -0.05521336570382118]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. The height of Jack is 10000 feet. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies. Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition about the height of Jack does not provide any information that would help us calculate the total number of pennies thrown into the fountain. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Gretchen threw half as many pennies as Rachelle. So Rachelle threw 180 pennies and Gretchen threw 90.   Rocky threw in one-third as many pennies as Gretchen. So Rocky threw in 30 pennies.   Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 180 + 90 + 30 = 300.   The condition \"Rachelle threw 180 pennies into the fountain\" is relevant to the calculation process of the problem because it is used to calculate the number of pennies thrown in by Gretchen and Rocky. Without the condition, it would not be possible to accurately calculate the total number of pennies thrown into the fountain.\nRachelle threw 180 pennies.  Gretchen threw half as many pennies as Rachelle, so Gretchen threw 90 pennies.  Rocky threw one-third as many pennies as Gretchen, so Rocky threw 30 pennies.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.   The condition \"The height of Jack is 10000 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Jack is 10000 feet.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.022038839757442474]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Mary bought 5000 tomatoes from the grocery store. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets of cards Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. This means he gave away a total of 15 sets of cards. Step 2: Calculate the number of cards Jim gave away. Assuming 1 set has 13 cards, this means Jim gave away a total of 195 trading cards. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Mary's purchase of 5000 tomatoes from the grocery store does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. This condition is relevant to the calculation process since it is the starting point for how many cards Jim has to give away. Jim gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This condition is also relevant to the calculation process since it tells us how many sets of cards Jim is giving away. Assuming 1 set has 13 trading cards, we can calculate how many cards Jim gave away.  8 sets of cards x 13 trading cards per set = 104 cards 5 sets of cards x 13 trading cards per set = 65 cards 2 sets of cards x 13 trading cards per set = 26 cards  Total = 195 cards  Therefore, Jim gave away 195 trading cards. The condition \"Mary bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process since it does not provide any information about the trading cards.\nJim had 365 trading cards.  He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, Jim gave away (8*13) + (5*13) + (2*13) = 139 cards.   The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process, since it is part of the equation used to calculate the total number of cards given away.\nJim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means he gave away a total of 15 sets of cards.  Assuming 1 set has 13 cards, this means Jim gave away a total of 195 trading cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it is used to determine the total number of sets Jim gave away. Mary's purchase of 5000 tomatoes is not relevant to the problem.\nJim had 365 trading cards, and he gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means he gave away 8*13 + 5*13 + 2*13 = 145 cards. The condition \"and 2 sets of cards to his friend\" is relevant to the calculation process, as it has been included in the calculation above. Mary buying 5000 tomatoes from the grocery store is not relevant to the calculation process.\nJim had 365 trading cards, so we can first calculate how many sets of cards he had:  365 trading cards / 13 cards per set = 28 sets  Jim gave 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend, so he gave away 15 sets of cards.  15 sets of cards * 13 cards per set = 195 cards  The condition \"Mary bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process because it does not affect the answer.", "equation": "Mary bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.1555042266845703]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Jack bought 1000 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers.  Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, she rode 50 kilometers.  Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Step 5: Calculate the total number of kilometers Natalie rode. The total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves Natalie and the number of kilometers she rode each day. The fact that Jack bought 1000 tomatoes from the grocery store does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "Monday: 40 kilometers Tuesday: 50 kilometers Wednesday: 50% fewer kilometers than Tuesday (50 x 0.50 = 25 kilometers) Thursday: The sum of Monday and Wednesday (40 + 25 = 65 kilometers)  Total: 40 + 50 + 25 + 65 = 180 kilometers  Yes, the condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" because it is necessary to know the number of kilometers that Natalie rode on Monday in order to calculate the total number of kilometers she rode.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% fewer than Tuesday) Thursday: 65 kilometers (the sum of Monday and Wednesday)  Total: 180 kilometers  Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, because it is used to calculate the number of kilometers ridden on Wednesday. Without it, we would not know how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which would be 25 kilometers (50 kilometers x 50% = 25 kilometers). On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which would be 65 kilometers (40 kilometers + 25 kilometers = 65 kilometers).   So, in total, Natalia rode 180 kilometers (40 + 50 + 25 + 65 = 180 kilometers).  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process because it is used to determine how many kilometers Natalia rode on Wednesday. Without that condition, it would not be possible to calculate the total number of kilometers Natalia rode.\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer than Tuesday, which is 25 km Thursday: 40 + 25 = 65 km  Total: 40 + 50 + 25 + 65 = 180 km  The condition \"Jack bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Jack bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.11609774827957153]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Emma has read 2000 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished 4 times the number Martha did minus 2, so Jenna has finished 4 x 2 - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished 6/2 = 3 problems. Step 4: Calculate the total number of problems finished. Now we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. This totals 11 problems. Step 5: Calculate the number of problems no one has finished. There are 20 problems in total, and 11 have been finished by Martha, Jenna, and Mark. That means there are 20 - 11 = 9 problems that no one has finished. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems finished by each person. The fact that Emma has read 2000 books in the past year does not affect the calculation process. Therefore, there are 9 problems that no one has finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2. This means she has finished 8 (4 x 2 - 2) problems. Mark has finished half the number Jenna did. This means he has finished 4 (8 / 2) problems.  Therefore, the total number of problems that have been finished by Angela's friends is 14 (2 + 8 + 4).  The condition \"Out of 20 problems,\" is relevant to the calculation process of the problem since it tells us that the total number of problems is 20.  Therefore, the answer to the question is 6 (20 - 14).\nMartha has finished 2 problems, so Jenna has finished 8 - 2 = 6 problems. Mark has finished half of Jenna's number of problems, so he has finished 3. Therefore, the total number of problems that have been finished by the three friends is 2 + 6 + 3 = 11.   The condition \"Emma has read 2000 books in the past year\" is not relevant to the calculation process of the problem, as it does not affect the number of problems that have been finished by the three friends.   Therefore, the answer is 20 - 11 = 9. There are 9 problems that have no one but Angela finished.\nFirst, we need to figure out how many problems Martha, Jenna, and Mark have finished. Martha has finished 2 problems, so Jenna has finished 8 (4 times 2 minus 2) and Mark has finished 4 (half of 8).  Next, we need to subtract the number of problems finished by Martha, Jenna, and Mark from the total number of problems (20). That leaves us with 20 - 2 - 8 - 4 = 6 problems that no one but Angela has finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to this calculation, as it tells us how many problems Jenna has finished. Without it, we would not be able to determine how many problems Mark has finished, or how many problems remain that no one but Angela has finished.\nMartha has finished 2, Jenna has finished 4 times the number Martha did minus 2, and Mark has finished half the number Jenna did.  Martha: 2 Jenna: (4 x 2) - 2 = 6 Mark: (6 / 2) = 3  So, there have been 11 problems solved by the friends, leaving 9 problems that have not been solved. Emma's reading has no relevance to this problem, so the answer is that there are 9 problems that have not been solved by anyone but Angela.", "equation": "Emma has read 2000 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.1473173052072525]}
{"original_question": "The average number of fruits per basket in five baskets is 25. The shoe size of Jack is 5000. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in all five baskets. The average number of fruits per basket is 25, so the total number of fruits in all five baskets is 25 x 5 = 125. Step 2: Calculate the total number of fruits in baskets A, B, C and D. Basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, and D has 25 pears. This totals 15 + 30 + 20 + 25 = 90 fruits. Step 3: Calculate the number of bananas in basket E. We know that the total number of fruits in all five baskets is 125, and the total number of fruits in baskets A, B, C and D is 90. Therefore, the number of bananas in basket E is 125 - 90 = 35. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The average number of fruits per basket in five baskets does not affect the calculation process. Therefore, there are 35 bananas in basket E.", "numerical_answer": 35, "gold_answer": "35", "instructions": "The given condition is irrelevant to the calculation process of the problem because it does not provide any information about the number of bananas in basket E. To calculate the number of bananas in basket E, we need to subtract the total number of fruits in baskets A, B, C and D from the total number of fruits in all five baskets.   Total number of fruits in all five baskets = 25 x 5 = 125 Total number of fruits in baskets A, B, C and D = 15 + 30 + 20 + 25 = 90  Number of bananas in basket E = 125 - 90 = 35\nThe first part of the question states that the average number of fruits per basket in five baskets is 25. This is not relevant to the calculation process.   The second part of the question states that the shoe size of Jack is 5000. This is also not relevant to the calculation process.   The third part of the question states that basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas. In order to calculate how many bananas are in basket E, we need to calculate the total number of fruits across all five baskets.   15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits   The average number of fruits per basket is 25, therefore the total number of fruits across all five baskets is 125.   Since we know that there are 90 fruits across the first four baskets, the remaining 35 fruits must be in basket E. Therefore, basket E contains 35 bananas.   The shoe size of Jack is 5000, so this condition is not relevant to the calculation process.", "equation": "The shoe size of Jack is 5000.", "condition_question_similarity": [0.6844154596328735, 0.08571115881204605]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Jack has read 5000 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Jack has read 5000 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets as Jude, which is 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, which is 24 tickets.   Therefore, the total number of tickets sold is 16 + 32 + 24 = 72 tickets.   The remaining 28 tickets need to be sold to reach the total of 100 tickets.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process because it provides information about the number of tickets Andrea and Sandra sold.\nAndrea sold twice as many tickets as Jude, so she sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so she sold 24 tickets.  Therefore, the total number of tickets sold so far is 32 + 16 + 24 = 72.  Therefore, the number of tickets left to be sold is 100 - 72 = 28.  The condition \"Jack has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 5000 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2153307944536209]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The hat size of Ada is 1000. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store.  Step 2: Calculate the number of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 7 + 2 = 9 pairs of shoes at the second store.  Step 3: Calculate the number of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 2 x (7 + 9) = 32 pairs of shoes at the fourth store.  Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, and 32 pairs of shoes at the fourth store. That makes a total of 7 + 9 + 32 = 48 pairs of shoes.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of shoes Helga tried on at", "numerical_answer": 48, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes, and at the second store, she tried on 2 more pairs than at the first store, which makes 9 pairs. Then, she did not try on any shoes at the third store. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, which is 18 pairs. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 9 + 0 + 18 = 27 pairs of shoes.   The condition \"At the first store, she tried on 7 pairs of shoes.\" is relevant to the calculation process since it is included in the total number of pairs of shoes Helga tried on before buying her new shoes.\nAt the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs. At the third store, she did not try on any shoes, so the total is still 9 pairs. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs. The total number of pairs of shoes Helga tried on before buying her new shoes is therefore 27.  The condition \"The hat size of Ada is 1000\" is not relevant to the calculation process of this problem.", "equation": "The hat size of Ada is 1000.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.2288973033428192]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Emma bought 2000 tomatoes from the grocery store. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had before anything happened. Carla had 79 apples before anything happened. Step 2: Calculate the number of apples that fell out of a hole on the bottom. 26 apples fell out of a hole on the bottom. Step 3: Calculate the number of apples Carla had at lunchtime. Carla had 8 apples remaining at lunchtime. Step 4: Calculate the total number of apples that were lost. The total number of apples that were lost is 26 + the number of apples stolen by Buffy. Step 5: Calculate the number of apples stolen by Buffy. We know that Carla only had 8 apples remaining at lunchtime, so we can use this information to figure out how many apples Buffy stole. We can set up an equation: 26 + number of apples stolen by Buffy = 79 - 8. Solving this equation, we get that the number of apples stolen by Buffy is 45. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of apples Carla had before the bus ride. The information about the 2000 tomatoes has nothing to do", "numerical_answer": 45, "gold_answer": "45", "instructions": "We know that before the bus ride, Carla had 79 apples in her backpack. After the bus ride, she only had 8 apples remaining. So, the difference between 79 apples and 8 apples is how many apples were taken away. Therefore, Buffy stole 71 apples from Carla.  The condition of \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process because it establishes the number of apples that Carla had before the bus ride. Without this information, we wouldn't be able to calculate the number of apples that Buffy stole from Carla.\nCarla originally had 79 apples in her backpack. 26 apples fell out of a hole on the bottom. At lunchtime, Carla only had 8 apples remaining.  Therefore, Buffy stole (79 apples - 26 apples - 8 apples) = 45 apples from Carla.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom\" is relevant to the calculation process, as it tells us how many apples Carla lost before Buffy stole them. Without this information, it would not be possible to determine how many apples Buffy stole from Carla.\nCarla put 79 apples in her backpack in the morning. Then, Buffy stole some of Carla's apples. After that, 26 apples fell out of a hole on the bottom. So, the total number of apples that were lost is 26 + the number of apples stolen by Buffy.   We know that Carla only had 8 apples remaining at lunchtime, so we can use this information to figure out how many apples Buffy stole.   We can set up an equation:  26 + number of apples stolen by Buffy = 79 - 8   Solving this equation, we get that the number of apples stolen by Buffy is 45.   The condition \"So at lunchtime, Carla only had 8 apples remaining.\" is relevant to the calculation process, as it helps us to figure out how many apples Buffy stole.   The information about the 2000 tomatoes has nothing to do with the question, so it is not relevant.\nCarla had 79 apples before anything happened.  26 apples fell out of a hole on the bottom.  So Carla only has 8 apples remaining.   Therefore, Buffy stole 79 - 26 - 8 = 45 apples from Carla.   The condition that \"Emma bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.1907849758863449]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Jack has read 2000 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the amount of fudge Tomas ate. Tomas ate 1.5 pounds of chocolate fudge which is equal to 24 ounces. Step 2: Calculate the amount of fudge Katya ate. Katya ate half a pound of peanut butter fudge which is equal to 8 ounces. Step 3: Calculate the amount of fudge Boris ate. Boris ate 2 pounds of fudge which is equal to 32 ounces. Step 4: Calculate the total amount of fudge the three of them ate. The total amount of fudge the three of them ate is 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge the three of them ate. The fact that Jack has read 2000 books in the past year does not affect the calculation process. Therefore, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "1.5 pounds of chocolate fudge is equal to 24 ounces.  Half a pound of peanut butter fudge is equal to 8 ounces.  2 pounds of fudge is equal to 32 ounces.   Therefore, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.   The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process of the problem as it is used to calculate the amount of fudge that Tomas ate.\nFirst, we need to convert the pounds of fudge into ounces. We know that one pound is equal to 16 ounces. Therefore, Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces. The total amount of ounces of fudge that Tomas, Katya and Boris ate is 64 ounces.  The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process of this problem since it provides us with the necessary information to convert the pounds of fudge into ounces.\nTomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces.  Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.  Boris ate 2 pounds of fudge, which is equal to 32 ounces.  Therefore, the total amount of fudge eaten by Tomas, Katya and Boris in total is 64 ounces.  The condition \"Jack has read 2000 books in the past year\" is not relevant to the calculation process of the problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\"", "equation": "Jack has read 2000 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.13284645974636078]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The shoe size of Mary is 2000. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts sent on Monday. Sydney sent 5 texts each to Allison and Brittney, which is a total of 10 texts.  Step 2: Calculate the number of texts sent on Tuesday. Sydney sent 15 texts each to both of them, which is a total of 30 texts.  Step 3: Calculate the total number of texts sent on both days. Sydney sent 20 texts each to Allison and Brittney on both days, which is a total of 40 texts.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts sent on each day. The shoe size of Mary is 2000 and is not relevant to the calculation process of this problem.  In total, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney.\" is relevant to the calculation process, because it tells us that Sydney sent 5 texts on Monday. So, we can calculate the total number of texts that Sydney sent to Allison and Brittney on both days as follows:  Monday: 5 texts x 2 people = 10 texts Tuesday: 15 texts x 2 people = 30 texts  Total: 10 + 30 = 40 texts\nOn Monday, Sydney sent 5 texts to each of Allison and Brittney, which is a total of 10 texts. On Tuesday, she sends 15 texts to each of them, which is a total of 30 texts. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 40.  The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process of the problem because it provides the information about the number of texts Sydney sent to each of the two people on Tuesday. Without this information, we would not have been able to calculate the total number of texts that Sydney sent to Allison and Brittney on both days.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. On Tuesday, she sent 15 texts each to both of them. So, in total, Sydney sent 20 texts each to Allison and Brittney on both days.  The condition \"The shoe size of Mary is 2000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mary is 2000.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.13302238285541534]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The shoe size of Emma is 1000. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards Jim gave away to his brother. Jim gave 8 sets of cards to his brother, and 1 set has 13 cards. That means Jim gave away 8 x 13 = 104 cards to his brother. Step 2: Calculate the number of cards Jim gave away to his sister. Jim gave 5 sets of cards to his sister, and 1 set has 13 cards. That means Jim gave away 5 x 13 = 65 cards to his sister. Step 3: Calculate the number of cards Jim gave away to his friend. Jim gave 2 sets of cards to his friend, and 1 set has 13 cards. That means Jim gave away 2 x 13 = 26 cards to his friend. Step 4: Calculate the total number of cards Jim gave away. Jim gave away 104 + 65 + 26 = 195 cards. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Emma does not affect the calculation process, so it can be ignored. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "The first step is to calculate how many cards Jim gave away. In order to do that, we need to know how many sets of cards he gave away. We are told that he gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. That means he gave away a total of 15 sets of cards. Now, we need to know how many cards are in each set. We are told that 1 set has 13 trading cards. Therefore, Jim gave away a total of 15 x 13 = 195 trading cards.   The condition \"Jim had 365 trading cards\" is not relevant to the calculation process of the problem, as it is not used to calculate how many cards Jim gave away.\nJim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  This means that Jim gave away a total of 8 x 13 + 5 x 13 + 2 x 13 = 173 trading cards.  The shoe size of Emma is 1000.  This condition is not relevant to the calculation process of the problem.\nJim had 365 trading cards.  He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 221 cards.   The shoe size of Emma is 1000. This condition is not relevant to the calculation process of the problem, so it can be ignored.   Therefore, Jim gave away 221 trading cards.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Since each set has 13 trading cards, we can calculate how many cards Jim gave away in total.   Jim gave away 8 sets x 13 cards/set = 104 cards to his brother.  He gave away 5 sets x 13 cards/set = 65 cards to his sister.  He gave away 2 sets x 13 cards/set = 26 cards to his friend.   So the total number of cards Jim gave away is 104 + 65 + 26 = 195 cards.   The shoe size of Emma is not relevant to this problem.\nJim gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. We know that 1 set has 13 trading cards, so Jim gave away 8*13 + 5*13 + 2*13 = 157 cards. The shoe size of Emma is 1000, but this is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 1000.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, -0.06007890775799751]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The height of Ada is 10000 feet. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water (for both Violet and her dog) needed for one hour of hiking: 800 ml + 400 ml = 1200 ml   Step 2: Calculate how many hours of hiking Violet and her dog can do with 4.8L of water: 4.8 L / 1200 ml = 4 hours   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for one hour of hiking and the amount of water Violet can carry. The fact that the height of Ada is 10000 feet does not affect the number of hours that Violet and her dog can spend hiking.   Therefore, Violet and her dog can spend 4 hours hiking with 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "1. Calculate the total amount of water (for both Violet and her dog) needed for one hour of hiking: 800 ml + 400 ml = 1200 ml  2. Calculate how many hours of hiking Violet and her dog can do with 4.8L of water: 4.8 L / 1200 ml = 4 hours  Thus, Violet and her dog can spend 4 hours hiking with 4.8 L of water.  The condition \"Violet needs 800 ml of water per hour hiked\" is not relevant to the calculation process of this problem, as the amount of water needed for one hour of hiking has already been calculated.\nFirst, we need to calculate how much water Violet needs for a single hour of hiking:  Violet needs 800 ml of water per hour hiked = 800 ml/hr  Dog needs 400 ml of water per hour hiked = 400 ml/hr  Total water needed for one hour = 800 ml + 400 ml = 1200 ml   Second, we need to calculate how many hours Violet and her dog can hike with 4.8 L of water:  4.8 L of water = 4800 ml   Number of hours Violet and her dog can hike for = 4800 ml / 1200 ml/hr = 4 hours   Therefore, Violet and her dog can hike for 4 hours with 4.8 L of water.   The condition that \"her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it is necessary to determine the total amount of water needed for one hour of hiking. Without this condition, the answer would be incorrect.\nWe know that Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. We also know that Violet can carry 4.8 L of water.   First, let's convert the volumes of water to the same units - litres. Violet needs 0.8 L of water per hour hiked and her dog needs 0.4 L of water per hour.   Now, we can calculate how many hours Violet and her dog can spend hiking based on the amount of water Violet can carry. 4.8 L divided by 1.2 L (0.8 L + 0.4 L) per hour equals 4 hours.   Therefore, Violet and her dog can spend 4 hours hiking.   The height of Ada is 10000 feet is not relevant to the calculation process of the problem.", "equation": "The height of Ada is 10000 feet.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.10796846449375153]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Mary has read 5000 books in the past year. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had in the beginning. Dante evenly shared the balloons among his 5 friends, so each friend originally had 50 balloons.  Step 2: Calculate the number of balloons each friend has now. Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons (50 - 11 = 39).  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many balloons Dante had to share among his friends in the first place. The condition about Mary reading 5000 books in the past year is not relevant to the calculation process.  Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the balloons among his 5 friends. That means each friend received 50 balloons.   Second, Dante changed his mind and asked each of his friends to give him 11 balloons. That means each friend now has 39 balloons (50 - 11 = 39).   So, the answer is that each friend has 39 balloons.  The condition \"There were 250 balloons in one package.\" is relevant to the calculation process of the problem because it tells us how many balloons Dante had to share among his friends in the first place. Without that condition, we wouldn't know how many balloons each friend had in the beginning.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend has 50 balloons.  Next, Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39).  Therefore, each friend has 39 balloons. The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process because it tells us how many balloons each friend originally had (50). Without this information, we would not know how many balloons each friend would have now (39).\nFirst, Dante had 250 balloons and shared them evenly among his 5 friends, so each friend originally had 50 balloons.  After Dante changed his mind and asked each of his friends to give him 11 balloons, each friend now has 39 balloons.  The condition of Dante changing his mind is relevant to the calculation process because it changed the number of balloons each friend had.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons, so each friend has 39 balloons now.   The condition \"Mary has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 5000 books in the past year.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.11259330809116364]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Tom bought 1000 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster.  Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult.  Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel.  Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The purchase of 1000 tomatoes from the grocery store is not relevant to", "numerical_answer": 21, "gold_answer": "21", "instructions": "The condition is relevant to the calculation process because Turner needs to ride the rollercoaster 3 times and the Catapult 2 times. So, the number of tickets Turner needs is 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel. Therefore, Turner needs a total of 6 tickets. The condition is relevant because it states how many times Turner wants to ride each ride.  The number of tomatoes bought from the grocery store is not relevant to the calculation process of the problem.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel, so the total number of tickets Turner needs is 6. The condition about the tickets cost is relevant to the calculation process because it helps us determine how many tickets Turner needs to ride the rollercoaster, the Catapult and the Ferris wheel. Without this information, it would not be possible to answer the question.\nTurner needs to ride the rollercoaster 3 times, so he needs 12 tickets. He needs to ride the Catapult 2 times, so he needs 8 tickets. He needs to ride the Ferris wheel once, so he needs 1 ticket. So, in total Turner needs 21 tickets.  The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\" because it states how many tickets are needed to ride each ride. Without this information, we would not be able to determine the total number of tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. Therefore, Turner needs a total of 12 tickets.  The condition of \"Tom bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Tom bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.1735054850578308]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. The shoe size of Jack is 2000. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage that Dewei picked up. Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage picked up by Daliah, Dewei and Zane. The shoe size of Jack is not relevant to the calculation process. Therefore, the answer is that Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah.  Therefore, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei.  Therefore, Zane picked up 4 x 15.5 = 62 pounds of garbage.   The shoe size of Jack is 2000.  This is not relevant to the calculation process, so it can be ignored.  Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.\nDaliah picked up 17.5 pounds of garbage. So, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 62 pounds of garbage.  The shoe size of Jack is 2000. This condition is not relevant to the calculation process of this problem.  Therefore, the answer is that Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage. The shoe size of Jack is not relevant to the calculation process.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  The shoe size of Jack is 2000. This condition is not relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" and is not necessary for the calculation.", "equation": "The shoe size of Jack is 2000.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.1698969304561615]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The height of Ada is 100 feet. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of rooms. There are 13 rooms for couples and 14 single rooms. This totals 27 rooms. Step 2: Calculate the number of people. Each room can accommodate either one person or two people. If every room is filled to maximum capacity, there will be 27 single people and 27 couples. This totals 54 people. Step 3: Calculate the amount of bubble bath needed. For each bath that is run, Isabelle needs 10ml of bubble bath. This means she needs 54 x 10ml of bubble bath, which is 540ml. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of rooms and the amount of bubble bath needed. The height of Ada is 100 feet and is not relevant to the calculation process. Therefore, Isabelle needs 540ml of bubble bath.", "numerical_answer": 540, "gold_answer": "400", "instructions": "First, we need to figure out the total number of guests that Isabelle needs to prepare baths for. Since there are 13 rooms for couples and 14 single rooms, the total number of guests is 27 (13*2 + 14 = 27). Therefore, Isabelle needs to prepare 27 bubble baths. Since Isabelle needs 10ml of bubble bath for each bath, she needs to prepare 270ml of bubble bath (27 * 10 = 270).  The condition \"There are 13 rooms for couples\" is relevant to the calculation process, as it helps to determine the total number of guests that Isabelle needs to prepare baths for.\nThe first step is to calculate how many people Isabelle is serving. There are 13 rooms for couples and 14 single rooms, so 13 + 14 = 27 people.  The second step is to calculate how much bubble bath Isabelle needs for each bath. If Isabelle runs a bubble bath for each customer who enters the hotel, she needs 10ml of bubble bath per person. So, for 27 people, she needs 27 x 10ml = 270ml of bubble bath.  The third step is to convert the amount of bubble bath from millilitres to litres. 1 litre is equal to 1000ml, so 270ml is equal to 0.27 litres.  Therefore, Isabelle needs 0.27 litres, or 270ml of bubble bath, if every room is filled to maximum capacity. The condition \"and 14 single rooms.\" is relevant to the calculation process, as it gives the total number of people that Isabelle needs to serve.\nFirst, we need to know how many people can stay in each room. For couples, 13 rooms can accommodate 26 people. For single rooms, 14 rooms can accommodate 14 people. This means that a total of 40 people can stay in the hotel.  Second, we need to know how much bubble bath is needed for each bath. For this, we can use the given condition: For each bath that is run, Isabelle needs 10ml of bubble bath.  Third, we need to calculate the total amount of bubble bath needed. We can do this by multiplying the total number of people by the amount of bubble bath needed per bath.  So, the total amount of bubble bath needed for all the rooms filled to maximum capacity is 40 x 10ml = 400ml.\nStep 1: Calculate the total number of guests.  13 couples = 26 people  14 single rooms = 14 people  Total guests = 40 people   Step 2: Calculate the amount of bubble bath needed  For each bath, Isabelle needs 10ml of bubble bath  Total bubble bath needed = 40 x 10ml = 400ml   Therefore, Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity.   The condition \"The height of Ada is 100 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 100 feet.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.12546202540397644]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The shoe size of Emma is 20000. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money Jane has. We know the total amount of money is $76, and that Jean has three times as much as Jane. Therefore, Jane has $76 / 4 = $19.  Step 2: Calculate how much money Jean has. Since Jean has three times as much money as Jane, Jean has 3($19) = $57.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The shoe size of Emma is 20000 and is not relevant to the calculation process. Therefore, Jean has $57 and Jane has $19.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to find the amount of money Jane has. We know the total amount of money is $76, and that Jean has three times as much as Jane. Therefore, Jane has $76 / 4 = $19.   Now that we know how much Jane has, we can calculate how much Jean has. Since Jean has three times as much money as Jane, Jean has 3($19) = $57.   Therefore, Jean has $57 and Jane has $19. The shoe size of Emma is not relevant to the calculation process of the problem \"How much money does Jean have?\"\nJean has three times as much money as Jane. That means that for every dollar Jane has, Jean has three.  They have a combined total of $76. That means that the total amount of money they have together is $76.   To find out how much money Jean has, we can use the following equation:   Jean's Money = (Jane's Money) x 3   Substituting the combined total of $76 for (Jane's Money), we get:   Jean's Money = $76 x 3   Therefore, Jean has $228.   The shoe size of Emma is 20000. This is not relevant to the calculation process of the problem, so the answer does not change.", "equation": "The shoe size of Emma is 20000.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.011624937877058983]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Tom bought 1000 tomatoes from the grocery store. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages Juwella read two nights ago. Juwella read twice that many pages, so she read 30 pages. Step 3: Calculate the number of pages Juwella read last night. She read 5 pages more than the previous night, so she read 35 pages. Step 4: Calculate the total number of pages Juwella has read. She has read 15 + 30 + 35 = 80 pages. Step 5: Calculate the number of pages Juwella will read tonight. Since the book has 100 pages, she will read the remaining 20 pages tonight. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition \"Three nights ago, she read 15 pages\" is relevant to the calculation process, as it provides the starting point for the calculation. The condition about Tom buying 1000 tomatoes is not relevant to the calculation process. Therefore, Juwella will read the remaining 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, so she read 30 pages. Last night she read 5 pages more than the previous night, so she read 35 pages.  So, she has read 15 + 30 + 35 = 80 pages.  Since the book has 100 pages, she will read the remaining 20 pages tonight.  The condition \"Three nights ago, she read 15 pages\" is relevant to the calculation process, as it provides the starting point for the calculation.\n3 nights ago, Juwella read 15 pages  2 nights ago, she read twice that many which is 30 pages  Last night she read 5 pages more than the previous night, so she read 35 pages   So, if the book has 100 pages, she will read the remaining 65 pages tonight.   The condition that \"Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night\" is relevant to the calculation process of the problem, since it is used to determine how many pages she read on each night.\n15 pages three nights ago,  2 x 15 = 30 pages two nights ago, 30 + 5 = 35 pages last night.  100 - 35 = 65 pages remaining in the book.   So Juwella will read 65 pages tonight.  The condition \"Tom bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Tom bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.035926852375268936]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The height of Jack is 2000 feet. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Jack is not relevant to the calculation process. Therefore, the number of problems that have no one but Angela finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 8. Mark has finished half the number Jenna did, which is 4.  So, in total, the friends have finished 14 problems.  The condition \"Out of 20 problems\" is relevant to the calculation process, because it means that there are still 6 problems left that no one but Angela has finished.\n1. Martha has finished 2 problems. 2. Jenna has finished (4 x 2) - 2 = 6 problems. 3. Mark has finished (6 / 2) = 3 problems.  So, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11. That means there are still 20 - 11 = 9 problems that have not been finished by anyone but Angela.   The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to calculate the number of problems that have been finished by Jenna and Mark.\nMartha has finished 2 problems, so Jenna has finished 8 - 2 = 6 problems, and Mark has finished 3 problems.   Therefore, Angela has finished 20 - (2 + 6 + 3) = 9 problems.   The condition \"Jenna has finished four times the number Martha did minus 2\" is not relevant to the calculation process of the problem, since it has already been accounted for in the calculation. The height of Jack is also irrelevant to the calculation process, since it has nothing to do with the number of problems that have been completed.   Therefore, the answer is 9 problems have no one but Angela finished.\nMartha: 2 problems Jenna: 4 times the number Martha did minus 2 = 4(2) - 2 = 6 Mark: Half the number Jenna did = 6/2 = 3  So, the total number of problems that have been finished by Martha, Jenna, and Mark is: 2 + 6 + 3 = 11  Therefore, the number of problems that have been finished by no one but Angela is 20 - 11 = 9.  The condition \"The height of Jack is 2000 feet.\" is not relevant to the calculation process of the problem.", "equation": "The height of Jack is 2000 feet.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.01197341363877058]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Ada has read 500 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Ada's reading of 500 books does not affect the calculation process. Therefore, the number of problems that have no one but Angela finished is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 times the number Martha did (2) minus 2, which is 6. Mark has finished half the number Jenna did (6) which is 3.  So, Martha has finished 2, Jenna has finished 6, and Mark has finished 3.  This means that there are 11 problems that have no one but Angela finished (20 - 2 - 6 - 3 = 11).  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process.\nMartha has finished 2 problems, which means there are 18 problems remaining. Jenna has finished (4 x 2) - 2 = 6 problems, which means there are 12 problems remaining. Mark has finished (6 / 2) = 3 problems, which means there are 9 problems remaining. Since none of the friends worked on any of the same problems, that means that Angela has finished the remaining 9 problems.   The condition that Martha has finished 2 problems is relevant to the calculation process, as it helps to determine how many problems are left for the other friends to finish.\nMartha finished 2, so Jenna finished 8 (four times 2, minus 2). Mark finished 4 (half of 8). Therefore, Angela has finished 14 out of 20 problems, and no one else has finished the remaining 6 problems. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it helps to determine how many problems Jenna finished. Ada's reading does not affect the calculation process.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, which is (2 x 4) - 2 = 6 problems. Mark has finished half the number Jenna did, which is 6/2 = 3 problems.   Therefore, Angela's friends have finished a total of 11 problems.   If Angela has finished 20 problems and none of the friends worked on the same problems, then there are 20 - 11 = 9 problems left that have no one but Angela finished.   The condition that \"Ada has read 500 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Ada has read 500 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.10677868872880936]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The height of Jack is 5000 feet. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate how many sets of cards Jim gave away. Answer: 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend = 15 sets Step 2: Calculate how many cards Jim gave away. Answer: 15 sets x 13 cards per set = 195 cards Step 3: Is the condition \"He gives 8 sets of cards to his brother,\" relevant to the calculation process of the problem? Answer: No, this condition is not relevant to the calculation process of the problem as it has already been accounted for in Step 1. Step 4: Is the condition \"The height of Jack is 5000 feet\" relevant to the calculation process of the problem? Answer: No, this condition is not relevant to the calculation process of the problem as it has nothing to do with the number of cards Jim gave away. Therefore, the answer to the question is that Jim gave away 15 sets of cards, and since 1 set has 13 trading cards, the total number of cards Jim gave away is 15 x 13 = 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards: Yes, this condition is relevant, as it tells us the total number of cards Jim had to start with.   He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend: Yes, this is also relevant, as it tells us how many sets of cards Jim gave away.   The height of Jack is 5000 feet: No, this condition is not relevant, as it has nothing to do with the number of cards Jim gave away.  Therefore, the answer to the question is that Jim gave away 8 + 5 + 2 = 15 sets of cards, and since 1 set has 13 trading cards, the total number of cards Jim gave away is 15 x 13 = 195 cards.\nStep 1: Calculate how many sets of cards Jim gave away. Answer: 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend = 15 sets  Step 2: Calculate how many cards Jim gave away. Answer: 15 sets x 13 cards per set = 195 cards  Step 3: Is the condition \"He gives 8 sets of cards to his brother,\" relevant to the calculation process of the problem? Answer: No, this condition is not relevant to the calculation process of the problem as it has already been accounted for in Step 1.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.   So the total number of cards Jim gave away is 104 + 65 + 26 = 195 cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process as it tells us how many sets of cards Jim gave to his sister, which we need to calculate how many cards he gave away.\nJim had 365 cards, and he gave away 8 sets of cards to his brother, and 5 sets of cards to his sister. That means he gave away a total of (8 x 13) + (5 x 13) = 117 cards. Therefore, he had 248 cards left. Then, he gave 2 sets of cards to his friend, which is (2 x 13) = 26 cards. So, Jim gave away a total of 143 cards.  The condition \"and 2 sets of cards to his friend\" is relevant to the calculation process since it states how many sets of cards Jim gave away to his friend. Without this information, we would not be able to accurately calculate the total number of cards Jim gave away.\nJim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. If 1 set has 13 trading cards, then 8 sets have 8*13 = 104 cards, 5 sets have 5*13 = 65 cards, and 2 sets have 2*13 = 26 cards. So, in total, Jim gave away 104 + 65 + 26 = 195 cards. The height of Jack is 5000 feet is not relevant to the calculation process of this problem.", "equation": "The height of Jack is 5000 feet.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.09042529761791229]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Mary bought 10000 tomatoes from the grocery store. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money that Jane has. We know that Jean has three times as much money as Jane, so if we say that Jane has x amount of money, Jean has 3x amount of money. Then, we can set up an equation: x + 3x = 76. Solving this equation, we get that Jane has $19.   Step 2: Calculate the amount of money that Jean has. Since Jean has three times as much money as Jane, Jean has $57.   Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the amount of money that Jean and Jane have combined. The information about Mary buying 10000 tomatoes from the grocery store is not relevant to the calculation process of the problem.   Therefore, the answer to the question \"How much money does Jean have?\" is $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane, which means that if we divide the total amount of money ($76) by 4, that will give us the amount of money that Jane has.  So, Jane has $19. Then, since Jean has three times as much money as Jane, Jean has $57.   Therefore, the answer to the question \"How much money does Jean have?\" is $57.   Yes, the condition \"They have a combined total of $76\" is relevant to the calculation process of the problem, since it is what we used to determine the amount of money that Jean has. The information about Mary buying 10000 tomatoes from the grocery store is not relevant to the calculation process of the problem.\nFirst, we need to calculate the total amount of money that Jane and Jean have combined. We know that Jean has three times as much money as Jane, so if we say that Jane has x amount of money, Jean has 3x amount of money. Then, we can set up an equation: x + 3x = 76 4x = 76 x = 19  Therefore, Jean has 3x = 3(19) = 57 dollars. The condition \"Mary bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Mary bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.017509425058960915]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Emma has read 2000 books in the past year. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works each week. From Monday to Thursday, he works 8 hours each day, for a total of 32 hours. On Friday, he only works from 8am to 11am, which is 3 hours. Therefore, the total number of hours the cobbler works in a week is 35 hours. Step 2: Calculate how many pairs of shoes he can mend in a week. Since he can mend 3 pairs of shoes in an hour, he can mend 3 x 35 = 105 pairs of shoes in a week. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the rate at which the cobbler can mend shoes, which is necessary to calculate the number of pairs of shoes the cobbler can mend in a week. The condition about Emma reading 2000 books in the past year is not relevant to the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "1. The cobbler can mend 3 pairs of shoes in an hour. 2. Monday - Thursday: 8 hours per day = 24 pairs of shoes per day 3. Friday: 3 hours = 9 pairs of shoes  Total: 24 + 24 + 24 + 24 + 9 = 105 pairs of shoes in a week  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour.\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\", because it is the basis of the calculation process. Without knowing the rate at which the cobbler can mend shoes, it would be impossible to calculate the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour, so in 8 hours he can mend 24 pairs of shoes. Since he works five days in a week, he can mend 24 x 5 = 120 pairs of shoes in a week. The condition \"the cobbler works for 8 hours each day\" is relevant to the calculation process of this problem, since the number of hours worked per day affects the total number of pairs of shoes the cobbler can mend in a week.\nFirst, we need to calculate the number of hours the cobbler works each week. From Monday to Thursday, he works 8 hours each day, for a total of 32 hours. On Friday, he only works from 8am to 11am, which is 3 hours. Therefore, the total number of hours the cobbler works in a week is 35 hours.   Next, we need to calculate how many pairs of shoes he can mend in a week. Since he can mend 3 pairs of shoes in an hour, he can mend 3 x 35 = 105 pairs of shoes in a week.   Therefore, the cobbler can mend 105 pairs of shoes in a week. The condition \"he only works from 8am to 11am\" is relevant to the calculation process because it affects the total number of hours the cobbler works in a week.\nThe cobbler can mend 3 pairs of shoes in an hour.  In 8 hours of work, he can mend 24 pairs of shoes.  In 4 days of 8 hours of work, he can mend 96 pairs of shoes.  In the remaining 3 hours of work on Friday, he can mend 9 pairs of shoes.   Therefore, the cobbler can mend a total of 105 pairs of shoes in a week.   The condition of Emma reading 2000 books in the past year is not relevant to the calculation process of the problem.", "equation": "Emma has read 2000 books in the past year.", "condition_question_similarity": [0.6957252025604248, 0.3066815137863159, 0.4278460443019867, 0.03875941038131714, 0.3008214235305786, -0.021447734907269478]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Jack has read 2000 books in the past year. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob has to buy 20 rose bushes, which cost $150 each. That means the total cost for the rose bushes is $150 x 20 = $3000. Step 2: Calculate the cost of the gardener. Bob has to pay the gardener $30 an hour for 5 hours per day for 4 days. That means the total cost for the gardener is $30 x 5 x 4 = $600. Step 3: Calculate the cost of the soil. Bob has to buy 100 cubic feet of soil, which costs $5 per cubic foot. That means the total cost for the soil is $5 x 100 = $500. Step 4: Calculate the total cost of the entire gardening project. The total cost of the entire gardening project is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition \"Each rose bush costs $150\" is necessary for calculating the cost of the rose bushes, which is an important part of the cost of the project. The fact that Jack has read 2000 books in the past year is not relevant to the calculation process", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, Bob has to buy the new rose bushes. This will cost $150 x 20 = $3000.  Next, Bob has to pay for the gardener's labor. This will cost $30/hour x 5 hours/day x 4 days = $600.  Finally, Bob has to buy the soil. This will cost $5/cubic foot x 100 cubic feet = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process because it explains why Bob needs to buy new rose bushes, which is an important part of the cost of the project.\nThe cost of the rose bushes is $150 x 20 = $3000 The cost of the gardener is $30 x 5 hours x 4 days = $600 The cost of the soil is $5 x 100 cubic feet = $500   So, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" as it is used to calculate the cost of the rose bushes.\nFirst, the rose bushes cost $150 each, so the total cost for 20 rose bushes is $3000.  Second, the gardener needs to be paid. We know from the condition that the gardener is paid $30 an hour, and works 5 hours a day for 4 days. So the total cost for the gardener is $600.  Third, the soil costs $5 per cubic foot, and Bob needs 100 cubic feet. The total cost for the soil is $500.  Finally, the total cost for the entire gardening project is $4000 ($3000 for the rose bushes + $600 for the gardener + $500 for the soil).  So, yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\".\nThe cost of the rose bushes is $150 x 20 = $3,000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.   The total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.   Yes, the condition \"The final expense is 100 cubic feet of soil sold for $5 per cubic foot.\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\". This is because the cost of the soil is used in the calculation to determine the total cost of the project.\nFirst, the rose bushes cost $150 each, so the total cost of the rose bushes is 20 x $150, or $3000.  Second, the gardener is being paid $30 per hour for 5 hours of work per day for 4 days, so the total cost for the gardener is 30 x 5 x 4, or $600.  Third, the soil is sold for $5 per cubic foot, and there is 100 cubic feet of soil being purchased, so the total cost for the soil is 100 x $5, or $500.  Adding all the costs together gives a total project cost of $3000 + $600 + $500 = $4100.   The condition that Jack has read 2000 books in the past year is not relevant to the calculation process of this problem.", "equation": "Jack has read 2000 books in the past year.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.07493986934423447]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Jack is 5000. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given to Anna. Uncle Jude gave twice as many cookies as he gave to Tim, so he gave 30 cookies to Anna. Step 2: Calculate the number of cookies that Uncle Jude put in the fridge. We know that Uncle Jude gave away 15 cookies to Tim, 23 cookies to Mike and 30 cookies to Anna, which totals 68 cookies. Subtracting this from the total number of cookies Uncle Jude baked (256) means he put 256 - 68 = 188 cookies in the fridge. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given away and the total number of cookies baked. The shoe size of Jack is 5000 and is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the remaining cookies to Anna. We can subtract the number of cookies given to Tim and Mike from the total number of cookies Uncle Jude baked (256) to get the number of cookies given to Anna:  256 - 15 - 23 = 218 We know that Uncle Jude gave twice as many cookies to Anna as he gave to Tim, so we can double the number of cookies given to Tim to get the number of cookies given to Anna:  2(15) = 30 We can then subtract the number of cookies given to Anna (30) from the total number of cookies Uncle Jude baked (256) to get the number of cookies he put in the fridge:  256 - 30 = 226 So, Uncle Jude put 226 cookies in the fridge. The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process because it tells us the total number of cookies Uncle Jude had to work with.\nFirst, Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That means he has given away 38 cookies in total.  Then, he gave twice as many cookies as he gave Tim to Anna. That means he gave Anna 30 cookies.  Therefore, Uncle Jude has now given away 68 cookies. So, he must have put the remaining 188 cookies in the fridge.   The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process because it tells us how many cookies he has given away, which is necessary in order to calculate how many cookies he has put in the fridge.\nFirst, we need to work out how many cookies Uncle Jude gave to Anna. He gave twice as many as he gave to Tim, so he gave 15 x 2 = 30 cookies to Anna.  Now, we need to work out how many cookies Uncle Jude put in the fridge. We know he gave out a total of 38 cookies to Tim, Mike and Anna, so we can subtract this from the total of 256 cookies that he baked. This means Uncle Jude put 256 - 38 = 218 cookies in the fridge.  The condition \"The shoe size of Jack is 5000\" is not relevant to the calculation process, as it does not provide any information needed to work out how many cookies Uncle Jude put in the fridge.", "equation": "The shoe size of Jack is 5000.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.2124570906162262]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Ada is 2000. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. Uncle Jude gave 15 cookies to Tim. Step 2: Calculate the number of cookies Uncle Jude gave to Mike. Uncle Jude gave 23 cookies to Mike. Step 3: Calculate the number of cookies left. 256 - (15 + 23) = 218 cookies left. Step 4: Calculate the number of cookies Uncle Jude gave to Anna. Uncle Jude gave twice as many cookies as he gave to Tim to Anna. That means he gave (2 x 15) = 30 cookies to Anna. Step 5: Calculate the number of cookies Uncle Jude kept in the fridge. Uncle Jude kept 218 - 30 = 188 cookies in the fridge. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies Uncle Jude had to begin with and the number of cookies he gave away. The shoe size of Ada does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, we need to figure out how many cookies Uncle Jude gave to Anna. He gave twice as many as he gave to Tim, so that would be 30 cookies.   Next, we need to figure out how many cookies are left after he gave away those cookies to Tim and Anna. We know he gave away 15 to Tim and 30 to Anna, so that leaves 256 - 15 - 30 = 211 cookies.   Finally, we need to figure out how many of those remaining 211 cookies Uncle Jude put in the fridge. We don't know, so this part of the problem is not answerable.   The condition \"Uncle Jude baked 256 cookies.\" is relevant to the calculation process because it tells us the total number of cookies that Uncle Jude had to start with. Without knowing that information, we wouldn't be able to figure out how many cookies he had left after giving away some to Tim and Anna.\nFirst, we need to figure out how many cookies Uncle Jude gave to Anna. Since he gave twice as many cookies as he gave to Tim, then he gave 30 cookies to Anna.  Next, we need to subtract the number of cookies Uncle Jude gave away (15 + 23 + 30) from the total number of cookies he baked (256). This leaves us with 188 cookies.  Finally, we can conclude that Uncle Jude put 188 cookies in the fridge.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process, since it helps us determine how many cookies Uncle Jude gave away in total.\nFirst, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, so that is 38 cookies.   He then gave twice as many cookies as he gave to Tim to Anna, which is 30 cookies (15 x 2 = 30).   This means that Uncle Jude put 38 + 30 = 68 cookies in the fridge.   The shoe size of Ada is not relevant to the calculation process.", "equation": "The shoe size of Ada is 2000.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.10699993371963501]}
{"original_question": "The average number of fruits per basket in five baskets is 25. The height of Mary is 5000 feet. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in all 5 baskets. There are 15 apples in basket A, 30 mangoes in basket B, 20 peaches in basket C, 25 pears in basket D and some bananas in basket E. This makes a total of 15 + 30 + 20 + 25 = 90 fruits in all 5 baskets. Step 2: Calculate the average number of fruits per basket. We are told that the average number of fruits per basket is 25. So, we need to divide the total number of fruits (90) by the number of baskets (5). This results in 90/5 = 18. Step 3: Calculate the number of bananas in basket E. Since we know that the total number of fruits in all 5 baskets is 90, and the number of fruits in the other 4 baskets is 15 + 30 + 20 + 25 = 90, the number of bananas in basket E must be 90 - 75 = 15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fruits in each basket. The height of Mary is 5000 feet and is not relevant to the calculation process. Therefore, there are 15 bananas in", "numerical_answer": 15, "gold_answer": "35", "instructions": "The average number of fruits per basket in five baskets is 25. This condition is not relevant to the calculation process of this problem, as it does not give any information about the number of fruits in a particular basket. The only relevant information is the number of fruits in each basket. Therefore, in order to calculate the number of bananas in basket E, we need to add together the number of fruits in all five baskets and then subtract the number of fruits in baskets A, B, C and D. In this case, we have 15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits. Therefore, the number of bananas in basket E is 25. The height of Mary is 5000 feet is not relevant to the calculation process, as it does not provide any information about the number of fruits in any of the baskets.\nThe statement about Mary's height is not relevant to the calculation process for this problem. The number of bananas in basket E can be calculated by subtracting the number of fruits in the other four baskets from the total number of fruits in five baskets, which is 25.  15 apples + 30 mangoes + 20 peaches + 25 pears = 90  25 total fruits - 90 fruits in other baskets = 10 bananas in basket E", "equation": "The height of Mary is 5000 feet.", "condition_question_similarity": [0.6844154596328735, 0.025631528347730637]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Ada has read 2000 books in the past year. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That means Kylie needs 10 x 20 + 2 x 20 = 200 + 40 = 240 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. That means Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. That means Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads used. Kylie needs 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each jewelry item. The fact that Ada has read 2000 books in the past year does not affect the calculation process. Therefore, Kylie uses", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means she uses a total of 12 necklaces. Each necklace needs 20 beads, so she uses a total of 240 beads for her necklaces.   Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Each bracelet needs 10 beads, so she uses a total of 50 beads for her bracelets. Each earring needs 5 beads, so she uses a total of 35 beads for her earrings.   Therefore, Kylie uses a total of 325 beads to make her jewelry.  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, since it affects the total number of necklaces Kylie makes. It is necessary to include this information in order to accurately calculate the total number of beads Kylie uses.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. So, she needs 10 x 20 (for one beaded necklace) + 2 x 20 (for one beaded necklace) = 220 beads for necklaces. Then, Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. So, she needs 5 x 10 (for one beaded bracelet) + 7 x 5 (for one beaded earring) = 85 beads for bracelets and earrings. In total, Kylie needs 220 + 85 = 305 beads to make her jewelry. The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, because Kylie needs 20 beads for one beaded necklace. Therefore, the condition is relevant to the calculation of the total number of beads Kylie needs to make her jewelry.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Therefore, Kylie uses (10 x 20 beads) + (2 x 20 beads) = 220 beads for necklaces.  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Therefore, Kylie uses (5 x 10 beads) + (7 x 5 beads) = 85 beads for bracelets and earrings.  Kylie uses a total of 220 + 85 = 305 beads to make her jewelry.  The condition \"Ada has read 2000 books in the past year\" is not relevant to the calculation process of this problem, and does not affect the answer.", "equation": "Ada has read 2000 books in the past year.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.13648024201393127]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Mary bought 10000 tomatoes from the grocery store. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out. Officer Hopps has given out 8 tickets a day for 15 days. So, he has given out 8 x 15 = 120 tickets.  Step 2: Calculate the number of tickets left to be given out. There were 200 tickets to be given out, and Officer Hopps has given out 120 tickets. So, he needs to give out 200 - 120 = 80 tickets.  Step 3: Calculate the number of days remaining. There are 31 days in May, and Officer Hopps has given out tickets for 15 days. So, he has 16 days left.  Step 4: Calculate the average number of tickets he needs to give out per day. Officer Hopps needs to give out 80 tickets in 16 days. So, he needs to average 80/16 = 5 tickets per day.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each day. The fact that Mary bought 10000 tomatoes from the grocery store does not affect the calculation process. Therefore, Officer Hopps needs to average 5 tickets per day", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. We know he averages 8 tickets a day, so 8 tickets x 15 days = 120 tickets.  Next, we need to calculate how many tickets Officer Hopps still has to give out to reach the required goal of 200 tickets. 200 tickets - 120 tickets = 80 tickets.   Finally, we need to calculate how many days Officer Hopps has left in the month of May to give out the remaining tickets. He has 31 days left in the month, so 80 tickets / 31 days = 2.58 tickets per day.   Therefore, Officer Hopps needs to average 2.58 tickets per day for the rest of the month to reach his required goal of 200 tickets.   The condition Officer Hopps has to give out 200 tickets in May is relevant to the calculation process of this problem because it is the goal he is working towards. Without this condition, we wouldn't know how many tickets Officer Hopps needs to give out in total and therefore would not be able to calculate how many tickets he needs to average each day to reach his goal.    The condition Mary bought 10000 tomatoes from the grocery store is not relevant to the calculation process of this problem because it does not provide any information that would help us answer the question.\nOfficer Hopps has 15 days to issue 8 tickets each day, which means he has issued 120 tickets in total (15 days x 8 tickets = 120 tickets). Since he needs to issue 200 tickets and he has already issued 120 tickets, he needs to issue 80 tickets over the rest of the month.   To figure out how many tickets he has to issue each day for the rest of the month, we need to divide 80 tickets by the number of days he has left in the month, which is 15 (15 days).  Therefore, he needs to average 5.3 tickets each day for the rest of the month to reach his required goal (80 tickets / 15 days = 5.3 tickets).  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, as it informs us how many tickets Officer Hopps has already issued.\nFirst, we need to figure out how many tickets Officer Hopps has to give out in the remaining 15 days of the month. Since he has already given out 120 tickets in the first 15 days (8 tickets per day x 15 days), he needs to give out 80 more tickets in the remaining 15 days.   Second, we need to figure out how many tickets Officer Hopps has to average each day for the remaining 15 days in order to reach his required goal. We can do this by dividing the remaining number of tickets (80) by the remaining number of days (15), which gives us an average of 5.33 tickets per day.   Therefore, Officer Hopps has to average 5.33 tickets per day for the remaining 15 days in order to reach his required goal of 200 tickets in May.   The condition provided that \"Mary bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Mary bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.028888551518321037]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Emma bought 5000 tomatoes from the grocery store. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. Uncle Jude gave 15 cookies to Tim. Step 2: Calculate the number of cookies Uncle Jude gave to Mike. Uncle Jude gave 23 cookies to Mike. Step 3: Calculate the number of cookies Uncle Jude gave to Anna. Since he gave twice as many cookies as he gave Tim to Anna, Uncle Jude gave 2 x 15 = 30 cookies to Anna. Step 4: Calculate the number of cookies Uncle Jude put in the fridge. We know that he gave 15 cookies to Tim, 23 cookies to Mike, and 30 cookies to Anna, so he must have kept (256 - 15 - 23 - 30) = 188 cookies in the fridge. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies given to Tim, Mike and Anna. The fact that Emma bought 5000 tomatoes from the grocery store is not relevant because it does not provide any information that would help us calculate the number of cookies Uncle Jude put in the fridge. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim, and 23 cookies to Mike. That leaves 256 - 15 - 23 = 218 cookies left for Uncle Jude to divide.   Then, Uncle Jude gave twice as many cookies as he gave Tim to Anna. That means Uncle Jude gave 2 x 15 = 30 cookies to Anna.   That leaves 218 - 30 = 188 cookies for Uncle Jude to put in the fridge.   So, Uncle Jude put 188 cookies in the fridge.   Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem, as it is used to determine the total number of cookies that Uncle Jude had to divide.\nThe first step is to determine how many cookies Uncle Jude gave to Anna. Since he gave twice as many cookies as he gave Tim, Uncle Jude gave 30 cookies to Anna.  The second step is to determine how many cookies Uncle Jude kept in the fridge. We know that he gave 15 cookies to Tim, 23 cookies to Mike, and 30 cookies to Anna, so he must have kept (256 - 15 - 23 - 30) = 188 cookies in the fridge.  Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem \"How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?\" because it provides us with the information we need to solve the problem.\nTim received 15 cookies, and so Anna received twice that amount, or 30 cookies. That means that Uncle Jude gave away a total of 48 cookies (15 to Tim, 23 to Mike, and 30 to Anna). That leaves 208 cookies still with Uncle Jude. Of those 208 cookies, he put some in the fridge, so we can subtract that amount from 208 to get the total.  The condition \"Emma bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Emma bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.2932448089122772]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Ada is 1000 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "First, we need to calculate the total number of cupcakes that Anna has. As each tray has 20 cupcakes, and she used four trays, then the total number of cupcakes is 80. Second, we need to calculate the number of cupcakes that were sold. As only 3/5 of the cupcakes were sold, then the number of cupcakes that were sold is 48 (80 x 3/5). Finally, we need to calculate how much Anna earned from the cupcakes. As each cupcake was sold for $2, then the total amount of money earned is $96 (48 x 2). So, in answer to the question, Anna earned $96 from the cupcakes. The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of the problem as it is used to calculate the total number of cupcakes that Anna has. The height of Ada is 1000 feet does not affect the calculation process for this problem.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, we need to calculate the total number of cupcakes that Anna has. As each tray has 20 cupcakes, and she used four trays, then the total number of cupcakes is 80.   Second, we need to calculate the number of cupcakes that were sold. As only 3/5 of the cupcakes were sold, then the number of cupcakes that were sold is 48 (80 x 3/5).  Finally, we need to calculate how much Anna earned from the cupcakes. As each cupcake was sold for $2, then the total amount of money earned is $96 (48 x 2).  So, in answer to the question, Anna earned $96 from the cupcakes.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of the problem as it is used to calculate the total number of cupcakes that Anna has.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes.  This means that Anna has a total of 80 cupcakes.  If only 3/5 of the cupcakes were sold and the rest were kept, Anna sold 48 cupcakes.  Since each cupcake was sold for $2, Anna earned a total of $96 from the cupcakes.  The height of Ada is 1000 feet does not affect the calculation process for this problem.\nSo, Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2.  Therefore, Anna earned $2 for each cupcake sold.  If only 3/5 of the cupcakes were sold and the rest were kept, Anna would have sold 3/5 of 80 cupcakes. This equals 48 cupcakes.  Therefore, Anna earned $96 from selling the cupcakes.  The height of Ada is 1000 feet. This condition is irrelevant to the calculation process so it can be disregarded.", "equation": "The height of Ada is 1000 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.025657206773757935]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Mary is 1000. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Martha has finished 2 problems.  Step 2: Jenna has finished four times the number Martha did minus 2, which is 4 x 2 - 2 = 6.  Step 3: Mark has finished half the number Jenna did, which is 6 / 2 = 3.   Therefore, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems solved by each person. The shoe size of Mary is 1000, which is not relevant to the calculation process.   So, the answer is that there are 9 problems that have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 x 2 - 2 = 6 problems. Mark has finished half of 6 = 3 problems.  In total, they have finished 2 + 6 + 3 = 11 problems.  Therefore, the remaining 20 - 11 = 9 problems have no one but Angela finished.  The condition \"Out of 20 problems\" is relevant to the calculation process because it tells us the total number of problems that Angela and her friends need to work on. Without this condition, we would not know how many problems in total need to be solved.\nJenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6). Mark has finished half the number Jenna did (6 / 2 = 3).  So, Martha has finished 2, Jenna has finished 6, and Mark has finished 3.  Therefore, no one but Angela has finished 9 of the 20 problems.  The shoe size of Mary is 1000 is not relevant to the calculation process of this problem.\nMartha has finished 2 problems.  Jenna has finished 4 times the number Martha did minus 2, which is 4 x 2 - 2 = 6.  Mark has finished half the number Jenna did, which is 6 / 2 = 3.   Therefore, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.   The shoe size of Mary is 1000, which is not relevant to the calculation process.   So, the answer is that there are 9 problems that have no one but Angela finished.\nStep 1: Martha has finished 2 problems.  Step 2: Jenna has finished four times the number Martha did minus 2, which is 4(2) - 2 = 6.  Step 3: Mark has finished half the number Jenna did, which is 6/2 = 3.  Step 4: This means that Angela's friends have finished 2 + 6 + 3 = 11 problems.   Therefore, there are 20 - 11 = 9 problems that have no one but Angela finished.   The shoe size of Mary is 1000 is not relevant to the calculation process of the problem.", "equation": "The shoe size of Mary is 1000.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.14584726095199585]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The height of Tom is 5000 feet. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets given away. Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This totals 15 sets. Step 2: Calculate the number of cards given away. Assuming 1 set has 13 trading cards, 15 sets multiplied by 13 cards per set equals 195 cards. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Tom does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Each set contains 13 trading cards, so 8 sets of cards will contain 8*13 cards, which is 104 cards. Similarly, 5 sets of cards will contain 5*13 cards, which is 65 cards. And 2 sets of cards will contain 2*13 cards, which is 26 cards. In total, Jim gave away 104+65+26 = 195 trading cards. The condition \"Jim had 365 trading cards\" is relevant to the calculation process of problem \"How many cards did Jim give away, assuming 1 set has 13 trading cards?\" because it tells us how many trading cards Jim had before he gave away the cards to his brother, sister, and friend.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, this means that Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 117 trading cards.  The height of Tom is 5000 feet. This condition is not relevant to the calculation process of the problem, since it does not relate to the number of trading cards Jim gave away.\nThe first step is to answer the question, \"How many cards did Jim give away?\" In this case, Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, Jim gave away 8*13 + 5*13 + 2*13 = 159 trading cards.  The condition \"5 sets of cards to his sister,\" is relevant to the calculation process, since it is part of the equation used to calculate how many cards Jim gave away.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, then the number of cards Jim gave away is 8 x 13 + 5 x 13 + 2 x 13, which is 169. The condition \"and 2 sets of cards to his friend\" is relevant to the calculation process because it tells us that Jim gave away 2 sets of cards to his friend, which adds an additional 26 cards to the total number of cards that Jim gave away.\nFirst, we need to determine how many sets of cards Jim gave away. 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend means a total of 15 sets. Then, we need to calculate how many cards were given away in total. 15 sets multiplied by 13 cards per set equals 195 cards. The height of Tom is 5000 feet is not relevant to the calculation process.", "equation": "The height of Tom is 5000 feet.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.007776038721203804]}
{"original_question": "The average number of fruits per basket in five baskets is 25. The height of Emma is 10000 feet. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in the five baskets. Basket A has 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears. That means the total number of fruits in the five baskets is 15 + 30 + 20 + 25 = 90 fruits. Step 2: Calculate the average number of fruits per basket. There are 90 fruits in 5 baskets, so the average number of fruits per basket is 90/5 = 18. Step 3: Calculate the number of fruits in the last basket (basket E). We know that the average number of fruits in the five baskets is 25. And we know that the total number of fruits in the five baskets is 90. That means the total number of fruits in all five baskets minus the total number of fruits in the first four baskets equals the number of fruits in the last basket (basket E). So, 90 - (15 + 30 + 20 + 25) = 25. Therefore, there are 25 bananas in basket E. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fruits in each basket. The height of Emma is 10000", "numerical_answer": 25, "gold_answer": "35", "instructions": "First, we need to calculate the total number of fruits in all five baskets. Basket A has 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears, and E has some bananas.   So, the total number of fruits in all five baskets is 15 + 30 + 20 + 25 + X, where X is the number of bananas in basket E.  Second, we know that the average number of fruits per basket in five baskets is 25. This means that the total number of fruits in all five baskets must be equal to 25 x 5, which is 125.  Third, we can use this information to solve for X. We know that the total number of fruits in all five baskets is 15 + 30 + 20 + 25 + X = 125. So, we can subtract 15 + 30 + 20 + 25 from both sides of the equation to get X = 125 - (15 + 30 + 20 + 25) = 40.  So, there are 40 bananas in basket E.   Yes, the condition \"The average number of fruits per basket in five baskets is 25.\" is relevant to the calculation process of this problem.\nThe condition \"The height of Emma is 10000 feet\" does not relate to the calculation process of the problem. We need to work out the number of bananas in basket E to make the average number of fruits in all five baskets equal to 25.  15 apples + 30 mangoes + 20 peaches + 25 pears + x bananas = 25  x = 10 bananas  Therefore, basket E contains 10 bananas.", "equation": "The height of Emma is 10000 feet.", "condition_question_similarity": [0.6844154596328735, 0.026158124208450317]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The height of Ada is 1000 feet. How much did the entire gardening project cost?", "reasoning_path": "First, the cost of the rose bushes is 20 rose bushes x $150 = $3000. Second, the cost of the gardener is $30 x 5 hours x 4 days = $600. Third, the cost of the soil is 100 cubic feet x $5 = $500. Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100. The condition \"The height of Ada is 1000 feet\" is not relevant to the calculation process of this problem. The calculation process only involves the cost of rose bushes, the cost of the gardener's labor, and the cost of the soil.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, the cost of the rose bushes: 20 x $150 = $3000. Then, the cost of the gardener: 4 x 5 x $30 = $600. Finally, the cost of the soil: 100 cubic feet x $5 = $500. So, the total cost of the entire gardening project was $3000 + $600 + $500 = $4100.  Yes, the condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\" Without that information, we would not have known that Bob needs to purchase 20 rose bushes, which is a major portion of the total cost.\nFirst, the cost of the rose bushes: 20 x $150 = $3000  Second, the cost of the gardener's labor: 5 hours x 4 days x $30 = $600  Third, the cost of the soil: 100 cubic feet x $5 = $500  Total cost: $3000 + $600 + $500 = $4100  Yes, the condition that \"Each rose bush costs $150\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\" because the cost of the rose bushes is included in the total cost of the project.\nThe cost of the rose bushes: 20 x $150 = $3000  The cost of the gardener: $30 x 5 hours x 4 days = $600  The cost of the soil: 100 cubic feet x $5 = $500  Therefore, the total cost of the entire gardening project is $4000 ($3000 + $600 + $500).  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process, since it affects the total cost of the entire gardening project.\nFirst, the cost of the rose bushes: 20 rose bushes x $150 = $3,000. Next, the cost of the gardener's labor: 4 days x 5 hours x $30 = $600. Finally, the cost of the soil: 100 cubic feet x $5 = $500. So, the total cost of the entire gardening project is $3,600. The condition given is relevant to the calculation process, as it states the cost of the soil which is necessary to calculate the total cost.\nThe cost of the rose bushes is $150 x 20 = $3000. The gardener's wages are 5 hours x $30 x 4 days = $600. The soil costs $5 x 100 cubic feet = $500. So the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"The height of Ada is 1000 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Ada is 1000 feet.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.036071546375751495]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Tom has read 10000 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, which is 90 pennies. Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw one-third as many pennies as Gretchen, which is 30 pennies. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition about Tom reading 10000 books in the past year does not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, Rachelle threw 180 pennies into the fountain.  Second, Gretchen threw half as many pennies into the fountain as Rachelle, which is 90 pennies.  Third, Rocky threw in one-third as many pennies as Gretchen, which is 30 pennies.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  Yes, the condition \"Rachelle threw 180 pennies into the fountain.\" is relevant to the calculation process of problem \"What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?\". Without this condition, we would not know how many pennies Rachelle has thrown into the fountain, and thus we would not be able to calculate the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky.\nRachelle threw 180 pennies.  Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies.  Rocky threw one-third as many pennies as Gretchen, so he threw 30 pennies.   The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  The condition that Tom has read 10,000 books in the past year is not relevant to the calculation process of the problem.", "equation": "Tom has read 10000 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, -0.038154151290655136]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The shoe size of Emma is 500. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Daryl can load a total of 300 kg of items in the 15 crates (20 kg x 15 crates = 300 kg). Step 2: He has 4 bags of nails to load, each of which weighs 5 kg (5 kg x 4 bags = 20 kg). Step 3: He has 12 bags of hammers, each of which weighs 5 kg (5 kg x 12 bags = 60 kg). Step 4: He has 10 bags of wooden planks, each of which weighs 30 kg (30 kg x 10 bags = 300 kg). Total weight of items to load = 380 kg  Weight limit = 300 kg  Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Emma is not relevant to the calculation process of this problem. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "1. We can calculate how much weight Daryl has in total: 4 bags of nails * 5kg each + 12 bags of hammers * 5kg each + 10 bags of wooden planks * 30kg each = 350 kg.  2. Since each crate can only weigh up to 20kg, Daryl will need to fill at least 17 crates to fit all the weight. However, he has only 15 crates available, so he will have to leave out some items to fit them in.  3. We can calculate how much weight he can fit in 15 crates: 15 crates * 20kg each = 300 kg.  4. Therefore, in order to fit all the items in the 15 crates, Daryl will have to leave out 50 kg of weight. The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem as it determines the maximum weight Daryl can fit in each crate.\nDaryl has to fill 15 crates, each of which can hold up to 20 kg. The total weight of the items he has to load is 4 x 5 kg (nails) + 12 x 5 kg (hammers) + 10 x 30 kg (wooden planks). That adds up to 250 kg. Since each crate can only hold 20 kg, Daryl will need to leave out 250-20 = 230 kg of material.   The shoe size of Emma is not relevant to the calculation process.\n1. Daryl can load a total of 300 kg of items in the 15 crates (20 kg x 15 crates = 300 kg). 2. He has 4 bags of nails to load, each of which weighs 5 kg (5 kg x 4 bags = 20 kg). 3. He has 12 bags of hammers, each of which weighs 5 kg (5 kg x 12 bags = 60 kg). 4. He has 10 bags of wooden planks, each of which weighs 30 kg (30 kg x 10 bags = 300 kg).  Total weight of items to load = 380 kg  Weight limit = 300 kg  Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.  The shoe size of Emma is not relevant to the calculation process of this problem.\nFirst, Daryl needs to determine the total weight of the items he has to load into the crates:  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg Total weight = 380 kg  Now, Daryl has 15 crates with a weight capacity of 20 kg each. That means he can load a total of 300 kg into the crates (15 x 20 kg). Since he needs to load 380 kg, Daryl will have to leave out 80 kg worth of items in order to meet the weight limit.  The shoe size of Emma is not relevant to the calculation process for this problem.\nDaryl has 15 crates, each of which has a weight limit of 20 kg. Therefore, the combined weight limit for the 15 crates is 300 kg (15 x 20 = 300).  Next, Daryl has 4 bags of nails, each of which weighs 5 kg. This adds up to 20 kg (4 x 5 = 20). Daryl also has 12 bags of hammers, each of which weighs 5 kg. This adds up to 60 kg (12 x 5 = 60). Lastly, he has 10 bags of wooden planks, each of which weighs 30 kg. This adds up to 300 kg (10 x 30 = 300).  In total, Daryl has 380 kg of items to load into the crates (20 + 60 + 300 = 380). However, the combined weight limit for the 15 crates is only 300 kg. Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit (380 - 300 = 80). The shoe size of Emma is not relevant to the calculation process of this problem.\nDaryl has 15 crates that can each hold up to 20 kg. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). In total, he has 100 kg of items to load. The crates can only hold a total of 300 kg. Therefore, he needs to leave out 200 kg worth of items in order to meet the weight limit. So, he will need to leave out 10 bags of wooden planks. Emma's shoe size is not relevant to the calculation process of this problem.\nDaryl has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of planks (30 kg each). In total this adds up to 250 kg. However, each crate can only hold up to 20 kg, so Daryl will need to leave out some items in order to meet the weight limit. He will need to leave out 110 kg of items in order to make sure that the crates are not overloaded.  The condition mentioned about Emma's shoe size is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 500.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.15374524891376495]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The shoe size of Emma is 200. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate how many people are staying in the hotel. There are 13 rooms for couples, so that's 26 people. There are 14 single rooms, so that's 14 more people. So in total, there are 40 people staying in the hotel.   Step 2: Calculate how much bubble bath, in millilitres, Isabelle needs for each bath. We know that Isabelle needs 10ml of bubble bath for each bath. So, we can calculate that Isabelle needs 400ml of bubble bath for all the baths.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it affects the total number of people staying in the hotel.  Therefore, the answer to the question is 400ml. The shoe size of Emma is not relevant to the calculation process.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First of all, we need to calculate how many people are staying in the hotel. There are 13 rooms for couples, so that's 26 people. There are 14 single rooms, so that's 14 more people. So in total, there are 40 people staying in the hotel.   Now, we need to calculate how much bubble bath, in millilitres, Isabelle needs for each bath. We know that Isabelle needs 10ml of bubble bath for each bath. So, we can calculate that Isabelle needs 400ml of bubble bath for all the baths.   Therefore, the answer to the question is 400ml. The condition that there are 13 rooms for couples is relevant to the calculation process, since it affects the total number of people staying in the hotel.\nFor couples: 13 couples x 10ml = 130ml  For singles: 14 singles x 10ml = 140ml  Total bubble bath needed: 130ml + 140ml = 270ml   Yes, the condition \"and 14 single rooms\" is relevant to the calculation process, as it affects the total amount of bubble bath needed.\nFirst, Isabelle needs to determine how many rooms are filled. Since there are 13 rooms for couples and 14 single rooms, that means there are 27 rooms in total. If every room is filled to maximum capacity, then 27 rooms will be filled.  Second, Isabelle needs to calculate the number of baths that need to be run. Since each room has one bath, there will be 27 baths in total.  Third, Isabelle needs to calculate how much bubble bath is needed. For each bath that is run, Isabelle needs 10ml of bubble bath. Therefore, 10ml x 27 baths = 270ml of bubble bath is needed.  Therefore, if every room is filled to maximum capacity, Isabelle needs 270ml of bubble bath. The shoe size of Emma is not relevant to this calculation.\nFirst, Isabelle needs 10 ml of bubble bath for each bath that is run. Second, there are 13 rooms for couples and 14 single rooms. So, if every room is filled to maximum capacity, Isabelle needs to run 27 baths (13+14=27). Lastly, the shoe size of Emma is not relevant to the calculation process of the problem.  Therefore, Isabelle needs 270 ml of bubble bath (27*10=270 ml) if every room is filled to maximum capacity.", "equation": "The shoe size of Emma is 200.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.2025815099477768]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Jack has read 100 books in the past year. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 15 skips in the first round (1 fewer than Sam).  Step 2: Calculate the number of skips Jeff completed in the second round. Jeff completed 13 skips in the second round (3 fewer than Sam).  Step 3: Calculate the number of skips Jeff completed in the third round. Jeff completed 20 skips in the third round (4 more than Sam).  Step 4: Calculate the number of skips Jeff completed in the fourth round. Jeff completed 8 skips in the last round (half of Sam's 16).  Step 5: Calculate the total number of skips completed by Jeff in all four rounds. The total number of skips completed by Jeff in all four rounds is 56.  Step 6: Calculate the average number of skips per round completed by Jeff. The average number of skips per round completed by Jeff is 14 (56 skips divided by 4 rounds).  Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Jack has read 100 books in the past year is not relevant to the calculation process.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff completed 15 skips. In the second round, Jeff completed 13 skips. In the third round, Jeff completed 20 skips. In the last round, Jeff completed 8 skips.  The average number of skips per round completed by Jeff is therefore 14.  The condition \"Jack has read 100 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 100 books in the past year.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.13769766688346863]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Tom has read 500 books in the past year. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert Ajax's weight from kilograms to pounds. 80 kilograms is equal to 176 pounds. Step 2: Calculate how much weight Ajax will lose if he exercises for two hours every day for two weeks. Since he will lose 1.5 pounds for every hour of exercise, he will lose 3 pounds for every two hours. If he exercises for two hours every day for two weeks, he will lose 3 * 14 = 42 pounds. Step 3: Calculate the new weight of Ajax. 176 pounds - 42 pounds = 134 pounds. So, the answer is that Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process, as it was necessary to convert his weight from kilograms to pounds in order to accurately calculate his new weight. The condition \"Tom has read 500 books in the past year\" is not relevant to the calculation process.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert the weight of Ajax from kilograms to pounds. 80 kilograms is equal to 176 pounds.   Next, we need to calculate how much weight he will lose in two weeks if he exercises for two hours a day. Since he will lose 1.5 pounds for every hour of exercise, he will lose 3 pounds for every two hours. If he exercises for two hours every day for two weeks, he will lose 3 * 14 = 42 pounds.   Finally, we need to calculate the new weight of Ajax. 176 pounds - 42 pounds = 134 pounds.  So, the answer is that Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process, as it was necessary to convert his weight from kilograms to pounds in order to accurately calculate his new weight.\nFirst we need to convert Ajax's weight from kilograms to pounds. 80 kg is equal to 176 pounds.  Next we need to calculate how many pounds he will lose in two weeks. If he exercises for two hours every day, he will be exercising for a total of 14 hours over two weeks. He will lose 14 x 1.5 = 21 pounds over two weeks.  Finally, we need to subtract the 21 pounds from his original weight of 176 pounds to get the new weight. So, Ajax will weigh 155 pounds if he exercises for two hours every day for two weeks.   Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds.\" is relevant to the calculation process since it is used to find out how many pounds Ajax will lose in two weeks.\nFirst, let's calculate how many pounds Ajax currently weighs. 80 kilograms is equal to 176.4 pounds.  Next, let's calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. 2 hours per day for two weeks equals 28 hours. At 1.5 pounds per hour, he will lose 42 pounds.  Finally, let's calculate how many pounds Ajax will weigh after two weeks of exercising. 176.4 pounds minus 42 pounds equals 134.4 pounds.  Therefore, after two weeks of exercising for 2 hours per day, Ajax will weigh 134.4 pounds.  The condition that Tom has read 500 books in the past year is not relevant to the calculation process of the problem.\nFirst, we need to convert 80 kilograms into pounds. Since 1 kilogram is equal to 2.2 pounds, this means that 80 kilograms is equal to 176 pounds.  Next, we need to calculate how much weight Ajax will lose if he exercises for 2 hours every day for two weeks. Since he will lose 1.5 pounds per hour, this means that he will lose (2 hours x 14 days x 1.5 pounds) 42 pounds.  Finally, we need to subtract the amount of weight he will lose (42 pounds) from his initial weight (176 pounds). This means that Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem, because we need to convert kilograms into pounds in order to calculate how much weight Ajax will lose.", "equation": "Tom has read 500 books in the past year.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.21043193340301514, 0.4746820032596588]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Tom bought 50000 tomatoes from the grocery store. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water Violet needs per hour. Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that the total amount of water needed per hour is 800 ml + 400 ml = 1200 ml. Step 2: Calculate the amount of water Violet can carry. Violet can carry 4.8 L of water. That is 4.8 L x 1000 ml/L = 4800 ml. Step 3: Calculate how many hours Violet and her dog can hike with the amount of water Violet can carry. 4800 ml/1200 ml = 4 hours. Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much water they will need per hour. Tom's purchase of 50000 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours with the 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This is relevant to the calculation process, as it tells us how much water Violet and her dog will need for each hour they hike.   If Violet can carry 4.8 L of water, this tells us how much water she can carry at once. We can use this to determine how many hours she and her dog can spend hiking, given their water needs.   We can calculate this by taking the amount of water she can carry (4.8 L) and dividing it by the total amount of water she and her dog need in an hour (1.2 L). This gives us 4 hours, meaning Violet and her dog can hike for 4 hours before needing to refill their water.   Tom's purchase of 50000 tomatoes is not relevant to the calculation process.\nFirst, we can calculate how much water Violet can carry in total:  4.8 L x 1000 ml/L = 4800 ml  Next, we can calculate how much water Violet and her dog will need per hour:  800 ml + 400 ml = 1200 ml  Finally, we can calculate how many hours they can hike with the amount of water Violet can carry:  4800 ml / 1200 ml = 4 hours  So, Violet and her dog can hike for 4 hours with the 4.8 L of water. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it helps us determine how much water they will need per hour.\n1. Convert the amount of water that Violet and her dog need into liters: 800 ml = 0.8 L, 400 ml = 0.4 L.  2. Calculate the total amount of water needed per hour (Violet + dog): 0.8 L + 0.4 L = 1.2 L.  3. Divide the amount of water that Violet can carry (4.8 L) by the total amount of water needed per hour (1.2 L): 4.8 L/1.2 L = 4 hours.  So, Violet and her dog can spend 4 hours hiking. The condition that Tom bought 50000 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Tom bought 50000 tomatoes from the grocery store.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.09861355274915695]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Tom bought 5000 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items he needs to put into the crates. 4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg Total weight of all items = 380 kg Step 2: Calculate the total weight of the crates. 15 crates (20 kg each) = 300 kg Step 3: Calculate how much Daryl will have to leave out of the crates to meet the weight limit. Total weight of all items (380 kg) - Total weight of crates (300 kg) = 80 kg Therefore, Daryl will have to leave out 80 kg from the crates. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the weight limit for each crate, and would not be able to calculate how much Daryl will have to leave out of the crates. Tom's purchase of 5000 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "1. Daryl has 4 bags of nails, each weighing 5kg, for a total of 20kg. 2. He has 12 bags of hammers, each weighing 5kg, for a total of 60kg. 3. He has 10 bags of wooden planks, each weighing 30kg, for a total of 300kg.  The total weight of the items that Daryl needs to load is 380kg. Since each crate can only hold up to 20kg, he needs 19 crates to load everything. However, he only has 15 crates, so he will need to leave out some items.  In order to figure out how much Daryl will have to leave out of the crates, we need to calculate the difference between the total weight of the items (380kg) and the total weight that the 15 crates can hold (300kg). The difference is 80kg, so Daryl will need to leave out 80kg of items from the crates.  Answer: Daryl will have to leave out 80 kg of items from the crates.  Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem. Without this condition, we would not be able to calculate the total weight that the 15 crates can hold, and therefore, would not be able to determine how much Daryl will have to leave out of the crates.\nFirst, Daryl has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). This adds up to a total of 200 kg.  However, each crate can only hold up to 20 kg, and Daryl has 15 crates to fill. This means that he can only load a total of 300 kg. Since he has 200 kg of items to load, he will need to leave out 100 kg of items in order to meet the weight limit.  Therefore, Daryl will have to leave out 100 kg from the crates. This has nothing to do with Tom buying 5000 tomatoes from the grocery store.\nStep 1: Calculate the total weight of all the items he needs to put into the crates.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg   Total weight of all items = 380 kg   Step 2: Calculate the total weight of the crates.   15 crates (20 kg each) = 300 kg   Step 3: Calculate how much Daryl will have to leave out of the crates to meet the weight limit.   Total weight of all items (380 kg) - Total weight of crates (300 kg) = 80 kg   Therefore, Daryl will have to leave out 80 kg from the crates to meet the weight limit.   The condition \"He has 4 bags of nails to load,\" is relevant to the calculation process as it is used to calculate the total weight of all the items he needs to put into the crates.\nFirst, we need to calculate the total weight of all the items Daryl is trying to put into the crates. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each).   Therefore, the total weight is 4 x 5 kg + 12 x 5 kg + 10 x 30 kg = 220 kg.   Since each crate can hold up to 20 kg, Daryl will need 11 crates to hold all the items. However, he only has 15 crates. This means that he will have to leave out some items in order to meet the weight limit.   Now, let's calculate how much weight Daryl will have to leave out. Since 11 crates can hold up to 220 kg, the remaining 4 crates can only hold up to 80 kg. Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit.   The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is not relevant to the calculation of how much Daryl will have to leave out of the crates. The total weight of the items has already been calculated, and the weight of the hammers does not affect the number of crates needed or the amount of weight that has to be left out.   Therefore, Daryl will have to leave out 80 kg of items from the crates. This has nothing to do with the tomatoes Tom bought from the grocery store.\n1. Daryl has 15 crates to fill. 2. Each crate can hold up to 20 kg. 3. He has 4 bags of nails, each of which weighs 5 kg. 4. He has 12 bags of hammers, each of which weighs 5 kg. 5. He also has 10 bags of wooden planks, each of which weighs 30 kg and can be sub-divided.  Since the total weight of the nails, hammers and wooden planks is 150 kg, and each crate can only hold 20 kg, Daryl will need to leave out 30 kg of items from the crates to meet the weight limit. Tom's purchase of 5000 tomatoes from the grocery store is not relevant to the calculation process of this problem.\nDaryl initially has 4 bags of nails (4 x 5kg = 20kg) and 12 bags of hammers (12 x 5kg = 60kg). That's a total of 80kg. He also has 10 bags of wooden planks, each of which weighs 30kg. So 10 x 30kg = 300kg. That's a total of 380kg.  Now, he has 15 crates and each crate can hold up to 20kg. So 15 x 20kg = 300kg. The total weight he can load is 300kg.  Since the total weight he has to load is 380kg, he will have to leave out 80kg, which is the difference between the total weight he has to load (380kg) and the total weight he can load (300kg).   Therefore, Daryl will have to leave out 80kg from the crates. The condition that each bag of wooden planks can be sub-divided is not relevant to the calculation process of the problem.\nDaryl has 15 crates and each crate has a weight limit of 20kg. This means that he can load a maximum of 300kg of items into the crates.   Next, we look at the items that Daryl has to load. He has 4 bags of nails, each weighing 5kg, 12 bags of hammers, each weighing 5kg, and 10 bags of wooden planks, each weighing 30kg. This adds up to a total of 250kg, which is less than the 300kg limit.   Therefore, Daryl does not have to leave anything out of the crates. The condition of Tom buying 5000 tomatoes from the grocery store is not relevant to this calculation process.", "equation": "Tom bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.21768984198570251]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Jack is 1000 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the number of face masks Grover bought. Grover bought 3 boxes of face masks, and each box has 20 face masks. So Grover bought 3 x 20 = 60 face masks.  Step 2: Calculate the price Grover paid for the face masks. Grover bought 3 boxes for a total of $15.  Step 3: Calculate the cost for each face mask. Grover paid $15 for 60 face masks, so each face mask cost $15/60 = $0.25.  Step 4: Calculate the price Grover plans to sell each face mask for. Grover plans to sell each face mask for $0.50.  Step 5: Calculate the total profit. Grover will sell each face mask for $0.50, and he paid $0.25 for each face mask. This means that Grover will make a profit of $0.50 - $0.25 = $0.25 per face mask. So the total profit will be $0.25 x 60 = $15.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation", "numerical_answer": 15, "gold_answer": "15", "instructions": "1. We know that each box has 20 face masks, and Grover bought the 3 boxes for $15. This means that each box costs Grover $5.  2. Grover plans to sell each box of face masks for $0.50 each. This means that Grover will make a profit of $15 (20 face masks x $0.50 each) for each box he sells.  3. Since Grover bought 3 boxes, his total profit will be $45 ($15 x 3 boxes).   Therefore, the condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem, as it does not help us calculate the profit he will make from selling the boxes.\nGrover bought 3 boxes of face masks for $15. This means each box cost him $5. He plans to sell each box for $0.50 each, so when he sells all 3 boxes he will make $15 (3 boxes x $0.50 = $15). Therefore, his total profit will be $0. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation because it tells us how much he intends to sell each box for, which is important when calculating his total profit.\nFirst, calculate the total cost of the 3 boxes of face masks. Each box contains 20 masks and Grover bought 3 boxes for a total of $15. Therefore, the total cost of the 3 boxes of face masks is $15.  Next, calculate the total selling price of the 3 boxes of face masks. Each box contains 20 masks and Grover plans to sell them for $0.50 each. Therefore, the total selling price of the 3 boxes of face masks is $30.  Finally, calculate Grover's total profit. To do this, subtract the total cost of the 3 boxes of face masks ($15) from the total selling price of the 3 boxes of face masks ($30). Grover's total profit is $15.  In conclusion, the condition \"The height of Jack is 1000 feet\" is not relevant to the calculation process of the problem and Grover's total profit is $15.", "equation": "The height of Jack is 1000 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.11562060564756393]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The shoe size of Mary is 1000. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. There are 20 rose bushes, each costing $150, so the total cost of the rose bushes is $3,000. Step 2: Calculate the cost of the gardener. Since the gardener is working at a rate of $30 an hour and working 5 hours a day for 4 days, the total cost of the gardener is $600. Step 3: Calculate the cost of the soil. 100 cubic feet of soil at a cost of $5 per cubic foot comes to a total cost of $500. So, the total cost of the entire gardening project is $4,100. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem, since it is used to calculate the cost of the rose bushes. The shoe size of Mary is 1000 is not relevant to the calculation process. Therefore, the total cost of the entire gardening project is $4,100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, we need to calculate the cost of the rose bushes. Since each rose bush costs $150, and there are 20 rose bushes, the cost of the rose bushes is 20 x 150 = 3000.  Second, we need to calculate the cost of the gardener. Since the gardener is paid $30 an hour, and works 5 hours per day for 4 days, the cost of the gardener is 30 x 5 x 4 = 600.  Finally, we need to calculate the cost of the soil. Since 100 cubic feet of soil is sold for $5 per cubic foot, the cost of the soil is 100 x 5 = 500.   The total cost of the entire gardening project is 3000 + 600 + 500 = 4100.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process because without this condition, Bob would not need to buy 20 rose bushes for the gardening project and the total cost would be lower.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is $5 x 100 cubic feet = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem, since it is used to calculate the cost of the rose bushes.\nFirst, the cost of the rose bushes. There are 20 rose bushes, each costing $150, so the total cost of the rose bushes is $3,000. Next, the cost of the gardener. Since the gardener is working at a rate of $30 an hour and working 5 hours a day for 4 days, the total cost of the gardener is $600. Finally, the soil. 100 cubic feet of soil at a cost of $5 per cubic foot comes to a total cost of $500. So, the total cost of the entire gardening project is $4,100.  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" because it tells us how much the gardener will be paid, which is necessary to calculate the total cost of the project. Without this information, we would not be able to accurately calculate the cost of the project.\n1. Replacing the rose bushes: 20 rose bushes x $150 each = $3000 2. Paying the gardener: 5 hours x $30 per hour x 4 days = $600 3. Buying soil: 100 cubic feet x $5 per cubic foot = $500  Total: $4000  The condition about the soil is relevant to the calculation process because it tells us the cost of the soil that needs to be purchased for the garden project.\nThe cost of the rose bushes is 20 x $150 = $3000.  The cost of the gardener is $30 x 5 x 4 = $600. The cost of the soil is 100 x $5 = $500.  Therefore, the entire gardening project cost $4100.   The shoe size of Mary is 1000 is not relevant to the calculation process.", "equation": "The shoe size of Mary is 1000.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.00038514193147420883]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The shoe size of Tom is 1000. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of baths that need to be run. There are 13 rooms for couples, so that means 26 people (2x13). And there are 14 single rooms, so that means 14 people (1x14). That makes a total of 40 people. Therefore, Isabelle needs to run 40 baths.  Step 2: Calculate the amount of bubble bath needed for each bath. For each bath, Isabelle needs 10ml of bubble bath.  Step 3: Calculate the total amount of bubble bath needed. Since Isabelle needs 10ml of bubble bath for each bath, and there are 40 baths, we need 40 x 10 = 400ml of bubble bath.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baths that need to be run and the amount of bubble bath required for each bath. The shoe size of Tom is 1000 and is not relevant to the calculation process. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, we need to determine how many customers will be staying in the hotel. Since there are 13 rooms for couples and 14 single rooms, we can calculate that there will be 27 customers (13 couples and 14 singles).  Now, we need to figure out how much bubble bath Isabelle needs. Since 10ml is needed for each bath, Isabelle will need a total of 270ml (10ml x 27 customers).  Therefore, Isabelle needs 270ml of bubble bath in order to run a bath for every customer. The shoe size of Tom is not relevant to the calculation process.\nFirst, we need to calculate how many people are staying in the hotel. There are 13 couples and 14 single rooms, so that means there are 26 couples and 14 single people staying in the hotel. That adds up to a total of 40 people.  Now, we need to calculate how much bubble bath Isabelle needs for each bath. 10ml per bath.  Finally, we multiply the number of people (40) by the amount of bubble bath needed per bath (10ml) to get the total amount of bubble bath needed in millilitres: 400ml.  The shoe size of Tom is not relevant to this calculation as it is not related to the number of people staying in the hotel or the amount of bubble bath needed per bath.\nFirst, we need to calculate the total number of customers that Isabelle needs to run a bubble bath for. There are 13 rooms for couples and 14 single rooms, so there must be 27 customers.  Second, we need to calculate how much bubble bath, in millilitres, Isabelle needs to run a bubble bath for each customer. Since the condition says that she needs 10ml of bubble bath for each bath, then she will need 270ml of bubble bath in total for all 27 customers.  Yes, the condition is relevant to the calculation process of the problem because it provides us with the information that Isabelle needs 10ml of bubble bath for each bath. Without this information, we would not know how much bubble bath Isabelle needs for each customer.\nFirst, we need to calculate the total number of people staying in the hotel. This is calculated by multiplying the number of couples (13) by two, and then adding the number of single rooms (14). This gives us a total of 40 people.   Next, we need to calculate how much bubble bath Isabelle needs to run a bath for each customer. This is calculated by multiplying the number of people (40) by 10ml, which gives us 400ml of bubble bath.   Therefore, the answer to the question is 400ml of bubble bath.   The condition \"The shoe size of Tom is 1000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Tom is 1000.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.13746073842048645]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The shoe size of Tom is 5000. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney on Monday, so she sent 10 texts total. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to Allison and Brittney on Tuesday, so she sent 30 texts total. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. The total number of texts Sydney sent to Allison and Brittney on both days is 10 + 30 = 40 texts. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many texts Sydney sent on Monday and Tuesday. The shoe size of Tom is not relevant to the calculation process. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney\" is relevant to the calculation process because it tells us that Sydney sent a certain number of texts on Monday. We need to know this information in order to calculate the total number of texts she sent on both days.  The shoe size of Tom is not relevant to the calculation process because it has nothing to do with Sydney sending texts.  In total, Sydney sent 5 texts to Allison and Brittney on Monday, and 15 texts to each of them on Tuesday. This means she sent a total of 30 texts to Allison and Brittney on both days.\nOn Monday, Sydney sends 5 texts each to Allison and Brittney. This means that Sydney sent 10 texts total to both of them on Monday. On Tuesday, she sends 15 texts to each of them, which means Sydney sent 30 texts total to both of them on Tuesday. In total, Sydney sent 40 texts to Allison and Brittney on both days.   The condition \"On Tuesday, she sends 15 texts to each of them\" is relevant to the calculation process of the problem. This is because it tells us the number of texts Sydney sent on Tuesday, which is important in calculating the total number of texts she sent on both days.\nFirst, calculate the number of texts Sydney sent to Allison and Brittney on both days. The condition \"The shoe size of Tom is 5000\" is not relevant to this calculation, so we can disregard it. The number of texts Sydney sent to Allison and Brittney on both days is 5 + 15 = 20. Therefore, the total number of texts Sydney sent to Allison and Brittney on both days is 20.", "equation": "The shoe size of Tom is 5000.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, -0.026046056300401688]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The height of Tom is 2000 feet. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl wants to put in the crates. He has 4 bags of nails (5kg each) and 12 bags of hammers (5kg each), so that's 4 x 5 + 12 x 5 = 60kg. He also has 10 bags of wooden planks (30kg each), so that's 10 x 30 = 300kg. That means, the total weight of the items is 60kg + 300kg = 360kg.   Step 2: Calculate the total weight of the crates. Each crate can hold up to 20kg, and Daryl has 15 crates, so the total weight of the crates is 15 x 20 = 300kg.   Step 3: Calculate the amount of weight that Daryl has to leave out of the crates. The total weight of the items is 360kg, and the total weight of the crates is 300kg. That means, Daryl has to leave out 360kg - 300kg = 60kg of items from the crates.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the total weight of the items and the total", "numerical_answer": 60, "gold_answer": "80", "instructions": "First, we need to calculate the total weight of all the items Daryl has. Since he has 4 bags of nails each weighing 5kg, the total weight of nails is 4 x 5 = 20 kg. Similarly, the total weight of hammers is 12 x 5 = 60 kg and the total weight of wooden planks is 10 x 30 = 300 kg. Therefore, the total weight of all the items Daryl has is 20 + 60 + 300 = 380 kg.  Second, we need to calculate the maximum weight of items Daryl can put in the crates. Since each crate can weigh up to 20kg and Daryl has 15 crates, the maximum weight of items Daryl can put in the crates is 15 x 20 = 300 kg.  Finally, we need to calculate how much Daryl will have to leave out of the crates. Since the total weight of all the items Daryl has is 380 kg and the maximum weight of items he can put in the crates is 300 kg, Daryl will have to leave out of the crates 380 - 300 = 80 kg.  Therefore, Daryl will have to leave out of the crates 80 kg. The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem, as it tells us the maximum weight of items Daryl can put in the crates.\nFirst, we need to calculate the total weight of all the items that Daryl has to load:  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Now, we need to check if this total weight fits into the 15 crates, each with a maximum weight of 20 kg.   The total weight of 380 kg is more than the maximum capacity of 15 crates (15 x 20 kg = 300 kg). So, Daryl needs to leave out some of the items in order to meet the weight limit.  Therefore, Daryl will have to leave out 100 kg worth of items in order to meet the weight limit. The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process of the problem because it affects the maximum capacity of the 15 crates.\nFirst, we need to calculate the total weight of the items that Daryl wants to load into the crates. He has 4 bags of nails, which weigh 5 kg each (5 x 4 = 20 kg). He also has 12 bags of hammers, which weigh 5 kg each (5 x 12 = 60 kg). Finally, he has 10 bags of wooden planks, which weigh 30 kg each (30 x 10 = 300 kg). When we add these numbers together, we get a total weight of 380 kg.   However, the total weight of the items cannot exceed the maximum weight capacity of the crates (20 kg x 15 = 300 kg). Therefore, Daryl will have to leave some items out of the crates in order to meet the weight limit. The total amount that he will have to leave out is 380 kg - 300 kg = 80 kg. So, Daryl will have to leave out 80 kg of items in order to meet the weight limit.   The condition \"He has 4 bags of nails to load,\" is not relevant to the calculation process of this problem.\nFirst off, the condition that each bag of nails or hammers weighs 5 kg is relevant to the calculation process because it tells us how much weight each of these items has.  Now, we need to calculate how much weight we have in total in the 15 crates. We have 4 bags of nails (each weighing 5kg) and 12 bags of hammers (each weighing 5kg). That's a total of 60kg (4 x 5 + 12 x 5 = 60).  Next, we have 10 bags of wooden planks, each of which weighs 30kg. That's a total of 300kg (10 x 30 = 300).  Now, we need to subtract the total weight of the items from the total weight of the crates (20 x 15 = 300). This gives us a total of 240kg that we can add to the crates.  So, in order to meet the weight limit, Daryl will have to leave out of the crates a total of 60 kg (300 - 240 = 60). The height of Tom is not relevant to this calculation.\nDaryl has 4 bags of nails, each weighing 5kg, and 12 bags of hammers, each weighing 5kg. That's 40kg of nails and hammers combined. He also has 10 bags of wooden planks, each of which weighs 30kg. That's 300kg of wooden planks.   This adds up to 340kg, which is too much for the 15 crates which can hold up to 20kg each. In order to meet the weight limit, Daryl will have to leave out 100kg of the items to fit in the crates. Therefore, Daryl will have to leave out 100kg of the items from the crates. The height of Tom is not relevant to this calculation.\nDaryl has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each). This adds up to 200kg.   Since each crate can only weigh up to 20kg, Daryl will need to leave out 40kg of the items he has in order to meet the weight limit.   Since the wooden planks are the heaviest items, it makes sense to sub-divide them so that they can take up less space. If Daryl divides each bag of planks into two 15kg bags, he will be able to fit all of the items into the 15 crates.   Therefore, Daryl will have to leave out 0kg of the items in order to meet the weight limit.   The condition \"each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process of this problem, as it enabled Daryl to fit all of his items into the 15 crates without having to leave any out.\nFirst, we need to calculate the total weight of the items that Daryl has to load.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg   Next, we need to calculate the total weight of the crates.   15 crates (20 kg each) = 300 kg   Now, we need to calculate the difference between the total weight of the items and the total weight of the crates.   Difference = 380 kg - 300 kg = 80 kg   Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.   The condition \"The height of Tom is 2000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Tom is 2000 feet.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.07994606345891953]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Ada is 500. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems the friends have finished. The shoe size of Ada does not affect the number of problems no one but Angela has finished, so it is not relevant to the calculation process. Therefore, 9 problems have no one but Angela", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to calculate the total number of problems each friend has finished. Martha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2, which is 14 problems, and Mark has finished half the number Jenna did, which is 7 problems. Total number of problems friends have finished is 2 + 14 + 7 = 23.  Condition \"Out of 20 problems\" is relevant to the calculation process because it tells us that the total number of problems is only 20. So, the answer to the question is 20 - 23 = -3. Therefore, Angela has finished 3 more problems than her friends, which means she has finished a total of 23 problems.\nFirst, we need to calculate how many problems Martha, Jenna, and Mark have finished. Martha has finished 2, Jenna has finished four times the number Martha did minus 2, which is 4 x 2 - 2 = 6, and Mark has finished half the number Jenna did, which is 6 / 2 = 3.  Now, we can calculate how many problems no one but Angela has finished. Since none of the friends worked on the same problems, there are 20 - (2 + 6 + 3) = 9 problems that have not been worked on by anyone but Angela.  The condition \"Martha has finished 2\" is relevant to the calculation process, as it is the starting point for calculating how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is 8 problems. Mark has finished half the number Jenna did, which is 4 problems.  So, the total number of problems that have been finished by Angela's friends is 2 + 8 + 4 = 14.  Therefore, the answer to the question is 20 - 14 = 6.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process. Without this condition, the answer would have been 20 - (2 + 4 + 4) = 10.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, which is 8 problems.  Mark has finished half the number Jenna did, which is 4 problems.  Therefore, the total number of problems that the three friends have finished is 2 + 8 + 4 = 14.  Therefore, the number of problems that no one but Angela has finished is 20 - 14 = 6.  The shoe size of Ada is not relevant to the calculation process.", "equation": "The shoe size of Ada is 500.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.027855100110173225]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Mary has read 10000 books in the past year. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each. Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class. Since the first class has 20 students, the fourth class has 10 students. Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each. Step 5: Calculate the total number of students Monica sees each day. Monica has 6 classes per day and in total they have 20 + 25 + 25 + 10 + 28 + 28 = 136 students. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The fact that Mary has read 10000 books in the past year does not affect the calculation process. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, we need to figure out how many students are in Monica's fourth class. Since it has half as many as her first class, that would be 10 students.   Now, let's add up the number of students in all of Monica's classes: 20 + 25 + 25 + 10 + 28 + 28 = 136 students.   So, Monica sees 136 students each day.   The condition \"She has 6 classes per day.\" is relevant to the calculation process because it tells us how many classes Monica has in a day, which is necessary to determine the total number of students she sees.\n1. Monica has 6 classes per day. 2. The first class has 20 students. 3. The second and third classes have 25 students. 4. Her fourth class has half as many as her first class (20/2 = 10). 5. Her fifth and sixth classes have 28 students.  Therefore, Monica sees a total of 108 students each day (20 + 25 + 25 + 10 + 28 + 28).   The condition \"The first class has 20 students\" is relevant to the calculation process since it is part of the given information that helps us to determine the total number of students that Monica sees each day.\n1. First, Monica has 6 classes per day.  2. Second, the first class has 20 students.  3. Third, the second and third classes have 25 students.  4. Fourth, her fourth class has half as many as her first class.  5. Fifth, her fifth and sixth classes have 28 students.   So, the total number of students Monica sees each day is 20 + 25 + (20/2) + 28 + 28 = 121.   The condition \"The second and third classes have 25 students.\" is relevant to the calculation process because it is used to calculate the total number of students Monica sees each day.\nFirst, we need to calculate the number of students in Monica's fourth class. Since it has half as many as her first class, that means it has 10 students.  Next, we can add up the number of students in all of Monica's classes: 20 + 25 + 25 + 10 + 28 + 28 = 116. So, Monica sees 116 students each day.  The condition \"Her fifth and sixth classes have 28 students.\" is relevant to the calculation process, since it tells us how many students Monica has in her fifth and sixth classes. Without that information, we wouldn't be able to accurately calculate the total number of students Monica sees each day.\nThe first step is to calculate the total number of students that Monica sees each day. Monica has 6 classes per day, and the first class has 20 students, the second and third classes have 25 students, her fourth class has half as many as her first class (which is 10 students), and her fifth and sixth classes have 28 students. Therefore, the total number of students that Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136 students.  The second step is to answer the question: Is condition \"Mary has read 10000 books in the past year.\" relevant to the calculation process of problem \"How many students does Monica see each day?\" The answer is no, the condition of Mary's book-reading has nothing to do with the calculation process of how many students Monica sees each day.", "equation": "Mary has read 10000 books in the past year.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.15851819515228271]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Tom has read 1000 books in the past year. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the total number of rooms. There are 13 rooms for couples and 14 single rooms. This totals 13 + 14 = 27 rooms. Step 2: Calculate the number of baths to be run. For each room, one bath needs to be run. So, we need 27 baths. Step 3: Calculate the amount of bubble bath needed. For each bath, Isabelle needs 10ml of bubble bath. So, we need 27 x 10 = 270ml of bubble bath. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of rooms and the amount of bubble bath needed for each bath. The fact that Tom has read 1000 books in the past year does not affect the calculation process. Therefore, Isabelle needs 270ml of bubble bath.", "numerical_answer": 270, "gold_answer": "400", "instructions": "First, Isabelle needs 10ml of bubble bath for each bath she runs. Next, we need to determine how many baths she needs to run. In order to do this, we need to calculate the total rooms in the hotel. The condition \"There are 13 rooms for couples\" is not relevant to the calculation process, as this does not provide us with information about the number of rooms in the hotel.  Therefore, the answer to the question is 140ml of bubble bath. This is calculated by multiplying the 10ml of bubble bath needed for each bath by the total number of rooms in the hotel, which is 27 (13 couples and 14 single rooms).\nThere are 13 rooms for couples and 14 single rooms.  For each bath that is run, Isabelle needs 10ml of bubble bath.  If every room is filled to maximum capacity, Isabelle needs 10ml of bubble bath for each room.  Therefore, she needs 10ml * 27 (13 + 14) = 270ml of bubble bath in total.   The condition \"and 14 single rooms\" is relevant to the calculation process, as it tells us the total number of rooms that Isabelle needs to run bubble baths for.\nFirst, we need to find the total number of people in the hotel. There are 13 couples, so that's 26 people. There are 14 single rooms, so that's 14 more people. That makes a total of 40 people.  Next, we need to figure out how many baths Isabelle needs to run. Each person needs one bath, so Isabelle needs to run 40 baths.  Finally, we need to calculate how much bubble bath Isabelle needs. For each bath, Isabelle needs 10ml of bubble bath. So, for 40 baths, Isabelle needs 400ml of bubble bath.  Yes, the condition provided is relevant to the calculation process. Without it, we wouldn't know how much bubble bath Isabelle needs for each bath.\nFirst, we need to calculate how many rooms are filled to maximum capacity. We have 13 rooms for couples and 14 single rooms, so if every room is filled to maximum capacity, we have 27 rooms total.  Next, we need to calculate how much bubble bath Isabelle needs for each room. For each bath that is run, Isabelle needs 10ml of bubble bath. So for 27 rooms, Isabelle needs 270ml of bubble bath.   Therefore, the answer to the question is 270ml of bubble bath.   The condition \"Tom has read 1000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Tom has read 1000 books in the past year.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.10755443572998047]}
{"original_question": "The average number of fruits per basket in five baskets is 25. Mary has read 10000 books in the past year. If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, how many bananas are in basket E?", "reasoning_path": "Step 1: Calculate the total number of fruits in the five baskets. The total number of fruits in the five baskets is 15 apples + 30 mangoes + 20 peaches + 25 pears + x (where x is the number of bananas in basket E). This is equal to 90 fruits. Step 2: Calculate the number of bananas in basket E. We know the average number of fruits per basket in five baskets is 25. This means that the sum of the number of fruits in the five baskets must be 5 x 25 = 125. Therefore, 90 + x = 125 and x = 35. Therefore, there are 35 bananas in basket E. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the average number of fruits per basket and so would not be able to solve for x. Mary's reading of 10000 books is not relevant to the calculation process. Therefore, there are 35 bananas in basket E.", "numerical_answer": 35, "gold_answer": "35", "instructions": "First, let's add up the number of fruits in all five baskets: 15 apples + 30 mangoes + 20 peaches + 25 pears = 90 fruits  Now, since we know the average number of fruits per basket is 25, we can use that to find out how many fruits are in the last basket: 25 (average) * 5 (number of baskets) = 125 total fruits  Therefore, the number of bananas in basket E is 125 - 90 = 35 bananas.  Yes, the condition \"The average number of fruits per basket in five baskets is 25.\" is relevant to the calculation process of the problem.\nFirst, we need to calculate the total number of fruits in the five baskets.  If basket A contains 15 apples, B has 30 mangoes, C has 20 peaches, D has 25 pears and E has some bananas, then the total number of fruits in the five baskets is 15+30+20+25+x (where x is the number of bananas in basket E).  Second, we need to use the given information to solve for x.  The average number of fruits per basket in five baskets is 25. This means that the sum of the number of fruits in the five baskets must be 5 x 25 = 125.  Therefore, 15+30+20+25+x = 125, and x = 25.  Therefore, there are 25 bananas in basket E.  The condition \"Mary has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mary has read 10000 books in the past year.", "condition_question_similarity": [0.6844154596328735, 0.03961476683616638]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The shoe size of Mary is 20000. How much money does Jean have?", "reasoning_path": "Step 1: Establish a variable to represent Jane's amount of money. Let x represent the amount of money that Jane has.  Step 2: Use the information given to calculate Jean's amount of money. Since we know that Jean has three times as much money as Jane, then Jean has 3x. We also know that they have a combined total of $76, so if we combine these two equations, we get: 3x + x = 76. We can then solve for x to get x = 76/4, which is equal to 19.  Step 3: Plug the value for x into the equation to calculate Jean's amount of money. Since x = 19, then Jean has 3x = 3(19) = 57 dollars.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the combined total of the two amounts of money. The shoe size of Mary is not relevant to the calculation process.  Therefore, Jean has 57 dollars.", "numerical_answer": 57, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. So, if we let x represent the amount of money that Jane has, then Jean has 3x.   We also know that they have a combined total of $76. So, if we combine these two equations, we get:  3x + x = 76  4x = 76  x = 76/4  x = 19   Therefore, Jean has 3x = 3(19) = 57 dollars.   Yes, the condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\"\nWe know that Jean has three times as much money as Jane, and they have a combined total of $76. We can use this information to calculate how much money Jane has:  Jane's money = $76 / 4 = $19  Now we can calculate how much money Jean has:  Jean's money = 3 * $19 = $57  The shoe size of Mary is not relevant to the calculation process of the problem \"How much money does Jean have?\".", "equation": "The shoe size of Mary is 20000.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.04384274408221245]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Ada has read 1000 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Gretchen threw. Gretchen threw half as many pennies as Rachelle, which means she threw 90 pennies (180/2). Step 2: Calculate the number of pennies Rocky threw. Rocky threw in one-third as many pennies as Gretchen, which means he threw 30 pennies (90/3). Step 3: Calculate the total number of pennies thrown. Rachelle threw 180 pennies, Gretchen threw 90 pennies and Rocky threw 30 pennies. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of pennies thrown, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies.   Gretchen threw half as many pennies as Rachelle. That means Gretchen threw 90 pennies (180/2).   Rocky threw in one-third as many pennies as Gretchen. That means Rocky threw in 30 pennies (90/3).   So, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.   The condition \"Ada has read 1000 books in the past year\" is not relevant to this calculation process.", "equation": "Ada has read 1000 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.0922730341553688]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. The shoe size of Emma is 3000. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: Calculate the number of apples produced in the first season. The tree produced 200 apples in the first season. Step 2: Calculate the number of apples produced in the second season. The tree made 20% fewer fruits, so it produced 200 x 0.8 = 160 apples. Step 3: Calculate the number of apples produced in the third season. The tree fruits production doubled, so it produced 160 x 2 = 320 apples. Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition provides the information about the number of apples produced in each season, which is necessary to calculate the total number of fruits the apple tree grew in the three seasons. Emma's shoe size is not relevant to the calculation process since it does not provide any information that would help us calculate the total number of fruits the apple tree grew in the three seasons. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the tree produced 200 apples.  In the second season, the tree produced 20% fewer apples, so it produced 160 apples.  In the third season, the tree production doubled, so it produced 320 apples.   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.   The condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process, since it provided the starting point for the calculation.\nIn the first season, the tree produced 200 apples.  In the second season, the tree made 20% fewer fruits, so it produced 200 x 0.8 = 160 apples.  In the third season, the tree fruits production doubled, so it produced 160 x 2 = 320 apples.  Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.  Yes, the condition \"The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season.\" is relevant to the calculation process of problem \"Calculate the total number of fruits the apple tree grew in the three seasons.\" because it provides the information about the number of apples produced in each season. Without this information, it would not be possible to calculate the total number of fruits the apple tree grew in the three seasons.\nIn the first season, the tree produced 200 apples. In the second season, the tree produced 20% fewer fruits, so the production is 200 - (20% * 200) = 160 apples. In the third season, the tree production doubled, so the production is 160 * 2 = 320 apples.  Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.  The shoe size of Emma is 3000 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Emma is 3000.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.06063684821128845]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Jack has read 500 books in the past year. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of people staying in the hotel. There are 13 rooms for couples, so this means there are 26 people. There are 14 single rooms, so there are 14 more people. Therefore, the total number of people staying in the hotel is 40. Step 2: Calculate how much bubble bath Isabelle needs to run a bubble bath for each customer. As mentioned in the problem, she needs 10ml of bubble bath for each bath. Multiplying 10ml by 40 people, we get 400ml of bubble bath. Therefore, the answer to the question is 400ml - Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process as it is essential to determine the amount of bubble bath needed. The condition \"There are 13 rooms for couples\" is necessary to calculate the number of people staying in the hotel. Jack's condition of reading 500 books in the past year is not relevant to the calculation process. Therefore, Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, let's calculate the number of people staying in the hotel. There are 13 rooms for couples, so this means there are 26 people. There are 14 single rooms, so there are 14 more people. Therefore, the total number of people staying in the hotel is 40.  Second, let's calculate how much bubble bath Isabelle needs to run a bubble bath for each customer. As mentioned in the problem, she needs 10ml of bubble bath for each bath. Multiplying 10ml by 40 people, we get 400ml of bubble bath.  Therefore, the answer to the question is 400ml - Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity.   The condition \"There are 13 rooms for couples\" is relevant to the calculation process, as it helps us to determine the number of people staying in the hotel.\nFirst, Isabelle needs to run a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. So, the total number of customers is 27.  Second, for each bath that is run, Isabelle needs 10ml of bubble bath. So, the total amount of bubble bath needed for all 27 customers is 270 ml.  Therefore, the answer to the question is 270 ml. The condition \"and 14 single rooms\" is relevant to the calculation process, as it affects the total number of customers that Isabelle needs to run a bubble bath for.\nFirst, we need to figure out the total number of customers who will be entering the hotel. Since there are 13 rooms for couples and 14 single rooms, the total number of customers is 27.  Now, since Isabelle needs 10ml of bubble bath for each bath that is run, she will need a total of 270ml of bubble bath if all rooms are filled to maximum capacity.  Therefore, the answer is 270ml of bubble bath. Yes, the condition given is relevant to the calculation process as it is essential to determine the amount of bubble bath needed.\nFirst, we need to calculate how many people are staying in the hotel. We know that there are 13 rooms for couples and 14 single rooms. So, the total number of people in the hotel is 13*2 + 14 = 40.  Now, we need to calculate how much bubble bath Isabelle needs. We know that for each bath that is run, Isabelle needs 10ml of bubble bath. So, the total amount of bubble bath Isabelle needs is 40 * 10 = 400ml.  Therefore, the answer is that Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity.  The condition that \"Jack has read 500 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jack has read 500 books in the past year.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.12192632257938385]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The shoe size of Ada is 5000. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the face masks. Grover bought 3 boxes of face masks and each box has 20 face masks. That means Grover bought 3 x 20 = 60 face masks. He bought the 3 boxes for $15, so the cost of the face masks is $15. Step 2: Calculate the selling price of the face masks. Grover plans to sell the face masks for $0.50 each. That means the selling price of the face masks is 60 x 0.50 = $30. Step 3: Calculate the total profit. The total profit is the selling price of the face masks minus the cost of the face masks. Therefore, Grover's total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost and selling price of the face masks. The shoe size of Ada is 5000 and is not relevant to the calculation process. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process because it's already given in the problem statement.  The total cost of the 3 boxes is $15. So, the total profit is the total selling price of the 3 boxes minus the total cost, which is 3 x 20 x $0.50 - $15 = $15. Hence, the total profit is $15.\nFirst, we need to calculate the cost of each box. Grover bought 3 boxes for $15, so the cost of each box is $5.  Next, we need to calculate how much profit Grover will make if he sells each box for $0.50. We can calculate this by subtracting the cost of the box ($5) from the selling price of the box ($0.50). This gives us a profit of $4.50 per box.  Finally, we need to calculate the total profit. To do this, we multiply the profit per box ($4.50) by the number of boxes (3). This gives us a total profit of $13.50.  Therefore, Grover's total profit will be $13.50.   The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process because it determines the selling price of each box, which in turn determines the profit per box and the total profit.\nThe total cost of the 3 boxes of face masks is $15, and Grover is going to sell them for $0.50 each. Therefore, the total profit is equal to the total sales price minus the cost of the 3 boxes.  Total Sales Price = 3 x 20 x 0.50 = $30 Total Profit = $30 - $15 = $15  The condition \"The shoe size of Ada is 5000\" is not relevant to the calculation process.", "equation": "The shoe size of Ada is 5000.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.22085322439670563]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Tom bought 1000 tomatoes from the grocery store. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the percentage of laptops, netbooks and desktop computers. We know that half of the sales are laptops, one-third are netbooks, and the rest are desktop computers. This means that 50% of the sales are laptops, 33.3% are netbooks, and the remaining 16.7% are desktop computers.  Step 2: Calculate the number of each type of computer sold. We know that the store sold a total of 72 computers. This means that 50% of 72 is 36 laptops, 33.3% of 72 is 24 netbooks, and the remaining 16.7% of 72 is 12 desktop computers.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the percentage of computers and the total number sold. Tom's purchase of 1000 tomatoes from the grocery store does not affect the number of desktop computers sold, so it is not relevant to the calculation process.  Therefore, the answer is 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we know that half of the sales are laptops, one-third are netbooks, and the rest are desktop computers. This means that 50% of the sales are laptops, 33.3% are netbooks, and the remaining 16.7% are desktop computers.  Second, we know that the store sold a total of 72 computers. This means that 50% of 72 is 36 laptops, 33.3% of 72 is 24 netbooks, and the remaining 16.7% of 72 is 12 desktop computers.  So, the answer is 12 desktop computers.  The condition \"Tom bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process.", "equation": "Tom bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.2102927267551422]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Mary bought 5000 tomatoes from the grocery store. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of all 3 boxes. Each box has 20 face masks. Thus, 3 boxes have 60 face masks. That means Grover bought 60 face masks for $15. That means each face mask costs $0.25. Step 2: Calculate the total selling price of all 3 boxes. Each box has 20 face masks and Grover plans to sell them for $0.50 each. That means the total selling price of all 3 boxes is $30. Step 3: Calculate Grover's total profit. His total profit is the difference between the total selling price and the total cost. That is, Grover's total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the selling price for each face mask. Mary's condition of buying 5000 tomatoes from the grocery store is not relevant because it does not provide any information that would help us calculate Grover's total profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Grover bought 3 boxes of face masks for $15. Each box has 20 face masks, so he has 60 face masks in total. He plans to sell each face mask for $0.50. Therefore, his total profit will be $30.   The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem, as it tells us the number of boxes he bought and how much he paid, which are both needed in order to calculate the total profit.\nGrover bought 3 boxes of face masks for $15, so each box costs $5. Each box has 20 face masks, so Grover has 60 face masks in total. He plans to sell them for $0.50 each, so the total profit will be ($0.50 * 60) = $30. The fact that he plans to sell them for $0.50 each is relevant to the calculation process because it determines the amount of money Grover will make from selling the face masks.\nStep 1: Grover bought 3 boxes of face masks for $15.   Step 2: Each box has 20 face masks, so Grover has a total of 60 face masks.   Step 3: Grover plans to sell each face mask for $0.50, so his total profit will be $30.   Step 4: Mary bought 5000 tomatoes from the grocery store. This is not relevant to the calculation process of Grover's total profit.   Therefore, Grover's total profit will be $30.", "equation": "Mary bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.2541579306125641]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. Jack bought 3000 tomatoes from the grocery store. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: In the first season, the apple tree produced 200 apples. Step 2: In the second season, the tree made 20% fewer fruits than the first season, so the total number of fruits in the second season would be 160 (200 - 20% of 200 = 160). Step 3: In the third season, the tree fruits production doubled from the second season, so the total number of fruits in the third season would be 320 (160 x 2 = 320). Step 4: Therefore, the total number of fruits the apple tree grew in the three seasons is 680 (200 + 160 + 320 = 680). Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition \"An apple tree produced 200 apples in a particular season\" is relevant to the calculation process of the problem as it was used to calculate the number of apples produced in the first season. The condition about Jack buying 3000 tomatoes from the grocery store is not relevant to the calculation process. Therefore, the total number of fruits the apple tree grew in the three seasons is 680.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the apple tree produced 200 apples.  In the second season, the tree produced 20% fewer fruits, which is 160 apples (200 - 20% of 200 = 160).  In the third season, the tree fruits production doubled, which is 320 apples (160 x 2 = 320).  Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples (200 + 160 + 320 = 680).  The condition \"An apple tree produced 200 apples in a particular season.\" is relevant to the calculation process of the problem as it was used to calculate the number of apples produced in the first season.\nThe apple tree produced 200 apples in the first season. In the second season, it made 20% fewer fruits than the first season, so the total number of fruits in the second season would be 200 - (20% of 200) = 160. In the third season, the tree fruits production doubled from the second season, so the total number of fruits in the third season would be 160 x 2 = 320. Thus, the total number of fruits the apple tree grew in the three seasons would be 200 + 160 + 320 = 680.   Yes, the condition \"The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season.\" is relevant to the calculation process of the problem.\nIn the first season, the apple tree produced 200 apples.  In the second season, the tree made 20% fewer fruits. So, the total number of apples produced in the second season is 160 (200 - 20% of 200 = 160).  In the third season, the tree fruits production doubled. So, the total number of apples produced in the third season is 320 (160 x 2 = 320).  Therefore, the total number of fruits the apple tree grew in the three seasons is 680 (200 + 160 + 320 = 680).  The condition \"Jack bought 3000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Jack bought 3000 tomatoes from the grocery store.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.3441321551799774]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The height of Ada is 5000 feet. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Tim. Uncle Jude gave 15 cookies to Tim.  Step 2: Calculate the number of cookies Uncle Jude gave to Mike. Uncle Jude gave 23 cookies to Mike.  Step 3: Calculate the number of cookies left. 256 - (15 + 23) = 218 cookies left.  Step 4: Calculate the number of cookies Uncle Jude gave to Anna. Uncle Jude gave twice as many cookies as he gave to Tim to Anna. That means he gave (2 x 15) = 30 cookies to Anna.  Step 5: Calculate the number of cookies Uncle Jude kept in the fridge. Uncle Jude kept 218 - 30 = 188 cookies in the fridge.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cookies Uncle Jude had to begin with and the number of cookies he gave away. The height of Ada does not affect the number of cookies Uncle Jude put in the fridge, so it is not relevant to the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, we need to find out how many cookies Uncle Jude gave to Anna. He gave twice as many cookies to Anna as he gave to Tim, so he gave 30 cookies to Anna.   Next, we need to subtract this number from the total number of cookies Uncle Jude baked (256). This gives us a total of 226 cookies that Uncle Jude either gave away or put in the fridge.   Finally, we need to subtract the number of cookies Uncle Jude gave away (15 + 23 + 30 = 68) from the total number of cookies (226). This gives us a total of 158 cookies that Uncle Jude put in the fridge.   Therefore, Uncle Jude put 158 cookies in the fridge. The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process, as it is the starting point from which we can calculate the number of cookies he put in the fridge.\nFirst, Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That's a total of 38 cookies.   Second, he gave twice as many cookies as he gave Tim to Anna. That's 30 cookies.   Third, Uncle Jude kept some in the fridge.   So, the total number of cookies Uncle Jude put in the fridge is 38 minus 30, which equals 8 cookies.   The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process because it gives us the initial number of cookies Uncle Jude had and the number of cookies he gave away.\nUncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That's a total of 38 cookies. If he gave twice as many to Anna, that would be 30 cookies. That makes a total of 68 cookies. That leaves 256 - 68 = 188 cookies in the fridge.  The condition \"The height of Ada is 5000 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Ada is 5000 feet.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.04291492700576782]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Emma bought 2000 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Emma bought 2000 tomatoes from the grocery store does not affect the number of tickets", "numerical_answer": 21, "gold_answer": "21", "instructions": "The cost of the rollercoaster is 4 tickets per ride, so Turner will need 12 tickets for 3 rides.  The cost of the Catapult is 4 tickets per ride, so Turner will need 8 tickets for 2 rides.  The cost of the Ferris wheel is 1 ticket per ride, so Turner will need 1 ticket for 1 ride.   Therefore, Turner will need a total of 21 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem because it helps determine how many tickets Turner will need. Without this information, it would be impossible to calculate how many tickets Turner would need.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That's a total of 6 rides in total. Since it costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel, Turner needs to buy a total of 15 tickets (4 tickets x 3 rides for the rollercoaster + 4 tickets x 2 rides for the Catapult + 1 ticket x 1 ride for the Ferris wheel). The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process, since it is used to calculate the number of tickets that Turner needs.\nTurner needs to ride the rollercoaster 3 times, which would cost 4 tickets per ride, so 12 tickets for the rollercoaster in total.   He needs to ride the Catapult 2 times, which would cost 4 tickets per ride, so 8 tickets for the Catapult in total.   He needs to ride the Ferris wheel once, which would cost 1 ticket, so 1 ticket for the Ferris wheel in total.   Therefore, Turner needs 21 tickets in total to ride all the rides he wants.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process because it tells us the number of tickets needed to ride each ride. Without this condition, we would not know how many tickets Turner would need.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That's a total of 6 rides. Each ride costs different tickets, the rollercoaster costs 4 tickets, the Catapult costs 4 tickets and the Ferris wheel costs 1 ticket. So, Turner needs to buy 24 tickets in total.  The condition \"Emma bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Emma bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.06512793898582458]}
{"original_question": "An apple tree produced 200 apples in a particular season. The tree made 20% fewer fruits the following season, but the tree fruits production in the second season doubled during the third season. Mary has read 3000 books in the past year. Calculate the total number of fruits the apple tree grew in the three seasons.", "reasoning_path": "Step 1: In the first season, the apple tree produced 200 apples. Step 2: In the second season, the tree made 20% fewer apples, so it produced 160 apples (200 - 20% of 200 = 160). Step 3: In the third season, the tree fruits production doubled, so it produced 320 apples (160 x 2 = 320). Step 4: Calculate the total number of fruits the apple tree grew in the three seasons. The total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition of the apple tree producing 200 apples in a particular season is the starting point of the calculations. Without knowing how many apples the tree produced in the first season, it would not be possible to calculate the total number of fruits the apple tree grew in the three seasons. Mary's condition of reading 3000 books in the past year is not relevant because it does not provide any information that would help us calculate the total number of fruits the apple tree grew in the three seasons. Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples.", "numerical_answer": 680, "gold_answer": "680", "instructions": "In the first season, the apple tree produced 200 apples.  In the second season, the apple tree produced 20% fewer apples, so it produced 160 apples (200 - 20%).  In the third season, the apple tree produced twice as many apples as it did in the second season, so it produced 320 apples (160 x 2).  Therefore, the total number of fruits the apple tree grew in the three seasons was 680 apples (200 + 160 + 320).  Yes, condition \"An apple tree produced 200 apples in a particular season.\" is relevant to the calculation process of problem \"Calculate the total number of fruits the apple tree grew in the three seasons.\" because it is the starting point of the calculations. Without knowing how many apples the tree produced in the first season, it would not be possible to calculate the total number of fruits the apple tree grew in the three seasons.\nIn the first season, the apple tree produced 200 apples. In the second season, the tree made 20% fewer apples, which is equal to 160 apples (200 - 20% of 200 = 160). In the third season, the tree fruits production doubled, which is equal to 320 apples (160 x 2 = 320).   Therefore, the total number of fruits the apple tree grew in the three seasons is 680 apples (200 + 160 + 320 = 680).  Yes, the condition is relevant to the calculation process of the problem.\nIn the first season, the tree produced 200 apples. In the second season, the tree produced 20% fewer apples (i.e. 200 x 0.8 = 160 apples). In the third season, the tree produced double the amount of apples (i.e. 160 x 2 = 320 apples).  Therefore, the total number of fruits the apple tree grew in the three seasons is 200 + 160 + 320 = 680 apples.  The condition \"Mary has read 3000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Mary has read 3000 books in the past year.", "condition_question_similarity": [0.6226363778114319, 0.5813636183738708, 0.18167054653167725]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's brother ate 10 more shrimps than Olaf yesterday. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish.  Step 3: Calculate the number of green fish. Since the total number of fish in the aquarium is 80, the number of green fish must be 80 - 40 - 25 = 15.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of orange fish in the aquarium. Olaf's brother eating 10 more shrimps than Olaf yesterday is not relevant to the calculation process.  Therefore, there are 15 green fish in the aquarium when the total number of fish is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, half of the total number of fish in the aquarium are blue. Therefore, 40 blue fish. Second, there are 15 fewer orange fish than blue fish. Therefore, 25 orange fish.  Third, the total number of fish in the aquarium is 80.   40 blue fish + 25 orange fish = 65 fish.   80 - 65 = 15 green fish.   So, the answer is 15 green fish.   Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem. This condition let us know that there are three colors of fish in the aquarium, so we can calculate the number of fish in each color.\n1. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  2. There are 15 fewer orange fish than blue fish, so there are 25 orange fish.  3. Since the total number of fish in the aquarium is 80, the number of green fish must be 80 - 40 - 25 = 15.  Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process of the problem.\nFirst, we need to figure out how many blue fish there are in the aquarium. Since blue fish make up half of all the fish, we can calculate that there are 40 blue fish.  Next, we can figure out how many orange fish there are in the aquarium. We know that there are 15 fewer orange fish than blue fish, so the total number of orange fish must be 25.  Now we can calculate how many green fish there must be. We know that the total number of fish is 80, and we know the number of blue and orange fish, so we can subtract those two numbers from 80 to get the number of green fish. 40 + 25 = 65, so 80 - 65 = 15.  Therefore, there are 15 green fish in the aquarium when the total number of fish is 80.  The condition \"Olaf's brother ate 10 more shrimps than Olaf yesterday\" is not relevant to the calculation process of this problem.", "equation": "Olaf's brother ate 10 more shrimps than Olaf yesterday.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.19490112364292145]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's mother added 30 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "First, we need to calculate the total number of cupcakes that Anna baked. She used four baking trays, each of which has 20 cupcakes. So, the total number of cupcakes is 4 x 20 = 80. Second, we need to calculate the number of cupcakes that were sold. Since only 3/5 of the cupcakes were sold, the number of cupcakes that were sold is 3/5 x 80 = 48. Third, we need to calculate the total amount that Anna earned from selling the cupcakes. Each cupcake was sold for $2, so the total amount that Anna earned is 48 x 2 = $96. Finally, the condition \"Each tray has 20 cupcakes\" is not relevant to the calculation process of this problem, as it has already been taken into account in the calculation of the total number of cupcakes. Therefore, Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, we need to calculate the total number of cupcakes that Anna baked. She used four baking trays, each of which has 20 cupcakes. So, the total number of cupcakes is 4 x 20 = 80.   Second, we need to calculate the number of cupcakes that were sold. Since only 3/5 of the cupcakes were sold, the number of cupcakes that were sold is 3/5 x 80 = 48.   Third, we need to calculate the total amount that Anna earned from selling the cupcakes. Each cupcake was sold for $2, so the total amount that Anna earned is 48 x 2 = $96.   Finally, the condition \"Each tray has 20 cupcakes\" is not relevant to the calculation process of this problem, as it has already been taken into account in the calculation of the total number of cupcakes.   Therefore, Anna earned $96 from selling the cupcakes.\nFirst, Anna used four baking trays, each with 20 cupcakes, so in total she had 80 cupcakes.  Second, 3/5 of the cupcakes were sold, which means 3/5 x 80 = 48 cupcakes were sold.  Finally, Anna earned 48 x $2 = $96 from the cupcakes she sold.  Therefore, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process, as it tells us how much Anna earned for each cupcake sold.\nFirst, Anna used four baking trays, each with 20 cupcakes. This means that she has a total of 80 cupcakes.  Next, Anna sold 3/5 of her cupcakes, or 48 cupcakes. Each cupcake was sold for $2, so Anna earned $96 from the sale of her cupcakes.  Finally, Anna's mother added 30 strawberries to each cupcake for free. This is not relevant to the calculation process of how much Anna earned from the sale of her cupcakes, since the strawberries were given away for free. The condition only affects the calculation of the total cost of the cupcakes, not the amount of money earned from the sale.  Therefore, Anna earned $96 from the sale of her cupcakes.", "equation": "Anna's mother added 30 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.33657437562942505]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' neighbor plans to buy 30 movie tickets in June. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets given out in the first 15 days. Officer Hopps gave out 8 tickets a day for 15 days, so he gave out 8 x 15 = 120 tickets. Step 2: Calculate the number of tickets left to give out. Officer Hopps has to give out 200 tickets in May. Since he already gave out 120 tickets in the first 15 days, he has 200 - 120 = 80 tickets left to give out. Step 3: Calculate the number of days he has left to give out the remaining tickets. Officer Hopps has to give out 80 tickets in the remaining 16 days of May. Step 4: Calculate the number of tickets he needs to give out each day. Officer Hopps needs to give out 80 tickets in 16 days, so he needs to give out 80/16 = 5 tickets a day for the remaining 16 days. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each day. The fact that Officer Hopps' neighbor plans to buy 30 movie tickets in June does not affect the calculation process. Therefore, Officer Hopps needs to give out 5 tickets a day", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, calculate the total number of tickets Officer Hopps has given out in the first 15 days of May. This is 8 tickets per day for 15 days, or 120 tickets.  Next, subtract this number from the goal of 200 tickets for the month, which gives us 80 tickets to go.  Finally, divide the remaining tickets (80) by the number of days left in the month (15). This gives us an average of 5.3 tickets per day that Officer Hopps must give out for the rest of the month to reach his goal.  The condition that Officer Hopps has to give out 200 tickets in May is relevant to the calculation process, because it sets the total number of tickets that must be given out in the month. Without this condition, there would be no goal to reach.\nFirst, Officer Hopps has given out 120 tickets in the first 15 days of May (15 days x 8 tickets per day = 120 tickets). This means he has 80 tickets left to give out in the remaining 16 days of the month.  Second, Officer Hopps' neighbor plans to buy 30 movie tickets in June, so Officer Hopps will need to give out 110 tickets in total for the month of May (80 tickets + 30 tickets = 110 tickets).  Third, since there are 16 days left in the month, Officer Hopps will need to average 6.875 tickets per day for the rest of the month to reach his required goal (110 tickets / 16 days = 6.875 tickets per day).  Yes, the condition \"The first 15 days he averages 8 tickets a day.\" is relevant to the calculation process of the problem because it gives us an idea of how many tickets Officer Hopps has already given out in the month of May and how many tickets he still needs to give out in order to reach his goal.\n<blockquote> <p>Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day.</p> </blockquote> This means that he has given out 120 tickets in the first 15 days. He now has to give out 80 tickets in the remaining 16 days of the month.  <blockquote> <p>Officer Hopps' neighbor plans to buy 30 movie tickets in June.</p> </blockquote> This statement is not relevant to the calculation process since the question is asking about reaching the goal for the month of May.  Therefore, Officer Hopps needs to average 5 tickets per day in the remaining days of May in order to reach his required goal of 200 tickets.", "equation": "Officer Hopps' neighbor plans to buy 30 movie tickets in June.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.33024564385414124]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's mother received 10 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes. Each box has 20 face masks, so the total number of masks is 3 x 20 = 60 face masks. At $0.50 per mask, the cost of the 3 boxes is 60 x $0.50 = $30. Step 2: Calculate the amount of money Grover paid for the 3 boxes. He paid $15 for the 3 boxes, so his total payment was $15. Step 3: Calculate Grover's total profit. His total profit will be the difference between the cost of the 3 boxes ($30) and the amount of money he paid for them ($15), which is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves calculating the cost of the 3 boxes and the amount of money Grover paid for them. Grover's mother receiving 10 dozes of vaccine last year does not affect the calculation of the profit. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Step 1: Grover bought 3 boxes of face masks. This tells us that Grover has 3 boxes of face masks to sell.  Step 2: Each box has 20 face masks. This tells us that Grover has 60 face masks to sell.  Step 3: Grover bought the 3 boxes for $15. This tells us that Grover spent $15 on the 3 boxes.  Step 4: Grover plans to sell them for $0.50 each. This tells us that Grover will make $30 from selling the 3 boxes of face masks.  Step 5: Grover's mother received 10 dozes of vaccine last year. This does not affect the calculation of the profit.   Therefore, Grover's total profit will be $30.\nFirst, we need to calculate the cost of the 3 boxes. Each box has 20 face masks, so the total number of masks is 3 x 20 = 60 face masks. At $0.50 per mask, the cost of the 3 boxes is 60 x $0.50 = $30.   Next, we need to calculate the amount of money Grover paid for the 3 boxes. He paid $15 for the 3 boxes, so his total payment was $15.   Finally, we need to calculate Grover's total profit. His total profit will be the difference between the cost of the 3 boxes ($30) and the amount of money he paid for them ($15), which is $30 - $15 = $15.   So, Grover's total profit will be $15. The condition \"He plans to sell them for $0.50 each\" is not relevant to this calculation process, since it does not affect the cost or the payment of the 3 boxes.\nFirst, we need to calculate the cost of each box. Grover bought 3 boxes for $15, so each box cost $15/3 = $5.  Second, we need to calculate the selling price for each box. Grover plans to sell each box for $0.50, so the total selling price for all 3 boxes is $0.50 x 3 = $1.50.  Finally, we need to calculate the total profit. The total profit is the difference between the selling price and the cost of the boxes. So the total profit is $1.50 - $5 = -$3.50.  The condition \"Grover's mother received 10 dozes of vaccine last year\" is not relevant to this calculation process.", "equation": "Grover's mother received 10 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.11538273096084595]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's brother bought 10 T-shirts. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of shoes at the first store. Helga tried on 7 pairs of shoes at the first store.  Step 2: Calculate the number of shoes at the second store. Helga tried on 2 more pairs of shoes at the second store, so she tried on 7 + 2 = 9 pairs of shoes at the second store.  Step 3: Calculate the number of shoes at the third store. Helga did not try on any shoes at the third store.  Step 4: Calculate the number of shoes at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 2 x (7 + 9 + 0) = 24 pairs of shoes at the fourth store.  Step 5: Calculate the total number of shoes Helga tried on. Helga tried on 7 + 9 + 0 + 24 = 40 pairs of shoes before buying her new shoes.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of shoes Helga tried on. The fact that Helga's brother bought 10", "numerical_answer": 40, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store. This means she tried on 9 pairs.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. This means she tried on (7+9+0)*2 = 28 pairs of shoes.   So the total number of pairs of shoes Helga tried on before buying her new shoes is 28.   The condition \"Helga's brother bought 10 T-shirts\" is not relevant to the calculation process of this problem.", "equation": "Helga's brother bought 10 T-shirts.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.3819240629673004]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's sister prepared 200 grams of food. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate how much water Violet and her dog need for one hour of hiking. Violet needs 800 ml of water and her dog needs 400 ml of water. This means they need a total of 1200 ml of water per hour.  Step 2: Calculate how much water Violet can carry. Violet can carry 4.8 L of water.  Step 3: Divide 4.8 L by 1200 ml to find out how many hours Violet and her dog can spend hiking. 4.8 L / 1200 ml = 4 hours  Therefore, Violet and her dog can spend up to 4 hours hiking.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much water Violet and her dog need for one hour of hiking. Therefore, Violet and her dog can hike for 4 hours with 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog need for one hour of hiking. 800 ml for Violet and 400 ml for her dog, so total 1200 ml of water.  Now, we need to calculate how much water Violet can carry: 4.8 L.  Then we need to divide 4.8 L by 1200 ml to find out how many hours she and her dog can spend hiking.  4.8 L / 1200 ml = 4 hours  Therefore, Violet and her dog can spend up to 4 hours hiking.  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process as it is used to determine how much water Violet and her dog need for one hour of hiking.\nFirst, we need to convert the water and food amounts into liters. 200 g of food is equal to 0.2 L. 4.8 L of water is equal to 4,800 ml of water.  Next, we need to calculate how much water Violet and her dog need for one hour of hiking. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means that they need a total of 1,200 ml of water per hour.  Finally, we can calculate how many hours Violet and her dog can spend hiking. 4,800 ml of water divided by 1,200 ml of water per hour equals 4 hours. This means that Violet and her dog can hike for up to 4 hours.  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process of this problem because it is necessary to know how much water Violet's dog needs in order to calculate how many hours they can spend hiking.\nFirst, convert the weights of water and food into liters:  Violet needs 800 mL of water per hour = 0.8 L of water per hour. Her dog needs 400 mL of water per hour = 0.4 L of water per hour. Violet's sister prepared 200 grams of food = 0.2 L of food.  Second, calculate how many hours Violet and her dog can hike with 4.8 L of water:  Total water per hour = 0.8 L (Violet) + 0.4 L (dog) = 1.2 L/hour Total water available = 4.8 L  Number of hours that can be hiked = 4.8 L/1.2 L/hour = 4 hours  Therefore, Violet and her dog can hike for 4 hours with 4.8 L of water.  The condition \"Violet's sister prepared 200 grams of food\" is not relevant to the calculation process, since it does not affect the amount of water available for Violet and her dog.", "equation": "Violet's sister prepared 200 grams of food.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.21538887917995453]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's brother drew 40 skip lines on the ground. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 1 less skip than Sam in the first round, so Jeff completed 15 skips in the first round. Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer times than Sam in the second round, so Jeff skipped 13 skips in the second round. Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more times than Sam in the third round, so Jeff skipped 20 skips in the third round. Step 4: Calculate the number of skips Jeff completed in the fourth round. Jeff only completed half the number of skips as Sam in the fourth round, so Jeff skipped 8 skips in the fourth round. Step 5: Calculate the total number of skips Jeff completed. Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round and 8 skips in the fourth round. This totals 56 skips. Step 6: Calculate the average number of skips per round completed by Jeff. To calculate the average, we need to divide the total number of skips by the number of rounds.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times. In the second round, Sam skipped 16 times and Jeff skipped 13 times. In the third round, Sam skipped 16 times and Jeff skipped 20 times. In the last round, Sam skipped 16 times and Jeff skipped 8 times.  The average number of skips per round completed by Jeff is 15 skips per round.  The condition that \"Sam's brother drew 40 skip lines on the ground\" is not relevant to this calculation process.", "equation": "Sam's brother drew 40 skip lines on the ground.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.29199671745300293]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's brother made 50 more wishes than Gretchen. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain.  Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies into the fountain.  Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw in one-third as many pennies as Gretchen, so he threw 30 pennies into the fountain.  Step 4: Calculate the total number of pennies thrown into the fountain. Rachelle, Gretchen and Rocky threw a total of 180 + 90 + 30 = 300 pennies into the fountain.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Rachelle's brother making 50 more wishes does not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies as Rachelle (90). Rocky threw in one-third as many pennies as Gretchen (30).  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 180 + 90 + 30 = 300.  The condition \"Rachelle's brother made 50 more wishes than Gretchen\" is not relevant to the calculation process of the problem.", "equation": "Rachelle's brother made 50 more wishes than Gretchen.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.27593833208084106]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's brother earns 20 dollars per week from teaching piano. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to buy 20 rose bushes, each costing $150, so the cost of the rose bushes is 20 x 150 = 3000. Step 2: Calculate the cost of the gardener. Bob needs to pay the gardener $30 an hour for 20 hours of work, so the cost of the gardener's labor is 20 x 30 = 600. Step 3: Calculate the cost of the soil. Bob needs 100 cubic feet of soil, and each cubic foot costs $5, so the cost of the soil is 100 x 5 = 500.  Step 4: Calculate the total cost of the entire gardening project. The total cost of the gardening project is 3000 + 600 + 500 = 4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Knowing that each rose bush costs $150 gives us the information needed to calculate the cost of the rose bushes, which is an important part of the total cost of the gardening project. Bob's brother's earnings from teaching piano are not relevant to the calculation process. Therefore, the total cost of the entire gardening project is $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is $150 x 20 = $3000. The cost of the gardener is $30 x 5 x 4 = $600. The cost of the soil is $5 x 100 = $500. So, the total cost of the gardening project is $3000 + $600 + $500 = $4100.   Yes, the condition given is relevant to the calculation process of the problem. Knowing that all 20 of his rose bushes were destroyed by a storm gives us the information needed to calculate the cost of the rose bushes, which is an important part of the total cost of the gardening project.\nFirst, Bob needs to buy 20 rose bushes, each costing $150. So the cost of the rose bushes is 20 x 150 = 3000  Second, Bob needs to pay the gardener. The gardener will be working 5 hours a day for 4 days, so the total number of hours worked is 20 hours. Bob needs to pay the gardener $30 an hour, so the cost of the gardener's labor is 20 x 30 = 600.   Third, Bob needs to buy soil. He needs 100 cubic feet of soil, and each cubic foot costs $5. So the cost of the soil is 100 x 5 = 500.   Therefore, the total cost of the entire gardening project is 3000 + 600 + 500 = 4100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process, since it is used to calculate the cost of the rose bushes.\nThe cost of the 20 rose bushes is $150 x 20 = $3,000. The gardener's fee is $30 x 5 hours x 4 days = $600. The soil costs $5 x 100 cubic feet = $500. So the total cost for the entire gardening project is $3,000 + $600 + $500 = $4,100. Bob's brother's earnings from teaching piano are not relevant to the calculation process.\nFirst, the rose bushes cost a total of $150 x 20 = $3000. Then the gardener costs $30/hour x 5 hours/day x 4 days = $600. Finally, the soil costs 100 cubic feet x $5/cubic foot = $500. So the total cost of the gardening project is $3000 + $600 + $500 = $4100.   Yes, the condition \"The final expense is 100 cubic feet of soil sold for $5 per cubic foot\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" since it helps us calculate the cost of the soil, which is a part of the total cost of the project.\nThe cost of the rose bushes is $150 * 20 = $3,000. The cost of the gardener is $30 * 5 * 4 = $600. The cost of the soil is $5 * 100 = $500. The total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  The condition \"Bob's brother earns 20 dollars per week from teaching piano\" is not relevant to the calculation process of the problem.", "equation": "Bob's brother earns 20 dollars per week from teaching piano.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.07082594931125641]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's father also sent 15 more texts to a third friend on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts to both Allison and Brittney on Monday. That means Sydney sent a total of 5 + 5 = 10 texts to Allison and Brittney on Monday. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts to both Allison and Brittney on Tuesday. That means Sydney sent a total of 15 + 15 = 30 texts to Allison and Brittney on Tuesday. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts to Allison and Brittney on Monday, and 30 texts to Allison and Brittney on Tuesday. That means Sydney sent a total of 10 + 30 = 40 texts to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts Sydney sent to Allison and Brittney on both days. Sydney's father sending 15 more texts to a third friend on both days does not affect the number of texts Sydney sent to Allison and Brittney, so it is not relevant to the calculation", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's father also sent 15 more texts to a third friend on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6755555868148804]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's brother is 25 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Convert Daryl's brother's weight to kg. 25 pounds is equal to 11.3 kg. Step 2: Calculate the total weight of the items Daryl needs to load. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. This adds up to a total of 380 kg. Step 3: Calculate the maximum amount of weight that Daryl can load in the crates. 15 crates x 20 kg each = 300 kg. Step 4: Calculate how much Daryl will have to leave out of the crates. Total weight of items = 380 kg. Maximum weight for crates = 300 kg. Difference = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much weight the hammers add to the total weight of the items. The weight of Daryl's brother is not relevant to the calculation process of this problem. Therefore, Daryl will have to leave out 80 kg of items", "numerical_answer": 80, "gold_answer": "80", "instructions": "Daryl has 15 crates that can weigh up to 20kg each. That means that the total weight of all 15 crates combined is 300kg.  Next, he has 4 bags of nails, each weighing 5kg. This means the total weight of the nails is 20kg.   He also has 12 bags of hammers, each weighing 5kg. This means the total weight of the hammers is 60kg.   Finally, he has 10 bags of wooden planks, each weighing 30kg. This means the total weight of the planks is 300kg.   The total weight of all items combined is 600kg. Since the total weight of all 15 crates is only 300kg, Daryl will need to leave out 300kg of items in order to meet the weight limit.   The condition that each crate can weigh up to 20kg does not influence the calculation. Daryl already knows that each crate can weigh up to 20kg. This condition is only relevant if Daryl was trying to calculate how much each crate can weigh individually.\nDaryl has 4 bags of nails (5 kg each) and 12 bags of hammers (5 kg each). That comes to a total of 60 kg. Then, he has 10 bags of wooden planks (30 kg each). That adds up to 300 kg. The total weight of these items is 360 kg. Since each crate can hold 20 kg, and Daryl has 15 crates, the maximum weight he can load is 300 kg. Therefore, he will have to leave 60 kg out of the crates.  The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process because it tells us how many crates Daryl has to work with and thus how much weight he can fit into the crates. This information is important in determining how much he will need to leave out of the crates.\nFirst, we need to convert Daryl's brother's weight from pounds to kilograms. 1 pound is equal to 0.45 kg, so 25 pounds is equal to 11.25 kg.  Now we can start to calculate the total weight of the items that Daryl needs to load. There are 4 bags of nails which each weigh 5 kg, 12 bags of hammers which each weigh 5 kg, and 10 bags of wooden planks which each weigh 30 kg. This comes to a total of (4 x 5 kg) + (12 x 5 kg) + (10 x 30 kg) = 180 kg.   Since Daryl's crates can only hold a total of 20 kg each, he will need to leave out (180 kg) - (15 x 20 kg) = 120 kg of items from the crates.   So, to answer your question, Daryl will have to leave out 120 kg of items from the crates. The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process, since we are only calculating the total weight of all items that Daryl needs to load, not the individual weight of any particular item.\nFirst, let's convert Daryl's brother's weight to kg. 25 pounds is 11.3 kg.   Second, let's calculate the total weight of the items that Daryl wants to load in the crates. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. Total weight = 380 kg.   Third, we can calculate the maximum amount of weight that Daryl can load in the crates. 15 crates x 20 kg each = 300 kg.   Finally, we can calculate how much Daryl will have to leave out of the crates. Total weight of items = 380 kg. Maximum weight for crates = 300 kg. Difference = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.   The condition \"each of which weighs 5 kg; he has 12 bags of hammers,\" is relevant to the calculation process because it helps us calculate how much weight the hammers add to the total weight of the items.\nDaryl has 4 bags of nails and 12 bags of hammers, each of which weighs 5kg, so together they weigh 80kg. He also has 10 bags of wooden planks, each of which weighs 30kg. This adds up to 300kg. However, the weight limit for each crate is 20kg, so Daryl will have to leave out at least 180kg of the items he is loading in order to make sure that the crates do not exceed the weight limit. His brother's weight of 25 pounds is equal to 11.3kg, so this does not need to be taken into consideration when calculating how much Daryl will have to leave out of the crates.\nFirst, Daryl can only put a maximum of 20 kg in each of the 15 crates. The total weight of the 4 bags of nails is 20 kg (5 kg x 4 bags), and the total weight of the 12 bags of hammers is also 60 kg (5 kg x 12 bags).   However, the 10 bags of wooden planks are too heavy for the crates, as the total weight is 300 kg (30 kg x 10 bags). Therefore, Daryl will have to leave out some of the planks to meet the weight limit of the crates.  To figure out how much he will need to leave out, we need to subtract the total weight of the nails and hammers (80 kg) from the total weight of the planks (300 kg). This gives us 220 kg, which is the amount that Daryl will have to leave out of the crates.  The condition \"each of which weighs 30kg and can be sub-divided.\" is relevant because it tells us that the planks can be broken down into smaller pieces to make them lighter, which will help Daryl reduce the amount of weight he needs to leave out.\nThe first step is to calculate the total weight of all the items that Daryl is loading in the crates. This is 15 crates x 20 kg/crate = 300 kg.  Next, we need to calculate the total weight of the items he is loading in the crates. This is 4 bags of nails x 5 kg/bag = 20 kg, 12 bags of hammers x 5 kg/bag = 60 kg, and 10 bags of wooden planks x 30 kg/bag = 300 kg. This adds up to a total of 380 kg.  Finally, we need to subtract the total weight of the items from the total weight of the crates. This is 380 kg - 300 kg = 80 kg. This means that Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.   The weight of Daryl's brother is not relevant to the calculation process of this problem.", "equation": "The weight of Daryl's brother is 25 pounds.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.3711831867694855]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother volunteered 30 more hours than last year at the local hospital. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of all 3 boxes. Each box has 20 face masks. Thus, 3 boxes have 60 face masks. That means Grover bought 60 face masks for $15. That means each face mask costs $0.25. Step 2: Calculate the total selling price of all 3 boxes. Each box has 20 face masks and Grover plans to sell them for $0.50 each. That means the total selling price of all 3 boxes is $30. Step 3: Calculate Grover's total profit. His total profit is the difference between the total selling price and the total cost. That is, Grover's total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Grover's brother's condition of volunteering 30 more hours than last year at the local hospital does not provide any information that would help us calculate Grover's total profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the number of face masks. 30 boxes have 20 face masks each, so the total number of face masks is 600. Next, we need to calculate the cost of the face masks. Each box costs $15, so the total cost of the masks is $450. Finally, we need to calculate the profit. Grover plans to sell each box for $0.50, which means he will make a profit of $150 (600 face masks x $0.50 each).   In this case, the condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of the problem. The only relevant information is the cost of the face masks and the price Grover plans to sell them for.\nGrover bought 3 boxes of face masks for $15, each box containing 20 masks. He plans to sell them for $0.50 each. The total profit will be the total amount he receives from selling the masks, minus the cost of buying them.   So if Grover sells all 60 masks for $0.50 each, his total profits will be $30. This is calculated by subtracting the cost of the 3 boxes ($15) from the total amount received from selling the masks ($45).  The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it tells us the price at which Grover intends to sell the masks. This information is important in calculating his total profit.\n1. Grover bought 3 boxes of face masks. Each box has 20 face masks.  2. He plans to sell them for $0.50 each.  3. He bought the 3 boxes for $15.   Now, we can calculate the total profit.   Total number of face masks = 3 boxes x 20 face masks = 60 face masks   Total sale price of the face masks = 60 face masks x $0.50 = $30   Total cost of the face masks = $15   Total profit = Total sale price - Total cost = $30 - $15 = $15   In this case, the condition \"Grover's brother volunteered 30 more hours than last year at the local hospital\" is not relevant to the calculation of the total profit.", "equation": "Grover's brother volunteered 30 more hours than last year at the local hospital.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.07038746774196625]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, the cobbler's sister repaired 5 umbrellas. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate how many hours the cobbler has worked in a week.  From Monday to Thursday, the cobbler works for 8 hours each day. On Friday, he only works from 8am to 11am. This amounts to a total of 35 hours. Step 2: Calculate how many pairs of shoes the cobbler can mend in 35 hours.  Since the cobbler can mend 3 pairs of shoes in an hour, we can multiply 3 pairs of shoes by 35 hours to calculate the total number of pairs of shoes the cobbler can mend in a week.  3 pairs of shoes x 35 hours = 105 pairs of shoes  Therefore, the cobbler can mend 105 pairs of shoes in a week. Step 3: Determine if the condition is relevant to the calculation process.  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "First, we need to calculate how many hours the cobbler has worked in a week. From Monday to Thursday, the cobbler works for 8 hours each day. On Friday, he only works from 8am to 11am. This amounts to a total of 35 hours. Second, we need to calculate how many pairs of shoes the cobbler can mend in 35 hours. Since the cobbler can mend 3 pairs of shoes in an hour, we can multiply 3 pairs of shoes by 35 hours to calculate the total number of pairs of shoes the cobbler can mend in a week.  3 pairs of shoes x 35 hours = 105 pairs of shoes  Therefore, the cobbler can mend 105 pairs of shoes in a week. The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem.\nThe cobbler can mend 3 pairs of shoes in an hour.  He works for 8 hours each day from Monday to Thursday.  On Friday he only works for 3 hours from 8am to 11am.   Therefore, the cobbler can mend 8 x 3 = 24 pairs of shoes from Monday to Thursday and 3 x 3 = 9 pairs of shoes on Friday.   Therefore, the cobbler can mend a total of 24 + 9 = 33 pairs of shoes in a week.   Yes, the condition \"the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem.\nMonday to Thursday: The cobbler works for 8 hours each day. 8 hours x 4 days = 32 hours. The cobbler can mend 3 pairs of shoes in an hour. So, 32 hours x 3 pairs of shoes per hour = 96 pairs of shoes.  Friday: The cobbler only works from 8am to 11am. 3 hours x 3 pairs of shoes per hour = 9 pairs of shoes.  Total: 96 pairs of shoes + 9 pairs of shoes = 105 pairs of shoes.  Yes, the condition \"he only works from 8am to 11am\" is relevant to the calculation process of the problem as it affects the amount of time the cobbler can work on Friday, and thus affects the total number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour.  On Monday to Thursday, he works for 8 hours each day, so he can mend 24 pairs of shoes each day.  On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.   Therefore, the cobbler can mend 24 + 24 + 24 + 24 + 9 = 105 pairs of shoes in a week.   The condition \"Last week, the cobbler's sister repaired 5 umbrellas\" is not relevant to the calculation process of this problem.", "equation": "Last week, the cobbler's sister repaired 5 umbrellas.", "condition_question_similarity": [0.6957252025604248, 0.3066815137863159, 0.4278460443019867, 0.03875941038131714, 0.3008214235305786, 0.37188398838043213]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's sister tried on 10 pairs of pants than Helga. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store.   Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store. So, she tried on 7 + 2 = 9 pairs of shoes at the second store.   Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined. So, she tried on 7 + 9 + 0 = 16 pairs of shoes at the fourth store.   Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, and 16 pairs of shoes at the fourth store. This totals 7 + 9 + 16 = 32 pairs of shoes.   Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of", "numerical_answer": 32, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs (9 pairs of shoes). At the third store, she did not try on any shoes (still 9 pairs of shoes). At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined (2 x 9 = 18 pairs of shoes).  So, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.  The condition \"Helga's sister tried on 10 pairs of pants than Helga\" is not relevant to the calculation process of this problem.", "equation": "Helga's sister tried on 10 pairs of pants than Helga.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.6136845946311951]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's mother bought 200 more empty baskets than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. Amy has 7 times as many M&Ms as chocolate bars, so Amy has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so Amy has 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Now, we know that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. So, altogether she has 250 candies. Step 5: Calculate the number of baskets. Amy needs to fill each basket with 10 candies. That means Amy needs 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies and baskets. The fact that Amy's mother bought 200 more empty baskets than Amy does not affect the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 x 5 = 35 M&Ms, and 6 x 35 = 210 marshmallows.  Total number of candies = 5 + 35 + 210 = 250 candies.  Number of baskets Amy can fill = 250/10 = 25 baskets.  Total number of baskets Amy and her mother bought = 25 + 200 = 225 baskets.  So, the answer is 25 baskets and the condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem because the number of M&Ms and marshmallows Amy has depends on the number of chocolate bars she has.\nAmy has 5 chocolate bars and 7 times as many M&Ms as chocolate bars. This means that Amy has (5 * 7 =) 35 M&Ms.   Amy also has 6 times as many marshmallows as M&Ms. This means she has (35 * 6 =) 210 marshmallows.   So, in total, Amy has (5 + 35 + 210 =) 250 candies.   Amy has 200 more empty baskets than she has candies. This means that she has (250 + 200 =) 450 baskets.   If Amy fills each basket with 10 candies, she will fill (450 * 10 =) 4500 baskets.   Therefore, the answer is 4500.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, as it is used to calculate the amount of M&Ms that Amy has.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars. This means she has 7 x 5 = 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms. This means she has 6 x 35 = 210 marshmallows.   Now, we know that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If Amy fills each basket with 10 candies, she will need (5 + 35 + 210)/10 = 26 baskets to fill all of her candy.   Amy's mother bought 200 more empty baskets than Amy, so she will have a total of 26 + 200 = 226 baskets.   So the answer is that Amy will fill 226 baskets with 10 candies each.   The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it tells us how many marshmallows Amy has, which is necessary in order to calculate how many baskets she will need to fill.\nFirst, calculate how many total candies Amy has:  5 chocolate bars + 7 x 5 = 35 M&Ms + 6 x 35 = 210 marshmallows  Total = 250 candies  Then, calculate how many baskets Amy can fill:  250 / 10 = 25 baskets  Finally, calculate how many total baskets Amy's mother bought:  25 + 200 = 225 baskets  So, Amy can fill 25 baskets with 10 candies each. Amy's mother bought 200 more empty baskets than Amy, so the total number of baskets is 225.", "equation": "Amy's mother bought 200 more empty baskets than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.3388836979866028]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's neighbor raised 10 turtles. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Find the number of blue fish in the aquarium. Since blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80, then the number of blue fish must be 40.  Step 2: Find the number of orange fish in the aquarium. There are 15 fewer orange fish than blue fish, so the number of orange fish must be 25.  Step 3: Find the number of green fish in the aquarium. We know that the total number of fish in the aquarium is 80, and there are 40 blue fish and 25 orange fish. Therefore, the number of green fish must be 80 - 40 - 25 = 15.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fish in each color. The fact that Olaf's neighbor raised 10 turtles does not affect the calculation process. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "1. We know that Blue fish make up half of all the fish in the aquarium. This means that there are 40 blue fish.  2. We also know that there are 15 fewer orange fish than blue fish. This means that there are 25 orange fish.  3. Finally, we know that Olaf's neighbor raised 10 turtles. This means that there are 10 turtles in the aquarium.   Now, we can calculate the number of green fish. We know that the total number of fish in the aquarium is 80. We can subtract the number of blue fish (40), the number of orange fish (25), and the number of turtles (10) from 80 to get the number of green fish:  80 - 40 - 25 - 10 = 5  Therefore, there are 5 green fish.   Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem. We need this information to calculate the number of green fish.\nBlue fish make up half of all the fish in the aquarium, so half of 80 is 40 blue fish.  There are 15 fewer orange fish than blue fish. So we can subtract 15 from 40 to get 25 orange fish.  We know that there are 80 fish in the aquarium. So if there are 40 blue fish and 25 orange fish, that leaves us with 15 green fish.   Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process of the problem.\nFirst, we need to figure out how many blue fish there are. Blue fish make up half of the total number of fish, so we can calculate that there are 40 blue fish.  Next, we need to figure out how many orange fish there are. We know that there are 15 fewer orange fish than blue fish, so we can calculate that there are 25 orange fish.  Finally, we can calculate how many green fish there are by subtracting the number of blue fish and orange fish from the total number of fish: 80 - 40 - 25 = 15.  So, the answer is 15 green fish.  The condition \"Olaf's neighbor raised 10 turtles.\" is not relevant to the calculation process, as the number of turtles does not affect the number of fish in the aquarium.", "equation": "Olaf's neighbor raised 10 turtles.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.2936769127845764]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's sister distributed 20 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each of the 5 friends had originally. There were 250 balloons in one package, and Dante evenly shared the balloons among his 5 friends. That means each friend had 250/5 = 50 balloons. Step 2: Calculate the number of balloons Dante asked his friends to give him. Dante asked each of his friends to give him 11 balloons. This means Dante asked for 11 x 5 = 55 balloons. Step 3: Calculate the number of balloons left for each friend. Each of the 5 friends had 50 balloons originally. After they gave Dante 11 balloons each, they had 50 - 11 = 39 balloons left. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of balloons that were shared and given back. The fact that Dante's sister distributed 20 candies to each of them does not affect the calculation process. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the 250 balloons among his 5 friends. This means each friend got 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons back. This means each friend now has 39 balloons.   Finally, Dante's sister distributed 20 candies to each of them. This means each friend now has 19 balloons.   Therefore, each friend has 19 balloons now.   The condition \"There were 250 balloons in one package\" is relevant to the calculation process of the problem, as it is the starting point of the calculation. Without knowing the original number of balloons, it is impossible to calculate how many balloons each friend has now.\nFirst, Dante had 250 balloons and he shared them evenly among his 5 friends, so each friend had 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  Finally, Dante's sister distributed 20 candies to each of them, so each friend now has 39 balloons and 20 candies.  Therefore, the answer is that each friend has 39 balloons. The condition \"Dante's sister distributed 20 candies to each of them\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\".", "equation": "Dante's sister distributed 20 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.2888050079345703]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's brother has an oven that can hold 15 baking trays. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes Anna has in total. Anna used 4 baking trays with each tray having 20 cupcakes. That means Anna has a total of 80 cupcakes. Step 2: Calculate the number of cupcakes that were sold. 3/5 of the cupcakes were sold, which is 48 cupcakes. Step 3: Calculate the total amount of money Anna earned from the cupcake sale. Each cupcake was sold for $2, so 48 cupcakes x $2 = $96. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many cupcakes Anna had in total. Anna's brother's oven is not relevant to the calculation process since it does not affect the number of cupcakes that were sold. Therefore, Anna earned $96 from the cupcake sale.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used 4 baking trays to bake cupcakes.  Each tray has 20 cupcakes, so she has 80 cupcakes in total.  If only 3/5 of the cupcakes were sold and the rest were kept, then 3/5 of 80 cupcakes were sold, which is 48 cupcakes.  Each cupcake was then sold for $2, so 48 cupcakes x $2 = $96.   Therefore, Anna earned $96 from the cupcake sale.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process because it helps us determine how many cupcakes Anna had in total (80 cupcakes). Without this condition, we would not be able to accurately calculate how much Anna earned from the cupcake sale.\nFirst, Anna used four baking trays to bake cupcakes, with each tray having 20 cupcakes. That means Anna made 80 cupcakes in total.  Second, if only 3/5 of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes and kept 32 cupcakes.  Third, since each cupcake was sold for $2, Anna earned $96 from selling the cupcakes.  Finally, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process of the problem because it tells us how much each cupcake was sold for. Without this information, we would not know how much Anna earned from selling the cupcakes.\nAnna used four baking trays, which gives us a total of 80 cupcakes. If only 3/5 of the cupcakes were sold, then that would mean that Anna sold 48 cupcakes at $2 each. So, Anna earned $96 from this.   The condition of Anna's brother's oven is not relevant to the calculation process since it does not affect the number of cupcakes that were sold.", "equation": "Anna's brother has an oven that can hold 15 baking trays.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.2025267481803894]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's father makes 20 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie made 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. 20 beads are needed to make one beaded necklace. That means Kylie needs 10 x 20 = 200 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie made 5 beaded bracelets. 10 beads are needed to make one beaded bracelet. That means Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie made 7 beaded earrings. 5 beads are needed to make one beaded earring. That means Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie needs 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of", "numerical_answer": 285, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday, which requires 200 beads.  On Tuesday, Kylie makes 2 beaded necklaces, which requires 20 beads.  On Wednesday, Kylie makes 5 beaded bracelets, which requires 50 beads, and 7 beaded earrings, which requires 35 beads.   Therefore, Kylie uses a total of 305 beads to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of this problem, as it adds 20 beads to the total amount of beads used.\nKylie uses 10 beads to make each of the 10 beaded necklaces she makes on Monday, so she uses a total of 100 beads for the necklaces.  Kylie uses 10 beads to make each of the 2 beaded necklaces she makes on Tuesday, so she uses a total of 20 beads for the necklaces.  Kylie uses 5 beads to make each of the 5 beaded bracelets she makes on Wednesday, so she uses a total of 25 beads for the bracelets.  Kylie uses 5 beads to make each of the 7 beaded earrings she makes on Wednesday, so she uses a total of 35 beads for the earrings.   Adding up all of the beads for necklaces, bracelets, and earrings, Kylie uses a total of 180 beads to make her jewelry.   The condition that Kylie's father makes 20 non-beaded bracelets is not relevant to this calculation, because non-beaded bracelets do not use any beads.", "equation": "Kylie's father makes 20 non-beaded bracelets.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.39756640791893005]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's sister bought 80 pounds of fruit to take home this evening. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl needs to load. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). This adds up to 380 kg. Step 2: Calculate the maximum amount of weight that Daryl can load in the crates. 15 crates x 20 kg each = 300 kg. Step 3: Calculate how much Daryl will have to leave out of the crates. Total weight of items = 380 kg. Maximum weight for crates = 300 kg. Difference = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of items Daryl has to load and the maximum weight limit for the crates. The fact that Daryl's sister bought 80 pounds of fruit does not affect the calculation, so it is not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl needs to calculate the total weight of the items he wants to load into the 15 crates:  (4 bags of nails x 5 kg) + (12 bags of hammers x 5 kg) + (10 bags of wooden planks x 30 kg) = 270 kg.   Second, Daryl needs to calculate the total weight limit of the 15 crates: 15 x 20 kg = 300 kg.   Third, Daryl needs to calculate how much he needs to leave out of the crates to meet the weight limit: 300 kg - 270 kg = 30 kg.   Fourth, Daryl can convert the 80 pounds of fruit his sister bought into kg by multiplying by 0.45 kg/pound: 80 pounds x 0.45 kg/pound = 36 kg.   Therefore, Daryl will have to leave out 30 kg of items from the crates to meet the weight limit, and additionally, he will have to leave out 36 kg of fruit his sister bought in order to fit everything in the 15 crates.   In answer to your question, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem \"In kg, how much is Daryl going to have to leave out of the crates?\" because it sets the upper limit for the total weight of items that can be loaded in the 15 crates.\nFirst, we'll calculate the total weight of the items Daryl needs to load. The bags of nails weigh 5kg each, so 4 bags total 20kg. The bags of hammers also weigh 5kg each, so 12 bags total 60kg. The bags of planks weigh 30kg each, so 10 bags total 300kg. This brings the total weight of the items Daryl needs to load to 380kg (20 + 60 + 300).  Now, we can calculate how much Daryl needs to leave out of the crates to meet the weight limit. Each crate can hold up to 20kg, and Daryl has 15 crates he can fill. This means that the total weight of the items he can fit in the crates is 300kg (15 x 20). Since the total weight of the items Daryl needs to load is 380kg, this means that he will need to leave out 80kg (380 - 300) of items in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, since it tells us how much weight Daryl can fit in the crates. Without this information, we would not be able to calculate how much Daryl needs to leave out of the crates.   In conclusion, Daryl will need to leave out 80kg of items from the crates in order to meet the weight limit. 80 pounds of fruit is approximately 36kg, so Daryl will need to leave out 44kg of items in addition to the fruit.\nFirst, Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Multiply the weights of each to get the total weight of each type of item: 4 bags of nails x 5 kg = 20 kg; 12 bags of hammers x 5 kg = 60 kg; 10 bags of wooden planks x 30 kg = 300 kg.  The total weight of all the items is 380 kg. Since each crate can only hold up to 20 kg, this means that Daryl will have to leave out at least 360 kg of items from the crates.  The condition of \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem. Daryl's sister's 80 pounds of fruit also does not factor into this calculation.\nDaryl can load up to 20 kg per crate, and he has a total of 15 crates. That means he can load up to 300 kg of material. The 4 bags of nails each weigh 5 kg, so that is 20 kg. The 12 bags of hammers each weigh 5 kg, so that is also 20 kg. The 10 bags of wooden planks each weigh 30 kg, so that is 300 kg. That totals 340 kg, which is 40 kg over the limit. Daryl will have to leave out 40 kg of material in order to meet the weight limit. The 80 pounds of fruit that his sister bought is equal to 36.2 kg, so this is not relevant to the calculation process.\nDaryl has 4 bags of nails and 12 bags of hammers, each weighing 5kg. That's a combined weight of 120kg. He has 10 bags of wooden planks, each weighing 30kg. That's a combined weight of 300kg. In total, he has 420kg of items to load into the crates. Each crate can hold a maximum of 20kg, so he would need 21 crates to fit all the items. Since he only has 15 crates, he will need to leave out some items to meet the weight limit.   The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks,\" is relevant to the calculation process, as it helps identify how much each item weighs, which is necessary to calculate the total weight of all the items and how many crates Daryl will need.  To answer the question directly, Daryl will need to leave out 300kg of items from the crates. This is equivalent to 80 pounds (36.29kg) of fruit.\nFirst, let's convert the 80 pounds of fruit into kilograms. 80 pounds is equal to 36.287 kg.   Now, let's calculate the total weight of the items that Daryl is loading. He has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each). This adds up to 200 kg.   Since each crate can hold up to 20 kg, Daryl needs to fill at least 10 crates in order to meet the weight limit. This means that he will have 5 crates left over. Since the total weight of the items he is loading is 200 kg, and the total weight of the crates is 100 kg, Daryl needs to leave out 100 kg in order to meet the weight limit.   Thus, Daryl will have to leave out 100 kg of items from the crates in order to meet the weight limit. The condition \"each of which weighs 30kg and can be sub-divided\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate the weights of the items Daryl needs to load in the crates. The 4 bags of nails weigh 5kg each, so the total weight of the nails is 20kg. The 12 bags of hammers also weigh 5kg each, so the total weight of the hammers is 60kg. The 10 bags of wooden planks weigh 30kg each, so the total weight of the planks is 300kg. This means that the total weight of all the items that Daryl needs to load in the crates is 380kg.   Now, we need to compare this weight to the maximum weight allowed for the crates, which is 20kg per crate. Since 380kg is more than 300kg (15 crates x 20kg each), Daryl is going to have to leave some items out of the crates in order to meet the maximum weight limit.   In order to calculate how much weight Daryl will have to leave out of the crates, we need to subtract the maximum weight allowed for the crates (300kg) from the total weight of all the items that Daryl needs to load in the crates (380kg). This means that Daryl will have to leave out 80kg of weight from the crates.   The condition \"Daryl's sister bought 80 pounds of fruit to take home this evening\" is not relevant to the calculation process of the problem, since it does not provide any additional information that can help with the calculation.", "equation": "Daryl's sister bought 80 pounds of fruit to take home this evening.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.3235923945903778]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's sister rode 50 more kilometers than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Monday. On Monday, Natalie rode 40 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Tuesday. On Tuesday, Natalie rode 50 kilometers. Step 3: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than Tuesday, which is 25 kilometers. Step 4: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode the sum of Monday and Wednesday, which is 65 kilometers. Step 5: Calculate the total kilometers Natalie rode. Natalie's total is 180 kilometers (40 + 50 + 25 + 65). Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of kilometers Natalie rode each day. Natalie's sister's condition of riding 50 more kilometers than Natalie does not affect the calculation process, so it is not relevant to the calculation process. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than Tuesday, which is 25 kilometers. On Thursday, she rode the sum of Monday and Wednesday, which is 65 kilometers. Natalie's total is 180 kilometers.  Yes, the condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" Without the information provided in this condition, it would not be possible to calculate Natalie's total number of kilometers.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 50% fewer kilometers than Tuesday (50% of 50 kilometers = 25 kilometers) Thursday: 40 + 25 = 65 kilometers  Total kilometers: 40 + 50 + 25 + 65 = 180 kilometers  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process because it helps us calculate Wednesday's distance. Without the condition, we would not know how many kilometers Natalie rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% fewer than Tuesday) Thursday: 65 kilometers (40 + 25)  Natalie's total kilometers: 180 kilometers  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem, as it helps determine how many kilometers Natalie rode on Wednesday. Without this condition, it would be impossible to accurately calculate Natalie's total kilometers.\nMonday: Natalie rode 40 km  Tuesday: Natalie rode 50 km  Wednesday: Natalie rode 25 km (50% of 50 km from Tuesday)  Thursday: Natalie rode 65 km (40 km from Monday + 25 km from Wednesday)  Total: Natalie rode 180 km  The condition \"Natalie's sister rode 50 more kilometers than Natalie\" is not relevant to the calculation process of the problem since it does not provide any additional information about the number of kilometers Natalie rode in total.", "equation": "Natalie's sister rode 50 more kilometers than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.5296658277511597]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's father baked 10 pieces of breads. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given away. Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike, so he has already given away 38 cookies. Step 2: Calculate the number of cookies given to Anna. He gave twice as many to Anna as he gave to Tim, so he gave Anna 30 cookies. This brings the total number of cookies given away up to 68. Step 3: Calculate the number of cookies put in the fridge. Since we know that Uncle Jude had 256 cookies at the start, we can calculate how many cookies he put in the fridge: 256 - 68 = 188 cookies.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without it, we wouldn't be able to work out how many cookies Uncle Jude put in the fridge. Mike's father baking 10 pieces of breads is not relevant to the calculation process.  Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike and put some in the fridge. That means he has 15 + 23 + X cookies left, where X is the number of cookies he put in the fridge.   He then gave the rest of the cookies (256 - 15 - 23) to Anna, which is twice as many as he gave to Tim (15). That means he gave Anna 30 cookies.   Therefore, we now know that Uncle Jude has 15 + 23 + X cookies left. We also know that he gave Anna 30 cookies. That means he has 15 + 23 + X - 30 cookies left.   Since we know that he had 256 cookies at the start, that means he has 256 - 15 - 23 - 30 + X cookies left, which is equal to X.   Therefore, Uncle Jude put X cookies in the fridge, where X = 256 - 15 - 23 - 30 = 184.   The condition \"Uncle Jude baked 256 cookies\" is relevant to this calculation process, as it tells us how many cookies Uncle Jude had at the start. Without knowing that information, we would not be able to calculate the number of cookies Uncle Jude put in the fridge.\nUncle Jude gave 15 cookies to Tim and 23 cookies to Mike, so he has already given away 38 cookies. To work out how many he put in the fridge, we need to know how many he gave to Anna. He gave twice as many to Anna as he gave to Tim, so he gave Anna 30 cookies. This brings the total number of cookies given away up to 68. So this means that Uncle Jude put 188 cookies in the fridge.  Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem. Without it, we wouldn't be able to work out how many cookies Uncle Jude put in the fridge.\nFirst, we know that Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That means he gave a total of 38 cookies.  Second, we know that Uncle Jude gave twice as many cookies as he gave Tim to Anna. That means he gave 30 cookies to Anna.  Finally, we can calculate how many cookies Uncle Jude put in the fridge: 256 - 38 - 30 = 188 cookies.  The condition \"Mike's father baked 10 pieces of breads\" is not relevant to the calculation process.", "equation": "Mike's father baked 10 pieces of breads.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3366728723049164]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's mother volunteered 30 more hours than last year at the local hospital. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost of the face masks Grover bought. Grover bought 3 boxes of face masks and each box costs $15. That means Grover's total cost for the face masks is 3 x 15 = 45. Step 2: Calculate the total revenue Grover will get from selling the face masks. Each box contains 20 face masks and Grover plans to sell each face masks for $0.50. That means Grover will get 20 x 0.50 x 3 = $30 from selling the face masks. Step 3: Calculate Grover's total profit. Grover's total cost for the face masks is 45 and the total revenue he will get is $30. So, Grover's total profit is $30 - 45 = -15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the face masks and the revenue Grover will get from selling them. The fact that Grover's mother volunteered 30 more hours than last year at the local hospital does not affect the calculation process. Therefore, Grover's total profit is -15.", "numerical_answer": -15, "gold_answer": "15", "instructions": "Step 1: Calculate the cost of the 3 boxes of face masks.   3 boxes x 20 face masks per box x $0.50 per face mask = $30   Step 2: Subtract the cost of the 3 boxes of face masks from the amount that Grover paid for them.   $15 - $30 = -$15  Step 3: Calculate Grover's total profit.   Profit = Total Amount Received - Cost of Goods Sold   Profit = 0 - $15 = -$15   Therefore, Grover's total profit is -$15.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem.\nTo calculate the total profit, we need to know the cost of the 3 boxes and the selling price of each box. Each box has 20 face masks, and Grover bought the 3 boxes for $15. So, the cost of the 3 boxes is $15. The condition \"He plans to sell them for $0.50 each\" is also relevant to the calculation process as it tells us the selling price of each box.   Therefore, the total profit is calculated by multiplying the selling price of each box (0.50) by the total number of boxes (3) and subtracting the cost of the 3 boxes ($15).   Total profit = (0.50 x 3) - 15 = $1.50   Therefore, Grover's total profit is $1.50.\nGrover bought 3 boxes of face masks for $15, so each box cost him $5. He plans to sell each box for $0.50. So, each box will generate a profit of $4.50. Therefore, Grover's total profit is $13.50.   The condition \"Grover's mother volunteered 30 more hours than last year at the local hospital\" is not relevant to the calculation process of this problem.", "equation": "Grover's mother volunteered 30 more hours than last year at the local hospital.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.05492902174592018]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The salary of Bob's neighbor, a professor, is $35 per month. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost for the rose bushes. Bob has to replant all 20 of his rose bushes, and each rose bush costs $150. Therefore, the cost of the rose bushes is $150 x 20 = $3000. Step 2: Calculate the cost for the gardener. The gardener works 5 hours per day for 4 days, so the total number of hours worked is 5 x 4 = 20 hours. At $30 per hour, the cost for the gardener is $30 x 20 = $600. Step 3: Calculate the cost for the soil. The cost for the soil is 100 cubic feet x $5 per cubic foot = $500. Step 4: Calculate the total cost of the gardening project. The total cost of the gardening project is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each rose bush, which is needed to calculate the total cost of the project. The salary of Bob's neighbor, a professor, is not relevant to the calculation process. Therefore, the total cost of the gardening project is $4", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is simple: 20 rose bushes at $150 each is $3,000.  The cost of the gardener can be calculated by multiplying the hourly rate of $30 by the number of hours worked (5 hours per day for 4 days), which comes to $600.  Finally, the cost of the soil is 100 cubic feet at $5 per cubic foot, for a total of $500.  So, the total cost of the gardening project is $3,600.  The condition about the storm destroying all 20 of his rose bushes is relevant to the problem, since it indicates why the project is necessary in the first place and helps to determine the cost of the project. Without the condition, Bob may not have needed to buy new rose bushes and the cost of the project may have been different.\nThe cost of the rose bushes is $150 x 20 = $3000  The gardener's wages are $30 x 5 hours x 4 days = $600  The soil cost is $5 x 100 cubic feet = $500  The professor's salary is $35 x 1 month = $35   The total cost of the garden project is $3000 + $600 + $500 + $35 = $4130.   Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\".\nFirst, the cost for the rose bushes is $150 x 20 = $3000.  Second, the cost for the gardener is $30/hour x 5 hours/day x 4 days = $600.  Third, the cost for the soil is $5/cubic foot x 100 cubic feet = $500.  Finally, Bob's neighbor's salary is not relevant to the gardening project.  Therefore, the entire gardening project cost Bob a total of $4100.\nFirst, Bob has to buy the rose bushes, so the cost is $150 x 20 = $3000.   Next, he needs to pay the gardener. Since the gardener works 5 hours a day for 4 days, the total number of hours is 5 x 4 = 20. So the gardener's salary is $30 x 20 = $600.   Finally, the soil cost is 100 cubic feet x $5 per cubic foot = $500.   So the total cost of the gardening project is $3000 + $600 + $500 = $4100.   The condition \"The final expense is 100 cubic feet of soil sold for $5 per cubic foot\" is relevant to the calculation process of this problem, since it gives us the cost of the soil.\nThe cost of the rose bushes is the first expense. 20 rose bushes at $150 each is $3000.  The gardener's salary is the second expense. 5 hours per day for 4 days is 20 hours. At $30 per hour, that is $600.  The cost of the soil is the third expense. 100 cubic feet of soil at $5 per cubic foot is $500.  Therefore, the total cost of the gardening project is $4000 ($3000 + $600 + $500).  The salary of Bob's neighbor, a professor, is not relevant to the calculation process of this problem.", "equation": "The salary of Bob's neighbor, a professor, is $35 per month.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.1852072775363922]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's brother needs 400 grams of food per day. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water needed for Violet and her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This totals 800 + 400 = 1200 ml of water per hour hiked. Step 2: Determine the amount of water Violet can carry. Violet can carry 4.8 L of water. This is equal to 4800 ml of water. Step 3: Calculate the number of hours Violet and her dog can spend hiking. Since Violet can carry 4800 ml of water and needs 1200 ml of water per hour hiked, she can spend 4800/1200 = 4 hours hiking. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water Violet and her dog need and the amount of water Violet can carry. The fact that Violet's brother needs 400 grams of food per day does not affect the calculation process. Therefore, Violet and her dog can spend 4 hours hiking.", "numerical_answer": 4, "gold_answer": "4", "instructions": "The first part of the problem is to determine how much water Violet and her dog need in total. This can be calculated by multiplying the amount of water each needs per hour (800 ml for Violet and 400 ml for her dog) by the number of hours they will be hiking.   So, in total, they will need 800ml x hours + 400ml x hours = 1200ml x hours.  The next part of the problem is to determine how much water Violet can carry. This is given as 4.8L.  Now we can look at the relevant condition: Violet needs 800ml of water per hour hiked.  Using this information, we can calculate how many hours Violet and her dog can spend hiking by dividing the amount of water Violet can carry (4.8L) by the amount of water she needs per hour (800ml).  This gives us 4.8L/800ml = 6 hours.  Therefore, Violet and her dog can spend up to 6 hours hiking, given the condition that Violet needs 800ml of water per hour hiked.\n1. Convert 4.8 L to ml: 4.8 L = 4800 ml  2. Calculate how much water Violet needs per hour: 800 ml per hour  3. Calculate how much water her dog needs per hour: 400 ml per hour  4. Calculate the total amount of water they need per hour: 800 ml + 400 ml = 1200 ml per hour  5. Calculate how many hours they can hike with 4.8 L of water: 4800 ml / 1200 ml per hour = 4 hours  Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it is used to calculate the total amount of water they need per hour.\nFirst, we need to calculate how much water Violet and her dog need per hour. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. That means they need a total of 1,200 ml of water per hour.   Next, we need to calculate how many hours they can hike with the amount of water Violet can carry. Violet can carry 4.8 L of water, which is 4,800 ml of water. Divide 4,800 by 1,200 and you get 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking with the 4.8 L of water that Violet can carry. The condition \"Violet's brother needs 400 grams of food per day\" is not relevant to this calculation.", "equation": "Violet's brother needs 400 grams of food per day.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3577176332473755]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's sister asked 5 questions to the teacher about the homework. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2. That means Jenna has finished 4 x 2 - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished 6 / 2 = 3 problems. Step 4: Calculate the total number of problems all three friends have finished. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So altogether they have finished 11 problems. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each friend has finished. The fact that Martha's sister asked 5 questions to the teacher about the homework does not affect the calculation process. Therefore, there are 9 problems that no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to calculate how many problems each of Angela's friends have finished.  Martha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished 8 problems. Mark has finished half the number Jenna did, so he has finished 4 problems.  If none of the friends worked on any of the same problems, then the total number of problems they have finished is 2 + 8 + 4 = 14.  The condition \"Out of 20 problems\" is relevant to the calculation process because it tells us that there are a total of 20 problems in the homework, and that the friends have finished 14 of them. Therefore, the answer is that 6 problems have no one but Angela finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6.  Mark has finished half the number Jenna did, which is (6 / 2) = 3.   So, in total, Martha, Jenna, and Mark have finished 2 + 6 + 3 = 11 problems.  Therefore, Angela has finished 20 - 11 = 9 problems that nobody else has finished.  The condition \"Martha has finished 2\" is relevant to the calculation process because it determines how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is 2 x 4 - 2 = 6. Mark has finished half the number Jenna did, which is 6/2 = 3. Martha's sister asked 5 questions, so that's 5 more problems. That adds up to 16 problems. So, the answer to the question is 20 - 16 = 4. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process because it is used to determine how many problems Jenna has finished.\nMartha finished 2 problems, so Jenna finished 8 (4x2 minus 2) and Mark finished 4 (half of 8).  In total, the three friends worked on 14 problems.  So, if none of the friends worked on any of the same problems, then Angela finished 6 problems (20 - 14).  The condition \"Martha's sister asked 5 questions to the teacher about the homework\" is not relevant to the calculation process, since it does not affect how many problems Angela finished.", "equation": "Martha's sister asked 5 questions to the teacher about the homework.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.35622042417526245]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's sister wrapped each box with 10 inches of free gift wrapping paper. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so Grover bought a total of 60 face masks. If he bought them for $15, then each face mask costs $0.25. Step 2: Calculate how much Grover will earn when he sells the face masks. Since he plans to sell each face mask for $0.50, he will earn a total of $30 (60 x $0.50). Step 3: Calculate the total profit Grover will make. To do this, we simply subtract the cost of the face masks ($15) from the total earnings ($30). This leaves us with a total profit of $15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many face masks Grover purchased and how much he paid for them. Grover's sister wrapping the boxes in 10 inches of free gift wrapping paper is not relevant to the calculation process, since it does not affect the cost, revenue, or profit associated with the sale of the face masks. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the 3 boxes of face masks. Each box has 20 face masks, so Grover bought a total of 60 face masks. If he bought them for $15, then each face mask costs $0.25.  Now, we need to calculate how much Grover will earn when he sells the face masks. Since he plans to sell each face mask for $0.50, he will earn a total of $30 (60 x $0.50).  Finally, we need to calculate the total profit Grover will make. To do this, we simply subtract the cost of the face masks ($15) from the total earnings ($30). This leaves us with a total profit of $15.  In conclusion, the condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem since it tells us how many face masks Grover purchased and how much he paid for them.\nFirst, we need to calculate how much it costs for Grover to buy the 3 boxes of face masks. Each box has 20 face masks, which means Grover bought a total of 60 face masks. At $0.50 per face mask, Grover spent $30 on the face masks.   Next, we need to calculate how much it costs for Grover to wrap the 3 boxes in 10 inches of free gift wrapping paper. Since wrapping paper costs money, Grover does not spend any money on the wrapping paper.   Finally, we can calculate Grover's total profit. Grover spent a total of $30 on the face masks, and he did not spend any money on the wrapping paper. Therefore, his total profit is $15, which is the amount he spent on the 3 boxes of face masks.   The condition \"He plans to sell them for $0.50 each.\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate Grover's total cost for the 3 boxes of face masks. Each box contains 20 face masks, so we can say that Grover bought a total of 60 face masks. Since he bought them for $15, his cost for the 3 boxes of face masks is $15.  Next, we need to calculate Grover's total revenue from selling the 3 boxes of face masks. Each box has 20 face masks, which he plans to sell for $0.50 each. Therefore, his total revenue will be 20 x 0.50 x 3 = $30.  Finally, we can calculate Grover's total profit by subtracting his total cost from his total revenue. His total profit will be $30 - $15 = $15.  Therefore, Grover's total profit from selling the 3 boxes of face masks will be $15.  The condition \"Grover's sister wrapped each box with 10 inches of free gift wrapping paper\" is not relevant to the calculation process of this problem, since it does not affect the cost, revenue, or profit associated with the sale of the face masks.", "equation": "Grover's sister wrapped each box with 10 inches of free gift wrapping paper.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.16362927854061127]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's mother is $30 per month. How much money does Jean have?", "reasoning_path": "Step 1: Find the total money they have. They have a combined total of $76. Step 2: Find the ratio of Jean's money to Jane's money. Jean has three times as much money as Jane.  Step 3: Calculate the total amount of money Jean has. Jean has three times as much money as Jane, and they have a combined total of $76. So, Jean has 3 x $76 = $228.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the ratio of money between Jean and Jane and the total money they have. The salary of Jean's mother is not relevant to the calculation process. Therefore, Jean has $228.", "numerical_answer": 228, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. That means that if we divide the combined total of $76 by 4, the result will be the amount of money that each of them has.   So, if we divide 76 by 4, we get 19. That means that Jean has $19 and Jane has $19.   The condition \"They have a combined total of $76\" is relevant to the calculation process because it tells us how much money they have in total. Therefore, it helps us to calculate how much money each of them has.\nFirst, we know that Jean and Jane have a combined total of $76. So, if we let x represent the amount of money Jean has, then Jane has $76-x.   Since we know that Jean has three times as much money as Jane, we can set up an equation: 3x = 76 - x. Solving for x, we get x = $48.   So, Jean has $48 and Jane has $28.  The condition that Jean's mother has a salary of $30 per month is not relevant to the calculation process of this problem.", "equation": "The salary of Jean's mother is $30 per month.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.31557565927505493]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's father is 50 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Daryl has 4 bags of nails (4 x 5 = 20 kg), 12 bags of hammers (12 x 5 = 60 kg) and 10 bags of wooden planks (10 x 30 = 300 kg). All together, the total weight is 380 kg.  Step 2: Daryl can only fit 20 kg per crate, so the 15 crates he has can only fit 300 kg. This means that he will have to leave out 380 kg - 300 kg = 80 kg of items from the crates to keep the weight within the limit.  Step 3: The weight of Daryl's father is 50 kilograms is not relevant to the calculation process of this problem.  Step 4: The weight of the wooden planks can be sub-divided, but this does not affect the calculation of the amount of weight Daryl has to leave out of the crates. Therefore, Daryl will have to leave out 80 kg from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "Step 1: Daryl has 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), and 10 bags of wooden planks (30 kg each).  Nails: 4 x 5 = 20 kg  Hammers: 12 x 5 = 60 kg  Wooden planks: 10 x 30 = 300 kg  Total weight of items to load: 380 kg  Step 2: Daryl has 15 crates that can each hold up to 20 kg.  Total weight of crates: 15 x 20 = 300 kg  Step 3: Daryl's father weighs 50 kg.  Total weight of items to be loaded: 380 kg + 50 kg = 430 kg  Step 4: The total weight of items to be loaded (430 kg) is greater than the total weight of the crates (300 kg). Therefore, Daryl will have to leave out some items from the crates to meet the weight limit.  Answer: 130 kg (430 kg - 300 kg)\nFirst, we can calculate the total weight of the items that Daryl has to load. He has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of planks (30kg each). This comes to a total weight of 205kg.   Second, we can calculate the maximum amount of weight that Daryl can load in the 15 crates. 15 crates x 20kg each = 300kg.   Third, we can then subtract the total weight of the items he has to load (205kg) from the maximum weight he can load in the crates (300kg). This comes to a difference of 95kg.   So, Daryl will have to leave out 95kg of items from the crates in order to meet the weight limit. The condition \"and he has 15 crates he can fill\" is relevant to the calculation process because it tells us how much weight Daryl can load in the crates. If he had more or fewer crates, the total weight he can load would be different.\n1. Daryl has 15 crates that each can weigh up to 20kg. This means that the total weight of all 15 crates can be up to 300kg.  2. He has 4 bags of nails that each weigh 5kg, 12 bags of hammers that each weigh 5kg, and 10 bags of wooden planks that each weigh 30kg. This means that the total weight of all of these items is (4 x 5kg) + (12 x 5kg) + (10 x 30kg) = 220kg.  3. As the total weight of all of these items is greater than the total weight of all 15 crates (220kg > 300kg) Daryl will have to leave some items out of the crates to meet the weight limit.  4. Therefore, Daryl will have to leave out 220kg - 300kg = 80kg of items from the crates.  5. The condition \"He has 4 bags of nails to load,\" is not relevant to the calculation process of the problem as the total weight of the items does not change regardless of how many bags of nails he has.\n1. Daryl has 15 crates, each of which can hold up to 20 kg.  2. He has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each).  3. Total weight of all the items is 4x5 + 12x5 + 10x30 = 250kg. 4. Since each crate can only hold up to 20 kg, the total weight of the crates cannot exceed 300 kg (15x20). 5. Thus, Daryl will have to leave out 50 kg (300 - 250) in order to meet the weight limit.  The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is relevant to the calculation process as it helps to determine the total weight of all the items.\nDaryl has 4 bags of nails (4 x 5 = 20kg), 12 bags of hammers (12 x 5 = 60kg) and 10 bags of wooden planks (10 x 30 = 300kg). All together, the total weight is 380kg. Daryl can only fit 20kg per crate, so the 15 crates he has can only fit 300kg. This means that he will have to leave out 80kg of items from the crates to keep the weight within the limit. Daryl's father's weight does not factor into the equation, so it is not relevant.\nThe total weight of the items that Daryl has to put into the crates is 4 bags of nails (5 kg each) + 12 bags of hammers (5 kg each) + 10 bags of wooden planks (30 kg each) = 100 kg. The maximum weight of the 15 crates is 15 x 20 = 300 kg. Since there is a weight limit of 300 kg, Daryl will have to leave out 200 kg of weight. The weight of Daryl's father is not relevant to the calculation process of this problem. The weight of the wooden planks can be sub-divided, but this does not affect the calculation of the amount of weight Daryl has to leave out of the crates. Therefore, Daryl will have to leave out 200 kg from the crates.\nDaryl has 15 crates that each can weigh up to 20kg. He has 4 bags of nails (each 5kg), 12 bags of hammers (each 5kg) and 10 bags of wooden planks (each 30kg).  Total weight of nails: 4 x 5kg = 20kg Total weight of hammers: 12 x 5kg = 60kg Total weight of planks: 10 x 30kg = 300kg  Total weight of all items: 380kg  Maximum weight of all crates: 15 x 20kg = 300kg  Difference between total weight and maximum weight: 380kg - 300kg = 80kg  Daryl will have to leave out 80kg of items from the crates to meet the weight limit.  The weight of Daryl's father is 50 kilograms is not relevant to the calculation process of this problem.", "equation": "The weight of Daryl's father is 50 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.4657803773880005]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's neighbor prepared 10 grams of food. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate how much water Violet and her dog need for 1 hour of hiking. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means they need a total of 1,200 ml of water for 1 hour of hiking.  Step 2: Calculate how many hours they can hike with 4.8 L of water. 4.8 L of water is equivalent to 4,800 ml of water. So, they can hike for 4,800 ml / 1,200 ml = 4 hours.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this condition, we would not be able to calculate how much water Violet and her dog need for 1 hour of hiking. The condition that \"Violet's neighbor prepared 10 grams of food\" is not relevant to the calculation process, as the problem does not involve calculating the amount of food needed. Therefore, Violet and her dog can hike for 4 hours with 4.8 L of water.", "numerical_answer": 4, "gold_answer": "4", "instructions": "1. We need to calculate how much water Violet and her dog need for 1 hour of hiking:  Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means they need a total of 1,200 ml of water for 1 hour of hiking.   2. We need to calculate how many hours they can hike with 4.8 L of water:  4.8 L of water is equivalent to 4,800 ml of water. So, they can hike for 4,800 ml / 1,200 ml = 4 hours.  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process because it determines how much water Violet and her dog need for 1 hour of hiking. Without this condition, we would not be able to calculate how many hours they can hike with 4.8 L of water.\n1. Violet needs 800 ml of water per hour hiked, so she needs 4.8 L of water for a 6 hour hike (4.8 divided by 800 = 6).  2. Her dog needs 400 ml of water per hour hiked, so her dog needs 2.4 L of water for a 6 hour hike (2.4 divided by 400 = 6).  3. Since Violet can carry 4.8 L of water, she can spend 6 hours hiking with her dog (4.8 divided by 800 = 6).  The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process because it determines how much water the dog needs for the hike. Without this information, it would not be possible to determine how many hours Violet and her dog could spend hiking.\nViolet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This means that in total they will need 1,200 ml of water per hour hiked.  We know that Violet can carry 4.8 L of water. Since 1 L = 1,000 ml, this means that Violet can carry 4,800 ml of water.  Therefore, if Violet and her dog hike, they can spend 4 hours (4,800 ml / 1,200 ml per hour = 4 hours) hiking before running out of water.   The condition that \"Violet's neighbor prepared 10 grams of food\" is not relevant to the calculation process, as the problem does not involve calculating the amount of food needed.", "equation": "Violet's neighbor prepared 10 grams of food.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.2329689860343933]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's brother ate 12 more cookies than Alex yesterday. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests who will eat burgers. Alex had 10 friends coming over, but 1 was bringing their own food and 1 didn't need buns. That leaves 8 people who would be eating the burgers.  Step 2: Calculate the number of burgers needed. Alex planned to cook 3 burgers for each person, so he needs to buy 3 x 8 = 24 buns. Step 3: Calculate the number of packs of buns needed. Since each pack of buns contains 8 buns, Alex will need to buy 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the number of people who will be eating the burgers. Without that information, we wouldn't know how many burgers Alex had to cook or how many buns he had to buy. Alex's brother's condition of eating 12 more cookies than Alex yesterday is not relevant because it does not provide any information that would help us calculate the number of packs of buns Alex needs to buy. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex invited 10 friends over and 1 of them didn't eat meat so that is 9 people eating burgers. Another one of his friends didn't eat bread so that is 8 people who will need buns. Alex needs to cook 3 burgers for each guest, so he needs to buy 3 x 8 = 24 buns. Since each pack of buns contains 8 buns, Alex will need to buy 3 packs of buns.   The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of this problem since it tells us how many buns Alex needs to buy in order to provide enough buns for all of his guests.\nAlex had 10 friends coming over, but 1 was bringing their own food and 1 didn't need buns. That leaves 8 people who would be eating the burgers. Since Alex planned to cook 3 burgers for each person, he will need 24 burgers total. Since the buns come 8 to a pack, he will need 3 packs of buns. The condition \"and had invited 10 friends over\" is relevant since it tells us how many people would be eating the burgers. Without that information, we wouldn't know how many burgers Alex had to cook or how many buns he had to buy.\nAlex was having a cookout and planned to serve 3 burgers to each of the 10 guests. Since 1 of his friends didn't eat meat and said they would bring their own food, he only has to cook for 9 guests. The burger buns come 8 to a pack, so he needs to buy 9*8/8 = 9 packs of buns.  The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant, since it affects the number of guests Alex needs to cook for and therefore the number of packs of buns he needs to buy.\nAlex has 10 friends over for the cookout, one of which doesn't eat meat and will bring their own food, and one of which doesn't eat bread and won't need buns, meaning that there are 8 people who will be eating burgers. Alex would like to serve 3 burgers per person, so 8 x 3 = 24 burgers. Since there are 8 buns in each pack, Alex will need 3 packs of buns to accommodate all his guests, so the answer is 3 packs.   The condition that the burger buns come 8 to a pack is relevant to the calculation process of the problem, as it is necessary to know the number of buns in each pack in order to determine how many packs Alex needs to buy.\nAlex has 10 guests coming over for the cookout. 1 of his friends is vegetarian and will bring their own food, and another is not eating bread, meaning they would not need a bun. This leaves 8 guests that will need 3 burgers each, for a total of 24 burgers. Alex will need 24 buns, and since each pack contains 8 buns, he will need to buy 3 packs of buns.   The condition \"Alex's brother ate 12 more cookies than Alex yesterday\" is not relevant to the calculation process of the problem.", "equation": "Alex's brother ate 12 more cookies than Alex yesterday.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.39776068925857544]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's brother makes 20 non-beaded earrings. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. 20 beads are needed to make one beaded necklace. So, Kylie needs 10 x 20 + 2 x 20 = 200 + 40 = 240 beads to make the necklaces.   Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. 10 beads are needed to make one beaded bracelet. So, Kylie needs 5 x 10 = 50 beads to make the bracelets.  Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. 5 beads are needed to make one beaded earring. So, Kylie needs 7 x 5 = 35 beads to make the earrings.  Step 4: Calculate the total number of beads. Kylie needs 240 beads for the necklaces, 50 beads for the bracelets, and 35 beads for the earrings. That totals 240 + 50 + 35 = 325 beads.  Step 5: Determine if the condition is relevant to the calculation process. No, the", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday: 10 x 20 = 200 beads Kylie makes 2 beaded necklaces on Tuesday: 2 x 20 = 40 beads Kylie makes 5 beaded bracelets on Wednesday: 5 x 10 = 50 beads Kylie makes 7 beaded earrings on Wednesday: 7 x 5 = 35 beads  Total beads used by Kylie = 200 + 40 + 50 + 35 = 325 beads  Yes, the condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, as it is used to calculate the number of beads used for making the beaded necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday, so she uses 200 beads for the necklaces (10 x 20 beads = 200 beads).   Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday, so she uses 80 beads for the bracelets (5 x 10 beads = 50 beads) and 35 beads for the earrings (7 x 5 beads = 35 beads).  Therefore, Kylie uses 315 beads in total to make her jewelry (200 + 50 + 35 = 285 beads).   The condition \"Kylie's brother makes 20 non-beaded earrings\" is not relevant to the calculation process of this problem.", "equation": "Kylie's brother makes 20 non-beaded earrings.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.5380626320838928]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's neighbor ate 20 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets with 50 strawberries in each basket. That means Lilibeth picks 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends pick. Lilibeth's three friends pick the same amount as her, so they each pick 300 strawberries. This totals 300 x 3 = 900 strawberries. Step 3: Calculate the total number of strawberries. We know that Lilibeth picks 300 strawberries and her three friends pick 900 strawberries. This totals 300 + 900 = 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's neighbor ate 20 fewer peaches than Lilibeth does not affect the calculation process. Therefore, Lilibeth and her friends pick 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth picks 6 baskets of strawberries, so she picks 300 strawberries in total.   Then, her three friends pick the same amount as her, so they together pick 300 strawberries too.   Therefore, Lilibeth and her friends pick 600 strawberries in all.  The condition that Lilibeth fills 6 baskets where each basket holds 50 strawberries is relevant to the calculation process, because it tells us that Lilibeth picks 6 baskets of strawberries, so she picks 300 strawberries in total.\nIf Lilibeth fills 6 baskets where each basket holds 50 strawberries, then in all Lilibeth picked 300 strawberries. If three of Lilibeth's friends picked the same amount, then in all they picked 900 strawberries. So, the total amount of strawberries picked by Lilibeth and her friends is 1200 strawberries.  The condition \"Lilibeth's neighbor ate 20 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem since it does not provide any information about how many strawberries were picked by Lilibeth and her friends.", "equation": "Lilibeth's neighbor ate 20 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.38198530673980713]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's sister chopped 10 pieces of meat for them. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests Alex invited. Alex invited 10 friends over. Step 2: Calculate the number of guests who will be eating burgers. Since 1 of his friends didn't eat meat and another one of his friends didn't eat bread, that means Alex has 8 guests who will be eating burgers. Step 3: Calculate the number of burgers Alex needs to cook. Alex planned to cook 3 burgers for each guest, so he needs to cook 3 x 8 = 24 burgers. Step 4: Calculate the number of buns Alex needs to buy. Since the buns come 8 to a pack and he needs 24 buns, he will need 3 packs of buns. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for each person. The fact that Alex's sister chopped 10 pieces of meat does not affect the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "First, Alex needs to buy enough buns for the 10 guests (minus the one who doesn't eat bread). However, since he plans to cook 3 burgers for each guest, he will need 3 times the number of buns as guests: 10 guests x 3 burgers each = 30 burgers. Since each pack contains 8 buns, he needs to buy 4 packs of buns, for a total of 32 buns.  Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of this problem. Without this condition, Alex would only need to buy enough buns for 10 guests, but since he plans to cook 3 burgers per guest, he needs to buy 3 times as many buns.\nAlex planned to serve 3 burgers to each guest, so he needs to buy enough buns for 30 burgers. However, 1 of the guests doesn't eat meat and 1 of the guests doesn't eat bread, so Alex needs to buy enough buns for 28 burgers (30 burgers - 2 guests that don't need the buns). The buns come 8 to a pack, so Alex needs to buy 4 packs of buns (28 burgers / 8 buns per pack = 4 packs).   The condition \"and had invited 10 friends over\" is relevant to the calculation process because it helps us determine the number of guests who will need burgers. If Alex had invited more or fewer friends, the number of burgers he needs to buy would change.\n1. Alex has 10 friends coming over for the cookout.  2. One of his friends doesn't eat meat and will bring their own food. Therefore, we can assume that Alex does not need to cook a burger for this person.  3. Another one of his friends doesn't eat bread and will not need the buns. Therefore, we can assume that Alex does not need to provide a bun for this person.  4. Alex planned to cook 3 burgers for each of the other 8 remaining guests.  Therefore, Alex needs 8 packs of buns (8 x 8 = 64 buns) to provide 3 buns per burger for the 8 guests.   So the answer is 8 packs of buns.   The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process because it affects the number of burgers that Alex needs to cook.\nAlex has 10 guests. 1 of them doesn't eat meat and won't need burgers, but the other 9 will need 3 burgers each, for a total of 27 burgers. Alex's sister has chopped 10 pieces of meat, so he'll need 17 more. Now, Alex needs to buy buns. Without the condition, he would need 27 buns to match the 27 burgers. However, the condition states that the burger buns come 8 to a pack. In order to get 27 buns, he'll need to buy at least 4 packs, since 4 packs would give him 32 buns (4 x 8 = 32). Therefore, Alex needs to buy 4 packs of buns.\nAlex needs to serve 3 burgers per person, and he has 10 friends coming over (not including the one who is bringing their own food). He needs 30 burgers in total. Because the buns come 8 to a pack, he will need 4 packs of buns.  The condition that Alex's sister chopped 10 pieces of meat for them is not relevant to the calculation process as it does not affect the amount of buns Alex needs to buy.", "equation": "Alex's sister chopped 10 pieces of meat for them.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.2941807806491852]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's neighbor is 50 dollars per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate how much money Jane has. Jane has three times as much money as Jean, and they have a combined total of $76. That means Jane has $76/4 = $19. Step 2: Calculate how much money Jean has. Since Jean has three times as much money as Jane, we can multiply Jane's amount of money ($19) by 3. This tells us that Jean has $57. So, to answer the original question, Jean has $57. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the combined total of money that both Jane and Jean have. The salary of Jean's neighbor is not relevant to the calculation process of this problem.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to figure out how much money Jane has. Since Jean has three times as much money as Jane, we can divide the combined total of $76 by 4. This gives us $19, which is how much money Jane has.  Now, we can use this information to figure out how much money Jean has. Since Jean has three times as much money as Jane, we can multiply Jane's amount of money ($19) by 3. This tells us that Jean has $57.   So, to answer the original question, Jean has $57. The condition \"They have a combined total of $76\" is relevant to the calculation process, since it was used to figure out how much money Jane has, which was then used to figure out how much money Jean has.\nWe are given that Jean has three times as much money as Jane and that they have a combined total of $76. Therefore, we know that Jane has $76/4 = $19 and Jean has $76 - $19 = $57. The salary of Jean's neighbor is not relevant to the calculation process of this problem.", "equation": "The salary of Jean's neighbor is 50 dollars per month.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.4223196804523468]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's brother bought 5 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. This totals 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets. If Amy fills each basket with 10 candies, she can fill 250 candies / 10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of M&Ms and marshmallows that Amy has. Amy's brother buying 5 more cookies is not relevant to the calculation process. Therefore, Amy can fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   Amy will fill each basket with 10 candies, so she will have a total of 25 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, 250 姊 10 = 25 baskets).  The condition \"She has 5 chocolate bars\" is relevant to the calculation process of the problem, since that is the starting point for the problem.\nAmy has 5 chocolate bars, so 7 times as many M&Ms as chocolate bars is 35.  6 times as many marshmallows as M&Ms is 210.  Therefore, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  Amy's brother bought 5 more cookies, so Amy has a total of 5+5 = 10 cookies.  If Amy fills each basket with 10 candies, she will fill 25 baskets.  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it allows us to calculate the number of M&Ms that Amy has. Without this condition, we would not be able to accurately calculate the total number of candies that Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  Amy then arranges the candies into baskets.  If Amy fills each basket with 10 candies, she can fill 25 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, divided by 10 = 25 baskets).  Amy's brother bought 5 more cookies than Amy.  This doesn't affect the number of baskets that Amy can fill because the cookies are not included in the calculation.  Therefore, the condition \"and 6 times as many marshmallows as M&Ms\" is not relevant to the calculation process of \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\"\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  So she has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If she fills each basket with 10 candies, she will have 25 total baskets.  The condition \"Amy's brother bought 5 more cookies than Amy\" is not relevant to the calculation process of the problem.", "equation": "Amy's brother bought 5 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.4099321961402893]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The company owned by Officer Hopps' sister received 20 tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has already given out. Officer Hopps has given out 8 tickets a day for 15 days. That's 8 x 15 = 120 tickets.   Step 2: Calculate the number of tickets Officer Hopps has left to give out. Officer Hopps needs to give out 200 tickets in total. We know that Officer Hopps has already given out 120 tickets, so he has 200 - 120 = 80 tickets left to give out.   Step 3: Calculate the number of days left in the month. Since it's May, there are 31 days in the month. We know that Officer Hopps has already given out tickets for the first 15 days, so there are 31 - 15 = 16 days left in the month.   Step 4: Calculate the average number of tickets Officer Hopps needs to give out each day for the rest of the month. We know that Officer Hopps has 80 tickets left to give out, and there are 16 days left in the month. That means Officer Hopps needs to give out 80 / 16 = 5 tickets a day for the rest of the month to reach his required goal.   Step 5: Determine if", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has already given out in the first 15 days: 8 tickets/day * 15 days = 120 tickets.  Second, we need to subtract the tickets given to his sister's company from the total number of tickets he needs to give out: 200 tickets - 20 tickets = 180 tickets.  Third, we need to divide the remaining number of tickets (180) by the remaining number of days in May (15 days): 180 tickets / 15 days = 12 tickets/day.  Therefore, Officer Hopps needs to average 12 tickets per day for the rest of the month to reach his required goal of 200 tickets.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process since it sets the goal for Officer Hopps to reach. Without this condition, we wouldn't know how many tickets he needs to give out in order to reach his goal.\nOfficer Hopps has already given out 120 tickets (15 days x 8 tickets per day). So he needs to give out another 80 tickets in the remaining 15 days of the month. That means he needs to average 5.33 tickets per day (80 tickets / 15 days) for the rest of the month.   Yes, the given condition is relevant to the calculation process of the problem. Without knowing the number of tickets given out in the first 15 days, we wouldn't be able to calculate the number of tickets he needs to average each day for the rest of the month.\nOfficer Hopps has to give out a total of 200 tickets in May. He has already given out 120 tickets in the first 15 days. That leaves 80 tickets left to give out. Since there are 16 days left in the month, he has to average 5 tickets per day for the rest of the month to reach his goal.   The condition that the company owned by Officer Hopps' sister received 20 tickets in February is not relevant to the calculation process of the problem.", "equation": "The company owned by Officer Hopps' sister received 20 tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.09733504056930542]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's neighbor wrote 25 papers. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has read in total so far. Three nights ago, Juwella read 15 pages. Two nights ago she read twice that many pages, so that would be 30 pages. Last night she read 5 pages more than the previous night, so that would be 35 pages. So, in total, Juwella has read 15 + 30 + 35 = 80 pages.  Step 2: Calculate the number of pages she will read tonight. The book has 100 pages, and she has read 80 pages so far, so she will read the remaining 20 pages tonight.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages read by Juwella and the total number of pages in the book. Juwella's neighbor writing 25 papers does not provide any information that would help us calculate how many pages Juwella will read tonight. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago she read twice that many pages, so that would be 30 pages. Last night she read 5 pages more than the previous night, so that would be 35 pages. So, in total, Juwella has read 15 + 30 + 35 = 80 pages. The book has 100 pages, so she will read the remaining 20 pages tonight.  The condition \"Juwella's neighbor wrote 25 papers\" is not relevant to the calculation process of this problem.", "equation": "Juwella's neighbor wrote 25 papers.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.21526500582695007]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's sister is 50 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items that Daryl has to load.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg   Step 2: Calculate the maximum weight that Daryl can load in the 15 crates.   Maximum weight = 15 crates x 20 kg each = 300 kg   Step 3: Calculate the difference between the total weight and the maximum weight.   Difference = 380 kg - 300 kg = 80 kg   Answer: Daryl will have to leave out 80 kg from the crates to meet the weight limit.   The condition \"He has 4 bags of nails to load, each of which weighs 5kg;\" is relevant to the calculation process of the problem as it is one of the components of the total weight of the items that Daryl has to load. The weight of Daryl's sister is not relevant to the calculation process.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl needs to convert his sister's weight from pounds to kg. There are 0.453592 kg per pound, so 50 pounds is equal to 22.679 kg.   Second, Daryl needs to calculate the total weight of the items he needs to load. The four bags of nails, twelve bags of hammers, and ten bags of planks all together weigh 110 kg.   Third, Daryl needs to subtract the total weight of the items from the maximum weight of a single crate (20 kg). The difference is 90 kg.   Therefore, Daryl needs to leave out 90 kg of items from the crates in order to meet the weight limit. The condition of each crate being able to weigh up to 20 kg is relevant to the calculation process because it is used to determine the maximum weight of a single crate.\nFirst, we need to calculate the total weight of all the items that Daryl has to load.  4 bags of nails = 4 x 5kg = 20kg 12 bags of hammers = 12 x 5kg = 60kg 10 bags of wooden planks = 10 x 30kg = 300kg  Total weight = 380kg  Since each crate can hold up to 20kg, 15 crates would have a total capacity of 300kg. This means that Daryl will have to leave out 80kg of items in order to stay within the weight limits.  Daryl's sister's weight of 50 pounds is equal to 22.68kg. This is not relevant to the calculation process, since it is not part of the items that Daryl has to load.\nStep 1: Calculate the total weight of the items that Daryl has to load.   4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg   Step 2: Calculate the maximum weight that Daryl can load in the 15 crates.   Maximum weight = 15 crates x 20 kg each = 300 kg   Step 3: Calculate the difference between the total weight and the maximum weight.   Difference = 380 kg - 300 kg = 80 kg   Answer: Daryl will have to leave out 80 kg from the crates to meet the weight limit.   The condition \"He has 4 bags of nails to load, each of which weighs 5kg;\" is relevant to the calculation process of the problem as it is one of the components of the total weight of the items that Daryl has to load.\nFirst, we can calculate the total weight of the items that Daryl wants to load.  4 bags of nails (5kg each) = 20 kg 12 bags of hammers (5kg each) = 60 kg 10 bags of wooden planks (30kg each) = 300 kg  Total weight = 380 kg  Now, we can calculate the maximum amount of weight that Daryl can load into the 15 crates.  15 crates (each with a maximum weight of 20kg) = 300 kg  Since the total weight of the items (380 kg) is greater than the maximum weight that Daryl can load into the 15 crates (300 kg), he will need to leave some items out of the crates.  To calculate how much he needs to leave out, we subtract the maximum weight (300 kg) from the total weight (380 kg):  380 kg - 300 kg = 80 kg  So, Daryl will need to leave out 80 kg of items from the crates.  The condition \"he has 12 bags of hammers, each of which weighs 5 kg;\" is not relevant to the calculation process of this problem, since the total weight of the hammers (60 kg) is already accounted for in the total weight of the items (380 kg).\nFirst, Daryl can put 4 bags of nails and 12 bags of hammers into the 15 crates. The total weight of the nails and hammers will be 4 x 5kg + 12 x 5kg = 80kg.   Second, Daryl has 10 bags of wooden planks, each of which weighs 30kg. Since each plank can be divided, Daryl can divide them into smaller pieces and put them into the crates. The total weight of the wooden planks will be 10 x 30kg = 300kg.   Third, Daryl's sister's weight of 50 pounds is equivalent to 22.68kg.   Finally, the total weight of the items Daryl can put into the 15 crates is 80kg + 300kg + 22.68kg = 402.68kg. Since each crate can only hold up to 20kg, this means that Daryl will have to leave out 402.68kg - 15 x 20kg = 132.68kg from the crates.   Therefore, Daryl will have to leave out 132.68kg from the crates. The condition \"he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process of the problem as it allows Daryl to divide the planks and thus increase the total weight of items he can put into the crates.\nFirst, we must convert the weight of Daryl's sister from pounds into kilograms. 50 pounds is approximately 22.7kg.   Second, we need to calculate the total weight of all the items that Daryl has to load.   The 4 bags of nails weigh 20kg in total (4 x 5kg = 20kg).  The 12 bags of hammers weigh 60kg in total (12 x 5kg = 60kg).  The 10 bags of wooden planks weigh 300kg in total (10 x 30kg = 300kg).   So the total weight of all the items Daryl has to load is 380kg.   Third, we need to calculate the total weight limit of the 15 crates.   The weight limit of each crate is 20kg, so the total weight limit of the 15 crates is 300kg (15 x 20kg = 300kg).   Finally, we can calculate how much Daryl has to leave out of the crates.   The total weight of all the items Daryl has to load is 380kg, and the total weight limit of the 15 crates is 300kg. Therefore, Daryl has to leave out 80kg (380kg - 300kg = 80kg) of items from the crates in order to meet the weight limit.   So, the answer to the question is 80kg. The condition \"The weight of Daryl's sister is 50 pounds.\" is not relevant to the calculation process of this question.", "equation": "The weight of Daryl's sister is 50 pounds.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.3952188193798065]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Every night, Juwella's father reads 10 more pages than Juwella does. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the total number of pages Juwella has read so far. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so she read 30 pages. Last night she read 5 more pages than the previous night, so she read 35 pages. This adds up to a total of 80 pages.  Step 2: Calculate the number of pages Juwella needs to read tonight. The book has 100 pages, and Juwella has already read 80 pages. So she will need to read 20 more pages tonight to finish the book.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition simply states that Juwella's father reads 10 more pages than Juwella reads each night, but does not provide any information about how many pages Juwella will read tonight. Therefore, Juwella will need to read 20 more pages tonight to finish the book.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so she read 30 pages. Last night she read 5 more pages than the previous night, so she read 35 pages.   Now we can calculate the total number of pages Juwella has read so far: 15 + 30 + 35 = 80 pages.  Since the book has 100 pages, Juwella will need to read 20 more pages tonight to finish the book.   As for the condition \"Every night, Juwella's father reads 10 more pages than Juwella does,\" this is not relevant to the calculation process of the problem. The condition simply states that Juwella's father reads 10 more pages than Juwella reads each night, but does not provide any information about how many pages Juwella will read tonight.", "equation": "Every night, Juwella's father reads 10 more pages than Juwella does.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.4481007754802704]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's brother repaired 20 more cell phones last month. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops and netbooks. Laptops = 72 x 0.5 = 36 Netbooks = 72 x 0.33 = 24  Step 2: Calculate the number of desktop computers. The remaining computers must be desktop computers, so we can calculate the number of desktop computers sold: Desktop computers = 72 - 36 - 24 = 12  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold and the types of computers being sold. Mr.Lu's brother repairing 20 more cell phones does not affect the number of desktop computers sold. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "First, we know that half of the computers sold are laptops, and one-third are netbooks. This means that the remaining computers must be desktop computers, since those are the only other type of computer being sold.  So, we can calculate how many laptops and netbooks were sold:  Laptops = 72 x 0.5 = 36 Netbooks = 72 x 0.33 = 24  The remaining computers must be desktop computers, so we can calculate the number of desktop computers sold:  Desktop computers = 72 - 36 - 24 = 12  Therefore, 12 desktop computers were sold.  The condition \"Mr.Lu's brother repaired 20 more cell phones last month\" is not relevant to the calculation process of this problem, since it does not mention anything about computers.", "equation": "Mr. Lu's brother repaired 20 more cell phones last month.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.27675580978393555]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's father sees 20 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class. Since her first class has 20 students, her fourth class has 10 students. Step 2: Calculate the number of students Monica sees each day. Monica has 6 classes per day. Her first class has 20 students, her second and third classes have 25 students, her fourth class has 10 students, and her fifth and sixth classes have 28 students. So, Monica sees a total of 108 students each day. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each class. The fact that Monica's father sees 20 more students than Monica every day does not affect the calculation. Therefore, Monica sees 108 students each day.", "numerical_answer": 108, "gold_answer": "136", "instructions": "The first class has 20 students, the second and third classes have 25 students each, and the fourth class has 10 students. That adds up to 90 students so far. The fifth and sixth classes have 28 students each, which adds up to 56 more students. In total, Monica sees 90 + 56 = 146 students every day.  Yes, the condition \"She has 6 classes per day.\" is relevant to the calculation process of this problem, since it gives us the number of classes Monica has and helps us to determine the total number of students she sees each day.\nStep 1: Monica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as the first class.   Step 2: This means that the fourth class has 10 students (20/2 = 10). The fifth and sixth classes have 28 students each.   Step 3: Monica sees (20 + 25 + 25 + 10 + 28 + 28) = 116 students each day.   Step 4: Monica's father sees (20 + 25 + 25 + 10 + 28 + 28 + 20) = 136 students each day.  The condition \"The first class has 20 students.\" is relevant to the calculation process of the problem \"How many students does Monica see each day?\" because the number of students in Monica's first class determines the number of students in her fourth class.\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. This is a total of 65 students.   Then, Monica's father sees an additional 20 students, so he sees 85 students in total.   Therefore, Monica sees 65 students each day.   Yes, the condition \"The second and third classes have 25 students\" is relevant to the calculation process of the problem, since it is used to determine the total number of students Monica sees each day.\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. That adds up to 65 students. Then, her fifth and sixth classes each have 28 students, so that's 56 more students, bringing the total to 121 students. Therefore, Monica sees 121 students each day.  Yes, the condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process of this problem. Without this information, we would not know how many students Monica sees in her fifth and sixth classes, and thus, we would not be able to calculate the total number of students she sees each day.\nMonica sees 20 students in her first class, 25 students in her second and third classes, 10 students in her fourth class, and 28 students in her fifth and sixth classes.   This means that Monica sees a total of 93 students each day.   The condition given (\"Monica's father sees 20 more students than Monica every day\") is not relevant to the calculation process of the problem since it does not provide any additional information about the number of students in Monica's classes.", "equation": "Monica's father sees 20 more students than Monica every day.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.7018238306045532]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's brother makes 50 non-beaded earrings. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace requires 20 beads, so 10 necklaces require 10 x 20 = 200 beads, and 2 necklaces require 2 x 20 = 40 beads. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. Each bracelet requires 10 beads, so 5 bracelets require 5 x 10 = 50 beads. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. Each earring requires 5 beads, so 7 earrings require 7 x 5 = 35 beads. Step 4: Calculate the total number of beads. Kylie needs 200 beads for the necklaces, 50 beads for the bracelets, and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each item. The fact that Kylie's brother makes 50 non-bead", "numerical_answer": 285, "gold_answer": "325", "instructions": "On Monday, Kylie makes 10 beaded necklaces. This requires 200 beads (10 necklaces x 20 beads per necklace).  On Tuesday, Kylie makes 2 beaded necklaces. This requires 40 beads (2 necklaces x 20 beads per necklace).   On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings. This requires 65 beads (5 bracelets x 10 beads per bracelet + 7 earrings x 5 beads per earring).  Therefore, Kylie uses 305 beads in total to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process as it affects the total number of beads used. Without this condition, Kylie would have used only 265 beads in total.\nKylie makes 10 beaded necklaces on Monday, which would require 200 beads.  On Tuesday, she makes 2 beaded necklaces, which requires 20 more beads.  On Wednesday, she makes 5 beaded bracelets, which requires 50 beads, and 7 beaded earrings, which requires 35 beads.   Therefore, in total, Kylie uses 305 beads to make her jewelry.   The condition \"Kylie's brother makes 50 non-beaded earrings\" is irrelevant to the calculation process of this problem since it does not involve any beads.", "equation": "Kylie's brother makes 50 non-beaded earrings.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.5486130714416504]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's neighbor asked 5 questions to the teacher about the homework. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3.  Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela.  Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of problems that our friends are working on. This allows us to calculate how many problems have been finished by each person, as well as how many have been finished by no one but", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2, Jenna has finished 4 times the number Martha did minus 2, and Mark has finished half the number Jenna did.  Martha: 2 Jenna: 4 x 2 - 2 = 6 Mark: 3  The condition \"Out of 20 problems\" is relevant to the calculation process because it tells us that the total number of problems is 20. We can then subtract the number of problems each person has finished to get the number of problems that no one but Angela has finished.  Total problems: 20  Martha: 2 Jenna: 6 Mark: 3  Number of problems no one but Angela has finished: 20 - (2 + 6 + 3) = 9  Therefore, there are 9 problems that no one but Angela has finished.\nMartha has finished 2 problems, so Jenna has finished 8-2 = 6 problems, and Mark has finished 3 problems.   Altogether, their answers account for 2 + 6 + 3 = 11 problems.   The neighbor asked 5 questions, so in total 16 problems have been answered.   Therefore, there are 20 - 16 = 4 problems that have not been answered by anyone but Angela.   The condition \"Martha has finished 2\" is relevant to the calculation process because it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 4(2)-2 = 6. Mark has finished half of what Jenna did, which is 3.  Therefore, the total number of problems that have been finished by Martha, Jenna, and Mark is 11 (2+6+3).  The number of problems that have been asked to the teacher is 5.  Therefore, the total number of problems that have been worked on by Martha, Jenna, Mark, and the teacher is 16 (11+5).  The total number of problems is 20.  Therefore, the number of problems that have no one but Angela finished is 4 (20-16).  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process of the problem.\nMartha has finished 2 problems. Jenna has finished 4 * 2 minus 2 = 6 problems. Mark has finished 6 / 2 = 3 problems.  So, in total, the friends have finished 2 + 6 + 3 = 11 problems.  This means that Angela has finished 20 - 11 = 9 problems.  Therefore, the answer is 9 problems have no one but Angela finished.  The condition \"Martha's neighbor asked 5 questions to the teacher about the homework\" is not relevant to the calculation process.", "equation": "Martha's neighbor asked 5 questions to the teacher about the homework.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.33473169803619385]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's neighbor bought 10 pounds of peanut butter fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the number of ounces of chocolate fudge Tomas ate. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Step 2: Calculate the number of ounces of peanut butter fudge Katya ate. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Step 3: Calculate the number of ounces of fudge Boris ate. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 4: Calculate the total number of ounces of fudge. If we add all of these together, we get a total of 64 ounces of fudge that Tomas, Katya, and Boris ate in total. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge each person ate. Katya's neighbor buying 10 pounds of peanut butter fudge is not relevant to the calculation process, since it does not affect the amount of fudge Tomas, Katya, and Boris ate. Therefore, Tomas, Katya, and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. And Boris ate 2 pounds of fudge, which is equal to 32 ounces. If we add all of these together, we get a total of 64 ounces of fudge that Tomas, Katya, and Boris ate in total.   The condition of Katya's neighbor buying 10 pounds of peanut butter fudge is not relevant to the calculation process of this problem, since it does not affect the amount of fudge Tomas, Katya, and Boris ate.", "equation": "Katya's neighbor bought 10 pounds of peanut butter fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.4209345281124115]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's brother made 6 more cookies than Alex. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed. Alex had 10 friends, but 1 of them didn't eat meat and another one didn't need buns. This means Alex needs to buy enough buns for 8 guests. 8 guests x 3 burgers each = 24 burgers. Step 2: Calculate the number of packs of buns needed. The buns come 8 to a pack. That means Alex needs 3 packs of buns for the 24 burgers he needs. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Alex's brother's condition of making 6 more cookies than Alex does not affect the number of packs of buns Alex needs to buy, so it is not relevant to the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for the burgers. He has 10 guests, but one of them does not eat meat, so 9 people will be eating burgers. Alex plans to cook 3 burgers for each guest, so he needs 27 burgers. Since the buns come 8 to a pack, he will need 4 packs of buns.   Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\" Without this condition, Alex would not know how many burgers to cook for his guests, and therefore would not know how many packs of buns to buy.\nAlex needs to serve 3 burgers to each guest. He invited 10 friends, but one doesn't eat meat and another doesn't need buns. This means that Alex needs to buy enough buns for 8 guests. 8 guests x 3 burgers each = 24 burgers. Since each pack of buns comes with 8 buns, Alex would need to buy 3 packs of buns. The condition \"and had invited 10 friends over\" is not relevant to the calculation process.\nAlex has 10 friends over, but one of them doesn't eat meat and will bring their own food, so we can assume they won't need a burger bun. This means Alex will need 30 burgers (3 burgers per person for 9 people). He needs 8 buns per pack, so he will need 4 packs of buns. The condition of one of his friends not eating meat is relevant to the calculation process.\nAlex has 10 friends, but one of them doesn't eat meat and so won't need buns. He also has one friend who doesn't eat bread, so he won't need buns either. That means Alex now has 8 friends who will eat burgers.   Each of those 8 friends will need 3 burgers. That means Alex needs 24 burgers in total.   Each pack of buns contains 8 buns. So, Alex will need 3 packs of buns for the 24 burgers he needs.   So, Alex needs to buy 3 packs of buns. The condition that the buns come 8 to a pack is relevant to the calculation because it tells us how many buns are in each pack and how many packs Alex needs to buy.\nAlex is having a cookout and is serving burgers to 10 guests (including himself). He is planning to cook 3 burgers for each guest. 1 of his guests does not eat meat so they will bring their own food, and another one of his guests does not eat bread, so they don't need buns. Burger buns come 8 to a pack.  This means that Alex needs to buy enough packs of buns to serve 8 burgers. 8 burgers divided by 8 buns per pack equals 1 pack of buns. Therefore, Alex needs to buy 1 pack of buns.  The condition that Alex's brother made 6 more cookies than Alex is not relevant to the calculation process for this problem.", "equation": "Alex's brother made 6 more cookies than Alex.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.45707857608795166]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's mother needs 5 grams of food per day. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the water needed for Violet and her dog. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This totals 800 + 400 = 1200 ml of water per hour.  Step 2: Calculate the total water Violet can carry. Violet can carry 4.8 L of water. That's equivalent to 4800 ml.  Step 3: Calculate the number of hours Violet and her dog can hike. 4800 ml of water divided by 1200 ml of water per hour = 4 hours.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for each person. The fact that Violet's mother needs 5 grams of food per day does not affect the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate the total amount of water Violet needs for the hike. This includes the 800 ml of water Violet needs per hour hiked, plus the 400 ml of water her dog needs per hour, plus the 5 grams of food her mother needs per day.  In total, Violet needs 800 ml of water per hour + 400 ml of water per hour for her dog + 5 grams of food per day = 1,805 ml of water per day.  Now we can calculate the total number of hours Violet and her dog can spend hiking with 4.8 L of water. To do this, we divide 4.8 L of water by 1,805 ml of water per day. This gives us 2.67 hours.  So, if Violet can carry 4.8 L of water, she and her dog can spend 2.67 hours hiking.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it is used to calculate the total amount of water needed per day.\nViolet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that, in total, they need 1.2 L of water per hour.   Violet can carry 4.8 L of water, so this means she can hike for 4 hours.   The condition of her dog needing 400 ml of water per hour is relevant to the calculation process, as it is a factor in how much water they need each hour.\nFirst, we need to calculate how much water Violet and her dog need for the hike. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. So, for every hour they hike, they need 1,200 ml of water total.  Next, we need to figure out how many hours they can hike with the 4.8 L of water they are carrying. 4.8 L is 4,800 ml, so they can hike for 4 hours (4,800 ml / 1,200 ml per hour = 4 hours).  The condition \"Violet's mother needs 5 grams of food per day\" is not relevant to the calculation process of this problem, since it is not related to the amount of water available for the hike.", "equation": "Violet's mother needs 5 grams of food per day.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3474128842353821]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's brother received 60 candies from each of the friends. How many balloons does each friend have now?", "reasoning_path": "Step 1: Dante evenly shared the 250 balloons among his 5 friends. This means that each friend would have received 50 balloons originally. Step 2: Dante asked each of his friends to give him 11 balloons. This means that each friend would have given Dante 11 balloons, leaving them with 39 balloons. Step 3: Dante's brother received 60 candies from each of the friends. This does not affect the calculation of how many balloons each friend has now. Step 4: Calculate the total number of balloons each friend has now. Each friend has 39 balloons now. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of balloons that were in the package. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the 250 balloons among his 5 friends. This means that each friend would have received 50 balloons originally.   Then, Dante asked each of his friends to give him 11 balloons. This means that each friend would have given Dante 11 balloons, leaving them with 39 balloons.   Finally, Dante's brother received 60 candies from each of the friends. This does not affect the calculation of how many balloons each friend has now.   Therefore, each friend has 39 balloons now.   The condition \"There were 250 balloons in one package\" is relevant to the calculation process as it was used to determine how many balloons each friend would have received originally.\nStep 1: Dante evenly shared the balloons among his 5 friends.  This means that each friend received 50 balloons.  Step 2: Dante changed his mind and asked each of his friends to give him 11 balloons.  This means that each friend now has 39 balloons.  Step 3: Dante's brother received 60 candies from each of the friends.  This condition is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\" since it does not change the number of balloons that each friend has.  Therefore, each friend now has 39 balloons.", "equation": "Dante's brother received 60 candies from each of the friends.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.4338976740837097]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's sister watched 5 movies last year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of pieces of popcorn that Jared and his friends need to eat. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That's 90 + 3 * 60 = 270 pieces of popcorn in total.   Step 2: Calculate the number of servings needed. Each serving contains 30 pieces of popcorn, so we need 270 / 30 = 9 servings of popcorn.   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of servings needed for all of them. The fact that Jared's sister watched 5 movies last year does not affect the calculation process. Therefore, Jared should order 9 servings of popcorn.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, his three friends can each eat 60 pieces of popcorn, and his sister watched 5 movies last year. We need to figure out how many servings of popcorn should Jared order for all of them.   Since there are 30 pieces of popcorn in a serving, we can divide the total number of pieces of popcorn by 30 to get the total number of servings Jared should order.  Jared can eat 90 pieces of popcorn, his three friends can each eat 60 pieces of popcorn, and his sister watched 5 movies last year. That's a total of 330 pieces of popcorn.   To figure out the number of servings Jared should order, we can divide 330 by 30, which equals 11 servings.  So, Jared should order 11 servings of popcorn for all of them.  Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem \"How many servings of popcorn should Jared order for all of them?\" because it helps us figure out the number of servings Jared should order by dividing the total number of pieces of popcorn by 30.\nFirst, we need to calculate how many pieces of popcorn each person needs to eat in total. Jared needs 90 pieces, and each of his three other friends needs 60 pieces. That means that Jared and his three friends need a total of 360 pieces of popcorn.  Second, we need to determine how many servings of popcorn are needed to provide that much popcorn. Since there are 30 pieces of popcorn in a serving, we need to divide 360 by 30, which gives us 12 servings of popcorn.  Finally, we need to add one more serving for Jared's sister. This means that Jared should order a total of 13 servings of popcorn for all of them.  Therefore, the answer is that Jared should order 13 servings of popcorn for all of them.  The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, since it was necessary to know how much popcorn Jared needs in order to determine how many servings of popcorn should be ordered.\nThere are 30 pieces of popcorn in one serving, so Jared needs to order 3 servings of popcorn to satisfy his own needs, since 3 x 30 = 90. His three other friends will need 3 servings of popcorn as well, since 3 x 30 = 60. Therefore, Jared should order 6 servings of popcorn for all of them. The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, since it helps to determine how many servings Jared needs to order in order to satisfy all of their needs.\nJared and each of his three friends can eat 60 pieces of popcorn, which means that they need 4 servings of popcorn. So, Jared should order 4 servings of popcorn for all of them.  The condition \"Jared's sister watched 5 movies last year\" is not relevant to the calculation process of this problem.", "equation": "Jared's sister watched 5 movies last year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.27676600217819214]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's neighbor, who doesn't eat popcorn and drinks coke instead, bought 5 movie tickets. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn Jared can eat. Jared can eat 90 pieces of popcorn. Step 2: Calculate the number of pieces of popcorn each of Jared's friends can eat. Each of Jared's friends can eat 60 pieces of popcorn. Step 3: Calculate the total number of pieces of popcorn that all of them can eat. Jared and his 3 friends can eat 90 + 60 + 60 + 60 = 270 pieces of popcorn. Step 4: Calculate the number of servings of popcorn. There are 30 pieces of popcorn in a serving, so 270 pieces of popcorn is equivalent to 270 / 30 = 9 servings of popcorn. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of servings of popcorn needed. The fact that Jared's neighbor bought 5 movie tickets does not affect the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to figure out how many total pieces of popcorn they need. Jared needs 90 pieces, and each of his friends needs 60 pieces, for a total of 300 pieces.  Next, we need to figure out how many servings of popcorn that is. Since there are 30 pieces of popcorn in each serving, we can divide 300 by 30 to get 10 servings of popcorn.  So, the answer to the question is that Jared should order 10 servings of popcorn for all of them. The condition that there are 30 pieces of popcorn in a serving is relevant to the calculation process, as it is necessary to know the number of pieces in each serving in order to figure out how many servings they need.\nJared's three friends can each eat 60 pieces of popcorn, so that's a total of 180 pieces of popcorn for them.  Jared can eat 90 pieces of popcorn, so that's a total of 90 pieces of popcorn for him.   Altogether, they need a total of 270 pieces of popcorn. Since each serving has 30 pieces of popcorn, they need 9 servings of popcorn.   The condition that Jared can eat 90 pieces of popcorn is relevant to the calculation process of the problem because it affects the total number of pieces of popcorn needed.\nEach person needs to eat 60 pieces of popcorn, so the total amount of popcorn needed is 4 x 60 = 240 pieces. Since each serving has 30 pieces of popcorn, the total number of servings Jared needs to order is 8 servings.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process since it provides the information about how much popcorn each person needs to eat. Without this condition, it would be impossible to calculate how many servings Jared needs to order.\nJared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That adds up to a total of 330 pieces of popcorn needed. Since each serving contains 30 pieces of popcorn, Jared should order 11 servings (330 pieces of popcorn/30 pieces of popcorn per serving = 11 servings).   The condition \"Jared's neighbor, who doesn't eat popcorn and drinks coke instead, bought 5 movie tickets\" is not relevant to the calculation process of this problem.", "equation": "Jared's neighbor, who doesn't eat popcorn and drinks coke instead, bought 5 movie tickets.", "condition_question_similarity": [0.5514177680015564, 0.7168425917625427, 0.4924147129058838, 0.3092077374458313]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's neighbor sold 50 cell phones last week. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops and netbooks sold at Mr. Lu's store. Half of their sales are laptops, so we can calculate that they sold 36 laptops. One-third of their sales are netbooks, so we can calculate that they sold 24 netbooks. Step 2: Calculate the number of desktop computers. Since we know that 72 computers were sold in total, and we already know the number of laptops and netbooks sold, we can subtract those numbers from 72 to calculate the number of desktop computers sold. 36 laptops + 24 netbooks = 60  72 - 60 = 12  Therefore, 12 desktop computers were sold at Mr. Lu's store. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks and desktop computers sold. The fact that Mr.Lu's neighbor sold 50 cell phones last week does not affect the number of desktop computers sold, so it is not relevant to the calculation process. Therefore, 12 desktop computers were sold at Mr. Lu's store.", "numerical_answer": 12, "gold_answer": "12", "instructions": "The first step is to calculate the number of laptops and netbooks sold at Mr. Lu's store.   Half of their sales are laptops, so we can calculate that they sold 36 laptops.   One-third of their sales are netbooks, so we can calculate that they sold 24 netbooks.   Now, we just need to calculate the number of desktop computers.   Since we know that 72 computers were sold in total, and we already know the number of laptops and netbooks sold, we can subtract those numbers from 72 to calculate the number of desktop computers sold.   36 laptops + 24 netbooks = 60  72 - 60 = 12  Therefore, 12 desktop computers were sold at Mr. Lu's store.   The condition \"Mr.Lu's neighbor sold 50 cell phones last week\" is not relevant to the calculation process of this problem.", "equation": "Mr. Lu's neighbor sold 50 cell phones last week.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.2430538833141327]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's brother is 50 dollars per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the total amount of money. We know that Jean and Jane have a combined total of $76. Step 2: Calculate the ratio of money between Jean and Jane. We know that Jean has three times as much money as Jane. This means that Jean has 3/4 of the total money and Jane has 1/4 of the total money. Step 3: Calculate the amount of money Jean has. We know that the total amount of money is $76 and Jean has 3/4 of the total money. This means Jean has 3/4 x 76 = $57. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the ratio of money between Jean and Jane. The salary of Jean's brother is 50 dollars per month and is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane. This means that if Jane has X dollars, Jean has 3X dollars.   We know that they have a combined total of $76. This means that if we add up Jane's X dollars and Jean's 3X dollars, the total amount of money is 76 dollars.   We can express this mathematically as: X + 3X = 76   Solve for X:   X + 3X = 76  4X = 76  X = 76/4  X = 19   This means that Jane has 19 dollars and Jean has 3 times as much money as Jane, which is 3 * 19 = 57 dollars.   Therefore, Jean has 57 dollars.   Yes, the condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\" because it allows us to calculate how much money each person has in order to answer the question.\nWe know that Jean has three times as much money as Jane. We also know that the combined amount of money that they have is $76. This means that if Jean has x amount of money, then Jane must have (x/3) amount of money.   Therefore, we can set up the following equation:   x + (x/3) = 76   Solving the equation, we get x = 56.  So, Jean has $56.  The condition \"The salary of Jean's brother is 50 dollars per month\" is not relevant to the calculation process of the problem \"How much money does Jean have?\"", "equation": "The salary of Jean's brother is 50 dollars per month.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.44248858094215393]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The company owned by Officer Hopps' father received 20 tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has already given out. He has given out 8 tickets a day for 15 days, so he has given out 8 x 15 = 120 tickets. Step 2: Calculate how many tickets he has left to give out. We know he has to give out 200 tickets in total, so he has to give out 200 - 120 = 80 tickets. Step 3: Calculate how many tickets he needs to average each day for the rest of the month to reach his required goal. Since there are 16 days left in the month, he needs to average 80 / 16 = 5 tickets per day for the remaining days. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not be able to subtract the tickets received in February from the total goal of 200 tickets. Therefore, Officer Hopps needs to average 5 tickets per day for the remaining 16 days of May to reach his required goal.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to figure out how many tickets Officer Hopps has already given out in the first 15 days of May. Since he averaged 8 tickets a day, he has given out 8 tickets x 15 days = 120 tickets.   We also need to take into account the 20 tickets that his father's company received in February.   Therefore, Officer Hopps needs to give out a total of 200 tickets - 120 tickets already given out - 20 tickets received in February = 60 tickets in the remaining 15 days of May.   To reach his required goal, Officer Hopps must average 60 tickets/15 days = 4 tickets per day for the rest of the month.   The condition of Officer Hopps having to give out 200 tickets in May is relevant to the calculation process because it sets the total number of tickets Officer Hopps must give out in order for him to reach his required goal.\nWe know that Officer Hopps has to give out 200 tickets in May.  We also know that the first 15 days he averages 8 tickets a day.  We also know that the company owned by Officer Hopps' father received 20 tickets in February.   Now, we need to calculate how many tickets Officer Hopps needs to issue in the remaining days of May in order to reach his goal of 200 tickets.   To do this, we subtract the tickets already issued in February (20 tickets) and the tickets already issued for the first 15 days of May (120 tickets) from the total goal of 200 tickets. This gives us a remaining goal of 60 tickets.   Since there are 16 days left in May, Officer Hopps needs to issue an average of 3.75 tickets per day for the rest of the month in order to reach his goal of 200 tickets.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process of this problem, as it is necessary to subtract the tickets already issued during the first 15 days in order to calculate the total number of tickets that Officer Hopps needs to issue in the remaining days of May.\nFirst, we need to calculate how many tickets Officer Hopps has already given out. He has given out 8 tickets a day for 15 days, so he has given out 8 x 15 = 120 tickets.   Now, we need to find out how many tickets he has left to give out. We know he has to give out 200 tickets in total, so he has to give out 200 - 120 = 80 tickets.   Finally, we need to figure out how many tickets he needs to average each day for the rest of the month to reach his required goal. Since there are 16 days left in the month, he needs to average 80 / 16 = 5 tickets per day for the remaining days.   The condition \"The company owned by Officer Hopps' father received 20 tickets in Feburary\" is irrelevant to the calculation process of this problem.", "equation": "The company owned by Officer Hopps' father received 20 tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.10947736352682114]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's father planned to throw 180 pennies and make 2 wishes. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw. Rachelle threw 180 pennies. Step 2: Calculate the number of pennies Gretchen threw. Gretchen threw half as many pennies as Rachelle, so that's 90 pennies. Step 3: Calculate the number of pennies Rocky threw. Rocky threw one-third as many pennies as Gretchen, so that's 30 pennies. Step 4: Calculate the total number of pennies thrown into the fountain. Rachelle threw 180 pennies, Gretchen threw 90 pennies and Rocky threw 30 pennies. That makes a total of 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Rachelle's father's plan to throw 180 pennies is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies. Gretchen threw half as many pennies as Rachelle, so that's 90 pennies. Rocky threw one-third as many pennies as Gretchen, so that's 30 pennies.  The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.  The condition \"Rachelle's father planned to throw 180 pennies and make 2 wishes\" is not relevant to the calculation process of this problem.", "equation": "Rachelle's father planned to throw 180 pennies and make 2 wishes.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.4975707530975342]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's neighbor bought 25 T-shirts. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the third store. Helga did not try on any shoes at the third store. Step 4: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined. Since she tried on a total of 16 pairs of shoes at the first three stores, she tried on 32 pairs of shoes at the fourth store. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The fact that Helga's neighbor bought 25 T-shirts does not affect the calculation process. Therefore, Helga tried on a total of 16 +", "numerical_answer": 46, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes. At the third store, she did not try on any shoes, so she has tried on 9 pairs of shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 18 pairs of shoes.  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.  The condition \"Helga's neighbor bought 25 T-shirts\" is not relevant to the calculation process of the problem.", "equation": "Helga's neighbor bought 25 T-shirts.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.4318252205848694]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's sister received 60 cookies from Dante. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons provided to each friend. Dante evenly shared the balloons among his 5 friends, so each friend originally received 50 balloons. Step 2: Calculate the number of balloons each friend has now. Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the initial number of balloons each friend had. Dante's sister receiving 60 cookies from Dante is not relevant to the calculation process. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante shared the 250 balloons among his 5 friends. If he gave each friend the same number, then each one would have 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons. That means each friend has now 39 balloons.   Finally, Dante's sister received 60 cookies from Dante. This has no relevance to the calculation process of how many balloons each friend has now.   So, the answer is that each friend has 39 balloons.\nInitially, Dante shared 250 balloons among his 5 friends, so each friend had 50 balloons. When Dante asked each of his friends to give him 11 balloons, each friend now has 39 balloons. The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process, as it allows us to determine the initial number of balloons each friend had.\nFirst, Dante evenly shared the balloons among his 5 friends, so each friend originally received 50 balloons.  Then Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  The condition \"Dante's sister received 60 cookies from Dante\" is not relevant to the calculation process of the problem, as it does not affect the number of balloons each friend has.", "equation": "Dante's sister received 60 cookies from Dante.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.23351708054542542]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's brother picked 600 more pears than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets, and each basket holds 50 strawberries. That means Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. Since Lilibeth's friends picked the same amount as her, they picked 300 strawberries each. That means Lilibeth's friends picked 3 x 300 = 900 strawberries in total. Step 3: Calculate the total number of strawberries picked. Now, we know that Lilibeth picked 300 strawberries and Lilibeth's friends picked 900 strawberries in total. So, altogether they picked 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's brother picked 600 more pears than Lilibeth does not affect the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth picked 6 baskets of 50 strawberries each, so she picked 300 strawberries.   If 3 of her friends pick the same amount as Lilibeth, then the total number of strawberries picked by Lilibeth and her friends is 300 + 300 + 300 = 900 strawberries.   So, Lilibeth and her friends picked 900 strawberries in all.  The condition \"Lilibeth's brother picked 600 more pears than Lilibeth\" is not relevant to the calculation process of this problem.", "equation": "Lilibeth's brother picked 600 more pears than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.32794275879859924]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's mother also received a gift of 100 pennies from a friend. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies Rachelle threw into the fountain. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies Gretchen threw into the fountain. Gretchen threw half as many pennies as Rachelle, so she threw (180 / 2) = 90 pennies into the fountain. Step 3: Calculate the number of pennies Rocky threw into the fountain. Rocky threw one-third as many pennies as Gretchen, so he threw (90 / 3) = 30 pennies into the fountain. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain is (180 + 90 + 30) = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky. The gift of 100 pennies Rachelle's mother received from a friend does not affect the total number of pennies thrown into the fountain, so it is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Rachelle's mother also received a gift of 100 pennies from a friend.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5581138134002686]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's mother watched 10 movies last year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of pieces of popcorn that Jared and his friends can eat. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. That means the total number of pieces of popcorn they can eat is 90 + 60 + 60 + 60 = 270 pieces.  Step 2: Calculate the number of servings of popcorn needed for all of them. There are 30 pieces of popcorn in a serving, so to get 270 pieces of popcorn, Jared needs to order 270/30 = 9 servings of popcorn.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of servings needed for all of them. The fact that Jared's mother watched 10 movies last year is not relevant to the calculation process. Therefore, Jared needs to order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, to answer the question, we need to know how many pieces of popcorn are required for all four people. Jared needs 90 pieces, while each of his friends needs 60 pieces. This adds up to a total of 300 pieces of popcorn. Since there are 30 pieces of popcorn in each serving, Jared should order 10 servings of popcorn in total.   The condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem, as it is used to determine the number of servings needed for all four people.\nFirst, we need to calculate how many pieces of popcorn the four friends can eat in total. We know that each friend can eat 60 pieces, so 4 x 60 = 240 pieces of popcorn.  Now, we need to know how many servings of popcorn this amount of popcorn requires. Since each serving contains 30 pieces of popcorn, we need to divide 240 by 30. This gives us 8 servings of popcorn.  Therefore, Jared needs to order 8 servings of popcorn for his three friends and himself.  The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem as it only states how much popcorn Jared can eat, not how much popcorn the four friends can eat together.\n1. Jared can eat 90 pieces of popcorn. 2. His three other friends can each eat 60 pieces of popcorn, so in total they can eat 180 pieces. 3. Each serving has 30 pieces of popcorn, so the total number of servings needed would be 6.  So, Jared should order 6 servings of popcorn for all of them.  Yes, the condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process because it tells us how much popcorn each of them can eat, which is necessary to determine how many servings of popcorn should be ordered.\nFirst, let's calculate how much popcorn is needed for everyone in total. Jared needs 90 pieces of popcorn, and each of his three friends need 60 pieces of popcorn. This makes a total of 330 pieces of popcorn.  Second, let's calculate how many servings are needed to provide that amount of popcorn. Since there are 30 pieces of popcorn in each serving, we need 11 servings of popcorn (330/30 = 11).  Therefore, the answer to the question is 11 servings of popcorn.  The condition that Jared's mother watched 10 movies last year is not relevant to the calculation process of the problem.", "equation": "Jared's mother watched 10 movies last year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.3355841040611267]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's sister is 20 dollars per week. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money Jane has. Jane has x amount of money. Step 2: Calculate the amount of money Jean has. Jean has 3x amount of money. Step 3: Calculate the combined total. They have a combined total of $76. That means, 3x + x = 76 Step 4: Solve the equation to find the value of x. 4x = 76, x = 19 Step 5: Calculate the amount of money Jean has. Jean has 3x = 3(19) = 57 dollars. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The salary of Jean's sister does not affect the calculation of how much money Jean has, so this condition is not relevant to the calculation process. Therefore, Jean has 57 dollars.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane. That means, Jean has 3x as much as Jane. Jane has x amount of money. Jean has 3x amount of money. They have a combined total of $76.  That means, 3x + x = 76 4x = 76 x = 19  Therefore, Jean has 3x = 3(19) = 57 dollars.   Yes, the condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\". This condition is necessary to calculate how much money Jean has.\nWe know that Jean has three times as much money as Jane, so Jean has 3x and Jane has x. We also know that their combined total is $76. This means that 3x + x = 76. We can solve this equation to find that x = $28. This means that Jean has 3x = $84.   The condition \"The salary of Jean's sister is 20 dollars per week\" is not relevant to the calculation process of the problem \"How much money does Jean have?\" since it does not provide any information that is necessary to solve this problem.", "equation": "The salary of Jean's sister is 20 dollars per week.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.36054474115371704]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's neighbor makes 20 non-beaded dresses. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each beaded necklace requires 20 beads. That means Kylie needs 10 x 20 = 200 beads for the necklaces on Monday and 2 x 20 = 40 beads for the necklaces on Tuesday. This totals 200 + 40 = 240 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. Each bracelet needs 10 beads. That means Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. Each earring needs 5 beads. That means Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie needs 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the", "numerical_answer": 325, "gold_answer": "325", "instructions": "On Monday, Kylie made 10 beaded necklaces, which means she used 200 beads (10 x 20). On Tuesday, Kylie made 2 beaded necklaces, which means she used 40 beads (2 x 20). On Wednesday, Kylie made 5 beaded bracelets, which means she used 50 beads (5 x 10). On Wednesday, Kylie also made 7 beaded earrings, which means she used 35 beads (7 x 5).  Therefore, Kylie has used a total of 325 beads to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process as it affects the total number of beads used by Kylie.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means Kylie used (10 x 20) + (2 x 20) = 220 beads for the necklaces.  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means Kylie used (5 x 10) + (7 x 5) = 75 beads for the bracelets and earrings.  Therefore, Kylie used a total of 295 beads to make her jewelry.  The condition \"Kylie's neighbor makes 20 non-beaded dresses\" is not relevant to the calculation process of the problem.", "equation": "Kylie's neighbor makes 20 non-beaded dresses.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.29904115200042725]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's sister raised 5 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2. Since Martha finished 2 problems, 4 x 2 - 2 = 6. So, Jenna has finished 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did. Since Jenna finished 6 problems, half of 6 is 3. So, Mark has finished 3 problems. Step 4: Calculate the total number of problems. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems left to be done. There were 20 problems total, so we need to do 9 more problems. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each friend has finished. The fact that Martha's sister raised 5 problems but no one could solve it does not affect the calculation process. Therefore, there are 9 problems left to be done that no", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is 8-2 = 6. Mark has finished half the number Jenna did, which is 3. Martha's sister raised 5 problems but no one could solve it.  So, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  There were 20 problems in total, minus 11 problems that have been finished by Martha, Jenna, and Mark, leaves 9 problems that have no one but Angela finished.  So, the answer is 9.  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process of the problem. Without this condition, we can't calculate the answer correctly.\nFirst, we need to calculate how many problems Jenna has finished. We know that Jenna has finished four times the number Martha did minus 2. So, Jenna has finished 4 * 2 (Martha's answer) - 2 = 6 problems.  Next, we need to calculate how many problems Mark has finished. We know that Mark has finished half the number Jenna did. So, Mark has finished half of 6 (Jenna's answer) = 3 problems.  Now, we can calculate how many problems have no one but Angela finished. We know that there were 20 problems total, Martha has finished 2, Jenna has finished 6, Mark has finished 3, and Martha's sister raised 5 problems but no one could solve it. So, the total number of problems that have no one but Angela finished is 20 - 2 - 6 - 3 - 5 = 4 problems.  The condition \"Martha has finished 2\" is relevant to the calculation process because we need to know how many problems Jenna has finished in order to calculate how many problems Mark has finished, and ultimately, how many problems have no one but Angela finished.\nMartha finished 2 problems. Jenna finished four times the number Martha did minus 2, so Jenna finished 14 problems. Mark finished half the number Jenna did, so Mark finished 7 problems. Martha's sister raised 5 problems.   Therefore, the total number of problems that have been solved by the group is 2 + 14 + 7 + 5 = 28.   Since there are 20 problems total, that leaves 20 - 28 = 12 problems that have no one but Angela finished.   The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it is used to calculate the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 4 x (2) - 2 = 6. Mark has finished half the number Jenna did, which is 6/2 = 3.   Therefore, the total number of problems solved by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.   Since none of the friends worked on the same problems, the total number of problems solved by all four friends is 11 + 5 = 16.   The remaining 4 problems are the ones that have not been solved by anyone but Angela.   Therefore, the answer to the question is 4.   The condition \"Martha's sister raised 5 problems but no one could solve it.\" is relevant to the calculation process, as it helps to determine the total number of problems solved by all four friends.", "equation": "Martha's sister raised 5 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.484115868806839]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's sister bought 25 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. This totals 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets. If Amy fills each basket with 10 candies, she can fill 250 candies / 10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the number of baskets Amy needs to fill. Therefore, Amy can fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars.  This means that she has 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  Therefore, she has 35 M&Ms and 210 marshmallows.   If Amy fills each basket with 10 candies, she will be able to fill 25 baskets with the 250 candies she has.   So the answer is 25 baskets.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process because it is used to calculate the number of M&Ms and marshmallows that Amy has.\nAmy has 5 chocolate bars.  7 times as many M&Ms as chocolate bars is 35 M&Ms.  6 times as many marshmallows as M&Ms is 210 marshmallows.   Amy has a total of 250 candies.   If Amy is filling each basket with 10 candies, she can fill 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it allows us to calculate the total number of candies Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means 5 chocolate bars, 35 M&Ms (7 times 5), and 210 marshmallows (6 times 35).  Amy has 250 candies total (5 + 35 + 210).  If Amy fills each basket with 10 candies, she can fill 25 baskets (250 candies divided by 10 candies per basket).  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, as it helps us determine how many marshmallows Amy has. Without this information, we would not be able to calculate the total number of candies Amy has, and thus would not be able to calculate the number of baskets Amy can fill.\nFirst, calculate the number of candies Amy has in total. She has 5 chocolate bars, 7 x 5 = 35 M&Ms, and 6 x 35 = 210 marshmallows. So in total she has 5 + 35 + 210 = 250 candies.  Next, calculate the number of baskets Amy can fill. She can fill 250/10 = 25 baskets.  The condition \"Amy's sister bought 25 empty baskets\" is not relevant to the calculation process because it does not contribute to the answer.", "equation": "Amy's sister bought 25 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.40309667587280273]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's neighbor bought 20 cookies. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of the 20 brownies, which is 10, to the school administrator. Step 2: Calculate the number of brownies Annie gave to Carl. Annie gave half of the remaining 10 brownies, which is 5, to her best friend Carl. Step 3: Calculate the number of brownies Annie gave to Simon. Annie gave 2 of the remaining 5 brownies to her friend Simon. Step 4: Calculate the number of brownies Annie had left. Annie had 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing how many brownies Annie had to start with, it would not be possible to determine how many she had left at the end. Annie's neighbor's purchase of 20 cookies is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. Half of those, 10, were given to the school administrator.  Then, Annie gave half of the remaining 10 to her best friend, Carl, leaving 5.  Then, Annie gave 2 of the remaining 5 to her friend, Simon, leaving 3.   Therefore, Annie had 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process of the problem. Without knowing how many brownies Annie had to start with, it would not be possible to determine how many she had left at the end.\nAnnie brought 20 brownies to school.  She gave half of them (10) to the school administrator.  Of the remaining 10, she gave half of them (5) to her best friend Carl.  She gave 2 more to her friend Simon.   Therefore, Annie had 3 brownies left.   The condition that Annie's neighbor bought 20 cookies is not relevant to the calculation process.", "equation": "Annie's neighbor bought 20 cookies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.33918851613998413]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's father has 35 more pears than Buffy. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had before anything happened. Carla had 79 apples before anything happened. Step 2: Calculate the number of apples that fell out of a hole on the bottom. 26 apples fell out of a hole on the bottom. Step 3: Calculate the number of apples Carla had at lunchtime. Carla had 8 apples remaining at lunchtime. Step 4: Calculate the total number of apples that were lost. The total number of apples that were lost is 26 + the number of apples stolen by Buffy. Step 5: Calculate the number of apples stolen by Buffy. We know that Carla only had 8 apples remaining at lunchtime, so we can use this information to figure out how many apples Buffy stole. We can set up an equation: 26 + number of apples stolen by Buffy = 79 - 8. Solving this equation, we get that the number of apples stolen by Buffy is 45. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many apples Buffy had in comparison to Carla's father. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Carla put 79 apples in her backpack. 26 apples fell out of the bottom of her backpack and 8 apples remained. That means that 45 apples were stolen from her. We know that Carla's father has 35 more pears than Buffy, so the answer is that Buffy stole 10 apples from Carla.   The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process as it is the starting point for the calculation. Without knowing how many apples Carla put in her backpack, we can't calculate how many apples Buffy stole.\nCarla started with 79 apples. 26 apples fell out of a hole on the bottom, so she only had 53 apples remaining. Buffy stole some of Carla's apples, so she was left with 8 apples.  So, we can conclude that Buffy stole 45 apples from Carla.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process of the problem, as it tells us how many apples Carla had before and after the theft.\nCarla put 79 apples in her backpack. Buffy stole some of Carla's apples. 26 apples fell out of a hole in the bottom.  So, the answer is: Buffy stole 53 apples from Carla. The condition \"So at lunchtime, Carla only had 8 apples remaining\" is not relevant to the calculation process, as it is not given how many apples Carla had left after Buffy stole them.\nCarla started with 79 apples, and then 26 fell out of the hole in the bottom of her backpack. Therefore, she was left with 53 apples. Since she only had 8 apples at lunchtime, that means 45 apples were stolen. In this case, the condition about Carla's father having 35 more pears than Buffy is not relevant to the calculation process.", "equation": "Carla's father has 35 more pears than Buffy.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3875814974308014]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's sister received 25 more pieces of bread than Anna. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies given to Tim, Mike and Anna. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike and the rest to Anna. Step 2: Calculate the number of cookies received by Anna and Mike's sister. Mike's sister received 25 more pieces of bread than Anna. So, Anna received (25-25) = 0 pieces of bread, and Mike's sister received 25 pieces of bread. Step 3: Calculate the total number of cookies given away. Now we know that Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, 0 cookies to Anna and 25 cookies to Mike's sister. So, the total number of cookies given away is (15 + 23 + 0 + 25) = 63 cookies. Step 4: Calculate the number of cookies kept in the fridge. We know that Uncle Jude baked 256 cookies and gave away 63 cookies. So, the number of cookies he kept in the fridge is (256 - 63) = 193 cookies. Step 5: Calculate the number of cookies given to Anna. Uncle Jude gave twice as many cookies as he gave Tim to Anna. So, Anna received (2 x 15) = 30 cookies. Step 6: Determine if the condition is relevant to the calculation", "numerical_answer": 193, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. That means, he gave 256 - 15 - 23 = 218 cookies to Anna.   Since Mike's sister received 25 more pieces of bread than Anna, Anna must have received 218 - 25 = 193 cookies.   Now, Uncle Jude gave twice as many cookies as he gave Tim to Anna, so he gave 2 x 15 = 30 cookies to Anna.   Finally, Uncle Jude put the rest of the cookies in the fridge, which equals 256 - 15 - 23 - 30 = 188 cookies.   Therefore, Uncle Jude put 188 cookies in the fridge.   Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of this problem. Without knowing how many cookies Uncle Jude baked, we would not be able to calculate how many cookies he put in the fridge.\nUncle Jude gave 15 cookies to Tim, and 23 cookies to Mike.  He gave twice as many cookies to Anna as he gave to Tim. That means he gave 30 cookies to Anna.  Mike's sister received 25 more cookies than Anna. That means she received 55 cookies.   Now, we have the following equation:  15 + 23 + x + 55 = 256  where x is the number of cookies Uncle Jude put in the fridge.   Solving the equation, we get x = 163.   So, Uncle Jude put 163 cookies in the fridge if he gave twice as many cookies as he gave Tim to Anna.   Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem. This condition is necessary to calculate the number of cookies Uncle Jude put in the fridge.\nTim received 15 cookies, Mike received 23 cookies, and Anna received the rest.  The question states that Uncle Jude gave twice as many cookies to Anna as he gave to Tim, so Anna received 30 cookies.  Mike's sister received 25 more pieces of bread than Anna, so Mike's sister received 55 pieces of bread.  This means that Uncle Jude put 256 - (15 + 23 + 30 + 55) = 133 cookies in the fridge.", "equation": "Mike's sister received 25 more pieces of bread than Anna.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.466015100479126]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's neighbor wrote 50 papers. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages Juwella read two nights ago. Juwella read twice as many pages as she read three nights ago, so she read 30 pages two nights ago. Step 3: Calculate the number of pages Juwella read last night. Juwella read 5 pages more than the previous night, so she read 35 pages last night. Step 4: Calculate the number of pages Juwella will read tonight. We know that Juwella has read 15 + 30 + 35 = 80 pages, so she will read the remaining 100 - 80 = 20 pages tonight. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has read and the total number of pages in the book. The fact that Juwella's neighbor wrote 50 papers does not affect the number of pages Juwella will read tonight, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, she read 15 pages.  Two nights ago she read twice that many pages, so that means she read 30 pages.  Last night she read 5 pages more than the previous night, so that means she read 35 pages.   Therefore, she will read the remaining 65 pages tonight.   The condition that Juwella's neighbor wrote 50 papers is not relevant to the calculation process of the problem.", "equation": "Juwella's neighbor wrote 50 papers.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.2735026180744171]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's sister is 50 dollars per week. How much money does Jean have?", "reasoning_path": "Step 1: Establish the combined total. We know that Jean and Jane have a combined total of $76. Step 2: Calculate Jean's money. We know that Jean has three times as much money as Jane. This means that Jean has three times the amount that Jane has. We can set up the equation: x + (3x) = 76  4x = 76  x = 19   This means that Jane has $19 and Jean has 3x = 3*19 = $57. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The salary of Jean's sister is not relevant to the calculation process of this problem. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane.   This means that if we know how much money Jane has, we will know how much money Jean has.   They have a combined total of $76.   This tells us how much money they have together.   So if Jane has x dollars, then Jean has 3x dollars.   We can use this information to set up an equation:   x + (3x) = 76  4x = 76  x = 19  This means that Jane has $19 and Jean has 3x = 3*19 = $57.   The salary of Jean's sister is 50 dollars per week is not relevant to the calculation process of this problem.\nFirst, we know that Jean and Jane have a combined total of $76. So, we can set up the equation:   Jean + Jane = 76   Next, we know that Jean has three times as much money as Jane. This means that Jean has three times the amount that Jane has. We can rewrite the equation as:   3 Jane + Jane = 76   We can simplify this equation to:   4 Jane = 76   Which means that Jane has $19.   Finally, we know that Jean has three times as much money as Jane, so we can calculate that Jean has $57.   The salary of Jean's sister is not relevant to the calculation process of this problem.", "equation": "The salary of Jean's sister is 50 dollars per week.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.43544894456863403]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's father repaired 80 fewer televisions than another repairer. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the sales are laptops, so half of 72 is 36. Step 2: Calculate the number of netbooks sold. One-third of the sales are netbooks, so one-third of 72 is 24. Step 3: Calculate the number of desktop computers sold. The remaining 72 - 36 - 24 = 12 must be desktop computers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold. Mr.Lu's father's repair of televisions is not relevant to the calculation process. Therefore, there are 12 desktop computers sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of the sales are laptops, so half of 72 is 36.  One-third of the sales are netbooks, so one-third of 72 is 24.  Then, the remaining 72 - 36 - 24 = 12 must be desktop computers.  The condition \"Mr.Lu's father repaired 80 fewer televisions than another repairer\" is not relevant to the calculation process.", "equation": "Mr. Lu's father repaired 80 fewer televisions than another repairer.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.41179656982421875]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's neighbor bought 3 pounds of chocolate fudge yesterday. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the number of ounces of fudge Tomas ate. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Step 2: Calculate the number of ounces of fudge Katya ate. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Step 3: Calculate the number of ounces of fudge Boris ate. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 4: Calculate the total number of ounces of fudge. Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces. This totals 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of ounces of fudge eaten by Tomas, Katya, and Boris. The fact that Katya's neighbor bought 3 pounds of chocolate fudge yesterday does not affect the calculation, so it is not relevant to the calculation process. Therefore, Tomas, Katya, and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "None", "equation": "Katya's neighbor bought 3 pounds of chocolate fudge yesterday.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.5123339891433716]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's sister has 30 more yellow and blue cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which means he took out 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. Charley pulled out a third of the white beads, which means he took out 51/3 = 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. Charley pulled out 15 + 17 = 32 beads in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not provide any information that would help us calculate the number of beads Charley pulled out, so it is not relevant to the calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "1. Charley pulled out 1/6 of the black beads, which is 15 (90/6 = 15).   2. He also pulled out a third of the white beads, which is 17 (51/3 = 17).   3. Therefore, Charley pulled out a total of 32 beads (15 + 17 = 32).  Yes, the condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process, as it tells us how many white beads Charley had in the bag in order to calculate how many he pulled out.\nCharley pulled out 1/6 of the 90 black beads, which is 15. And he also pulled out a third of the 51 white beads, which is 17. So in total, Charley pulled out 32 beads.   The condition \"and 90 black beads.\" is relevant to the calculation process because it lets us know how many black beads Charley has to choose from. Without that information, we would not be able to determine how many black beads Charley pulled out.\nCharley pulled out 1/6 of the black beads, which means he took out 90/6 = 15 black beads.  Then, he pulled out a third of the white beads, which means he took out 51/3 = 17 white beads.  So, Charley pulled out 15 + 17 = 32 beads in total.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem because it tells us how many black beads Charley pulled out.  Without this condition, we would not know how many black beads Charley pulled out, and therefore, we would not be able to calculate how many beads in total he pulled out.\nIn this problem, Charley pulled out 1/6 of the black beads and a third of the white beads. The total number of black beads in the bag is 90, so 1/6 of that is 15. The total number of white beads in the bag is 51, so a third of that is 17. So, Charley pulled out a total of 32 beads.  The condition \"Charley's sister has 30 more yellow and blue cubes than Charley\" is not relevant to the calculation process of this problem, since this condition is not related to the number of beads Charley pulled out.", "equation": "Charley's sister has 30 more yellow and blue cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.467536985874176]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's sister looked at 8 problems but couldn't solve any of them. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.   Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6.   Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3.   Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends.   Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela.   Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the number of problems each person has finished, which is necessary to calculate the total number of problems that have been finished. Therefore, 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 times 2 minus 2, which is 6 problems. Mark has finished half of 6, which is 3 problems. Martha's sister looked at 8 problems but couldn't solve any.   Therefore, a total of 11 problems have been worked on by all the friends. This means that there are 9 problems that have not been worked on by anyone but Angela.   Yes, the condition \"Out of 20 problems\" is relevant, as it helps us determine the total number of problems that have been worked on (11) and the total number of problems that have not been worked on (9).\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, so he has finished (6 / 2) = 3 problems. Martha's sister looked at 8 problems but couldn't solve any of them.   So, in total, the friends have finished 2 + 6 + 3 = 11 problems.   Therefore, there are 20 - 11 = 9 problems that have not been finished by any of the friends, but Angela.  The condition \"Martha has finished 2\" is relevant to the calculation process because it is used to calculate the number of problems Jenna and Mark have finished.\nMartha has finished 2 problems.  Jenna has finished 4*2 = 8 problems - 2 = 6 problems  Mark has finished half of Jenna's number, so 3 problems.  Martha's sister looked at 8 problems but couldn't solve any of them.   The total number of problems that the friends have worked on is 2+6+3 = 11.   Therefore, 20-11 = 9 problems have no one but Angela finished.   Yes, the condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process.\nMartha has finished 2 problems, Jenna has finished (4 x 2) - 2 = 6 problems, and Mark has finished (6/2) = 3 problems.   Therefore, the total number of problems solved by the friends = 2 + 6 + 3 = 11 problems.   Since none of the friends worked on the same problems, there are 20 - 11 = 9 problems that no one but Angela has finished.   The condition \"Martha's sister looked at 8 problems but couldn't solve any of them\" is not relevant to the calculation process.", "equation": "Martha's sister looked at 8 problems but couldn't solve any of them.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.5260331630706787]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's mother makes 20 non-beaded dresses. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads used for the necklaces. Kylie made 10 necklaces on Monday and 2 necklaces on Tuesday. Each necklace requires 20 beads, so Kylie used (10 x 20) + (2 x 20) = 200 + 40 = 240 beads for the necklaces. Step 2: Calculate the number of beads used for the bracelets. Kylie made 5 bracelets on Wednesday. Each bracelet requires 10 beads, so Kylie used 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads used for the earrings. Kylie made 7 earrings on Wednesday. Each earring requires 5 beads, so Kylie used 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads used. Kylie used 240 + 50 + 35 = 325 beads in total. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many necklaces Kylie made on Tuesday. The information about Kylie's mother making 20 non-beaded dresses is not relevant to the calculation process. Therefore, Kylie", "numerical_answer": 325, "gold_answer": "325", "instructions": "Monday: 10 beaded necklaces Tuesday: 2 beaded necklaces Wednesday: 5 beaded bracelets and 7 beaded earrings  To calculate the total number of beads used by Kylie, we need to multiply the number of items made by the number of beads needed for each item.  Monday: 10 necklaces x 20 beads per necklace = 200 beads  Tuesday: 2 necklaces x 20 beads per necklace = 40 beads  Wednesday: 5 bracelets x 10 beads per bracelet = 50 beads  Wednesday: 7 earrings x 5 beads per earring = 35 beads   Total beads used by Kylie = 325   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process because it adds an additional 40 beads to the calculation. Without the condition, the total beads used by Kylie would be 285 (200 + 50 + 35).\nOn Monday, Kylie makes 10 necklaces. Each necklace requires 20 beads, so she uses 200 beads in total.  On Tuesday, Kylie makes 2 necklaces. Each necklace requires 20 beads, so she uses 40 beads in total.  On Wednesday, Kylie makes 5 bracelets. Each bracelet requires 10 beads, so she uses 50 beads in total.  She also makes 7 earrings. Each earring requires 5 beads, so she uses 35 beads in total.   In total, Kylie uses 325 beads to make her jewelry.   The condition \"Kylie's mother makes 20 non-beaded dresses\" is not relevant to the calculation process of this problem.", "equation": "Kylie's mother makes 20 non-beaded dresses.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.3295789361000061]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Ajax's mother does exercise 5 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds. Step 2: Calculate how many pounds Ajax will lose if he exercises for two hours every day for two weeks. Exercising for an hour will help him lose 1.5 pounds, so if he exercises for two hours, he will lose 3 pounds per day. For two weeks, he will lose 42 pounds. Step 3: Calculate the total number of pounds Ajax will weigh after two weeks. Subtract the 42 pounds from 176 pounds. This means that Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it tells us how much weight Ajax will lose per hour of exercise. Without this condition, it would be impossible to calculate the total amount of weight Ajax would lose. Therefore, Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert the 80 kilograms to pounds. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  Next, we need to calculate how much weight Ajax will lose if he exercises for two hours every day for two weeks. Exercising for an hour will help him lose 1.5 pounds, so if he exercises for two hours, he will lose 3 pounds per day. For two weeks, he will lose 42 pounds.   Finally, we need to subtract the 42 pounds from 176 pounds. This means that Ajax will weigh 134 pounds if he exercises for two hours every day for two weeks.  Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process, since it is necessary to convert the 80 kilograms to pounds in order to calculate how many pounds Ajax will weigh after he exercises for two hours every day for two weeks.\n1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds. If Ajax exercises for an hour, he will lose 1.5 pounds. This means that if he exercises for 2 hours every day for two weeks, he will lose 3 pounds per day. Multiply 3 pounds by 14 days (for two weeks) and we get 42 pounds. So, if Ajax exercises for 2 hours every day for two weeks, he will weigh 134 pounds.  Yes, the condition is relevant to the calculation process, since it tells us how much weight Ajax will lose per hour of exercise. Without this condition, it would be impossible to calculate the total amount of weight Ajax would lose.\nAjax weighs 80 kilograms, which is equal to 176 pounds.  Ajax will exercise for 2 hours every day for two weeks, which is a total of 28 hours.  He will lose 1.5 pounds for every hour of exercise, so he will lose a total of 42 pounds in two weeks.  Therefore, after two weeks of exercising for 2 hours per day, Ajax will weigh 134 pounds (176-42=134).  The condition that \"Ajax's mother does exercise 5 hours a day\" is not relevant to the calculation process of the problem.\nFirst, we need to convert 80 kilograms to pounds: 80 kilograms x 2.2 pounds per kilogram = 176 pounds.  Now, we can calculate how many pounds Ajax will lose by exercising for 2 hours every day for two weeks: 1.5 pounds x 14 days = 21 pounds.  Finally, we can subtract 21 pounds from 176 pounds to get the answer: 155 pounds.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process. Without this condition, we would not be able to convert kilograms to pounds and get an accurate answer.", "equation": "Ajax's mother does exercise 5 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.4730515480041504, 0.4746820032596588]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's brother has 30 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the white beads, which is 51/3 = 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. In total, he pulled out 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads pulled out. Charley's brother having 30 fewer black cubes than Charley does not provide any information that would help us calculate the number of beads Charley pulled out. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. He also pulled out a third of the white beads, which is 51/3 = 17 white beads. In total, he pulled out 15 + 17 = 32 beads.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process because it tells us how many white beads Charley had to pull out.\nFirst, 1/6 of 90 black beads, which is 90 / 6 = 15. Then, a third of 51 white beads, which is 51 / 3 = 17. So, 15 + 17 = 32 beads in total did Charley pull out.  The condition \"and 90 black beads\" is relevant to the calculation process since it is used to calculate the number of black beads Charley pulled out.\nCharley has 90 black beads and 51 white beads. He reached into the bag and pulled out 1/6 of the black beads, which is 15 black beads. He also pulled out a third of the white beads, which is 17 white beads. This means that Charley has pulled out a total of 32 beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of the problem, as it is used to determine how many black beads Charley has pulled out.\nCharley pulled out 1/6 of the black beads, which means 90 / 6 = 15 black beads, and he pulled out a third of the white beads, which means 51 / 3 = 17 white beads. So Charley pulled out 15 + 17 = 32 beads in total.   The condition \"Charley's brother has 30 fewer black cubes than Charley\" is not relevant to the calculation process of this problem.", "equation": "Charley's brother has 30 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.4445110261440277]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's neighbor bought 25 pounds of fruit to take home this evening. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl has to load. 4 bags of nails weigh 5 kg each, so that's 20 kg; 12 bags of hammers weigh 5 kg each, so that's 60 kg; and 10 bags of planks weigh 30 kg each, so that's 300 kg. Total weight of the items Daryl has to load is 380 kg. Step 2: Calculate how much weight Daryl can actually load into the crates. Since each crate can hold up to 20 kg, and he has 15 crates, the total weight he can load into the crates is 15 x 20 = 300 kg. Step 3: Calculate how much weight Daryl has to leave out of the crates. Since the total weight of the items he has to load is 380 kg, and the total weight he can load into the crates is 300 kg, the difference is 80 kg, which is how much weight Daryl will have to leave out of the crates. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the information regarding the weight and number of items Daryl is loading, we would not be able to accurately calculate how much he needs to leave out of the crates. The fact that Daryl", "numerical_answer": 80, "gold_answer": "80", "instructions": "1) Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks.  2) Each bag of nails and hammers weighs 5 kg, and each bag of wooden planks weighs 30 kg.  3) Daryl has 15 crates that can each weigh up to 20 kg.  4) Daryl has too much to load and will have to leave some items out of the crates to meet the weight limit.  5) Daryl's neighbor bought 25 pounds of fruit, which is equal to 11.34 kg.  6) Daryl needs to leave out 11.34 kg of items from the crates to meet the weight limit.  Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem.\nDaryl has 4 bags of nails, weighing 5 kg each. That's a total of 20 kg. He also has 12 bags of hammers, weighing 5 kg each. That's another 60 kg. And 10 bags of wooden planks, weighing 30 kg each. That's 300 kg. In total, that's 380 kg.  Since each crate can hold up to 20 kg, 15 crates would hold 300 kg. That means that Daryl will have to leave out 80 kg of his cargo in order to meet the weight limit. In terms of the 25 pounds of fruit, that would be 11.34 kg.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process because it helps us determine how much weight he can transport in total. Without this information, we wouldn't be able to accurately calculate how much he needs to leave out.\n1. Daryl has 15 crates, each of which can weigh up to 20kg. 2. He has 4 bags of nails, each of which weighs 5kg. 3. He has 12 bags of hammers, each of which weighs 5kg. 4. He has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided.  If he puts all of these items into the crates, the total weight would be: 4 bags of nails (5kg each) = 20kg 12 bags of hammers (5kg each) = 60kg 10 bags of wooden planks (30 kg each) = 300kg  Total weight = 380kg, which is over the weight limit of 300kg.  Therefore, Daryl will have to leave out 80kg of items from the crates in order to meet the weight limit. The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process.\nFirst, Daryl will need to determine the total weight of the items he is loading. The 4 bags of nails weigh 5 kg each, so their total weight is 20 kg; the 12 bags of hammers weigh 5 kg each, so their total weight is 60 kg; and the 10 bags of wooden planks weigh 30 kg each, so their total weight is 300 kg.  The total weight of the items Daryl is loading is 380 kg.  Since each crate can hold a maximum of 20 kg, Daryl will need to load 19 crates in order to transport all of the items. However, since he only has 15 crates, he will need to leave some items out of the crates in order to meet the weight limit.  In order to calculate how much Daryl will need to leave out of the crates, we need to subtract the total weight of the items he is loading (380 kg) from the total weight of the 15 crates (300 kg). This means that Daryl will need to leave 80 kg out of the crates.  The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is not relevant to the calculation process, since the total weight of the items Daryl is loading has already been determined.\nFirst, we need to calculate the total weight of all the items Daryl has to load. 4 bags of nails weigh 5 kg each, so that's 20 kg; 12 bags of hammers weigh 5 kg each, so that's 60 kg; and 10 bags of planks weigh 30 kg each, so that's 300 kg. Total weight of the items Daryl has to load is 380 kg.  Next, we need to calculate how much weight Daryl can actually load into the crates. Since each crate can hold up to 20 kg, and he has 15 crates, the total weight he can load into the crates is 15 x 20 = 300 kg.  Finally, we need to calculate how much weight Daryl has to leave out of the crates. Since the total weight of the items he has to load is 380 kg, and the total weight he can load into the crates is 300 kg, the difference is 80 kg, which is how much weight Daryl will have to leave out of the crates.  The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks,\" is relevant to the calculation process because it provides the information needed to calculate the total weight of all the items Daryl has to load.\nDaryl has 4 bags of nails, which are 5kg each, so the total weight of the nails is 20 kg. He also has 12 bags of hammers, which are 5 kg each, so the total weight of the hammers is 60 kg. Finally, he has 10 bags of wooden planks, which are 30 kg each. In total, these items weigh 80 kg.   But Daryl can only put a maximum of 20 kg in each of the 15 crates, so the total weight of the items he can put in the crates is 300 kg. Since the total weight of the items is 80 kg, he needs to leave out (300 - 80) 220 kg of items in order to meet the weight limit.  The condition \"each of which weighs 30kg and can be sub-divided\" is not relevant to the calculation process, since the items are not being sub-divided in this case. Daryl simply needs to leave out 220 kg of items to meet the weight limit.  In terms of the 25 pounds of fruit that Daryl's neighbor bought, 25 pounds is approximately 11.3 kg, so it would not be enough to make up the 220 kg that needs to be left out.\nFirst, Daryl has 4 bags of nails to load, each of which weighs 5kg. This is a total of 20 kg.   Next, he has 12 bags of hammers, each of which weighs 5 kg. This is a total of 60 kg.   Finally, he has 10 bags of wooden planks, each of which weighs 30kg. This is a total of 300 kg.   In total, Daryl has 380 kg of items to load into the crates.   Since each crate can hold up to 20 kg, Daryl will need to leave out 20 kg of items to meet the weight limit.   The condition regarding Daryl's neighbor is not relevant to the calculation process.", "equation": "Daryl's neighbor bought 25 pounds of fruit to take home this evening.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.3476046025753021]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's sister baked 10 cookies, but they accidentally dropped some on the floor and had to throw them away. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave away. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. That means Uncle Jude gave away 15 + 23 = 38 cookies.  Step 2: Calculate the number of cookies left. Since Uncle Jude baked 256 cookies and gave away 38 cookies, he has 256 - 38 = 218 cookies left.  Step 3: Calculate the number of cookies Mike's sister baked. Mike's sister baked 10 cookies, but they accidentally dropped some on the floor and had to throw them away. That means Mike's sister baked 10 cookies, but some of them were thrown away, so the number of cookies Mike's sister actually has is less than 10.  Step 4: Calculate the number of cookies Uncle Jude put in the fridge. Uncle Jude gave twice as many cookies to Anna as he gave to Tim, so if Uncle Jude gave 15 cookies to Tim, he gave 30 cookies to Anna. That means Uncle Jude put 218 - 30 = 188 cookies in the fridge.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. We can subtract these two numbers (38) from the total number of cookies (256) to figure out how many cookies Uncle Jude had left after giving these away.  256 - 38 = 218  Mike's sister then baked 10 cookies, but some of them were dropped and had to be thrown away. We don't know how many, so let's assume they threw away half of them (5). This means that Mike's sister had 5 cookies left. Now, Uncle Jude gave twice as many cookies to Anna as he gave to Tim. This means that he gave 30 cookies to Anna.  218 - 30 = 188  This means that Uncle Jude put 188 cookies in the fridge.\nFirst, we need to know how many cookies Uncle Jude gave to Anna. Since he gave twice as many cookies as he gave to Tim, we can calculate that he gave Anna 30 cookies (2 x 15 = 30).  Next, we need to calculate how many cookies Uncle Jude had left after giving cookies to Tim, Mike, and Anna. To do this, we can subtract the total number of cookies Tim, Mike, and Anna received from the total number of cookies Uncle Jude baked: 256 - (15 + 23 + 30) = 188 cookies.  Finally, we can subtract the number of cookies that were dropped and thrown away (10 cookies) from the number of cookies Uncle Jude had left (188 cookies) to find out how many cookies he put in the fridge: 188 - 10 = 178 cookies.  So, the answer to the question is that Uncle Jude put 178 cookies in the fridge. The condition given is relevant to the calculation process, as it tells us how many cookies Uncle Jude gave to Tim, Mike, and Anna.\nUncle Jude baked 256 cookies.  He gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna.  Anna received 256 - 15 - 23 = 218 cookies.  Since he gave her twice as many cookies as he gave Tim, he gave Anna 30 cookies (2 x 15).   Therefore, Uncle Jude put 218 - 30 = 188 cookies in the fridge.   The condition that Mike's sister baked 10 cookies and they had to throw away some of them is not relevant to the calculation process of the problem.", "equation": "Mike's sister baked 10 cookies, but they accidentally dropped some on the floor and had to throw them away.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3131275773048401]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's father wrote 10 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has read. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so that is 30 pages (15 x 2 = 30). Last night, she read 5 more pages than the previous night, so that is 35 pages (30 + 5 = 35).  Therefore, Juwella has read a total of 80 pages (15 + 30 + 35).  Step 2: Calculate the number of pages she needs to read tonight. She needs to read the remaining pages of the book tonight, which is 100 - 80 = 20 pages.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The number of pages in the book is already given, so the condition does not affect the calculation process. Therefore, Juwella will need to read 20 pages tonight in order to finish the book.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, so that is 30 pages (15 x 2 = 30). Last night, she read 5 more pages than the previous night, so that is 35 pages (30 + 5 = 35).  Therefore, Juwella has read a total of 80 pages (15 + 30 + 35). This means that she will need to read 20 pages tonight in order to finish the book (100 - 80 = 20).  The condition \"Juwella's father wrote 10 more pages than the other author\" is not relevant to the calculation process of this problem, since the number of pages in the book is already given.", "equation": "Juwella's father wrote 10 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.28309714794158936]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's brother also sent 10 more texts to a third friend on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sends 5 texts each to Allison and Brittney, so she sent 5 + 5 = 10 texts on Monday. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sends 15 texts each to Allison and Brittney, so she sent 15 + 15 = 30 texts on Tuesday. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent 10 + 30 = 40 texts on both days. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many texts Sydney's brother sent on both days. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's brother also sent 10 more texts to a third friend on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.7213524580001831]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's father raised 20 shrimps. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, we know that blue fish make up half of the aquarium, so there would be 40 blue fish in the aquarium. Second, we know that there are 15 fewer orange fish than blue fish. That means there are 25 orange fish in the aquarium. Third, we know that Olaf's father raised 20 shrimps. Finally, we know that the total number of fish in the aquarium is 80. So, if we add together the number of blue fish (40), orange fish (25), and shrimps (20), that adds up to 85. Since the total number of fish in the aquarium is 80, that means there must be 15 green fish in the aquarium. Therefore, the answer is 15 green fish. Yes, the condition of \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem. This information is necessary to figure out the number of each type of fish in the aquarium.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of the aquarium, so there would be 40 blue fish in the aquarium.   Second, we know that there are 15 fewer orange fish than blue fish. That means there are 25 orange fish in the aquarium.   Third, we know that Olaf's father raised 20 shrimps.   Finally, we know that the total number of fish in the aquarium is 80.   So, if we add together the number of blue fish (40), orange fish (25), and shrimps (20), that adds up to 85. Since the total number of fish in the aquarium is 80, that means there must be 15 green fish in the aquarium.  Therefore, the answer is 15 green fish.   Yes, the condition of \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem. This information is necessary to figure out the number of each type of fish in the aquarium.\nBlue fish make up half of the total fish, which means there are 40 blue fish.  Since there are 15 fewer orange fish than blue fish, that means there are 25 orange fish.  Then we add the 20 shrimps to make the total number of fish 80.  So, the remaining number of fish must be green. Therefore, there are 15 green fish in the aquarium.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem.\nFirst, we know that there are 40 blue fish in Olaf's aquarium.   Second, we know there are 15 fewer orange fish than blue fish, which means there must be 25 orange fish.   Third, we know that Olaf's father raised 20 shrimps. Since shrimps are not fish, this is not relevant to the calculation process of this problem.   Finally, we know the total number of fish in the aquarium is 80. This means that the total number of fish (including blue, orange, and green) in the aquarium is 80.   Substituting the values we know, we can calculate that there must be 15 green fish.   Therefore, the answer is 15 green fish. The condition \"Olaf's father raised 20 shrimps\" is not relevant to the calculation process of this problem.", "equation": "Olaf's father raised 20 shrimps.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.22977574169635773]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's mother made an additional wish by throwing 200 more pennies into the fountain on another day. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain.  Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so she threw 180/2 = 90 pennies.  Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw in one-third as many pennies as Gretchen, so he threw in 90/3 = 30 pennies.  Step 4: Calculate the total number of pennies thrown into the fountain. Rachelle threw 180 pennies, Gretchen threw 90 pennies, and Rocky threw 30 pennies. This totals 180 + 90 + 30 = 300 pennies.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of pennies thrown into the fountain by Rachelle's mother. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Rachelle's mother made an additional wish by throwing 200 more pennies into the fountain on another day.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5684981346130371]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's brother skips 20 centimeters fewer than Sam at each round. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 1 fewer skip than Sam in the first round. Since Sam skipped 16 times, Jeff completed 15 skips. Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer times than Sam in the second round. Since Sam skipped 16 times, Jeff completed 13 skips. Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more times than Sam in the third round. Since Sam skipped 16 times, Jeff completed 20 skips. Step 4: Calculate the number of skips Jeff completed in the last round. Jeff only completed half the number of skips as Sam in the last round. Since Sam skipped 16 times, Jeff completed 8 skips. Step 5: Calculate the average number of skips per round completed by Jeff. Now, we know that Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the last round. So, the average number of skips per round completed by Jeff is (15 + 13 + 20 + 8)/4 = 56/4 = 14 sk", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times, and Jeff skipped 16 times.  In the second round, Sam skipped 16 times, and Jeff skipped 13 times.  In the third round, Sam skipped 16 times, and Jeff skipped 20 times.  In the last round, Sam skipped 16 times, and Jeff skipped 8 times.  Therefore, the average number of skips per round completed by Jeff is 15 (16 + 13 + 20 + 8 = 57, 57 / 4 = 14.5, rounded up to 15).   The condition \"Sam's brother skips 20 centimeters fewer than Sam at each round\" is not relevant to the calculation process as it does not provide any information about the number of skips completed by Jeff.", "equation": "Sam's brother skips 20 centimeters fewer than Sam at each round.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.4125281572341919]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's neighbor is 20 dollars per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the amount of money that Jane has. Since Jean has three times as much money as Jane, we can divide the combined total of $76 by 4 to get the amount of money that Jane has. Jane has $76 / 4 = $19. Step 2: Calculate the amount of money that Jean has. Since Jean has three times as much money as Jane, we can multiply the amount of money that Jane has by 3 to get the amount of money that Jean has. Jean has $19 * 3 = $57. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total money that the two people have, which allowed us to calculate the amount of money that each one has. The salary of Jean's neighbor is not relevant to the calculation process of this problem. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, let's calculate the total money that Jane has. Since Jean has three times as much money as Jane, we can divide the combined total of $76 by 4 to get the amount of money that Jane has.  Jane has $76 / 4 = $19  Now, let's calculate the amount of money that Jean has. Since Jean has three times as much money as Jane, we can multiply the amount of money that Jane has by 3 to get the amount of money that Jean has.  Jean has $19 * 3 = $57  The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\" because it gave us the total money that the two people have, which allowed us to calculate the amount of money that each one has. The salary of Jean's neighbor is not relevant to the calculation process of the problem.\nJean has three times as much money as Jane, so Jean has 3x and Jane has x. We know that the combined total of their money is $76. So, 3x + x = 76. Solving for x, we get x = 38. Therefore, Jean has 3x = 3(38) = 114 dollars. The salary of Jean's neighbor is not relevant to the calculation process of this problem.", "equation": "The salary of Jean's neighbor is 20 dollars per month.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.3401753008365631]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's mother repaired 80 more cell phones last month. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of their sales are laptops, so (1/2) x 72 = 36 laptops were sold. Step 2: Calculate the number of netbooks sold. One-third are netbooks, so (1/3) x 72 = 24 netbooks were sold. Step 3: Calculate the number of desktop computers sold. The remaining 72 - (36 + 24) = 12 desktop computers were sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold. The fact that Mr.Lu's mother repaired 80 more cell phones last month does not affect the number of computers sold, so it is not relevant to the calculation process. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of their sales are laptops, so (1/2) x 72 = 36 laptops were sold.  One-third are netbooks, so (1/3) x 72 = 24 netbooks were sold.  The remaining 72 - (36 + 24) = 12 desktop computers were sold.  The condition \"Mr.Lu's mother repaired 80 more cell phones last month.\" is not relevant to the calculation process of this problem.", "equation": "Mr. Lu's mother repaired 80 more cell phones last month.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.3591660261154175]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother received 15 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total number of masks Grover bought. Grover bought 3 boxes of face masks, and each box has 20 face masks. That means Grover bought 3 * 20 = 60 masks. Step 2: Calculate the total cost of the face masks. Grover bought 3 boxes of face masks for $15. That means the total cost of the 3 boxes is $15. Step 3: Calculate the total selling price. Grover plans to sell each mask for $0.50, so the total selling price is 60 * $0.50 = $30. Step 4: Calculate the total profit. The total profit is the total selling price minus the total cost, which is $30 - $15 = $15. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the total cost and total number of masks which is necessary to calculate Grover's total profit. Grover's brother's condition is not relevant because it does not provide any information that would help us calculate the total profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, Grover bought 3 boxes of face masks, and he plans to sell them for $0.50 each. Second, each box has 20 face masks and Grover bought the 3 boxes for $15. Third, Grover's brother received 15 dozes of vaccine last year.  Now, to calculate Grover's total profit, we need to calculate the total cost of the 3 boxes of face masks which is $15. We also need to know the total number of face masks which is 60 (3 boxes of 20 face masks each). So, we can calculate Grover's total profit by subtracting the total cost from the total selling price, which is $30 (60 face masks x $0.50 each). Therefore, Grover's total profit is $15.   So, the condition that Grover bought 3 boxes of face masks is relevant to the calculation process of the problem, as it helps to determine the total cost and total number of face masks which is necessary to calculate Grover's total profit.\nFirst, calculate the total number of masks Grover bought, which is 3 * 20 = 60 masks. Next, calculate the total price to be paid for the masks, which is 3 * 15 = 45 dollars. Finally, calculate the total profit Grover would have made if he sold the masks for $0.50 each, which is 60 * 0.50 = 30 dollars. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of the problem because it determines how much Grover will make from the sale of the masks.\n1. Grover bought 3 boxes of face masks for $15. This means that each box cost him $5.  2. Each box has 20 face masks, so the total number of masks that Grover bought was 60.  3. Grover plans to sell each mask for $0.50, so his total profit will be $30 (60 masks x $0.50 = $30).  4. The condition \"Grover's brother received 15 dozes of vaccine last year\" is not relevant to the calculation process of this problem.", "equation": "Grover's brother received 15 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.24968037009239197]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's brother wrote 25 papers. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages read so far. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages. Now, we know that she has read a total of 80 pages (15 + 30 + 35 = 80). Step 2: Calculate the number of pages she will read tonight. Since the book has 100 pages, she will read the remaining 20 pages tonight. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages read per night. Juwella's brother's condition of writing 25 papers is not relevant because it does not provide any information that would help us calculate the number of pages she will read tonight. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages.  Now, we know that she has read a total of 80 pages (15 + 30 + 35 = 80). Since the book has 100 pages, she will read the remaining 20 pages tonight.  The condition that Juwella's brother wrote 25 papers is not relevant to the calculation process of the problem.", "equation": "Juwella's brother wrote 25 papers.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.13709034025669098]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's brother made 100 more wishes than Gretchen. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 90 pennies into the fountain. Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw in one-third as many pennies as Gretchen, so Rocky threw in 30 pennies into the fountain. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of pennies thrown into the fountain by each person. Rachelle's brother's wishes are not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain.  Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 90 pennies into the fountain.  Rocky threw in one-third as many pennies as Gretchen, so Rocky threw in 30 pennies into the fountain.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300.  The condition \"Rachelle's brother made 100 more wishes than Gretchen\" is not relevant to the calculation process of this problem as it does not involve the number of pennies thrown into the fountain.", "equation": "Rachelle's brother made 100 more wishes than Gretchen.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.3059367835521698]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's brother is $50 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total of money Jane and Jean have. We know they have a combined total of $76. Step 2: Calculate the ratio of money Jean has compared to Jane. We know Jean has three times as much money as Jane. Step 3: Calculate the total amount of money Jean has. We know Jean has three times as much money as Jane, and we know the combined total of money they have is $76. Therefore, Jean has 3 x $76 = $228. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the ratio of money Jean and Jane have and the combined total of money they have. The salary of Jean's brother is $50 per month, and is not relevant to the calculation process. Therefore, Jean has $228.", "numerical_answer": 228, "gold_answer": "57", "instructions": "First, we know that Jean has three times as much money as Jane. We also know that their combined total is $76. Therefore, we can calculate the amount of money that Jane has by subtracting the combined total of $76 from Jean's total.  Jean's total = 3 x Jane's total 3 x (76 - Jane's total) = 76 Jane's total = $24  Now that we know how much money Jane has, we can calculate how much money Jean has. Since we know that Jean has three times as much money as Jane, we can multiply Jane's total of $24 by 3 to get Jean's total.  Jean's total = 3 x Jane's total Jean's total = 3 x 24 Jean's total = $72  Therefore, Jean has $72.  The condition \"They have a combined total of $76\" is relevant to the calculation process, since it helps us to determine the amount of money that Jane has, which is necessary for us to calculate how much money Jean has.\nWe know that Jean and Jane have a combined total of $76. We also know that Jean has three times as much money as Jane.   This means that if we divide the combined total of $76 by 4, we can find out how much money each person has.  $76 / 4 = $19   Therefore, Jean has three times as much money as Jane, which is $57 ($19 x 3).  The salary of Jean's brother is $50 per month and is not relevant to the calculation process of the problem, so the answer is that Jean has $57.", "equation": "The salary of Jean's brother is $50 per month.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.43932607769966125]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The company owned by Officer Hopps' sister received 30 tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "First, we need to calculate how many tickets Officer Hopps has already given out in May. We know that he averages 8 tickets per day for the first 15 days, so that means he has given out 8 tickets x 15 days = 120 tickets so far. Now we need to know how many tickets he needs to give out to reach his goal of 200 tickets. We can subtract the 120 tickets he has already given out from the goal of 200 tickets to get the remaining number of tickets to be given out in the rest of the month. That is 200 - 120 = 80 tickets. Now we need to know how many days he has left in May to give out the remaining tickets. Since there are 31 days in May and he has already given out tickets for 15 days, he has 16 days left to give out tickets.  Finally, we can calculate how many tickets he needs to average per day for the remaining days of the month to reach his goal. We can divide the total number of tickets to be given out (80) by the number of days remaining (16) to get the number of tickets he needs to average per day. That is 80/16 = 5 tickets. So, Officer Hopps needs to average 5 tickets per day for the rest of the month", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to know how many tickets Officer Hopps has already given out in May. We know that he averages 8 tickets per day for the first 15 days. That means he has given out 8 tickets x 15 days = 120 tickets so far.  Now we need to know how many tickets he needs to give out to reach his goal of 200 tickets. We can subtract the 120 tickets he has already given out from the goal of 200 tickets to get the remaining number of tickets to be given out in the rest of the month. That is 200 - 120 = 80 tickets.  Now we need to know how many days he has left in May to give out the remaining tickets. Since there are 31 days in May and he has already given out tickets for 15 days, he has 16 days left to give out tickets.  Finally, we can calculate how many tickets he needs to average per day for the remaining days of the month to reach his goal. We can divide the total number of tickets to be given out (80) by the number of days remaining (16) to get the number of tickets he needs to average per day. That is 80/16 = 5 tickets.  So, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his goal of 200 tickets.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process because it sets the total number of tickets required to reach the goal. Without knowing the total number of tickets required, it would not be possible to calculate how many tickets he needs to average each day.\nFirst, we need to calculate the total amount of tickets Officer Hopps has issued so far.  He has issued 8 tickets per day for 15 days, so the total amount of tickets issued is 8 x 15 = 120.  Now, we need to subtract the 30 tickets issued to his sister's company, so the total amount of tickets issued is 120 - 30 = 90.  Finally, we need to calculate how many tickets Officer Hopps has to issue in the remaining 16 days of the month to reach his goal of 200 tickets.   We know that 90 tickets have already been issued, so we need to issue 110 tickets in the remaining 16 days. This means that Officer Hopps must issue an average of 110/16 = 6.875 tickets per day for the rest of the month to reach his goal.  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, as it tells us how many tickets Officer Hopps has already issued.\nOfficer Hopps has given out 8 tickets a day for the first 15 days in May. This totals to 120 tickets. He needs to hand out 80 more tickets before the end of the month to reach his goal of 200 tickets. Since there are 16 days left for the month, he needs to average 5 tickets per day for the remaining days in order to reach his goal.  The condition \"The company owned by Officer Hopps' sister received 30 tickets in Feburary\" is not relevant to the calculation process of the problem because it does not provide any information about the tickets that Officer Hopps needs to hand out in May.", "equation": "The company owned by Officer Hopps' sister received 30 tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.14755156636238098]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, the cobbler's neighbor repaired 50 more umbrellas than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler worked last week. From Monday to Thursday, the cobbler worked for 8 hours each day, and on Friday, he only worked from 8am to 11am. This totals to 8 + 8 + 8 + 8 + 3 = 35 hours. Step 2: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour, so in 35 hours, he can mend 35 x 3 = 105 pairs of shoes. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours worked and the number of pairs of shoes that can be mended in an hour. The fact that the cobbler's neighbor repaired 50 more umbrellas than the cobbler does not affect the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\". This is because we need to use this condition to calculate the number of pairs of shoes that the cobbler can mend in a week.   To calculate the number of pairs of shoes that the cobbler can mend in a week, we need to first calculate the total number of hours that the cobbler works in a week. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. This adds up to a total of 37 hours.   Then, we need to use the condition \"A cobbler can mend 3 pairs of shoes in an hour\" to calculate the number of pairs of shoes that the cobbler can mend in a week. Since the cobbler can mend 3 pairs of shoes in an hour, this means that he can mend 3 x 37 = 111 pairs of shoes in a week.   Therefore, the cobbler can mend 111 pairs of shoes in a week.   Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\".\nThe cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day. Therefore, the cobbler can mend 24 pairs of shoes per day (8 hours x 3 pairs of shoes). On Friday, the cobbler works from 8am to 11am, and can thus mend 9 pairs of shoes (3 hours x 3 pairs of shoes). In total, the cobbler can mend 123 pairs of shoes in a week (24 pairs x 4 days + 9 pairs).   Yes, the condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process, as it gives us the number of pairs of shoes the cobbler can mend per day (24 pairs of shoes).\nMonday to Thursday: 8 hours x 3 pairs of shoes per hour = 24 pairs of shoes Friday: 3 hours x 3 pairs of shoes per hour = 9 pairs of shoes  Total pairs of shoes: 33   The condition \"and on Friday, he only works from 8am to 11am.\" is relevant to the calculation process because it determines the number of hours the cobbler works on Friday.\nThe cobbler can mend 3 pairs of shoes in an hour.  If he works 8 hours a day from Monday to Thursday, he can mend 24 pairs of shoes a day.  Multiplying 24 by 4 gives us 96 pairs of shoes for the first four days.  On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.   Adding 9 to 96 gives us a total of 105 pairs of shoes the cobbler can mend in a week.   The condition \"Last week, the cobbler's neighbor repaired 50 more umbrellas than the cobbler\" is irrelevant to the calculation process of the problem.", "equation": "Last week, the cobbler's neighbor repaired 50 more umbrellas than the cobbler.", "condition_question_similarity": [0.6957252025604248, 0.4577692449092865, 0.256519079208374, 0.41906437277793884]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's mother bought 10 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms Amy has. Amy has 5 chocolate bars, and 7 times as many M&Ms as chocolate bars. That means Amy has 7 x 5 = 35 M&Ms. Step 2: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms. That means Amy has 6 x 35 = 210 marshmallows. Step 3: Calculate the total number of candies Amy has. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. That makes a total of 250 candies. Step 4: Calculate the number of baskets Amy can fill. Amy has 250 candies and each basket requires 10 candies. That means Amy can fill 250 / 10 = 25 baskets. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process because it tells us how many M&Ms and marshmallows Amy has. Therefore, the answer is that Amy can fill 2.5 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars.  Based on the given information, Amy has 7 times as many M&Ms as chocolate bars.  Therefore, Amy has 7 x 5 = 35 M&Ms.  We know that Amy has 6 times as many marshmallows as M&Ms.  Therefore, Amy has 6 x 35 = 210 marshmallows.   Now, let's answer the question:   Amy has 10 empty baskets.  If Amy fills each basket with 10 candies, she will need 10 x 10 = 100 candies.  Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  Therefore, Amy has 5 + 35 + 210 = 250 candies in total.  Since Amy has 250 candies and she needs 100 candies per basket, she can fill 2.5 baskets (100 x 2.5 = 250).   Yes, the condition \"She has 5 chocolate bars\" is relevant to the calculation process because it tells us how many M&Ms and marshmallows Amy has.  Therefore, the answer is that Amy can fill 2.5 baskets.\nAmy has 5 chocolate bars. 7 times as many M&Ms as chocolate bars means 7 x 5 = 35 M&Ms. 6 times as many marshmallows as M&Ms means 6 x 35 = 210 marshmallows.  Amy needs to fill 10 baskets with 10 candies each. The total number of candies is 5 + 35 + 210 = 250.   Since she has 250 candies and each basket requires 10 candies, she will be able to fill 250 / 10 = 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process since it is used to calculate the total number of M&Ms.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars. This means 7 x 5 = 35 M&Ms. Amy has 6 times as many marshmallows as M&Ms. This means 6 x 35 = 210 marshmallows.  Now, if Amy fills each basket with 10 candies, then she can fill 10 baskets with 10 candies each. 5 chocolate bars, 35 M&Ms, and 210 marshmallows make a total of 250 candies, which is enough to fill 10 baskets with 10 candies each.  So, the answer is that Amy will fill 10 baskets with 10 candies each. The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it helps determine the total amount of candies that Amy has.\nWe have 5 chocolate bars, 7 times as many M&Ms, and 6 times as many marshmallows. That means we have 7x5=35 M&Ms and 6x35=210 marshmallows. We then add all the candies together to get 5+35+210 = 250 candies.   Now, we know that each basket will have 10 candies. We divide 250 by 10 to get 25. That means that Amy can fill 25 baskets with 10 candies each.   The condition that Amy's mother bought 10 empty baskets is relevant to the calculation process because we needed to know the number of baskets available in order to calculate how many can be filled.", "equation": "Amy's mother bought 10 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.5345222353935242]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's neighbor baked 20 pieces of breads. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Uncle Jude baked 256 cookies. Step 2: He gave 15 cookies to Tim and 23 cookies to Mike. Step 3: Mike's neighbor baked 20 pieces of breads. (This is not relevant to the calculation process) Step 4: He gave twice as many cookies as he gave Tim to Anna. Step 5: We need to determine how many cookies Uncle Jude put in the fridge. Step 6: Uncle Jude gave 15 cookies to Tim and twice as many cookies to Anna, which is 30 cookies. So, he gave a total of 45 cookies. Step 7: Uncle Jude put 256 - 45 = 211 cookies in the fridge. Therefore, Uncle Jude put 211 cookies in the fridge.", "numerical_answer": 211, "gold_answer": "188", "instructions": "First, we know that Uncle Jude gave 15 cookies to Tim, and 23 cookies to Mike. That means he gave a total of 38 cookies away.  Second, we know that he gave twice as many cookies to Anna as he gave to Tim. That means he gave 30 cookies to Anna.  Third, we know that he kept some in the fridge. We can calculate how many were kept in the fridge by subtracting the number of cookies he gave away (38) from the total number of cookies he baked (256). That means he put 218 cookies in the fridge.  Finally, we can ignore the fact that Mike's neighbor baked 20 pieces of breads, since it is not relevant to the calculation process.  Therefore, the answer is that Uncle Jude put 218 cookies in the fridge if he gave twice as many cookies as he gave Tim to Anna.\nFirst, we must calculate the total number of cookies given away: 15 to Tim, 23 to Mike, and some to Anna. This is a total of 38 cookies given away.  Second, we must calculate the total number of cookies given to Anna: twice as many as Tim, which is 30 cookies.  Third, we must subtract the total number of cookies given away (38) from the total number of cookies given to Anna (30), which gives us a total of 8 cookies that Uncle Jude put in the fridge.  Therefore, the answer is 8 cookies.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of this problem, as it provides the initial information needed to calculate the total number of cookies given away and the total number of cookies given to Anna.\nFirst, we need to find out how many cookies Uncle Jude gave to Anna. We know that he gave twice as many cookies as he gave to Tim, so we can calculate this by multiplying 15 (the number of cookies he gave to Tim) by 2. This gives us 30 cookies.  Next, we need to find out how many cookies were left after Uncle Jude gave the cookies to Tim, Mike, and Anna. We can do this by subtracting the number of cookies he gave to each person from the total number of cookies he baked (256). This gives us 256 - 15 - 23 - 30 = 188 cookies left.  Finally, we can calculate how many cookies Uncle Jude put in the fridge. We know that he put the remaining cookies in the fridge, so we can subtract the number of remaining cookies (188) from the total number of cookies he baked (256). This gives us 256 - 188 = 68 cookies in the fridge.  The condition that \"Mike's neighbor baked 20 pieces of breads\" is not relevant to the calculation process of this problem.", "equation": "Mike's neighbor baked 20 pieces of breads.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3485235571861267]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. George's brother ate 12 more shrimps than Jonah yesterday. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes Jackson caught. Jackson was able to reel a total of 6 fishes per day. So in 5 days, Jackson will catch a total of 5 x 6 = 30 fishes. Step 2: Calculate the number of fishes Jonah caught. Jonah was able to reel 4 fishes per day. So in 5 days, Jonah will catch a total of 5 x 4 = 20 fishes. Step 3: Calculate the number of fishes George caught. George was able to reel 8 fishes per day. So in 5 days, George will catch a total of 5 x 8 = 40 fishes. Step 4: Calculate the total number of fishes they caught. We have calculated that Jackson caught 30 fishes, Jonah caught 20 fishes and George caught 40 fishes. So in total, they caught 90 fishes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fishes each person caught in the competition. The fact that George's brother ate 12 more shrimps than Jonah yesterday does not affect the calculation process. Therefore, they were able to catch a total of 90 fishes throughout the competition.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, we need to calculate the total number of fishes caught by each fisherman during the 5-day fishing competition.  Jackson: 6 fishes x 5 days = 30 fishes Jonah: 4 fishes x 5 days = 20 fishes George: 8 fishes x 5 days = 40 fishes  Next, we need to calculate the total number of shrimps eaten by George's brother. Since Jonah ate 4 fishes per day, 12 more shrimps than Jonah would be equal to 16 shrimps.  Finally, we can calculate the total number of fishes caught by the team during the 5-day fishing competition.  Total: 30 + 20 + 40 + 16 = 106 fishes  So, the answer to the question is 106 fishes.  The condition \"In a 5-day Fishing competition\" is relevant to the calculation process since it tells us the length of time the team was fishing. Without this information, we would not be able to calculate the total number of fishes caught by the team.\nThe first step is to calculate the total number of fishes caught by each individual:  Jackson: 6 fishes per day * 5 days = 30 fishes Jonah: 4 fishes per day * 5 days = 20 fishes George: 8 fishes per day * 5 days = 40 fishes  The second step is to calculate the total number of shrimps eaten by Jonah: 12 shrimps + 20 fishes = 32 shrimps  Finally, the total number of fishes caught by the team is the sum of the individual catches: 30 fishes + 20 fishes + 40 fishes = 90 fishes  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process, as it is used to calculate the number of fishes caught by Jackson throughout the competition.\nThe first part of the question states that Jackson reeled 6 fishes per day, Jonah reeled 4 fishes per day, and George reeled 8 fishes per day. This is relevant to the calculation process because it tells us how many fishes each person was able to catch each day.   The second part of the question states that George's brother ate 12 more shrimps than Jonah yesterday. This is not relevant to the calculation process because it does not tell us how many fishes they were able to catch throughout the competition.   Therefore, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 24 fishes (6 fishes per day x 4 days).\nThe first step is to calculate the total number of fishes caught by Jackson, Jonah, and George throughout the competition:  Jackson: 6 fishes x 5 days = 30 fishes  Jonah: 4 fishes x 5 days = 20 fishes  George: 8 fishes x 5 days = 40 fishes   So, the total number of fishes caught by the three of them is 90 fishes.   The second step is to calculate the number of fishes caught by George's brother:  Since George's brother ate 12 more shrimps than Jonah yesterday, we can assume that he ate 16 shrimps. Since we don't know how many fishes he caught, we can't include it in the calculation.   So, the answer to the question is 90 fishes. The condition \"George's brother ate 12 more shrimps than Jonah yesterday\" is not relevant to the calculation process of the problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\"", "equation": "George's brother ate 12 more shrimps than Jonah yesterday.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.1163325160741806]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's mother has 30 cubes in hand. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which means 1/6 of 90 is 15. Step 2: Calculate the number of white beads Charley pulled out. Charley pulled out a third of the white beads, which means a third of 51 is 17. Step 3: Calculate the total number of beads pulled out. Charley pulled out 15 black beads and 17 white beads, for a total of 32 beads. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads in the bag and the amount of beads Charley pulled out. The fact that Charley's mother has 30 cubes in hand does not affect the number of beads pulled out, so it is not relevant to the calculation process. Therefore, Charley pulled out 32 beads.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out a third of the white beads, which is 17 beads. He then pulled out 1/6 of the black beads, which is 15. So Charley pulled out a total of 32 beads.   The condition that Charley has a bag that contains 51 white beads is relevant to the calculation process of the problem because it tells us how many white beads Charley pulled out. Without this information, we would not know how many beads in total Charley pulled out.\nCharley pulled out 1/6 of the black beads, which is 90 / 6 = 15 black beads. He also pulled out a third of the white beads, which is 51 / 3 = 17 white beads. In total, he pulled out 15 + 17 = 32 beads. The condition of the problem that there are 90 black beads is relevant to the calculation process since it is used to calculate how many black beads Charley pulled out.\nOne sixth of 90 black beads is 15.   One third of 51 white beads is 17.   So Charley pulled out 15 black beads and 17 white beads, for a total of 32 beads.   The condition is relevant to the calculation process because it tells us how many black beads Charley pulled out. Without this information, we wouldn't be able to answer the question.\nCharley pulled out 1/6 of the black beads, which means 1/6 of 90 is 15. He also pulled out a third of the white beads, which means a third of 51 is 17.  Therefore, Charley pulled out a total of 32 beads. The condition \"Charley's mother has 30 cubes in hand\" is irrelevant to the calculation process of this problem.", "equation": "Charley's mother has 30 cubes in hand.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.4208034574985504]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's sister rides 25 kilometers to the bus station every day. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's sister rides 25 kilometers to the bus station every day does not affect the number of tickets needed", "numerical_answer": 21, "gold_answer": "21", "instructions": "First, we need to calculate how many tickets Turner needs for the rollercoaster, Catapult and Ferris wheel. This is easy to calculate. Turner needs 3 x 4 = 12 tickets for the rollercoaster, 2 x 4 = 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This gives us a total of 21 tickets.  Now, the condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process, since it helps us to calculate the exact number of tickets Turner needs for each ride. Without this condition, we would not know how many tickets Turner needs for each of the rides.\nTurner needs 3 tickets to ride the rollercoaster, 2 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. This means he needs a total of 6 tickets. The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem, since it tells us how many tickets are needed to ride the rollercoaster. Without this condition, Turner may have assumed he only needs one or two tickets to ride the rollercoaster.\nTurner needs 4 tickets to ride the rollercoaster 3 times, so that is 12 tickets.  He needs 4 tickets to ride the Catapult 2 times, so that is 8 tickets. He needs 1 ticket to ride the Ferris wheel once, so that is 1 ticket.  So, in total Turner needs 21 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of this problem because it tells us how many tickets Turner needs to buy to ride each ride. Without this information, we would not know how many tickets Turner needs to buy.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So, he needs 3 x 4 = 12 tickets for the rollercoaster and 2 x 4 = 8 tickets for the Catapult. Also, he needs 1 ticket for the Ferris wheel. Therefore, Turner needs a total of 12 + 8 + 1 = 21 tickets.   The condition \"Turner's sister rides 25 kilometers to the bus station every day\" is not relevant to the calculation process of this problem.", "equation": "Turner's sister rides 25 kilometers to the bus station every day.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.1935390830039978]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's mother makes 35 non-beaded dresses. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate how many beads Kylie needs for the beaded necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. She needs 20 beads for each necklace, so she needs a total of 10 x 20 + 2 x 20 = 200 beads for the necklaces. Step 2: Calculate how many beads Kylie needs for the beaded bracelets. Kylie makes 5 beaded bracelets. She needs 10 beads for each bracelet, so she needs a total of 5 x 10 = 50 beads for the bracelets. Step 3: Calculate how many beads Kylie needs for the beaded earrings. Kylie makes 7 beaded earrings. She needs 5 beads for each earring, so she needs a total of 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads used. Kylie needs 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the", "numerical_answer": 285, "gold_answer": "325", "instructions": "On Monday, Kylie makes 10 beaded necklaces, so she uses 200 beads.  On Tuesday, she makes 2 beaded necklaces, so she uses 20 beads.  On Wednesday, she makes 5 beaded bracelets and 7 beaded earrings, so she uses 85 beads.   Therefore, Kylie uses a total of 305 beads to make her jewelry.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of the problem because it tells us how many necklaces and how many beads Kylie used on Tuesday.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means that she uses (10 * 20) + (2 * 20) = 220 beads for the necklaces.  Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means that she uses (5 * 10) + (7 * 5) = 85 beads for the bracelets and earrings.  Therefore, Kylie uses a total of 220 + 85 = 305 beads to make her jewelry.   The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, as it is used to calculate the number of beads needed for the necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday.   Since we know that 20 beads are needed to make one beaded necklace, then we can calculate the total number of beads used for the necklaces.   For the 10 necklaces made on Monday, 10 x 20 = 200 beads were used.  For the 2 necklaces made on Tuesday, 2 x 20 = 40 beads were used.   So the total number of beads used for the necklaces is 200 + 40 = 240 beads.   Next, Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday.   Since we know that 10 beads are needed to make one beaded bracelet, then we can calculate the total number of beads used for the bracelets.   For the 5 bracelets made, 5 x 10 = 50 beads were used.   Since we know that 5 beads are needed to make one beaded earring, then we can calculate the total number of beads used for the earrings.   For the 7 earrings made, 7 x 5 = 35 beads were used.   So the total number of beads used for the bracelets and earrings is 50 + 35 = 85 beads.   Finally, we can add the total number of beads used for the necklaces and the bracelets and earrings together to get the total number of beads used in total.   240 + 85 = 325 beads   So, Kylie uses 325 beads in total to make her jewelry.   The condition \"Kylie's mother makes 35 non-beaded dresses\" is not relevant to the calculation process of the problem \"How many beads does Kylie use in total to make her jewelry?\"", "equation": "Kylie's mother makes 35 non-beaded dresses.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.34031230211257935]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's mother ate 5 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. Amy has 7 times as many M&Ms as chocolate bars, so 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. 5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies. Step 5: Calculate how many baskets Amy will fill. If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has. The fact that Amy's mother ate 5 more cookies than Amy does not affect the number of baskets Amy will fill, so it is irrelevant to the calculation process.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, so 7 times as many M&Ms is 35. Then 6 times as many marshmallows as M&Ms would be 210. So in total, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If Amy fills each basket with 10 candies, she will have 25 baskets (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies, and 250/10 = 25 baskets).   The condition \"She has 5 chocolate bars\" is relevant to the calculation process, since it was used to calculate the total number of candies she has.\nAmy has 5 chocolate bars, so 7 times as many M&Ms as chocolate bars would be 35 M&Ms.   6 times as many marshmallows as M&Ms would be 210 marshmallows.   Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If Amy fills each basket with 10 candies, she will have 25 baskets in total (5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies; 250 candies divided by 10 candies per basket = 25 baskets).  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process as it helps to determine the number of M&Ms Amy has (5 chocolate bars x 7 = 35 M&Ms).\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.   5 chocolate bars = 5 7 times as many M&Ms as chocolate bars = 5 x 7 = 35 6 times as many marshmallows as M&Ms = 35 x 6 = 210  Total number of candies = 5 + 35 + 210 = 250  If Amy fills each basket with 10 candies, how many baskets will Amy fill?  250 candies divided by 10 candies per basket = 25 baskets   The condition \"and 6 times as many marshmallows as M&Ms.\" is relevant to the calculation process because it is used to calculate the number of marshmallows Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  5 chocolate bars = 5 7 times as many M&Ms as chocolate bars = 35 M&Ms 6 times as many marshmallows as M&Ms = 210 marshmallows  So, Amy will have 5 + 35 + 210 = 250 candies in total.  Since Amy will fill each basket with 10 candies, she will fill 250/10 = 25 baskets.  The condition \"Amy's mother ate 5 more cookies than Amy\" is not relevant to the calculation process of the problem.", "equation": "Amy's mother ate 5 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.4732324481010437]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Ajax's father jogs 50 hours a day for a week. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert Ajax's weight from kilograms to pounds. Ajax is 80 kilograms and 1 kilogram is equal to 2.2 pounds. So, Ajax's current weight in pounds is 80 x 2.2 = 176 pounds. Step 2: Calculate the amount of pounds that Ajax will lose by exercising for 2 hours every day for two weeks. Ajax will lose 1.5 pounds for every hour of exercise, so he will lose 1.5 x 2 x 14 = 42 pounds in two weeks. Step 3: Calculate the amount of pounds that Ajax will weigh after two weeks of exercise. After two weeks of exercise, Ajax will weigh 176 - 42 = 134 pounds. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds that Ajax will lose by exercising for 2 hours every day for two weeks. The fact that Ajax's father jogs 50 hours a day for a week does not affect the calculation process. Therefore, Ajax will weigh 134 pounds after two weeks of exercise.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First of all, the condition \"Ajax is 80 kilograms\" is indeed relevant to the calculation process. This is because it is the starting point from which we can begin to calculate how much he will weigh after two weeks. We know that 1 kilogram is equal to 2.2 pounds. So, we can use this conversion factor to calculate that Ajax will weigh 70.4 pounds after two weeks of exercising for 2 hours per day.  To sum up, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process because it is the starting point from which we can determine how much weight Ajax will lose after two weeks of exercising.\nFirst, we need to figure out how many pounds Ajax will lose by jogging for 50 hours in a week. Since 1 kilogram is equal to 2.2 pounds, we can calculate that he will lose 110 pounds (50 x 2.2).  Next, we need to figure out how many pounds Ajax will lose by exercising for 2 hours every day for two weeks. Since exercising for an hour will help him lose 1.5 pounds, he will lose 42 pounds (2 hours x 14 days x 1.5).  Therefore, the total amount of weight that Ajax will lose by jogging and exercising for two weeks is 152 pounds (110 + 42).  Therefore, Ajax will weigh 28 pounds less than 80 kilograms (80 x 2.2 - 152). This works out to be 66.4 pounds (80 x 2.2 - 152).   So the answer to the question is 66.4 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\" because it helps us determine how many pounds Ajax will lose by exercising.\nFirst, we need to convert 80 kilograms to pounds. Since 1 kilogram is equal to 2.2 pounds, 80 kilograms is equal to 176 pounds.  Next, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, he will lose a total of (1.5 pounds x 2 hours x 14 days) or 42 pounds.  Therefore, Ajax will weigh a total of (176 pounds - 42 pounds) or 134 pounds after exercising for 2 hours every day for two weeks.  The condition \"Ajax's father jogs 50 hours a day for a week.\" is not relevant to the calculation process of the problem.\nFirst, calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks.  2 hours x 14 days = 28 hours of exercise 28 hours x 1.5 pounds = 42 pounds  Second, calculate how much Ajax will weigh if he loses 42 pounds. 80 kilograms x 2.2 pounds = 176 pounds  176 pounds - 42 pounds = 134 pounds  Therefore, Ajax will weigh 134 pounds if he exercises for 2 hours every day for two weeks.   Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem.", "equation": "Ajax's father jogs 50 hours a day for a week.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.5261093974113464, 0.4746820032596588]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's mother is 80 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the weight of the nails. Daryl has 4 bags of nails, and each bag weighs 5 kg. That means 4 bags x 5 kg = 20 kg.   Step 2: Calculate the weight of the hammers. Daryl has 12 bags of hammers, and each bag weighs 5 kg. That means 12 bags x 5 kg = 60 kg.   Step 3: Calculate the weight of the planks. Daryl has 10 bags of planks, and each bag weighs 30 kg. That means 10 bags x 30 kg = 300 kg.   Step 4: Calculate the total weight of the items. Daryl has 20 kg of nails, 60 kg of hammers, and 300 kg of planks. This totals 380 kg.   Step 5: Subtract the total weight of the items from the weight limit. Each crate can hold up to 20 kg, and Daryl has 15 crates. That means the maximum weight limit is 15 x 20 kg = 300 kg. Since the total weight of the items is 380 kg, Daryl will have to leave out 380 - 300 kg = 80 kg of items.   Step 6: Determine if the condition is relevant to the calculation process.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, let's convert 80 pounds into kg. 80 pounds is equal to 36.29 kg. Next, let's calculate the total weight of the items that Daryl has to load.  4 bags of nails = 4 x 5kg = 20kg 12 bags of hammers = 12 x 5kg = 60kg 10 bags of wooden planks = 10 x 30kg = 300kg  Total weight = 380kg  Now, since each crate can weigh up to 20kg, the maximum total weight that the 15 crates can hold is 15 x 20kg = 300kg.  Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.   Yes, the condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem \"In kg, how much is Daryl going to have to leave out of the crates?\" because it determines the maximum total weight that the 15 crates can hold.\nFirst, we need to convert 80 pounds to kg. To do this, we need to divide 80 pounds by 2.2 to get 36.36 kg.   Next, we need to work out how much weight he has to leave out of the crates. To do this, we need to add up the weights of all the items he is trying to load and subtract them from the total weight of the 15 crates (15 x 20 kg = 300 kg).   Therefore, we have 4 bags of nails (5 kg each), 12 bags of hammers (5 kg each), 10 bags of wooden planks (30 kg each) and his mother's weight (36.36 kg) for a total of 246.36 kg.   This means that Daryl will need to leave out 53.64 kg of items from the crates in order to meet the weight limit.   The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process, as it tells us that the total weight of the items Daryl is trying to load must be less than or equal to the weight limit of the 15 crates.\nFirst, Daryl needs to calculate the total weight of the items he has to load. He has 4 bags of nails, each of which weighs 5 kg, so the total weight of the nails is 20 kg. He also has 12 bags of hammers, each of which weighs 5 kg, so the total weight of the hammers is 60 kg. Finally, he has 10 bags of wooden planks, each of which weighs 30 kg, so the total weight of the planks is 300 kg. This means that the total weight of all the items he has to load is 380 kg.  Second, Daryl needs to calculate the total weight capacity of the 15 crates. Each crate can weigh up to 20 kg, so the total weight capacity of the 15 crates is 300 kg.  Finally, Daryl needs to calculate the difference between the total weight of the items he has to load and the total weight capacity of the 15 crates. In this case, the difference is 80 kg, which is the amount of weight Daryl will have to leave out of the crates.  The condition \"He has 4 bags of nails to load, each of which weighs 5kg;\" is relevant to the calculation process of the problem, as it is one of the items Daryl has to load.\nFirst, we can calculate the total weight of the items Daryl is trying to load. The 4 bags of nails would weigh 20 kg, the 12 bags of hammers would weigh 60 kg, and the 10 bags of wooden planks would weigh 300 kg. This would give a total of 380 kg.  Next, we can calculate the maximum weight Daryl can load into the 15 crates. Each crate can hold up to 20 kg, so the maximum total weight would be 300 kg (15 crates x 20 kg per crate).  Finally, we can calculate how much Daryl needs to leave out of the crates to meet the weight limit. The difference between the total weight of the items he is trying to load (380 kg) and the maximum weight of the crates (300 kg) is 80 kg.  Therefore, Daryl will have to leave out 80 kg from the crates to meet the weight limit.  The condition \"he has 12 bags of hammers, each of which weighs 5 kg;\" is relevant to the calculation process, as it is part of the total weight of the items Daryl is trying to load.\nFirst, we need to convert Daryl's mother's weight from pounds to kg. To do this, we can use the conversion factor 1 pound = 0.453592 kg. Therefore, 80 pounds would be equal to 36.2873 kg.  Next, we need to calculate the total weight of all the items Daryl is loading into the crates. We know he has 4 bags of nails, each of which weighs 5 kg, and 12 bags of hammers, each of which weighs 5 kg, so the total weight of the nails and hammers is (4 x 5 kg) + (12 x 5 kg) = 80 kg. We also know he has 10 bags of wooden planks, each of which weighs 30 kg, so the total weight of the wooden planks is 10 x 30 kg = 300 kg.  Adding the total weight of the nails, hammers, and wooden planks, we get 80 kg + 300 kg = 380 kg. This exceeds the maximum weight for the crates, which is 20 kg x 15 crates = 300 kg.  Therefore, Daryl will have to leave out 380 kg - 300 kg = 80 kg of items from the crates in order to meet the weight limit, and the condition \"he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process.\nFirst, we need to convert 80 pounds to kg. Since 1 pound is equal to 0.45359237 kg, then 80 pounds is equal to 36.287 kg.   Next, we need to calculate the total weight of all the items that Daryl wants to load in the crates. The 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. The 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. The 10 bags of wooden planks weigh 30 kg each, so the total weight of the planks is 300 kg. Adding these three together gives us a total weight of 380 kg.  Finally, we need to subtract the total weight of the items (380 kg) from the total weight limit of the crates (300 kg). This gives us 80 kg, which is the amount that Daryl will have to leave out of the crates to meet the weight limit.  The weight of Daryl's mother is not relevant to the calculation process of this problem.", "equation": "The weight of Daryl's mother is 80 pounds.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.3150905668735504]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Jean's mother earns $30 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total. We know that Jean and Jane have a combined total of $76. Step 2: Calculate the amount of money Jane has. We know that Jean has three times as much money as Jane, so Jane has $76/4 = $19. Step 3: Calculate the amount of money Jean has. We know that Jean has three times as much money as Jane, so Jean has $76 - $19 = $57. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money Jean and Jane have. The fact that Jean's mother earns $30 per month does not affect the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane.  Let's assume that Jane has x dollars.  Therefore, Jean has 3x dollars.  We know that they have a combined total of $76.   So, 3x + x = 76.  x = 24.  Therefore, Jean has 3x dollars = 3*24 = 72 dollars.  The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\" because it helps us determine the amount of money that Jean and Jane each have.\nThe total amount of money they have is $76.  We know Jean has three times as much money as Jane.  This means Jean has 3x the amount of money that Jane has.  We can set up an equation to solve for how much money Jean has:   3x + x = 76  4x = 76  x = 19   Therefore, Jean has $19.   The condition that Jean's mother earns $30 per month is not relevant to the calculation process of this problem.", "equation": "Jean's mother earns $30 per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.32984501123428345]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father bought 5 tickets for a basketball game. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's father bought 5 tickets for a basketball game does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half of the number of tickets Jude sold, so Sandra sold 28 tickets.  Altogether, 66 tickets have been sold.  There are still 100 tickets to be sold, so there are 34 tickets that need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the question, as it helped us to determine how many tickets Andrea and Sandra sold.\nJude sold 16 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so she sold (16/2 + 4) = 20 tickets.  Andrea sold twice as many tickets as Jude, so she sold (16 * 2) = 32 tickets.   Therefore, the total number of tickets sold is (16 + 20 + 32) = 68 tickets.   The condition \"Andrea's father bought 5 tickets for a basketball game\" is not relevant to the calculation process, as it does not provide any information related to the number of tickets sold for the volleyball game.   Therefore, the answer is that there are (100 - 68) = 32 tickets that need to be sold.", "equation": "Andrea's father bought 5 tickets for a basketball game.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2573028802871704]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The salary of Marla's father is $200 per month. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 30 x 5 + 28 x 4 + 27 x 4 = 480 students. Step 2: Calculate the cost of one hamburger. One hamburger costs $2.10. Step 3: Calculate the cost of one bag of carrots. One bag of carrots costs $0.50. Step 4: Calculate the cost of one cookie. One cookie costs $0.20. Step 5: Calculate the cost of one lunch for all the students. One hamburger costs $2.10, one bag of carrots costs $0.50, and one cookie costs $0.20. That means one lunch for all the students costs $2.10 + $0.50 + $0.20 = $2.80. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the food and the number of students. The salary of Marla's father is $200 per month and", "numerical_answer": 2.8, "gold_answer": "1036", "instructions": "First, we need to calculate how many students there are in total. That means we have 5 classes of 30 students each, 4 classes of 28 students each, and 4 classes of 27 students each, so the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 530 students.   Next, we need to calculate how much each lunch costs. Each student will receive a hamburger, carrots, and a cookie, so the cost of one lunch is 2.10 + 0.50 + 0.20 = 2.80.   Finally, we can calculate the total cost for all the students. That is, 530 x 2.80 = 1,484.   So, the total cost of one lunch for all the students is $1,484.   Yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it tells us how many students there are in total, which is necessary in order to calculate the total cost.\nFirst, we need to calculate the cost of one lunch for all the students. The cost of one hamburger is $2.10, one carrot is $0.50, and one cookie is $0.20. Therefore, the cost of one lunch for all the students is ($2.10 + $0.50 + $0.20) x (30 + 28 + 27) = $99.40.   Yes, condition \"4 fourth grade classes with 28 students each,\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\" Without this condition, it would be difficult to calculate the total number of students who need to be served lunch.\nFirst, let's calculate the total number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This makes a total of 5 x 30 + 4 x 28 + 4 x 27 = 590 students.   Then, let's calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This makes a total of 2.10 + 0.50 + 0.20 = 2.80 per student.   Finally, let's calculate the total cost of one lunch for all the students. Multiplying the cost per student (2.80) by the total number of students (590) gives us a total cost of one lunch for all the students of 590 x 2.80 = 1652.   Therefore, one lunch for all the students costs $1652.   The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem since it affects the total number of students in the school. Without this condition, the total number of students would be different and so would the total cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in all the classes. 5 脳 30 = 150 students in the third grade classes, 4 脳 28 = 112 students in the fourth grade classes, and 4 脳 27 = 108 students in the fifth grade classes. So, the total number of students is 370.  Now, we need to calculate the cost of each item. The cost of one hamburger is $2.10, the cost of one carrot is $0.50, and the cost of one cookie is $0.20.  Finally, we need to calculate the total cost of the lunch. The cost of one hamburger for all the students is $2.10 脳 370 = $765. The cost of one carrot for all the students is $0.50 脳 370 = $185. The cost of one cookie for all the students is $0.20 脳 370 = $74.  So, the total cost of one lunch for all the students is $765 + $185 + $74 = $1024.  The condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem because it tells us how much each hamburger costs. This information is necessary for us to calculate the total cost of the lunch.\nThe cost of one hamburger is $2.10, one carrot is $0.50, and one cookie is $0.20.  The total cost of one lunch for all the students is: (5 x 30 x 2.10) + (4 x 28 x 0.50) + (4 x 27 x 0.20) = $376.80  Therefore, the total cost of one lunch for all the students is $376.80.  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem. The cost of the carrots was included in the total cost of one lunch for all the students.\nFirst, let's calculate the cost of a hamburger for one student: $2.10.  Second, let's calculate the cost of carrots for one student: $0.50.  Third, let's calculate the cost of a cookie for one student: $0.20.  Fourth, let's calculate the total cost of one lunch for one student: $2.80.  Finally, let's calculate the total cost of one lunch for all the students: $2.80 x (30 + 28 + 27) = $2,856.  Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because it is a part of the total cost of one lunch for one student.\nFirst, we need to calculate the number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are a total of (5 x 30) + (4 x 28) + (4 x 27) = 390 students in the school.   Next, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means that the total cost of one lunch for all the students is (390 x 2.10) + (390 x 0.50) + (390 x 0.20) = $1,137.00.  Finally, the condition \"The salary of Marla's father is $200 per month.\" is not relevant to the calculation process of this problem.", "equation": "The salary of Marla's father is $200 per month.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.16863927245140076]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's neighbor raised 10 fewer turtles than Olaf. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. We know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. Step 2: Calculate the number of orange fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Step 3: Calculate the number of green fish. After doing the math, we can see that there must be 15 green fish in the aquarium. Step 4: Determine if the condition is relevant to the calculation process. Yes, the given condition is relevant to the calculation process. We need the information that Olaf has fish in 3 different colors to calculate the number of green fish. Therefore, there are 15 green fish in the aquarium.", "numerical_answer": 15, "gold_answer": "15", "instructions": "We know that blue fish make up half of all the fish in the aquarium, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. After doing the math, we can see that there must be 15 green fish in the aquarium.   Yes, the given condition is relevant to the calculation process. We need the information that Olaf has fish in 3 different colors to calculate the number of green fish.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  Then, we know that there are 15 fewer orange fish than blue fish. So, there are 25 orange fish.  We also know that Olaf's neighbor raised 10 fewer turtles than Olaf, so that means that Olaf has 10 turtles.  Now, if we add up all the fish and turtles in the aquarium, we have 40 blue fish, 25 orange fish, 10 turtles, and 15 green fish.  Therefore, the answer is 15 green fish.  Yes, the condition \"There are 15 fewer orange fish than blue fish.\" is relevant to the calculation process, since it is used to calculate the number of orange fish.\nWe know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there are 25 orange fish. This means that there are 40 + 25 = 65 fish accounted for so far.  Now, we need to find out how many green fish there are. We know that the total number of fish in the aquarium is 80, so we can subtract 65 from 80 to get the number of green fish.  Therefore, there are 80 - 65 = 15 green fish.  The condition \"Olaf's neighbor raised 10 fewer turtles than Olaf\" is not relevant to the calculation process of this problem.", "equation": "Olaf's neighbor raised 10 fewer turtles than Olaf.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.2780601382255554]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's sister has an oven that can hold 10 baking trays. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes Anna had. Anna used four baking trays, which means she had 80 cupcakes. Step 2: Calculate the number of cupcakes that were sold. 3/5 of 80 cupcakes were sold, which is 48 cupcakes. Step 3: Calculate how much Anna earned from the sale. Each cupcake was sold for $2, so Anna earned 48 x $2 = $96 from the sale. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the price per cupcake. The fact that Anna's sister has an oven that can hold 10 baking trays does not affect the amount of money Anna earned. Therefore, Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays, each holding 20 cupcakes. That means there were 80 cupcakes in total. We are told that 3/5 of the cupcakes were sold, so 3/5 x 80 = 48 cupcakes were sold. Each cupcake was sold for $2, so Anna earned $96 from selling the cupcakes. Therefore, the condition that \"Each tray has 20 cupcakes\" is not relevant to the calculation process of the question.\nAnna used 4 baking trays, each of which has 20 cupcakes. So, she would have a total of 80 cupcakes.  3/5 of 80 cupcakes would be 48 cupcakes. So, Anna sold 48 cupcakes at $2 per cupcake, which means she earned $96 from the sale.  The condition of \"each cupcake was then sold for $2\" is relevant to the calculation process of the problem as it tells us how much each cupcake was sold for. Without this information, we wouldn't know how much Anna earned from the sale.\nAnna used four baking trays to bake cupcakes, which means she made a total of 80 cupcakes.   If 3/5 of the cupcakes were sold and the rest were kept, Anna sold 48 cupcakes and kept 32 cupcakes.   Finally, Anna earned $96 from the cupcakes she sold ($2 x 48).   Therefore, the condition that Anna's sister has an oven that can hold 10 baking trays is not relevant to the calculation process of this problem.", "equation": "Anna's sister has an oven that can hold 10 baking trays.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.22187022864818573]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The volume of the food prepared by Violet's neighbor is 10 L. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Convert the given units into the same units so that we can accurately compare them. We know that 1 liter = 1000 ml, so 10 L = 10,000 ml. 4.8 L = 4,800 ml. Step 2: Calculate the total amount of water needed for one hour of hiking. 800 ml for Violet plus 400 ml for the dog = 1,200 ml of water per hour. Step 3: Calculate how many hours of hiking can be done with the given amount of water. 4,800 ml of water divided by 1,200 ml of water per hour = 4 hours. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition that Violet needs 800 ml of water per hour hiked is relevant to the calculation process of this problem since it is used to determine the total amount of water needed for one hour of hiking. Therefore, Violet and her dog can spend 4 hours hiking with the amount of water she can carry.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert the given units into the same units so that we can accurately compare them. We know that 1 liter = 1000 ml, so 10 L = 10,000 ml. 4.8 L = 4,800 ml.   Now, we can calculate the total amount of water needed for one hour of hiking. 800 ml for Violet plus 400 ml for the dog = 1,200 ml of water per hour.   Next, we can calculate how many hours of hiking can be done with the given amount of water. 4,800 ml of water divided by 1,200 ml of water per hour = 4 hours.   Therefore, Violet and her dog can spend 4 hours hiking with the amount of water she can carry.   The condition that Violet needs 800 ml of water per hour hiked is relevant to the calculation process of this problem since it is used to determine the total amount of water needed for one hour of hiking.\nViolet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that they need a total of 1200 ml of water per hour.   The volume of the food prepared by Violet's neighbor is 10 L, which is equal to 10,000 ml.   Violet can carry 4.8 L of water, which is equal to 4,800 ml.   Now, we can calculate how many hours they can spend hiking.   4,800 ml of water 姊 1,200 ml of water per hour = 4 hours   Therefore, Violet and her dog can spend 4 hours hiking.   Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process of the problem.\nFirst, we need to calculate the total amount of water needed for the hike. Violet needs 800 ml per hour and her dog needs 400 ml per hour. This means that they need a total of 1,200 ml per hour.  Now, we need to calculate how much water Violet can carry. Violet can carry 4.8 L, which is 4,800 ml.  Finally, we need to divide the total amount of water needed for the hike (1,200 ml per hour) by the amount of water Violet can carry (4,800 ml). This gives us a result of 0.25 hours, which means that Violet and her dog can hike for a total of 15 minutes.  The volume of the food prepared by Violet's neighbor is not relevant to this calculation process, since it is not related to the amount of water Violet and her dog need for the hike.", "equation": "The volume of the food prepared by Violet's neighbor is 10 L.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.302829384803772]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's mother also received 25 texts from friends on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney on Monday, so she sent 10 texts in total. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to Allison and Brittney on Tuesday, so she sent 30 texts in total. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent 40 texts in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of texts Sydney sent to each person on each day. The fact that Sydney's mother received 25 texts is not relevant to the calculation process. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's mother also received 25 texts from friends on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6927801370620728]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's brother ate 25 more cookies than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of candies Amy has. Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars (35 M&Ms), and 6 times as many marshmallows as M&Ms (210 marshmallows). Therefore, Amy has a total of 250 candies. Step 2: Calculate the number of baskets Amy can fill. Amy can fill 250 candies in 25 baskets, each with 10 candies. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has and the number of baskets Amy can fill with those candies. The condition of Amy's brother eating 25 more cookies than Amy is not relevant to the calculation process of this problem. Therefore, Amy can fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "First, Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  5 chocolate bars + 7 x 5 M&Ms = 35 M&Ms   35 M&Ms + 6 x 35 marshmallows = 245 marshmallows  So, Amy has 5 chocolate bars, 35 M&Ms, and 245 marshmallows in total.  Now, if Amy fills each basket with 10 candies, how many baskets will Amy fill?  5 chocolate bars + 35 M&Ms + 245 marshmallows = 285 candies  So, Amy can fill 28 baskets with 10 candies each.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process, as it was used to calculate the number of candies Amy has.\nAmy has 5 chocolate bars: 5 x 10 = 50 candies.  Amy has 7 times as many M&Ms as chocolate bars: 7 x 5 = 35 candies.  Amy has 6 times as many marshmallows as M&Ms: 6 x 35 = 210 candies.  Total candies = 295.  If Amy fills each basket with 10 candies, she will fill 29.5 baskets (295/10).   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process as it helps us to calculate the number of M&Ms Amy has.\nAmy has 5 chocolate bars.  Amy has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  So, Amy has a total of 250 candies ([5 chocolate bars] + [35 M&Ms] + [210 marshmallows])  If Amy fills each basket with 10 candies, she will fill 25 baskets (250/10 = 25).  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, since it tells us how many marshmallows Amy has. Without this information, we would not be able to calculate the total number of candies Amy has, and thus, the number of baskets she can fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms, and 6 times as many marshmallows.   5 chocolate bars = 5 7 times as many M&Ms = 5 * 7 = 35 6 times as many marshmallows = 35 * 6 = 210  So, in total, Amy has 250 candies.   If Amy fills each basket with 10 candies, then she can fill 25 baskets.   The condition of Amy's brother eating 25 more cookies than Amy is not relevant to the calculation process of this problem.", "equation": "Amy's brother ate 25 more cookies than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.42064881324768066]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's father needs 5 grams of food per day. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water Violet and her dog will need for the hike. That is 800 ml per hour for Violet and 400 ml per hour for her dog, multiplied by the total number of hours they plan to hike. So, if they plan to hike for x hours, they will need (800 ml * x) + (400 ml * x) = 1200 ml * x total water. Step 2: See if Violet can carry 4.8 L of water, which is 4800 ml. If 4800 ml is greater than or equal to 1200 ml * x, then Violet can carry enough water for their hike. 4800 ml >= 1200 ml * x. Step 3: Divide both sides by 1200 ml to solve for x: x >= 4800 ml / 1200 ml  x >= 4 hours. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it is used to calculate the total amount of water needed for the hike. Therefore, Violet and her dog can hike for up to 4 hours with the 4.8 L of water they are carrying. The condition about Violet's father's food needs is not relevant to this calculation, since it does not involve how", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate the total amount of water Violet and her dog will need for the hike. That is 800 ml per hour for Violet and 400 ml per hour for her dog, multiplied by the total number of hours they plan to hike.  So, if they plan to hike for x hours, they will need (800 ml * x) + (400 ml * x) = 1200 ml * x total water.  Now we need to see if Violet can carry 4.8L of water, which is 4800 ml.  If 4800 ml is greater than or equal to 1200 ml * x, then Violet can carry enough water for their hike.  4800 ml >= 1200 ml * x  We can then divide both sides by 1200 ml to solve for x:  x >= 4800 ml / 1200 ml  x >= 4 hours  Therefore, Violet and her dog can hike for up to 4 hours with the 4.8 L of water they are carrying. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, as it is used to calculate the total amount of water needed for the hike.\nFirst, calculate how much water Violet and her dog need in total per hour: 800 ml + 400 ml = 1200 ml.  Second, calculate how many hours Violet can hike with 4.8 L of water: 4.8 L 姊 1200 ml/h = 4 hours.  Finally, the answer to your question is 4 hours. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process because it tells us how much water the dog needs per hour, which is necessary to determine how long Violet and her dog can spend hiking with the amount of water she can carry.\nFirst, convert the volumes of water from liters to milliliters: 4.8 L = 4800 ml.   Next, calculate how many hours Violet and her dog can hike with the available water: 4800 ml / (800 ml per hour for Violet + 400 ml per hour for her dog) = 6 hours.   The condition about Violet's father's food needs is not relevant to this calculation, since it does not involve how long Violet and her dog can hike with the available water.", "equation": "Violet's father needs 5 grams of food per day.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.26824983954429626]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's father made a salary of $20 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes. Each box has 20 face masks, so the total cost for the 3 boxes is $15. Step 2: Calculate the total revenue from selling the 3 boxes. Each face mask is sold for $0.50, so the total revenue for selling the 3 boxes is $30. Step 3: Calculate Grover's total profit. To do this, we subtract the total cost of the 3 boxes ($15) from the total revenue from selling the 3 boxes ($30). This means that Grover's total profit is $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Grover's father's salary does not affect the calculation of Grover's total profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the three boxes of face masks. Each box costs $15, so the total cost of the three boxes is $15 x 3 = $45.  Next, we need to calculate the total revenue from selling the face masks. Each face mask is sold for $0.50, so the total revenue from selling the three boxes is $0.50 x 3 x 20 = $30.  Finally, we need to subtract the cost from the revenue to find the total profit. The total profit is $30 - $45 = -$15.  So, in this case, Grover's total profit from selling the three boxes of face masks is -$15.  The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem. It is only relevant to the context of the problem.\nFirst, let's calculate the cost for Grover to buy the 3 boxes of face masks: 3 boxes x 20 masks x $0.50 = $30.  Then, let's calculate the total revenue from Grover selling the 3 boxes of face masks: 3 boxes x 20 masks x $0.50 = $30.  So, Grover's total profit from selling the 3 boxes of face masks is $15 (the difference between the cost and revenue). The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process, as it determines the cost of the face masks and the revenue from selling them.\nFirst, we need to calculate the total cost of the 3 boxes of face masks. Since each box has 20 face masks and Grover bought the 3 boxes for $15, the total cost of the 3 boxes is $15.  Second, we need to calculate the total selling price of the 3 boxes of face masks. Since each box has 20 face masks and Grover plans to sell them for $0.50 each, the total selling price of the 3 boxes is $30.  Third, we need to calculate Grover's total profit. To do this, we subtract the total cost of the 3 boxes ($15) from the total selling price of the 3 boxes ($30). This means that Grover's total profit is $15.  Therefore, the answer to the question is $15.  The condition \"Grover's father made a salary of $20 last year\" is not relevant to the calculation process of this problem.", "equation": "Grover's father made a salary of $20 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.31622326374053955]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's father tried on 25 pairs of pants than Helga. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. This means she tried on 9 pairs of shoes in total. At the third store, she did not try on any shoes, so the total number of pairs of shoes she has tried on is still 9. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. This means she tried on 18 pairs of shoes in total. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 18. The condition about Helga's father trying on 25 pairs of pants is not relevant to the calculation process.", "numerical_answer": 18, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so that is 9 pairs of shoes.  At the third store, she did not try on any shoes.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, which is 18 pairs of shoes.   Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 34.  The condition \"Helga's father tried on 25 pairs of pants than Helga\" is not relevant to the calculation process of the problem.", "equation": "Helga's father tried on 25 pairs of pants than Helga.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.5538730025291443]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' father plans to buy 50 movie tickets in June. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has given out in the first 15 days. That is 8 tickets per day for 15 days, which is 120 tickets. Step 2: Calculate how many tickets Officer Hopps still needs to give out in May. That is 200 - 120 = 80 tickets. Step 3: Calculate how many days Officer Hopps has left in May. That is 31 - 15 = 16 days. Step 4: Calculate how many tickets Officer Hopps needs to average per day for the rest of the month to reach his required goal. That is 80/16 = 5 tickets per day. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many tickets Officer Hopps needs to give out in May. Officer Hopps' father's plan to buy 50 movie tickets in June is not relevant to the calculation process.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. That is 8 tickets per day for 15 days, which is 120 tickets.  Second, we need to calculate how many tickets Officer Hopps still needs to give out in May. That is 200 - 120 = 80 tickets.  Third, we need to calculate how many days Officer Hopps has left in May. That is 31 - 15 = 16 days.  Finally, we need to calculate how many tickets Officer Hopps needs to average per day for the rest of the month to reach his required goal. That is 80/16 = 5 tickets per day.  Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of the problem because it is the basis for calculating how many tickets Officer Hopps needs to give out in the month of May.\nIn the first 15 days, Officer Hopps has already issued 120 tickets (15 days 鑴 8 tickets per day). This means that he needs to issue 80 tickets in the remaining 16 days of the month.   Thus, he needs to average 5 tickets per day for the remaining 16 days of the month to reach his required goal of 200 tickets.  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process because it informs us of how many tickets Officer Hopps has already issued, and thus how many tickets he needs to issue in the remaining days of the month.\nFirst, we need to find out how many tickets Officer Hopps has to give out in the remaining 15 days of May.  He has given out 120 tickets (15 days * 8 tickets/day) in the first 15 days of May, so he needs to give out 80 more tickets (200 tickets - 120 tickets) in the remaining 15 days of May.  Now we can calculate how many tickets he needs to average each day for the remaining 15 days of May:  80 tickets / 15 days = 5.3 tickets/day  The condition \"Officer Hopps' father plans to buy 50 movie tickets in June\" is not relevant to the calculation process of this problem.", "equation": "Officer Hopps' father plans to buy 50 movie tickets in June.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.25459927320480347]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's father wrapped each box with 20 inches of free gift wrapping paper. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes. Grover bought 3 boxes for $15, so each box costs $5. Step 2: Calculate the total cost of the face masks. Each box contains 20 face masks, so Grover has a total of 60 face masks. At $0.50 per mask, Grover has spent $30 on the face masks. Step 3: Calculate the cost of the wrapping paper. Grover's father wrapped each box with 20 inches of free gift wrapping paper. Assuming 1 inch of wrapping paper costs $0.02, Grover has spent $0.40 on the wrapping paper. Step 4: Calculate the total cost. Grover has spent $5 per box, $30 on the face masks, and $0.40 on the wrapping paper. This totals $35.40. Step 5: Calculate Grover's total profit. Grover plans to sell the face masks for $0.50 each. Therefore, Grover's total profit is $30. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost of the wrapping paper. Therefore, Grover's", "numerical_answer": 30, "gold_answer": "15", "instructions": "Grover bought 3 boxes of face masks for $15, so the cost of each box was $5. Grover is planning to sell each box of face masks for $0.50 each. That means he will make a profit of $10 per box. Therefore, Grover's total profit on the three boxes will be $30.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of the problem. This condition is already stated in the problem, so it is not necessary to include it in the calculation.\nThe cost of the 3 boxes of face masks is $15.  The cost of the wrapping paper is $0, since it is free.  The total cost of the face masks and the wrapping paper is therefore $15.   The total revenue from selling the 3 boxes of face masks at $0.50 each is $30.   Therefore, Grover's total profit is $15 ($30 revenue - $15 cost).   The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process, since it is the price that Grover plans to sell the boxes of face masks for. If he plans to sell the masks for a different price, then the total profit calculation would change accordingly.\nFirst, we need to calculate the cost of the face masks: 3 boxes x 20 face masks x $0.50 each = $30.   Then, we need to calculate the cost of the gift wrapping paper: 3 boxes x 20 inches of free wrapping paper x $0 (since it is free) = $0.   Finally, we need to subtract the cost of the face masks and the cost of the wrapping paper from the amount Grover paid: $15 - $30 - $0 = -$15.   Therefore, Grover's total profit is -$15.   The condition that Grover's father wrapped each box with 20 inches of free gift wrapping paper is not relevant to the calculation process of the problem, since it does not affect the cost of the face masks or the amount Grover paid for the 3 boxes.", "equation": "Grover's father wrapped each box with 20 inches of free gift wrapping paper.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.28830957412719727]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's neighbor is 40 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items that Daryl wants to load into the crates: 4 bags of nails (each weighing 5kg) = 20 kg; 12 bags of hammers (each weighing 5kg) = 60 kg; 10 bags of wooden planks (each weighing 30kg) = 300 kg. Total weight = 380 kg. Step 2: Calculate the total weight limit for the crates: 15 crates (each weighing up to 20kg) = 300 kg. Step 3: Subtract the total weight from the maximum capacity of the crates: 380 kg - 300 kg = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The weight of Daryl's neighbor has no bearing on how much Daryl will have to leave out of the crates. Therefore, the answer to the question \"In kg, how much is Daryl going to have to leave out of the crates?\" is 80 kg.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we need to convert the weight of the neighbor from pounds to kg. We know that 1 pound is equal to 0.453592 kg, so 40 pounds is equal to 18.14368 kg.   Now, we need to calculate the total weight of the items that Daryl has to load. The 4 bags of nails weigh 5 kg each, so the total weight of the nails is 20 kg. The 12 bags of hammers weigh 5 kg each, so the total weight of the hammers is 60 kg. The 10 bags of wooden planks weigh 30 kg each, so the total weight of the planks is 300 kg.   Therefore, the total weight of all the items that Daryl has to load is 380 kg.   Next, we need to calculate the total weight limit of the 15 crates. Each crate has a weight limit of 20 kg, so the total weight limit of the 15 crates is 300 kg.   Finally, we can calculate how much Daryl will have to leave out of the crates. The total weight of all the items that Daryl has to load is 380 kg, and the total weight limit of the 15 crates is 300 kg. Therefore, Daryl will have to leave out 80 kg worth of items from the crates in order to meet the weight limit.   Therefore, the answer to the question \"In kg, how much is Daryl going to have to leave out of the crates?\" is 80 kg.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of this problem because it provides us with the weight limit for each crate, which is used to calculate the total weight limit of the 15 crates.\nDaryl's neighbor's weight of 40 pounds is 18.14 kg. This is not relevant to the calculation process of how much Daryl will have to leave out of the crates.  Daryl has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each). In total, this is 140 kg of items he needs to load.   The 15 crates can hold a maximum of 300kg (20kg per crate). This means that Daryl will need to leave out 160kg of items in order to meet the weight limit.   So in kg, Daryl will have to leave out 160kg of items from the crates. The condition \"and he has 15 crates he can fill\" is relevant, as it sets the weight limit for how much Daryl can load into the crates.\nFirst, we need to convert the weight of Daryl's neighbor from pounds to kilograms. 1 pound is equal to 0.45359237 kg, so Daryl's neighbor weighs 18.1436858 kg.  Second, we need to calculate the total weight of the items Daryl wants to load into the crates. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, 10 bags of wooden planks (30 kg each) = 300 kg. Total weight = 380 kg.  Third, we need to subtract the total weight from the maximum capacity of the crates. Maximum capacity of the crates = 15 crates x 20 kg each = 300 kg. 380 kg - 300 kg = 80 kg.  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.   The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem.\nStep 1: Calculate the total weight of all the items Daryl wants to load:  4 bags of nails (each weighing 5kg) = 20 kg 12 bags of hammers (each weighing 5kg) = 60 kg 10 bags of wooden planks (each weighing 30kg) = 300 kg  Total weight of all items = 380 kg  Step 2: Calculate the maximum weight that can be loaded into the 15 crates (each crate can weigh up to 20kg):  15 crates (each weighing up to 20kg) = 300 kg  Step 3: Subtract the maximum weight that can be loaded (300 kg) from the total weight of all items (380 kg) to determine the amount that needs to be left out:  380 kg - 300 kg = 80 kg  Therefore, Daryl will need to leave out 80 kg in order to meet the weight limit. The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is relevant to the calculation process because it tells us the weight of the hammers, which is necessary to determine the total weight of all items.\n1. Determine the total weight of the items that Daryl wants to load in the crates:   4 bags of nails x 5kg = 20 kg  12 bags of hammers x 5kg = 60 kg  10 bags of wooden planks x 30kg = 300 kg  Total = 380 kg   2. Determine the total weight limit for the crates:   15 crates x 20kg = 300 kg   3. Determine the amount of weight that Daryl must leave out of the crates:   380 kg - 300 kg = 80 kg   4. Convert 40 pounds (Daryl's neighbor's weight) to kg:   40 pounds x 0.453592 = 18.14368 kg   Therefore, Daryl must leave out at least 80 kg of items from the crates in order to stay within the weight limit. Relevant information from the problem statement is the weight of the items that Daryl wants to load in the crates.\nFirst, convert 40 pounds to kg (1 pound = 0.453592 kg). 40 pounds = 18.14368 kg. This is irrelevant to the problem, so Daryl's neighbor's weight does not need to be taken into account.   Second, calculate the total weight of the items that need to be loaded into the crates. 4 bags of nails 鑴 5 kg = 20 kg; 12 bags of hammers 鑴 5 kg = 60 kg; 10 bags of wooden planks 鑴 30 kg = 300 kg. Total = 380 kg.   Third, subtract the total weight from the total weight limit of the crates (15 crates 鑴 20 kg = 300 kg). 380 kg 閳 300 kg = 80 kg.   Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The condition that the wooden planks can be sub-divided is not relevant to this calculation process.\nFirst, we need to convert the weight of Daryl's neighbor from pounds to kg. 40 pounds is equal to 18.14 kg. This is not relevant to the calculation process and can be disregarded.   Next, we need to calculate the total weight of all the items that need to be loaded into the crates. 4 bags of nails, each of which weighs 5 kg, will equal 20 kg. 12 bags of hammers, each of which weighs 5 kg, will equal 60 kg. 10 bags of wooden planks, each of which weighs 30 kg, will equal 300 kg. The total weight of all the items is 380 kg.   Now, we need to calculate how much Daryl needs to leave out of the crates to meet the weight limit. As each crate can weigh up to 20 kg, 15 crates will equal a maximum of 300 kg. Since the total weight of all the items is 380 kg, Daryl will need to leave out 80 kg of items in order to meet the weight limit.   Therefore, the answer to the question \"In kg, how much is Daryl going to have to leave out of the crates?\" is 80 kg. The condition \"The weight of Daryl's neighbor is 40 pounds\" is not relevant to the calculation process and can be disregarded.", "equation": "The weight of Daryl's neighbor is 40 pounds.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.3913988173007965]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother bought 8 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's brother bought 8 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets (half of 16 is 8, plus 4 is 12, plus 16 is 28).  Andrea's brother bought 8 more tickets for a basketball team, so 8 tickets were added to the total.  Therefore, the total number of tickets sold is 76 (16 + 32 + 28 + 8).  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of this problem, as it was used to determine how many tickets Andrea and Sandra sold.\nFirst, Jude sold 16 tickets.  Second, Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Third, Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  Fourth, Andrea's brother bought 8 more tickets for a basketball team, so the total number of tickets sold is 40.  Finally, the total number of tickets to be sold is 100. Therefore, the answer is 60 tickets need to be sold.  Yes, the condition \"Andrea's brother bought 8 more tickets for a basketball team\" is relevant to the calculation process of the problem.", "equation": "Andrea's brother bought 8 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.4047725200653076]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's mother needs 400 grams of food per day. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate how much water Violet and her dog need per hour. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. This means that in total, they need 1,200 ml of water per hour.  Step 2: Calculate how much water Violet can carry. Violet can carry 4.8 L of water, which is 4,800 ml.  Step 3: Calculate how many hours they can spend hiking. Divide 4,800 ml by 1,200 ml (total water needed per hour) to find out how many hours they can spend hiking: 4,800 ml / 1,200 ml = 4 hours. Therefore, Violet and her dog can spend 4 hours hiking.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much water the dog needs per hour. Violet's mother's need for 400 grams of food per day is not relevant to the calculation process. Therefore, Violet and her dog can spend 4 hours hiking.", "numerical_answer": 4, "gold_answer": "4", "instructions": "1. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process, since it determines the amount of water Violet and her dog need each hour.  2. We know that Violet can carry 4.8 L of water, which is equal to 4800 ml.   3. Therefore, Violet and her dog can spend 6 hours hiking (4800 ml / 800 ml per hour = 6 hours).  4. However, Violet's mother needs 400 grams of food per day, so Violet will need to carry enough food for all three of them, which may limit the time they can spend hiking.\nViolet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour. This means that in total, they need 1,200 ml of water per hour.   Violet has 4.8 L of water, which is 4,800 ml.  Divide 4,800 ml by 1,200 ml (total water needed per hour) to find out how many hours they can spend hiking:  4,800 ml / 1,200 ml = 4 hours  Therefore, Violet and her dog can spend 4 hours hiking.  The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it tells us how much water the dog needs per hour. Without this information, we would not know how much total water they need per hour, and therefore would not be able to calculate how many hours they can spend hiking.\nFirst, we need to determine how much water Violet and her dog can carry.  Violet can carry 4.8 L of water, which is 4800 ml.  Since Violet needs 800 ml of water per hour hiked, and her dog needs 400 ml of water per hour, they can hike for 6 hours.  Violet's mother's need for 400 grams of food per day is not relevant to the calculation process of this problem.", "equation": "Violet's mother needs 400 grams of food per day.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.42404890060424805]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's sister raised 20 shrimps. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "First, since blue fish make up half of all the fish in the aquarium, there must be 40 blue fish. Second, since orange fish are 15 fewer than blue fish, there must be 25 orange fish. Therefore, the total number of fish in the aquarium, 80, can be calculated as 40 blue fish + 25 orange fish + (some number of) green fish. Now we can solve the equation: 40 + 25 + x = 80, where x is the number of green fish. We can solve this equation by subtracting 40 and 25 from both sides of the equation, giving us x = 15. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80. The condition \"Olaf's sister raised 20 shrimps\" is not relevant to the calculation process of the problem, since the shrimps are not counted in the total number of fish in the aquarium.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. Orange fish make up 15 fewer than blue fish, so there are 25 orange fish. The aquarium has a total of 80 fish. Therefore, green fish make up the remaining 15 fish.   Yes, the condition \"He has fish in 3 different colors: orange, green, and blue\" is relevant to the calculation process of the problem, as it tells us the number of each fish color and how they are related to each other.\nFirst, there are 40 blue fish in the aquarium.  Second, we know that there are 15 fewer orange fish than blue fish, so the number of orange fish is 25.  Third, adding together the blue fish and orange fish, we find that there are 65 fish in the aquarium.  Fourth, Olaf's sister raised 20 shrimps, so the total number of fish in the aquarium is 85.  Fifth, we know that the total number of fish in the aquarium is 80, so the number of green fish must be 15.  Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem.\nFirst, since blue fish make up half of all the fish in the aquarium, there must be 40 blue fish.   Second, since orange fish are 15 fewer than blue fish, there must be 25 orange fish.   Therefore, the total number of fish in the aquarium, 80, can be calculated as 40 blue fish + 25 orange fish + (some number of) green fish.   Now we can solve the equation: 40 + 25 + x = 80, where x is the number of green fish.  We can solve this equation by subtracting 40 and 25 from both sides of the equation, giving us x = 15.   Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.   The condition \"Olaf's sister raised 20 shrimps\" is not relevant to the calculation process of the problem, since the shrimps are not counted in the total number of fish in the aquarium.", "equation": "Olaf's sister raised 20 shrimps.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.20989863574504852]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's mother made 25 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage picked up by Dewei. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds).  Step 2: Calculate the number of pounds of garbage picked up by Zane. Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds).  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much garbage Dewei and Zane picked up. The fact that Zane's mother made 25 more pounds of garbage than what Zane picked is not relevant to the calculation process.  Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 62 pounds of garbage.  Zane's mother made 25 more pounds of garbage than what Zane picked. So, Zane's mother made 87 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.  Yes, the condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process of problem \"How many pounds of garbage did Zane pick up?\" since the amount of garbage picked up by Dewei and Zane was calculated based on the amount of garbage picked up by Daliah.\nDaliah picked up 17.5 pounds of garbage. Therefore, Dewei picked up 15.5 pounds. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds. Finally, Zane's mother made 25 more pounds of garbage than what Zane picked, so she made 87 pounds in total. So, Zane picked up 62 pounds of garbage.  Yes, the condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of the problem. This is because it helps us calculate how much garbage Zane picked up. Without this condition, we would not be able to accurately calculate the answer.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds).  So, Zane picked up 62 pounds of garbage. The condition \"Zane's mother made 25 more pounds of garbage than what Zane picked\" is not relevant to the calculation process.", "equation": "Zane's mother made 25 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.5891624689102173]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's sister has an oven that can hold 15 baking trays. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes that were baked. Anna used four baking trays to bake cupcakes and each tray has 20 cupcakes. This means there are 80 total cupcakes. Step 2: Calculate the number of cupcakes that were sold. If only 3/5 of the cupcakes were sold and the rest were kept, then 3/5 of 80 (or 48) cupcakes were sold. Step 3: Calculate the amount that Anna earned. Since each cupcake was sold for $2, Anna earned $96 from this batch of cupcakes. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine how much each cupcake was sold for, which is necessary to calculate the amount that Anna earned from the sale of the cupcakes. Anna's sister's condition is not relevant because it does not provide any information that would help us calculate the amount that Anna earned from the sale of the cupcakes. Therefore, Anna earned $96 from this batch of cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. That means there were 80 cupcakes in total. Since only 3/5 of the cupcakes were sold, that means 60 cupcakes were sold. Each cupcake cost $2, so Anna would have earned $120.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process as it informs us of the total number of cupcakes that were baked. Without this information, we would not have been able to calculate the amount that Anna earned.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. This means there are 80 total cupcakes. If only 3/5 of the cupcakes were sold and the rest were kept, then 3/5 of 80 (or 48) cupcakes were sold. Since each cupcake was sold for $2, Anna earned $96 from this batch of cupcakes.  The condition that each cupcake was sold for $2 is relevant to the calculation process because it determines how much Anna earned from the sale of the cupcakes. Without knowing how much each cupcake was sold for, it would be impossible to calculate how much Anna earned from the sale of the cupcakes.\nAnna used 4 baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. So, from each baking tray she earns $40. Therefore, from 4 baking trays she earned $160.  Now, if only 3/5 of the cupcakes were sold and the rest were kept, then 3/5 of the cupcakes were sold from each tray. This means that Anna sold 12 cupcakes from each tray and kept 8 cupcakes from each tray. Thus, she earned $24 from each tray and $96 from all 4 baking trays.  Therefore, the condition \"Anna's sister has an oven that can hold 15 baking trays\" is not relevant to the calculation process of the problem.", "equation": "Anna's sister has an oven that can hold 15 baking trays.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.22428065538406372]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' sister plans to buy 30 movie tickets in June. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has already issued in the first 15 days. 15 days x 8 tickets/day = 120 tickets.  Step 2: Calculate how many tickets Officer Hopps needs to issue in the remaining 16 days. 200 tickets - 120 tickets = 80 tickets.  Step 3: Calculate how many tickets Officer Hopps needs to average each day for the rest of the month. 80 tickets / 16 days = 5 tickets/day.  Step 4: Officer Hopps needs to average 5 tickets/day for the remaining 16 days to reach his required goal. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of tickets Officer Hopps has to give out and the number of days he has left to give out the tickets. Officer Hopps' sister's purchase of 30 movie tickets in June is not relevant to the calculation process. Therefore, Officer Hopps needs to average 5 tickets/day for the remaining 16 days to reach his required goal.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate the total number of tickets Officer Hopps has already given out. For 15 days, he has given out 8 tickets a day, so he has already given out 8*15 = 120 tickets.   Then, we need to calculate the total number of tickets Officer Hopps has left to give out. 120 tickets have already been given out, so 200-120 = 80 tickets are left to give out.   Lastly, we need to calculate the number of days Officer Hopps has left to give out the tickets. Since the question states that Officer Hopps has to give out 200 tickets in May, we know that he has 16 days left to give out the tickets.   Therefore, Officer Hopps needs to average 80/16 = 5 tickets per day for the rest of the month to reach the goal of 200 tickets.   The condition that Officer Hopps has to give out 200 tickets in May is relevant to the calculation process, since it provides us with the total number of tickets Officer Hopps has to give out and the number of days he has left to give out the tickets.\nFirst, we need to calculate how many tickets Officer Hopps has already issued in the first 15 days: 15 days x 8 tickets/day = 120 tickets.  Then, we need to calculate how many tickets Officer Hopps needs to issue in the remaining 16 days: 200 tickets - 120 tickets = 80 tickets.  Finally, we need to calculate how many tickets Officer Hopps needs to average each day for the rest of the month: 80 tickets / 16 days = 5 tickets/day.  So, Officer Hopps needs to average 5 tickets/day for the remaining 16 days to reach his required goal.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, as it is used to calculate how many tickets Officer Hopps has already issued in the first 15 days.\nFirst, we need to calculate how many tickets Officer Hopps has to give out in the remaining 16 days of the month. He has already given out 120 tickets over the first 15 days, so he needs to give out 80 more tickets.   Second, we need to calculate how many tickets he needs to average each day to reach his goal. The total number of tickets he needs to give out is 80, and there are 16 days left in the month, so he needs to average 5 tickets per day for the rest of the month to reach his goal.   The condition about Officer Hopps' sister buying 30 movie tickets in June is not relevant to the calculation process of the problem as it does not affect the number of tickets Officer Hopps needs to give out.", "equation": "Officer Hopps' sister plans to buy 30 movie tickets in June.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.2578979432582855]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. George's mother ate 6 more shrimps than Jonah yesterday. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes Jackson was able to reel throughout the competition. Jackson was able to reel 6 fishes per day, and there are 5 days in the competition. That means Jackson was able to reel a total of 6 x 5 = 30 fishes. Step 2: Calculate the number of fishes Jonah was able to reel throughout the competition. Jonah was able to reel 4 fishes per day, and there are 5 days in the competition. That means Jonah was able to reel a total of 4 x 5 = 20 fishes. Step 3: Calculate the number of fishes George was able to reel throughout the competition. George was able to reel 8 fishes per day, and there are 5 days in the competition. That means George was able to reel a total of 8 x 5 = 40 fishes. Step 4: Calculate the total number of fishes caught by the team. Now, we know that Jackson was able to reel 30 fishes, Jonah was able to reel 20 fishes, and George was able to reel 40 fishes. So, altogether they were able to reel a total of 30 + 20 + 40 = 90 fishes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the", "numerical_answer": 90, "gold_answer": "90", "instructions": "1) The first step is to calculate how many fishes each of them caught in the 5-day competition.   Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  2) The second step is to calculate how many shrimps were eaten by George's mother.   Jonah: 4 fishes per day x 5 days = 20 fishes George's mother: 20 shrimps   3) The third step is to add up the number of fishes caught by all three of them.   Jackson: 30 fishes Jonah: 20 fishes George: 40 fishes George's mother: 20 shrimps  Total: 110 fishes   So, in total, they were able to catch 110 fishes throughout the competition if they are on the same team.   The condition \"In a 5-day Fishing competition\" is relevant to the calculation process as it helps us determine how many fishes each of them caught in the 5-day competition.\nAssuming they are on the same team, the total number of fishes caught by the three of them throughout the competition would be   Jackson: 6 fishes x 5 days = 30 fishes  Jonah: 4 fishes x 5 days = 20 fishes  George: 8 fishes x 5 days = 40 fishes   Total = 90 fishes   The condition \"Jackson was able to reel a total of 6 fishes per day\" is not relevant to the calculation process, because the number of fishes caught by Jackson remains the same throughout the competition, regardless of the number of days in the competition.\nThe three fishermen were able to catch a total of 6 + 4 + 8 = 18 fishes per day. Since they were in a 5-day fishing competition, they were able to catch 18 * 5 = 90 fishes throughout the competition.  The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.\" is relevant to the calculation process of the problem, as it is used to determine the total number of fishes caught by the three fisherman per day, which in turn is used to calculate the total number of fishes caught throughout the competition.\nFirst, let's calculate the total number of fishes caught by Jackson, Jonah, and George throughout the 5-day Fishing competition.  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Therefore, the total number of fishes caught by Jackson, Jonah and George throughout the 5-day Fishing competition is 30 + 20 + 40 = 90 fishes.  Second, let's calculate how many shrimps were eaten by George's mother. We know that George's mother ate 6 more shrimps than Jonah yesterday. This means that Jonah ate 6 shrimps yesterday and George's mother ate 12 shrimps yesterday.  Therefore, the total number of shrimps eaten by George's mother throughout the 5-day Fishing competition is 12 shrimps.  Finally, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 90 fishes. The condition \"George's mother ate 6 more shrimps than Jonah yesterday\" is not relevant to the calculation process of this problem.", "equation": "George's mother ate 6 more shrimps than Jonah yesterday.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, 0.041760727763175964]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's sister wrote 20 more pages than the other author. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has already read. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice that many pages, so she read 30 pages. Last night, she read 5 pages more than the previous night, so she read 35 pages. This totals 15 + 30 + 35 = 80 pages.  Step 2: Calculate the number of pages remaining in the book. The book has 100 pages, so we subtract the number of pages Juwella has already read (80) from 100 to get the number of pages remaining in the book (100 - 80 = 20).  Step 3: Calculate the number of pages Juwella will read tonight. Juwella will read the remaining 20 pages tonight.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has already read and the total number of pages in the book. The fact that Juwella's sister wrote 20 more pages than the other author does not affect the number of pages Juwella will read tonight. Therefore, Juwella will read 20 pages tonight", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages.  Two nights ago, she read twice that many pages, so she read 30 pages.  Last night, she read 5 pages more than the previous night, so she read 35 pages.   Now, we have to figure out how many pages remain in the book.  We know that the book has 100 pages, so we subtract the number of pages Juwella has already read (15 + 30 + 35 = 80) from 100 to get the number of pages remaining in the book (100 - 80 = 20).   Therefore, Juwella will read 20 pages tonight.   The condition \"Juwella's sister wrote 20 more pages than the other author\" is not relevant to the calculation process of this problem.", "equation": "Juwella's sister wrote 20 more pages than the other author.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.31590914726257324]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's father drew 30 skip lines on the ground. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 1 fewer skip than Sam, so Jeff completed 15 skips in the first round. Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer times than Sam, so Jeff completed 13 skips in the second round. Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more times than Sam, so Jeff completed 20 skips in the third round. Step 4: Calculate the number of skips Jeff completed in the last round. Jeff completed half the number of skips as Sam, so Jeff completed 8 skips in the last round. Step 5: Calculate the total number of skips Jeff completed. Jeff completed 15 + 13 + 20 + 8 = 56 skips. Step 6: Calculate the average number of skips Jeff completed per round. We know the total number of skips Jeff completed is 56, and there are 4 rounds, so the average number of skips Jeff completed per round is 56 / 4 = 14 skips per round. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam completed 17 skips, and Jeff completed 16 skips.  In the second round, Sam completed 16 skips, and Jeff completed 13 skips.  In the third round, Sam completed 16 skips, and Jeff completed 20 skips.  In the last round, Sam completed 16 skips, and Jeff completed 8 skips.  The average number of skips per round completed by Jeff is 15.   The condition \"Sam's father drew 30 skip lines on the ground\" is not relevant to the calculation process of this problem.", "equation": "Sam's father drew 30 skip lines on the ground.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.23870274424552917]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's brother distributed 30 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had initially. Dante evenly shared the 250 balloons among his 5 friends, so each friend had 50 balloons. Step 2: Calculate the number of balloons Dante asked each friend to give him. Dante asked each of his friends to give him 11 balloons, so each friend would have 39 balloons now. Step 3: Calculate the number of balloons each friend has now. Dante's brother distributed 30 candies to each of them. This does not affect the number of balloons each friend has, so each friend would still have 39 balloons. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it tells us the initial number of balloons that were available.  In conclusion, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the 250 balloons among his 5 friends. That means each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons. So, each friend would have 39 balloons now.   Finally, Dante's brother distributed 30 candies to each of them. This does not affect the number of balloons, so each friend still has 39 balloons.   In conclusion, each friend has 39 balloons.   Yes, the condition \"There were 250 balloons in one package\" is relevant to the calculation process of this problem, since it tells us the initial number of balloons that were available.\nFirst, Dante evenly shared the balloons among his five friends, so each friend would have 50 balloons.   Second, Dante asked each of his friends to give him 11 balloons, so each friend would now have 39 balloons.  Finally, Dante's brother distributed 30 candies to each of them. This does not affect the number of balloons each friend has, so each friend would still have 39 balloons.", "equation": "Dante's brother distributed 30 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.32185110449790955]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's sister skips 15 centimeters fewer than Sam at each round. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips in the first round. Jeff skipped 15 times since Sam skipped 16 times and 1 more than Jeff. Step 2: Calculate the number of skips in the second round. Jeff skipped 13 times since Sam skipped 16 times and 3 fewer than Jeff. Step 3: Calculate the number of skips in the third round. Jeff skipped 20 times since Sam skipped 16 times and 4 more than Jeff. Step 4: Calculate the number of skips in the last round. Jeff skipped 8 times since Sam skipped 16 times and he only completed half the number of skips as Sam. Step 5: Calculate the average number of skips per round completed by Jeff. We can calculate the average by adding up the total number of skips and dividing by the total number of rounds. The total number of skips is 15 + 13 + 20 + 8 = 56. The total number of rounds is 4. The average number of skips per round is 56 / 4 = 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not indicate how many skips Jeff made, so it is not relevant to the calculation process.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times since Sam skipped 16 times and 1 more than Jeff.   In the second round, Jeff skipped 13 times since Sam skipped 16 times and 3 fewer than Jeff.  In the third round, Jeff skipped 20 times since Sam skipped 16 times and 4 more than Jeff.   In the last round, Jeff skipped 8 times since Sam skipped 16 times and he only completed half the number of skips as Sam.   The average number of skips per round completed by Jeff is 14.   The condition \"Sam's sister skips 15 centimeters fewer than Sam at each round\" is not relevant to the calculation process since it does not indicate how many skips Jeff made.", "equation": "Sam's sister skips 15 centimeters fewer than Sam at each round.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.48016875982284546]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's brother bought 50 books for Juwella. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages read three nights ago. Juwella read 15 pages three nights ago. Step 2: Calculate the number of pages read two nights ago. Juwella read twice as many pages two nights ago, so she read 30 pages. Step 3: Calculate the number of pages read last night. Juwella read 5 pages more than the previous night, so she read 35 pages. Step 4: Calculate the number of pages Juwella will read tonight. Juwella will read the remaining pages of the book tonight, which is 100 - (15 + 30 + 35) = 20 pages. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages read in each night. The fact that Juwella's brother bought 50 books for her does not affect the number of pages she will read tonight, so it is not relevant to the calculation process. Therefore, Juwella will read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, so she read 30 pages.  Last night she read 5 pages more than the previous night, so she read 35 pages.  Therefore, she will read the remaining 65 pages tonight.   The condition that Juwella's brother bought 50 books for her is not relevant to the calculation process of this question.", "equation": "Juwella's brother bought 50 books for Juwella.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.2990027070045471]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's father ate 600 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets where each basket holds 50 strawberries, so Lilibeth picks 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends pick. Lilibeth's friends pick the same amount as her, so they pick 300 strawberries. Step 3: Calculate the total number of strawberries. Lilibeth picks 300 strawberries and her friends pick 300 strawberries, so the total number of strawberries is 600. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's father ate 600 fewer peaches than Lilibeth does not affect the calculation process. Therefore, Lilibeth and her friends pick 600 strawberries in all.", "numerical_answer": 600, "gold_answer": "1200", "instructions": "Lilibeth fills 6 baskets, each with 50 strawberries. This means she picked 300 strawberries (6 x 50).  Since three of her friends picked the same amount as her, they would have picked 300 strawberries as well, bringing the total to 600 strawberries (300 + 300).   So, in total, Lilibeth and her friends picked 600 strawberries.   Yes, the condition given is relevant to the calculation process, as it tells us how many strawberries Lilibeth picked, and therefore how many strawberries her friends picked.\n1. Lilibeth picked 6 baskets of strawberries. Each basket holds 50 strawberries, so Lilibeth picked 6 x 50 = 300 strawberries.  2. Three of Lilibeth's friends picked the same amount as her, so they picked 300 strawberries in total.  3. The total amount of strawberries picked by Lilibeth and her friends is 300 + 300 = 600 strawberries.  The condition \"Lilibeth's father ate 600 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem.", "equation": "Lilibeth's father ate 600 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.22761641442775726]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. The height of Amy's father is 10 feet. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms Amy has. She has 7 times as many M&Ms as chocolate bars, so 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows Amy has. She has 6 times as many marshmallows as M&Ms, so 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Amy has 5 chocolate bars, 35 M&Ms and 210 marshmallows, so 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250/10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has and the number of candies she can fit in each basket. The height of Amy's father is 10 feet and is not relevant to the calculation process. Therefore, Amy can fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "First, she has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. This means she has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. Now, if Amy fills each basket with 10 candies, then she will have 250 candies in total. Therefore, she will be able to fill 25 baskets with 10 candies each.  The condition \"She has 5 chocolate bars\" is indeed relevant to the calculation process, as it is used to determine how many M&Ms and marshmallows she has.\nAmy has 5 chocolate bars. She has 7 times as many M&Ms as chocolate bars. This means she has 7 x 5 = 35 M&Ms.  She has 6 times as many marshmallows as M&Ms. This means she has 6 x 35 = 210 marshmallows.   So, Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If she fills each basket with 10 candies, she will fill 5 + 3.5 + 21 = 29.5 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, as it helps us figure out how many M&Ms she has.\nAmy has 5 chocolate bars. Amy has 7 times as many M&Ms as chocolate bars, which means she has 7*5=35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms, which means she has 6*35=210 marshmallows.   Therefore, Amy has 5+35+210=250 candies.   If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.   The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the problem as it is used to calculate the number of marshmallows that Amy has.   The height of Amy's father is not relevant to the calculation process.\nAmy has 5 chocolate bars, so she has 5 * 10 = 50 candies from chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so 7 * 50 = 350 candies from M&Ms.  She has 6 times as many marshmallows as M&Ms, so 6 * 350 = 2100 candies from marshmallows.  Total candies = 50 + 350 + 2100 = 2250 candies.  If Amy fills each basket with 10 candies, she will fill 2250 / 10 = 225 baskets.  The condition \"The height of Amy's father is 10 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Amy's father is 10 feet.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.348182737827301]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's sister bought 35 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to replant all 20 of his rose bushes, and it costs $150 per rose bush. This totals 20 x 150 = $3000. Step 2: Calculate the cost of the gardener. Bob needs to pay a gardener $30 an hour, 5 hours each day for 4 days. This totals 30 x 5 x 4 = $600. Step 3: Calculate the cost of the soil. Bob needs 100 cubic feet of soil, sold for $5 per cubic foot. This totals 100 x 5 = $500. Step 4: Calculate the total cost of the project. Bob needs to spend $3000 on the rose bushes, $600 on the gardener, and $500 on the soil. This totals 3000 + 600 + 500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the supplies and labor. The fact that Bob's sister bought 35 tomatoes from the grocery store does not affect the calculation process. Therefore, the entire gardening project cost $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, the cost of the rose bushes is $150 x 20 = $3,000.   Second, the cost of the gardener is $30/hr x 5 hrs/day x 4 days = $600.   Third, the cost of the soil is 100 cubic feet x $5/cubic foot = $500.   Finally, the cost of the tomatoes is 35 tomatoes x ? (price of each tomato).   The total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process because it explains why Bob needs to buy new rose bushes. Without the storm, he may not have to buy new rose bushes and the cost of the entire gardening project would have been lower.\nBob needs to replant 20 rose bushes. This will cost him 20 x $150 = $3000.  Bob needs to pay the gardener 4 x 5 x $30 = $600.  Bob needs 100 cubic feet of soil. This will cost him 100 x $5 = $500.   Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process, since the cost of replanting the rose bushes is a part of the total cost of the entire gardening project.   The cost of the 35 tomatoes from the grocery store is not relevant to the calculation process, since it is not part of the cost of the gardening project.\nThe rose bushes cost $150 each, so the total cost of the rose bushes is $150 x 20 = $3,000.  The gardener was paid $30 x 5 hours x 4 days = $600.  The soil cost $5 per cubic foot, and there was 100 cubic feet, so the soil cost $500.  The tomatoes that Bob's sister bought were not part of the gardening project, so they are not included in the cost.   Therefore, the total cost of the entire gardening project was $3,000 + $600 + $500 = $4,100.  The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process because it gives us the cost of the gardener's labor.\nFirst, the rose bushes cost $150 each, so that's a total of $3000.  Next, the gardener will be working for 4 days, 5 hours each day, so that's 20 hours of work. At $30 an hour, the total cost for the gardener is $600.  Finally, the 100 cubic feet of soil cost $500 ($5 per cubic foot).  Adding all the expenses together, the entire gardening project cost Bob a total of $4100.  The final expense of the soil is relevant to the calculation process, since it is part of the total cost of the project. The 35 tomatoes bought by Bob's sister are not relevant to the calculation process, as they are not part of the gardening project.\nThe first expense is the cost of the rose bushes. This is 20 bushes x $150 = $3000.  The second expense is the cost of the gardener. This is 4 days x 5 hours x $30 = $600.  The third expense is the cost of the soil. This is 100 cubic feet x $5 = $500.  The total cost of the entire gardening project is $4000.  The condition \"Bob's sister bought 35 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Bob's sister bought 35 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.2867702841758728]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The height of Violet's sister is 5 feet. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Convert the units of the given information. Violet needs 800 ml of water per hour hiked = 0.8 liters per hour hiked Her dog needs 400 ml of water per hour hiked = 0.4 liters per hour hiked Violet can carry 4.8 L of water.  Step 2: Calculate the total amount of water needed for the hike. Total water needed for the hike = (Violet's water needs + Dog's water needs) x Hours hiked = (0.8 + 0.4) x Hours hiked = 1.2 liters per hour hiked.  Step 3: Calculate the number of hours Violet and her dog can spend hiking. Number of hours Violet and her dog can spend hiking = (Violet's water capacity) / (Total water needed for the hike) = 4.8 / 1.2 = 4 hours.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed by Violet and her dog and the capacity of Violet's water container. The height of Violet's sister is not relevant to the calculation process. Therefore,", "numerical_answer": 4, "gold_answer": "4", "instructions": "1. Convert the units of the given information. Violet needs 800 ml of water per hour hiked = 0.8 liters per hour hiked Her dog needs 400 ml of water per hour hiked = 0.4 liters per hour hiked Violet can carry 4.8 L of water  2. Calculate the total amount of water needed for the hike. Total water needed for the hike = (Violet's water needs + Dog's water needs) x Hours hiked = (0.8 + 0.4) x Hours hiked = 1.2 liters per hour hiked  3. Calculate the number of hours Violet and her dog can spend hiking. Number of hours Violet and her dog can spend hiking = (Violet's water capacity) / (Total water needed for the hike) = 4.8 / 1.2 = 4 hours  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process as it is used to calculate the total amount of water needed for the hike.\nFirst, we need to calculate how much water Violet and her dog will need in total, per hour hiked. 800 ml for Violet and 400 ml for her dog gives us a total of 1200 ml per hour.  Next, we need to calculate how many hours they can hike with 4.8 L of water. 4.8 L = 4800 ml. So, they can hike for 4800/1200 = 4 hours.  The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, because it tells us how much water Violet's dog needs per hour, which we need to include in our total.\nFirst, we need to figure out how much water Violet and her dog need for the hike. Since Violet needs 800 ml per hour and her dog needs 400 ml per hour, the total amount of water they need for the hike is 800 ml + 400 ml = 1,200 ml per hour.  Next, we need to figure out how many hours they can hike with 4.8 L of water. Since 4.8 L is equal to 4,800 ml, they can hike for 4,800 ml/1,200 ml = 4 hours.  The height of Violet's sister has no relevance to the calculation process of the problem.", "equation": "The height of Violet's sister is 5 feet.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.10341398417949677]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The height of Isabelle's sister is 10 feet. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of people staying in the hotel. There are 13 rooms for couples and 14 single rooms. Each couple is two people, so there are 13 x 2 = 26 people in the couples rooms. There are 14 single rooms, so there are 14 single people. So, in total, there are 26 + 14 = 40 people staying in the hotel.  Step 2: Calculate how much bubble bath is needed for each person. For each bath that is run, Isabelle needs 10ml of bubble bath. So, for 40 people, Isabelle will need 40 x 10 = 400ml of bubble bath.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Isabelle's sister does not affect the amount of bubble bath needed, so it is not relevant to the calculation process. Therefore, the answer to the question is 400ml.", "numerical_answer": 400, "gold_answer": "400", "instructions": "We know that there are 13 rooms for couples and 14 single rooms.  We also know that for each bath that is run, Isabelle needs 10ml of bubble bath.   So, if every room is filled to maximum capacity, Isabelle needs (13 x 2 + 14) x 10ml = 460ml of bubble bath.  The condition \"There are 13 rooms for couples\" is relevant to the calculation process, as it helps to determine the total number of rooms. Without this information, we would not know how much bubble bath is needed.\nIf every room is filled to maximum capacity, then there will be a total of 27 people staying in the hotel. Each person requires 10ml of bubble bath, so Isabelle will need to use 270ml of bubble bath in total. The condition \"and 14 single rooms\" is not relevant to this calculation.\nFirst, we need to figure out how many people are staying at the hotel. There are 13 rooms for couples and 14 single rooms. This means that there are a total of 27 people staying in the hotel.   Next, we need to calculate how much bubble bath is needed for each bath. For each bath that is run, Isabelle needs 10ml of bubble bath. This means that the total amount of bubble bath needed is 270ml (27 people x 10ml of bubble bath).   Finally, the height of Isabelle's sister is not relevant to the calculation process as it does not affect the amount of bubble bath needed.   Therefore, the answer to the question is 270ml.\nFirst, we need to calculate the total number of people staying in the hotel. There are 13 rooms for couples and 14 single rooms. Each couple is two people, so there are 13 x 2 = 26 people in the couples rooms. There are 14 single rooms, so there are 14 single people. So, in total, there are 26 + 14 = 40 people staying in the hotel.  Second, we need to calculate how much bubble bath is needed for each person. For each bath that is run, Isabelle needs 10ml of bubble bath. So, for 40 people, Isabelle will need 40 x 10 = 400ml of bubble bath.  The height of Isabelle's sister is not relevant to the calculation process of this problem.", "equation": "The height of Isabelle's sister is 10 feet.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.3020719587802887]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Kylie's sister is 50 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace requires 20 beads, so Kylie needs 10 x 20 + 2 x 20 = 200 beads for the necklaces.  Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. Each bracelet requires 10 beads, so Kylie needs 5 x 10 = 50 beads for the bracelets.  Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. Each earring requires 5 beads, so Kylie needs 7 x 5 = 35 beads for the earrings.  Step 4: Calculate the total number of beads. Kylie needs 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of jewelry. The height", "numerical_answer": 285, "gold_answer": "325", "instructions": "On Monday, Kylie makes 10 beaded necklaces, so she uses 200 beads (10 necklaces x 20 beads per necklace = 200 beads).  On Tuesday, Kylie makes 2 beaded necklaces, so she uses 40 beads (2 necklaces x 20 beads per necklace = 40 beads).  On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings, so she uses 85 beads (5 bracelets x 10 beads per bracelet + 7 earrings x 5 beads per earring = 85 beads).  In total, Kylie uses 325 beads (200 + 40 + 85 = 325 beads). The height of Kylie's sister is not relevant to the calculation process in this problem.\nOn Monday, Kylie makes 10 beaded necklaces. This requires 200 beads (10 necklaces x 20 beads per necklace).  On Tuesday, Kylie makes 2 beaded necklaces. This requires 40 beads (2 necklaces x 20 beads per necklace).  On Wednesday, Kylie makes 5 beaded bracelets. This requires 50 beads (5 bracelets x 10 beads per bracelet).  Kylie also makes 7 beaded earrings. This requires 35 beads (7 earrings x 5 beads per earring).  Therefore, in total Kylie uses 325 beads to make her jewelry (200 + 40 + 50 + 35).  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, as it is necessary to know how many beads are needed to make each type of jewelry in order to calculate the total number of beads used.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. So, in total, she makes 12 beaded necklaces.  We know that 20 beads are needed to make one beaded necklace, so she uses a total of 240 beads for the necklaces.   Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. We know that 10 beads are needed to make one beaded bracelet, so she uses a total of 50 beads for the bracelets. We also know that 5 beads are needed to make one beaded earring, so she uses a total of 35 beads for the earrings.   So in total, Kylie uses a total of 325 beads for her jewelry.   The condition \"The height of Kylie's sister is 50 feet.\" is not relevant to the calculation process of the problem \"How many beads does Kylie use in total to make her jewelry?\"", "equation": "The height of Kylie's sister is 50 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.31156566739082336]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. The shoe size of Sam's brother is 40. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips completed by Jeff in the first round. For the first round, Jeff completed 1 fewer skip than Sam, so Jeff completed 15 skips in the first round.  Step 2: Calculate the number of skips completed by Jeff in the second round. For the second round, Jeff skipped 3 fewer times than Sam, so Jeff completed 13 skips in the second round.  Step 3: Calculate the number of skips completed by Jeff in the third round. For the third round, Jeff skipped 4 more times than Sam, so Jeff completed 20 skips in the third round.  Step 4: Calculate the number of skips completed by Jeff in the last round. For the last round, Jeff skipped half the number of skips as Sam, so Jeff completed 8 skips in the last round.  Step 5: Calculate the average number of skips per round completed by Jeff. We know that Jeff completed 15 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the last round. The total number of skips completed by Jeff is 15 + 13 + 20 + 8 = 56.", "numerical_answer": 14, "gold_answer": "14", "instructions": "Step 1: Calculate the total number of skips completed by Sam in all four rounds.  Sam completed 16 skips in the first round, 16 skips in the second round, 16 skips in the third round, and 16 skips in the last round. This means that Sam completed a total of 64 skips in all four rounds.  Step 2: Calculate the total number of skips completed by Jeff in all four rounds.  Jeff completed 17 skips in the first round, 13 skips in the second round, 20 skips in the third round, and 8 skips in the last round. This means that Jeff completed a total of 58 skips in all four rounds.  Step 3: Calculate the average number of skips per round completed by Jeff.  Jeff completed 58 skips in all four rounds, so the average number of skips per round completed by Jeff is 58/4 = 14.5 skips per round.  The shoe size of Sam's brother is not relevant to the calculation process of this problem.", "equation": "The shoe size of Sam's brother is 40.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.17974917590618134]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The height of Bob's father is 20 feet. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. 20 rose bushes cost $150 each, so the total cost of the rose bushes is $150 x 20 = $3,000. Step 2: Calculate the cost of the gardener. The gardener is paid $30 per hour for 5 hours each day for 4 days, so the total cost of the gardener's services is $30 x 5 x 4 = $600. Step 3: Calculate the cost of the soil. The cost of the soil is $5 per cubic foot, and there are 100 cubic feet of soil, so the total cost of the soil is $5 x 100 = $500. Step 4: Calculate the total cost of the entire project. The total cost of the project is $3,000 + $600 + $500 = $4,100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition helps us to determine the cost of the rose bushes, the cost of the gardener's services, and the cost of the soil. The height of Bob's father is not relevant to the calculation process of the problem. Therefore, the total cost of the entire gardening project", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is 20 x 150 = $3000. The cost of the gardener is 30 x 5 x 4 = $600. The cost of the soil is 100 x 5 = $500. The total cost of the entire gardening project is $4000. The condition of the storm destroying all of Bob's rose bushes is not relevant to the calculation process.\nThe cost of the rose bushes is $150 x 20 = $3000 The cost of the gardener is $30 x 4 x 5 = $600 The cost of the soil is $5 x 100 = $500  So the total cost of the project is $3000 + $600 + $500 = $4100.   Yes, the condition \"Each rose bush costs $150.\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\".\nThe cost of the rose bushes is $150 x 20 = $3,000. The cost of the gardener's labor is $30 x 5 hours x 4 days = $600. The cost of the soil is $5 x 100 cubic feet = $500.  So the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  The height of Bob's father is not relevant to the calculation process of the problem.\n1. The cost of the rose bushes: 20 x $150 = $3,000 2. The cost of the gardener's labour: 4 x 5 x $30 = $600 3. The cost of the soil: 100 x $5 = $500  Total cost of the entire gardening project: $3,600.  The condition \"The final expense is 100 cubic feet of soil sold for $5 per cubic foot.\" is relevant to the calculation process of the problem.\nThe cost of the rose bushes is $150 multiplied by 20 rose bushes, which is $3000. The cost of the gardener's time is $30 multiplied by 5 hours multiplied by 4 days, which is $600. The cost of the soil is $5 multiplied by 100 cubic feet of soil, which is $500. Therefore, the total cost of the gardening project is $4100. The height of Bob's father is not relevant to the calculation process of the problem.", "equation": "The height of Bob's father is 20 feet.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.029472189024090767]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. the cobbler's neighbor bought 5 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend from Monday to Thursday. The cobbler can mend 3 pairs of shoes in an hour, so in 8 hours he can mend 24 pairs of shoes. From Monday to Thursday he works for 8 hours each day, so he can mend 24 pairs of shoes each day. Therefore, from Monday to Thursday, he can mend 96 pairs of shoes. Step 2: Calculate the number of pairs of shoes the cobbler can mend on Friday. On Friday, he works from 8am to 11am, so he can mend 3 pairs of shoes in those 3 hours. Therefore, he can mend 9 pairs of shoes on Friday. Step 3: Calculate the total number of pairs of shoes the cobbler can mend. The cobbler can mend 96 pairs of shoes from Monday to Thursday and 9 pairs of shoes on Friday. This totals 96 + 9 = 105 pairs of shoes. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The cobbler's neighbor buying 5 tomatoes from the grocery store does not affect the number of pairs of shoes the cobbler can mend, so it is not relevant", "numerical_answer": 105, "gold_answer": "105", "instructions": "Monday to Thursday: 8 hours * 4 days = 32 hours  Friday: 3 hours  Total hours: 35 hours   Condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process, because it allows us to determine how many pairs of shoes the cobbler can mend in 35 hours.   35 hours * 3 pairs of shoes per hour = 105 pairs of shoes   Therefore, the cobbler can mend 105 pairs of shoes in a week.   The condition \"the cobbler's neighbor bought 5 tomatoes from the grocery store\" is not relevant to the calculation process.\nThe cobbler can mend 3 pairs of shoes in an hour, so in 8 hours he can mend 24 pairs of shoes. From Monday to Thursday he works for 8 hours each day, so he can mend 24 pairs of shoes each day. Therefore, from Monday to Thursday, he can mend 96 pairs of shoes. On Friday, he works from 8am to 11am, so he can mend 9 pairs of shoes.  Therefore, the cobbler can mend 105 pairs of shoes in a week.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process of this problem because it informs us how many pairs of shoes the cobbler can mend each day.\nThe cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, he works for 8 hours each day. 8 hours x 4 days = 32 hours of work. Therefore, he can mend 32 x 3 = 96 pairs of shoes in 4 days. Then, on Friday, he works from 8am to 11am. This is 3 hours of work, and he can mend 3 x 3 = 9 pairs of shoes in those 3 hours.  So, in total, he can mend 96 + 9 = 105 pairs of shoes in a week.  The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process, as it determines how many hours the cobbler works on Friday and therefore how many pairs of shoes he can mend in that time.\nThe cobbler can mend 3 pairs of shoes in one hour, so he can mend 24 pairs of shoes in 8 hours.   From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend (24 pairs) x (4 days) = 96 pairs of shoes in 4 days.   On Friday, he only works from 8am to 11am, so he can mend (3 pairs) x (3 hours) = 9 pairs of shoes on Friday.  Therefore, the cobbler can mend a total of 96 + 9 = 105 pairs of shoes in one week.  The condition \"the cobbler's neighbor bought 5 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "the cobbler's neighbor bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.21782594919204712]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The height of Officer Hopps' brother is 200 feet. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has given out in the first 15 days. We can do this by multiplying 8 tickets per day by 15 days, which gives us 120 tickets. Step 2: Calculate how many tickets Officer Hopps still needs to give out. Since he has already given out 120 tickets, he needs to give out 80 more tickets in the remaining 16 days of the month. Step 3: Calculate how many tickets he needs to average per day. To figure out how many tickets he needs to average per day, we can divide 80 tickets by 16 days, which gives us 5 tickets per day. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that the height of Officer Hopps' brother is 200 feet does not affect the calculation process, so it is not relevant. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets in May.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. We can do this by multiplying 8 tickets per day by 15 days, which gives us 120 tickets.   Now, we know that Officer Hopps needs to give out a total of 200 tickets in May. Since he has already given out 120 tickets, he needs to give out 80 more tickets in the remaining 16 days of the month.   To figure out how many tickets he needs to average per day, we can divide 80 tickets by 16 days, which gives us 5 tickets per day.   Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets in May.   The condition \"Officer Hopps has to give out 200 tickets in May.\" is relevant to the calculation process, because it gives us the total number of tickets that he needs to distribute in the month and helps us figure out how many tickets he needs to average per day for the rest of the month.\nFirst, we need to figure out how many days are left in the month of May. Since 15 days have already passed, there are 16 days left in the month.  Second, we need to calculate how many tickets Officer Hopps has already issued. Since he has averaged 8 tickets per day for the past 15 days, he has issued 120 tickets in total.  Third, we need to figure out how many tickets he still needs to issue in order to reach his goal of 200 tickets. Since he has already issued 120 tickets, he needs to issue a total of 80 more tickets.  Finally, we need to calculate how many tickets he needs to issue each day in order to reach his goal. Since there are 16 days left in the month, he needs to issue an average of 5 tickets per day for the rest of the month in order to reach his goal of 200 tickets.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process of the problem, since it allows us to calculate how many tickets Officer Hopps has already issued.\nOfficer Hopps has given out 120 tickets total so far, meaning he needs 80 more tickets to reach his goal. He has 15 days left in the month, so he needs to average 5.33 tickets per day for the rest of the month to reach his goal.  The condition of Officer Hopps' brother's height being 200 feet is not relevant to this calculation process.", "equation": "The height of Officer Hopps' brother is 200 feet.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.16851653158664703]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. The shoe size of George's brother is 10. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the number of fishes Jackson was able to catch. Jackson was able to reel a total of 6 fishes per day, so he caught 6 fishes each day for 5 days, which is a total of 30 fishes. Step 2: Calculate the number of fishes Jonah was able to catch. Jonah was able to reel a total of 4 fishes per day, so he caught 4 fishes each day for 5 days, which is a total of 20 fishes. Step 3: Calculate the number of fishes George was able to catch. George was able to reel a total of 8 fishes per day, so he caught 8 fishes each day for 5 days, which is a total of 40 fishes. Step 4: Calculate the total number of fishes caught. Now, we know that Jackson caught 30 fishes, Jonah caught 20 fishes and George caught 40 fishes. So, altogether they caught 90 fishes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fishes caught by each person. The fact that George's brother has a shoe size of 10 does not affect the calculation process. Therefore, they caught", "numerical_answer": 90, "gold_answer": "90", "instructions": "Step 1: In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.  Step 2: The shoe size of George's brother is 10.   Step 3: How many fishes were they able to catch throughout the competition if they are on the same team?   Answer: They were able to catch a total of 5 x (6 + 4 + 8) = 130 fishes throughout the competition.   The condition \"In a 5-day Fishing competition\" is relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\" because the number of days in the competition helps determine the total number of fishes that can be caught.\nThe first step is to calculate how many fishes they caught throughout the competition. Jackson, Jonah and George were able to catch a total of 6, 4 and 8 fishes respectively per day. As they were on the same team, the total number of fishes they caught throughout the competition is the sum of all three individuals' fishes, which is 6 + 4 + 8 = 18.   The second step is to answer the question: Is condition \"Jackson was able to reel a total of 6 fishes per day,\" relevant to the calculation process of problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\"   The answer is no. The condition \"Jackson was able to reel a total of 6 fishes per day\" is not relevant to the calculation process of the problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\" as the calculation process only requires the total number of fishes each individual caught throughout the competition, not the number of fishes they caught per day. Furthermore, the shoe size of George's brother has no relevance to the calculation process either.   Therefore, the answer is 18 fishes.\nThe condition given in the problem is relevant to the calculation process because it provides us with information about the number of fishes that each person can catch per day.  Therefore, the total number of fishes that they were able to catch throughout the competition (assuming they are on the same team) is 6 + 4 + 8 = 18 fishes. The shoe size of George's brother is not relevant to the calculation process.\nFirst, let's calculate the total number of fishes that Jackson, Jonah, and George were able to catch throughout the competition.   Jackson = 6 fishes per day x 5 days = 30 fishes  Jonah = 4 fishes per day x 5 days = 20 fishes  George = 8 fishes per day x 5 days = 40 fishes   Total = 90 fishes   The shoe size of George's brother is 10. This condition is not relevant to the calculation process of the problem. Therefore, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 90 fishes.", "equation": "The shoe size of George's brother is 10.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.06252903491258621]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's brother bought 20 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers (50% of 50 kilometers).  Step 2: Calculate the kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers (40 + 25).  Step 3: Calculate the total kilometers Natalie rode. Natalie rode a total of 180 kilometers (40 + 50 + 25 + 65).  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Natalie's brother's condition does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, she rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.   Thus, Natalie rode a total of 180 kilometers.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process since it was used to calculate the total number of kilometers Natalie rode.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before. So she rode 25 kilometers (50% of 50 kilometers).  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday. So she rode 65 kilometers (40 + 25).   Therefore, Natalie rode 180 kilometers in total (40 + 50 + 25 + 65).   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of the problem. Without this condition, we would not know how many kilometers Natalie rode on Tuesday, and therefore, we would not be able to calculate the total number of kilometers she rode.\nMonday: 40km Tuesday: 50km Wednesday: 50% fewer kilometers than Tuesday (50km -> 25km) Thursday: 40km + 25km = 65km  Total: 40km + 50km + 25km + 65km = 180km  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of this problem, as it allows us to determine how many kilometers Natalie rode on Wednesday (25km).\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer kilometers than Tuesday (50 km x 50% = 25 km) Thursday: 40 km + 25 km = 65 km  Total kilometers: 40 km + 50 km + 25 km + 65 km = 180 km  The condition \"Natalie's brother bought 20 tomatoes from the grocery store\" is not relevant to the calculation process of the problem, as it does not provide any information that is necessary for calculating the total number of kilometers ridden by Natalie.", "equation": "Natalie's brother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.12529028952121735]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's mother bought 20 tomatoes from the grocery store. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had before Dante changed his mind. Dante evenly shared the balloons among his 5 friends, so each friend had 50 balloons. Step 2: Calculate the number of balloons each friend has now. Dante asked each of his friends to give him 11 balloons, so each friend now has 50 - 11 = 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition informs us how many balloons Dante had to begin with, which is necessary to calculate the final answer. The purchase of 20 tomatoes from the grocery store is not relevant to the calculation process, since it does not affect the number of balloons each friend has. Therefore, each friend has now 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the balloons among his 5 friends. This means each friend has 250/5 = 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons. This means each friend has 50 - 11 = 39 balloons.  Finally, Dante's mother bought 20 tomatoes from the grocery store. This does not affect the calculation process, so each friend still has 39 balloons.  Therefore, each friend has 39 balloons. The condition \"There were 250 balloons in one package\" is relevant to the calculation process of the problem \"How many balloons does each friend have now?\", as it informs us how many balloons Dante had to begin with.\nFirst, Dante evenly shared the balloons among his 5 friends, so each friend had 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  The condition \"Dante evenly shared the balloons among his 5 friends\" is not relevant to the calculation process, as it was already taken into account when calculating the final answer. The condition is only necessary to understand what happened before Dante asked his friends to give him 11 balloons.\nFirst, Dante evenly shared the 250 balloons among his 5 friends, which means each friend had 50 balloons.  After Dante changed his mind and asked each of his friends to give him 11 balloons, each friend would have 39 balloons now.  So the answer to the question is that each friend has 39 balloons now.  The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is relevant to the calculation process of this problem because it changed the number of balloons each friend had from 50 to 39.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.   The condition \"Dante's mother bought 20 tomatoes from the grocery store\" is not relevant to the calculation process, since it does not affect the number of balloons each friend has. Therefore, the answer is that each friend now has 39 balloons.", "equation": "Dante's mother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.08535289019346237]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's brother bought 20 tomatoes from the grocery store. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of her brownies (20/2 = 10) to the school administrator. Step 2: Calculate the number of brownies she had left after giving some to the school administrator. Annie had 10 brownies left after giving half to the school administrator. Step 3: Calculate the number of brownies Annie gave to Carl. Annie gave half of the remaining brownies (10/2 = 5) to Carl. Step 4: Calculate the number of brownies she had left after giving some to Carl. Annie had 5 brownies left after giving half to Carl. Step 5: Calculate the number of brownies Annie gave to Simon. Annie gave 2 brownies to Simon. Step 6: Calculate the number of brownies she had left after giving some to Simon. Annie had 3 brownies left after giving 2 to Simon. Step 7: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Annie's brother's purchase of 20 tomatoes from the grocery store does not affect the number of brownies Annie had left. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them (10) to the school administrator. Of the remaining 10 brownies, she gave half (5) to her best friend Carl, and two to her friend Simon. This means Annie had 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem, as it informs the number of brownies she had to begin with.\nAnnie had 20 brownies to start with. She gave half of them (10) to the school administrator and then gave half of what she had left (5) to her best friend, Carl. That leaves Annie with 5 brownies. She then gave 2 brownies to her friend, Simon, leaving her with 3 brownies.  Therefore, Annie had 3 brownies left.  The condition that Annie's brother bought 20 tomatoes from the grocery store is not relevant to the calculation process of how many brownies Annie had left.", "equation": "Annie's brother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.17229028046131134]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. The shoe size of Olaf's father is 20. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, so there are 40 blue fish. Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish. Step 3: Calculate the number of green fish. We know that the total number of fish in the aquarium is 80. So if we subtract the number of blue fish (40) and orange fish (25) from 80, we can find out the number of green fish in the aquarium: 80 - 40 - 25 = 15 green fish.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the ratio of blue fish to orange fish. The shoe size of Olaf's father is not relevant to the calculation process of this problem. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "We know there are 80 fish in total in the aquarium. We also know that half of the fish are blue (so 40 blue fish). We know there are 15 fewer orange fish than blue fish, so that means there are 25 orange fish.  So now we have accounted for 40 + 25 fish, which leaves us with 15 green fish.  Therefore, the answer is 15 green fish when the total number of fish in the aquarium is 80.  The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process as it provides us with the information we need to solve the problem.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.  Next, we know that there are 15 fewer orange fish than blue fish. That means there are 25 orange fish.  Now, we know that the total number of fish in the aquarium is 80. So if we subtract the number of blue fish (40) and orange fish (25) from 80, we can find out the number of green fish in the aquarium: 80 - 40 - 25 = 15 green fish.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process of the problem.\n1. There are half blue fish, so the total number of blue fish is 40. 2. There are 15 fewer orange fish than blue fish, so the total number of orange fish is 25. 3. We know that the total number of fish in the aquarium is 80, so if we subtract the total number of blue and orange fish (40 + 25 = 65), the total number of green fish is 15.  The shoe size of Olaf's father is not relevant to the calculation process of this problem.", "equation": "The shoe size of Olaf's father is 20.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.05281772464513779]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's father has read 5 books in the past year. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's father has read 5 books in the past year is not relevant to the calculation process. Therefore", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel. This adds up to 6 tickets in total. So, Turner needs 6 tickets.  The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of this problem because it specifies how many times Turner wants to ride each ride. Without this condition, it would not be possible to calculate how many tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once, so the total number of tickets he needs is 3 x 4 (for the rollercoaster) + 2 x 4 (for the Catapult) + 1 (for the Ferris wheel), which is 19. The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem because it is necessary to know how many tickets it costs to ride each ride in order to determine the total number of tickets Turner needs.\nFirst, we need to calculate how many tickets Turner needs for the rollercoaster, the Catapult and the Ferris wheel.   Turner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel. That means Turner needs 6 tickets in total.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process, as it provides the information required to calculate how many tickets Turner needs for each ride.   The fact that Turner's father has read 5 books in the past year is not relevant to the calculation process.\nTurner wants to ride the rollercoaster 3 times, which costs 3 x 4 = 12 tickets.  He wants to ride the Catapult 2 times, which costs 2 x 4 = 8 tickets.  He wants to ride the Ferris wheel once, which costs 1 ticket.   So, in total, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"Turner's father has read 5 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Turner's father has read 5 books in the past year.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.1205112487077713]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The shoe size of Isabelle's father is 12. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the total number of guests. There are 13 rooms for couples, and each room can hold two guests, so there are a total of 26 guests. In addition, there are 14 single rooms, each of which holds one guest, so there are a total of 40 guests.  Step 2: Then, we need to calculate the amount of bubble bath needed for each bath. We already know that Isabelle needs 10ml of bubble bath for each bath.  Step 3: Finally, we need to calculate the total amount of bubble bath needed. We know that there are 40 guests, and each one needs a bath, so we need a total of 400ml of bubble bath. Therefore, Isabelle needs 400ml of bubble bath.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of guests and the amount of bubble bath needed for each bath. The shoe size of Isabelle's father is not relevant to the calculation process. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "1. First, we need to calculate the total number of guests. There are 13 rooms for couples, and each room can hold two guests, so there are a total of 26 guests. In addition, there are 14 single rooms, each of which holds one guest, so there are a total of 40 guests.  2. Then, we need to calculate the amount of bubble bath needed for each bath. We already know that Isabelle needs 10ml of bubble bath for each bath.  3. Finally, we need to calculate the total amount of bubble bath needed. We know that there are 40 guests, and each one needs a bath, so we need a total of 400ml of bubble bath.  Therefore, Isabelle needs 400ml of bubble bath. The condition \"There are 13 rooms for couples\" is not relevant to the calculation process, as we are calculating the total number of guests, regardless of whether they are couples or singles.\nFirst, let's calculate the total number of people staying at the hotel. There are 13 couples, and each couple has 2 people, so there are a total of 26 people. Additionally, there are 14 single people, so the total number of people is 40.  Now, since Isabelle needs 10ml of bubble bath for each bath that is run, she needs 400ml of bubble bath in total.  The shoe size of Isabelle's father is not relevant to the calculation process.\nFirst, we need to determine the maximum capacity of the hotel. There are 13 rooms for couples and 14 single rooms. Therefore, the maximum capacity of the hotel is 27 people (13 couples + 14 single people).   Second, we need to calculate how many baths will be run. Since we know that for each bath, Isabelle needs 10ml of bubble bath, we can calculate that Isabelle will need 270ml of bubble bath (27 people x 10ml of bubble bath).   Therefore, the answer is 270ml.   Yes, the condition \"For each bath that is run, Isabelle needs 10ml of bubble bath\" is relevant to the calculation process of the problem. Without this condition, we wouldn't be able to accurately calculate how much bubble bath Isabelle needs.\nWe need to figure out how many baths will be run in total. To do this, we must calculate how many people can stay in the hotel. 13 rooms for couples means 26 people, and 14 single rooms means 14 people, for a total of 40 people. Since Isabelle needs 10ml of bubble bath for each bath, she will need 400ml of bubble bath in total.  The shoe size of Isabelle's father is not relevant to the calculation process of this problem.", "equation": "The shoe size of Isabelle's father is 12.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.21733149886131287]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Turner's neighbor is 10. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The shoe size of Turner's neighbor is 10 and is not relevant to the calculation process. Therefore, Turner needs 21", "numerical_answer": 21, "gold_answer": "21", "instructions": "First, we know that Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once.   Second, we know that it costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.   Third, we can add the ticket cost of all the rides that Turner wants to take: 4 tickets for the rollercoaster (3 times) + 4 tickets for the Catapult (2 times) + 1 ticket for the Ferris wheel (1 time) = 9 tickets.   Therefore, Turner needs 9 tickets to take all the rides he wants.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process, as it states how many times Turner wants to ride each ride, which is necessary to calculate the total number of tickets needed.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So, he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. Therefore, Turner needs 12 tickets to ride all the rides.  The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process since it tells us how many tickets are needed to ride the rollercoaster. Without this condition, we would not know how many tickets Turner needs for the rollercoaster. The shoe size of Turner's neighbor is not relevant to the calculation process.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel. That makes a total of 6 tickets.  The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem because it tells us how many tickets Turner needs for each ride.  The shoe size of Turner's neighbor is not relevant to the calculation process of the problem.\nTurner needs to ride the rollercoaster 3 times, so that would cost 12 tickets. He needs to ride the Catapult 2 times, so that would cost 8 tickets. He needs to ride the Ferris wheel once, so that would cost 1 ticket.  So in total, Turner needs 21 tickets.  The shoe size of Turner's neighbor is 10 and this is not relevant to the calculation process of this problem.", "equation": "The shoe size of Turner's neighbor is 10.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.33739379048347473]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's mother has read 10 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds to ounces. 1.5 pounds is equal to 24 ounces, and 2 pounds is equal to 32 ounces. Step 2: Calculate the amount of fudge eaten by Tomas, Katya and Boris. Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces. Step 3: Add up the totals. 24 + 8 + 32 = 64 ounces. Step 4: Answer the question. The total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by each person. The fact that Katya's mother has read 10 books in the past year does not affect the amount of fudge eaten, so it is not relevant to the calculation process. Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge, which is equivalent to 24 ounces of chocolate fudge. Katya ate half a pound of peanut butter fudge, which is equivalent to 8 ounces of peanut butter fudge. Boris ate 2 pounds of fudge, which is equivalent to 32 ounces of fudge. Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces. The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process since it provides the initial amount of fudge that Tomas ate.\nThe first step is to convert the pounds to ounces. 1.5 pounds is equal to 24 ounces, and 2 pounds is equal to 32 ounces.  The second step is to calculate the amount of fudge eaten by Tomas, Katya and Boris. Tomas ate 24 ounces, Katya ate 8 ounces, and Boris ate 32 ounces.  The third step is to add up the totals. 24 + 8 + 32 = 64 ounces.  The fourth step is to answer the question. The total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.  Yes, the condition is relevant to the calculation process, as it states how much fudge each person ate. This information is necessary in order to calculate the total amount of fudge eaten.\nTomas ate 1.5 pounds of chocolate fudge, which is 24 ounces. Katya ate half a pound of peanut butter fudge, which is 8 ounces. Boris ate 2 pounds of fudge, which is 32 ounces.  So the total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces.  The condition \"Katya's mother has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Katya's mother has read 10 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.13721200823783875]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. The shoe size of Andrea's sister is 5. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The shoe size of Andrea's sister is 5 and is not relevant to the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  That means Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.   Therefore, the total number of tickets sold is 16 + 32 + 28 = 76.   Since there are 100 tickets in total, there are still 24 tickets that need to be sold.   Yes, the condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem. It allowed us to determine how many tickets each individual sold, which then allowed us to calculate the total number of tickets sold.\nStep 1: Jude sold 16 tickets.  Step 2: Sandra sold 4 more than half of Jude's tickets.  Step 3: Andrea sold twice as many tickets as Jude.  So, the total number of tickets sold is 16 + (4 + 8) = 28.  Therefore, there are still 100 - 28 = 72 tickets that need to be sold.   The condition \"The shoe size of Andrea's sister is 5\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Andrea's sister is 5.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.07415296137332916]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The height of Jean's sister is 10 feet. How much money does Jean have?", "reasoning_path": "First, we can determine that Jane has $76/4 = $19. Then, we can determine that Jean has 3 times as much as Jane, so Jean has 3 x $19 = $57. The condition \"They have a combined total of $76\" is relevant to the calculation process because it helped us determine the amount that Jane has, which then allowed us to calculate the amount that Jean has. The height of Jean's sister is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we can determine that Jane has $76/4 = $19.  Then, we can determine that Jean has 3 times as much as Jane, so Jean has 3 x $19 = $57.  The condition \"They have a combined total of $76\" is relevant to the calculation process because it helped us determine the amount that Jane has, which then allowed us to calculate the amount that Jean has. The height of Jean's sister is not relevant to the calculation process.\nFirst, we need to calculate how much money Jane has. Since Jean has three times as much money, that means Jane has one-third of the total amount. So Jane has $76/3 = $25.   Then we can calculate how much money Jean has by subtracting Jane's $25 from the combined total of $76. Jean has $76 - $25 = $51.  The condition \"The height of Jean's sister is 10 feet\" is not relevant to the calculation process.", "equation": "The height of Jean's sister is 10 feet.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.19460590183734894]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's neighbor has read 80 books in the past year. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalia rode on Wednesday. On Wednesday, Natalia rode 50% fewer kilometers than the day before, so 50% of 50 kilometers, which is 25 kilometers. Step 2: Calculate the number of kilometers she rode on Thursday. On Thursday, Natalia rode as many as the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 kilometers. Step 3: Calculate the total number of kilometers Natalia rode. Natalia rode a total of 40 + 50 + 25 + 65 = 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Natalie's neighbor's reading 80 books in the past year does not affect the number of kilometers Natalia rode. Therefore, Natalia rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalia rode 40 km.  On Tuesday, Natalia rode 50 km.  On Wednesday, Natalia rode 50% fewer kilometers than the day before, so 50% of 50 km, which is 25 km.  On Thursday, Natalia rode as many as the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 km.   Therefore, Natalia rode a total of 155 km.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem. Without this information, we would not be able to calculate the total number of kilometers Natalia rode.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% less than the day before, which is 25 kilometers. On Thursday, she rode as many kilometers as the sum of Monday and Wednesday, which is 40 + 25 = 65 kilometers.   So, Natalia rode a total of 40 + 50 + 25 + 65 = 180 kilometers.  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it is used to determine how many kilometers Natalia rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 50% fewer kilometers than Tuesday, so 25 kilometers Thursday: 40 + 25 = 65 kilometers  Total: 40 + 50 + 25 + 65 = 180 kilometers.  Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Therefore, Natalie has ridden a total of 180 kilometers.   The condition \"Natalie's neighbor has read 80 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Natalie's neighbor has read 80 books in the past year.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.33761870861053467]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The height of Mr.Lu's neighbor is 20 feet. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the total number of computers sold. Mr.Lu's store sold 72 computers. Step 2: Calculate the number of laptop computers sold. Half of the sales are laptops, so 72 / 2 = 36 laptops were sold. Step 3: Calculate the number of netbooks sold. One-third of the sales are netbooks, so 72 / 3 = 24 netbooks were sold. Step 4: Calculate the number of desktop computers sold. The remaining one-sixth of the sales are desktop computers, so 72 / 6 = 12 desktop computers were sold. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Mr.Lu's neighbor does not affect the number of computers sold. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "We know that half of the sales are laptops, one-third are netbooks, and the rest are desktop computers. In other words, the remaining one-sixth of the sales are desktop computers.  Now, we can calculate how many desktop computers were sold by dividing 72 by 6. 72 / 6 = 12.  Therefore, 12 desktop computers were sold.  The condition about the height of Mr.Lu's neighbor is completely irrelevant to the calculation process of this problem.", "equation": "The height of Mr. Lu's neighbor is 20 feet.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.23981715738773346]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Turner's mother is 10. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The shoe size of Turner's mother is 10 and is not relevant to the calculation process. Therefore, Turner needs 21", "numerical_answer": 21, "gold_answer": "21", "instructions": "To answer the question \"How many tickets does Turner need?\", we need to calculate how many tickets Turner needs to ride the rollercoaster 3 times, the Catapult 2 times, and the Ferris wheel once. Turner needs 4 tickets for the rollercoaster, 4 tickets for the Catapult, and 1 ticket for the Ferris wheel, so Turner needs a total of 9 tickets. The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process in that it tells us how many times Turner wants to ride each ride and thus how many tickets he needs.\nFirst, we'll calculate how many tickets Turner needs to ride the rollercoaster and the Catapult. For the rollercoaster, Turner needs 3 tickets, and for the Catapult, he needs 2 tickets. This gives us a total of 5 tickets. Now, for the Ferris wheel, Turner needs 1 ticket, so the total number of tickets he needs is 6. The condition of the problem, \"It costs 4 tickets to ride the rollercoaster,\" is relevant to the calculation process of this problem because it tells us how many tickets Turner needs to ride the rollercoaster. Without this information, we would not be able to accurately calculate how many tickets Turner needs.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult, and 1 ticket for the Ferris wheel. That makes 6 tickets in total. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process since it states the cost for each ride, helping to determine how many tickets Turner needs in total. The shoe size of Turner's mother is not relevant to the problem.\nTurner needs 4 tickets to ride the rollercoaster 3 times, 4 tickets to ride the Catapult 2 times and 1 ticket to ride the Ferris wheel once. That means, Turner needs 3*4 + 2*4 + 1 = 17 tickets. The shoe size of Turner's mother is 10 is not relevant to the calculation process.", "equation": "The shoe size of Turner's mother is 10.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.24212154746055603]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Turner's sister is 10. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The shoe size of Turner's sister is 10 and is not relevant to the calculation process. Therefore, Turner needs 21", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means he needs a total of 6 rides. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. This means he needs a total of 9 tickets.   The shoe size of Turner's sister is not relevant to the calculation process.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So, the total number of tickets Turner needs is 3+2+1 = 6. The condition \"It costs 4 tickets to ride the rollercoaster\" is not relevant to the calculation process of the problem, as the number of tickets needed is already determined. The shoe size of Turner's sister is also irrelevant to the problem. Therefore, the answer is 6 tickets.\nThe first step is to calculate the number of tickets needed for each ride:   Rollercoaster: 4 tickets x 3 rides = 12 tickets  Catapult: 4 tickets x 2 rides = 8 tickets  Ferris wheel: 1 ticket x 1 ride = 1 ticket   Total number of tickets needed: 12 tickets + 8 tickets + 1 ticket = 21 tickets   The second step is to check if the condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.\" is relevant to the problem.  Yes, it is relevant because it provides the number of tickets needed for each ride, which is necessary in order to calculate the total number of tickets needed.   So, in answer to the question, Turner needs 21 tickets.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel, so he needs a total of 6 tickets. The shoe size of Turner's sister is 10, which is not relevant to the calculation process of how many tickets Turner needs.", "equation": "The shoe size of Turner's sister is 10.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.33612164855003357]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. the cobbler's mother has read 5 books in the past year. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works in a week. The cobbler works 8 hours each day from Monday to Thursday. On Friday, he works from 8am to 11am. This totals 8 + 8 + 8 + 8 + 3 = 35 hours.  Step 2: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour. So, in 35 hours, he can mend 35 x 3 = 105 pairs of shoes.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours worked and the number of pairs of shoes mended. The fact that the cobbler's mother has read 5 books in the past year does not affect the calculation process.  Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler can mend 3 pairs of shoes in an hour.  Therefore, in 8 hours, the cobbler can mend 24 pairs of shoes (3 pairs of shoes per hour x 8 hours = 24 pairs of shoes).  On Friday, the cobbler works from 8am to 11am, or 3 hours.  In 3 hours, the cobbler can mend 9 pairs of shoes (3 pairs of shoes per hour x 3 hours = 9 pairs of shoes).  Therefore, in one week, the cobbler can mend 33 pairs of shoes (24 pairs of shoes from Monday to Thursday + 9 pairs of shoes on Friday = 33 pairs of shoes).   Yes, condition \"A cobbler can mend 3 pairs of shoes in an hour.\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". This condition is necessary for the calculation process because it is the basis for the calculation of how many pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. So, in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, he works for 8 hours each day, which adds up to 32 hours. He can therefore mend a total of 32 x 3 = 96 pairs of shoes in 4 days. On Friday, he only works from 8am to 11am, which is 3 hours. So, he can mend 3 x 3 = 9 pairs of shoes in 3 hours. That brings the total to 96 + 9 = 105 pairs of shoes in a week.   Yes, the condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". The number of hours the cobbler works each day determines how many pairs of shoes he can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. This means he can mend 24 pairs of shoes in 8 hours.  So, from Monday to Thursday, the cobbler can mend 24 pairs of shoes each day, or 96 pairs of shoes in total.  On Friday, he only works from 8am to 11am, which is 3 hours. In that time, he can mend 9 pairs of shoes.  So, in total, the cobbler can mend 105 pairs of shoes in a week.  The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem as it affects the number of hours the cobbler can work on Friday.\n1) How many pairs of shoes can the cobbler mend in one hour? Answer: The cobbler can mend 3 pairs of shoes in one hour.  2) How many hours does the cobbler work in one week? Answer: The cobbler works for 8 hours each day from Monday to Thursday, and works 3 hours on Friday, which is a total of 35 hours in one week.  3) How many pairs of shoes can the cobbler mend in one week? Answer: The cobbler can mend 3 pairs of shoes in one hour, and he works 35 hours in one week, so he can mend 105 pairs of shoes in one week.  The condition \"the cobbler's mother has read 5 books in the past year\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" and does not affect the answer.", "equation": "the cobbler's mother has read 5 books in the past year.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.20611989498138428]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Kylie's brother is 20 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads used for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. To make one beaded necklace, 20 beads are needed. So, Kylie uses 10 x 20 + 2 x 20 = 200 + 40 = 240 beads for the necklaces.  Step 2: Calculate the number of beads used for the bracelets. Kylie makes 5 beaded bracelets. To make one beaded bracelet, 10 beads are needed. So, Kylie uses 5 x 10 = 50 beads for the bracelets.  Step 3: Calculate the number of beads used for the earrings. Kylie makes 7 beaded earrings. To make one beaded earring, 5 beads are needed. So, Kylie uses 7 x 5 = 35 beads for the earrings.  Step 4: Calculate the total number of beads used. Kylie uses 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday. This means she used 200 beads for the necklaces.   Then she made 2 more beaded necklaces on Tuesday. This means she used 40 more beads.   Then she made 5 beaded bracelets. This means she used 50 beads.   Finally, she made 7 beaded earrings. This means she used 35 beads.   The height of Kylie's brother has nothing to do with the number of beads Kylie used.   Therefore, the total number of beads Kylie used to make her jewelry is 285.   The condition \"and 2 beaded necklaces on Tuesday.\" is relevant to the calculation process, as it tells us the number of extra necklaces Kylie made on Tuesday.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That's (10 + 2) 12 necklaces in total. Since 20 beads are needed to make one beaded necklace, the total amount of beads used for the necklaces is 12 x 20 = 240 beads.   Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Since 10 beads are needed to make one beaded bracelet and 5 beads are needed to make one beaded earring, the total amount of beads used for the bracelets and earrings is (5 x 10) + (7 x 5) = 75 + 35 = 110 beads.   So the total amount of beads that Kylie uses to make her jewelry is 240 + 110 = 350 beads. The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process and is needed to determine the total number of beads used to make the necklaces. The height of Kylie's brother is not relevant to the calculation process.\nKylie uses 10 beads to make one beaded necklace, 10 beads to make one beaded bracelet, and 5 beads to make one beaded earring. She makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday, which means she uses a total of 120 beads (10 x 10 + 2 x 10) for the necklaces. Then she makes 5 beaded bracelets and 7 beaded earrings on Wednesday, so she uses 50 beads for the bracelets (5 x 10) and 35 beads for the earrings (7 x 5). In total, she uses a total of 205 beads to make her jewelry.   The height of Kylie's brother is 20 feet is not relevant to the calculation process of this problem.", "equation": "The height of Kylie's brother is 20 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.21047130227088928]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. The height of the cobbler's neighbor is 8 feet. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours worked in a week. From Monday to Thursday, the cobbler works for 8 hours each day, so that's 32 hours. On Friday, he works from 8am to 11am, so that's 3 hours. That's a total of 35 hours.  Step 2: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour.  Step 3: Calculate the number of pairs of shoes the cobbler can mend in a week. 35 hours x 3 pairs of shoes in an hour = 105 pairs of shoes.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many hours the cobbler works in a day, which we need to calculate how many pairs of shoes the cobbler can mend in a week. The height of the cobbler's neighbor is 8 feet is not relevant to the calculation process.  Answer: The cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "Monday to Thursday - 8 hours each day = 32 hours Friday - 3 hours Total hours = 35 hours  Condition - A cobbler can mend 3 pairs of shoes in an hour  35 hours x 3 pairs of shoes in an hour = 105 pairs of shoes  Answer - The cobbler can mend 105 pairs of shoes in a week.   Yes, this condition is relevant to the calculation process of the problem.\nThe cobbler can mend 3 pairs of shoes in an hour, so he can mend 24 pairs of shoes in 8 hours.  This means that from Monday to Thursday, the cobbler can mend 24 pairs of shoes per day, or 96 pairs of shoes in total.  On Friday, he works from 8am to 11am, so he can mend 9 pairs of shoes in those 3 hours.  Therefore, in a week, the cobbler can mend a total of 105 pairs of shoes.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem, as it tells us how many hours the cobbler will work in a day, which we need to calculate how many pairs of shoes the cobbler can mend in a week.\nMonday to Thursday: The cobbler works for 8 hours each day, which adds up to 32 hours for the week. In 32 hours, the cobbler can mend 96 pairs of shoes.  Friday: The cobbler only works from 8am to 11am, which adds up to 3 hours. In 3 hours, the cobbler can mend 9 pairs of shoes.  Total: The cobbler can mend 96 + 9 = 105 pairs of shoes in a week.  The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem.\nThe cobbler works for 8 hours each day, from Monday to Thursday. That's a total of 8 hours x 4 days = 32 hours. In one hour, he can mend 3 pairs of shoes. That means he can mend 3 x 32 = 96 pairs of shoes in those four days.  On Friday, he only works from 8am to 11am. That's 3 hours x 3 pairs of shoes = 9 pairs of shoes.  So, altogether, the cobbler can mend 96 + 9 = 105 pairs of shoes in a week.  The condition \"The height of the cobbler's neighbor is 8 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of the cobbler's neighbor is 8 feet.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.30029296875]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The height of Marla's father is 50 feet. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 510 students. Step 2: Calculate the cost of one hamburger. Each student gets one hamburger and it costs $2.10. That means the cost of one hamburger is $2.10. Step 3: Calculate the cost of one serving of carrots. Each student gets one serving of carrots and it costs $0.50. That means the cost of one serving of carrots is $0.50. Step 4: Calculate the cost of one cookie. Each student gets one cookie and it costs $0.20. That means the cost of one cookie is $0.20. Step 5: Calculate the cost of one lunch. A lunch consists of one hamburger, one serving of carrots, and one cookie. That means the cost of one lunch is $2.10 + $0.50 + $0.20 = $2.80. Step 6: Calculate the total cost of all the lunches. Since there are 510 students, the", "numerical_answer": 1428.0, "gold_answer": "1036", "instructions": "First, we need to calculate the total number of students. We know that there are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is:   5 x 30 + 4 x 28 + 4 x 27 = 540   Second, we need to calculate the total cost of one lunch for all the students. We know that each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the total cost of one lunch for all the students is:   540 x (2.10 + 0.50 + 0.20) = $1,332   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\", since we used it to calculate the total number of students. The height of Marla's father is not relevant to the calculation process.\nStep 1: Calculate the total number of students.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This adds up to a total of 5 x 30 + 4 x 28 + 4 x 27 = 540 students.   Step 2: Calculate the cost of one lunch for all the students.  For one lunch, each student gets a hamburger (costing $2.10), some carrots (costing $0.50), and a cookie (costing $0.20). This adds up to a total cost of $2.10 + $0.50 + $0.20 = $2.80 per lunch. The total cost for all 540 students is then 540 x $2.80 = $1,512.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process, as it is used to calculate the total number of students, which is necessary to calculate the total cost of the lunch.   Therefore, the total cost of one lunch for all the students is $1,512, and the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process.\nFirst, we need to calculate the total number of students:  5 third grade classes with 30 students each = 150 students  4 fourth grade classes with 28 students each = 112 students  4 fifth grade classes with 27 students each = 108 students   Total = 370 students   Next, we need to calculate the cost of one lunch for all the students:  Hamburgers = 370 x $2.10 = $778 Carrots = 370 x $0.50 = $185 Cookies = 370 x $0.20 = $74  Total = $1,037  Therefore, the cost of one lunch for all the students is $1,037.   The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem as it is necessary to know the number of fifth grade classes and the number of students in each class in order to calculate the total number of students and the cost of one lunch for all the students.\nThe first step would be to calculate the number of students in the elementary school. We know that there are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 590 students in the elementary school.  The second step is to calculate the cost of one lunch for all the students. We know that each student gets a hamburger, carrots, and a cookie. The cost of one hamburger is $2.10, carrots cost $0.50, and a cookie costs $0.20. That means the total cost of one lunch for all the students is 590 x ($2.10 + $0.50 + $0.20) = $1,461.  The third step is to check if condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\". The answer is yes, because the cost of one hamburger is included in the total cost of one lunch for all the students.   The height of Marla's father is 50 feet and it is not relevant to the calculation process of the problem.\nFirst, let's calculate how much each lunch costs. Each lunch includes a hamburger, carrots, and a cookie. A hamburger costs $2.10, carrots cost $0.50, and a cookie costs $0.20. So one lunch costs $2.80.   Next, we need to calculate how many lunches are needed. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 664 lunches needed.   Finally, we need to calculate the total cost. The total cost for all the lunches is 664 x $2.80 = $1,862.40.   So, the answer is that one lunch for all the students costs $1,862.40.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem, as it is required to calculate the cost of one lunch.\nThe total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 242 students.   For each student, the cost of the hamburger is $2.10, the carrots are $0.50 and the cookie is $0.20.   Therefore, the total cost of one lunch for all the students is (242 x 2.10) + (242 x 0.50) + (242 x 0.20) = $509.20.   The condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem since it is required to calculate the cost of the cookie for all the students.\nStep 1: Find out the total number of students at the elementary school.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.  Total number of students = (5 x 30) + (4 x 28) + (4 x 27) = 390   Step 2: Calculate the cost of one lunch for all the students.   Since each student gets a hamburger (costs $2.10), some carrots (costs $0.50) and a cookie (costs $0.20),   Cost of one lunch = (2.10 + 0.50 + 0.20) x 390   Cost of one lunch = $793.00   Therefore, the cost of one lunch for all the students is $793.00.   The condition \"The height of Marla's father is 50 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Marla's father is 50 feet.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, -0.003288067877292633]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Isabelle's father bought 10 tomatoes from the grocery store. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of baths Isabelle needs to run. There are 13 rooms for couples, which means 26 people, and 14 single rooms, which means 14 people. That means Isabelle needs to run a total of 40 baths. Step 2: Calculate the amount of bubble bath Isabelle needs. For each bath, Isabelle needs 10ml of bubble bath. So, Isabelle needs 40 x 10 = 400ml of bubble bath. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baths needed for each room and the amount of bubble bath needed for each bath. The fact that Isabelle's father bought 10 tomatoes from the grocery store does not affect the calculation process. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "Firstly, we need to calculate the total number of guests that can stay in the hotel. We know there are 13 rooms for couples and 14 single rooms, so there can be a maximum of 13 + 14 = 27 guests in the hotel.  Then we need to calculate the total amount of bubble bath that Isabelle needs. We know that for each bath that is run, Isabelle needs 10ml of bubble bath. Therefore, if all 27 guests are present, Isabelle will need 27 x 10ml = 270ml of bubble bath.  Therefore, if every room is filled to maximum capacity, Isabelle needs 270ml of bubble bath. The condition \"There are 13 rooms for couples\" is relevant for calculating the total number of guests that can stay in the hotel, but not for calculating the amount of bubble bath that Isabelle needs.\nIsabelle needs 10 ml of bubble bath for each bath that she runs. Since there are 13 rooms for couples and 14 single rooms, that means there are 27 rooms in total. So if every room is filled to maximum capacity, Isabelle will need to run 27 baths, which means she will need 270 ml of bubble bath in total.   The condition of 14 single rooms is relevant to the calculation process, because it determines the total number of rooms, and therefore the total amount of bubble bath needed.\nFirst, we need to find out how many rooms are occupied when the hotel is filled to maximum capacity. Since there are 13 rooms for couples and 14 single rooms, the maximum capacity is 27 rooms.   Next, we need to calculate how much bubble bath Isabelle needs for each bath. As stated in the condition, Isabelle needs 10ml of bubble bath for each bath.   Finally, we can calculate how much bubble bath Isabelle needs in total. Since the hotel is filled to maximum capacity and Isabelle needs 10ml of bubble bath for each bath, Isabelle needs 270ml of bubble bath in total.   Therefore, the answer to the question is 270ml. The condition \"For each bath that is run, Isabelle needs 10ml of bubble bath\" is relevant to the calculation process of the problem.\nFirst, we need to determine how many people are staying in the hotel. There are 13 rooms for couples and 14 single rooms, so the total number of people is 27.   Second, we need to determine how many baths Isabelle will have to run. Since each person will need a bath, the total number of baths will be 27.   Finally, we need to calculate how much bubble bath Isabelle will need. Since she needs 10ml of bubble bath for each bath, the total amount of bubble bath she will need is 270ml.   Therefore, if every room is filled to maximum capacity, Isabelle will need 270ml of bubble bath.  The condition \"Isabelle's father bought 10 tomatoes from the grocery store\" is irrelevant to the calculation process of the problem.", "equation": "Isabelle's father bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.19944551587104797]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's brother has read 20 books in the past year. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. He gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. That makes a total of 15 sets. Step 2: Calculate the number of cards Jim gave away. Since we know that each set has 13 cards, we can multiply 15 (the number of sets) by 13 (the number of cards per set). That gives us a total of 195 cards that Jim gave away. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves counting the number of sets Jim gave away and determining how many cards each set contains. Jim's brother's reading habits are not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "First, we need to calculate how many sets Jim gave away. He gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. That makes a total of 15 sets.  Next, we need to calculate how many cards Jim gave away. Since we know that each set has 13 cards, we can multiply 15 (the number of sets) by 13 (the number of cards per set). That gives us a total of 195 cards that Jim gave away.  So, to answer the question, Jim gave away 195 cards. The condition \"Jim had 365 trading cards\" is not relevant to the calculation process.\nJim had 365 trading cards. He gave 8 sets of cards to his brother (8 x 13 = 104 cards), 5 sets of cards to his sister (5 x 13 = 65 cards), and 2 sets of cards to his friend (2 x 13 = 26 cards).  Therefore, Jim gave away a total of 195 cards.  The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process because it tells us how many sets of cards Jim gave away to his brother. Without this condition, we would not know how many sets of cards Jim gave away to his brother and would not be able to accurately calculate the total number of cards Jim gave away.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means Jim gave away (8 sets x 13 cards/set) + (5 sets x 13 cards/set) + (2 sets x 13 cards/set) = 153 cards  The condition \"5 sets of cards to his sister,\" is relevant to the calculation process because it tells us how many sets of cards Jim gave away to his sister. Without this information, we would not know how many cards Jim gave away in total.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister and 2 sets of cards to his friend. Since 1 set has 13 trading cards, the total number of cards Jim gave away is 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.   The condition \"and 2 sets of cards to his friend.\" is relevant to the calculation process because it adds to the total number of cards Jim gave away. Without this condition, the total number of cards Jim gave away would be 8 x 13 + 5 x 13 = 141 cards.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. If 1 set has 13 trading cards, then Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 195 trading cards.   The condition \"Jim's brother has read 20 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Jim's brother has read 20 books in the past year.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.24182066321372986]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's brother has read 20 books in the past year. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in her second and third classes. Monica's second and third classes have 25 students each (so 25 + 25 = 50). Step 3: Calculate the number of students in her fourth class. Monica's fourth class has half as many as her first class, so that's 10 students. Step 4: Calculate the number of students in her fifth and sixth classes. Monica's fifth and sixth classes have 28 students each (so 28 + 28 = 56). Step 5: Calculate the total number of students Monica sees each day. Monica sees 20 + 50 + 10 + 56 = 136 students per day. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each class. Monica's brother's reading of 20 books in the past year does not affect the number of students Monica sees each day. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, let's figure out how many students Monica sees in each class.  Her first class has 20 students, her second and third classes have 25 students, her fourth class has 10 students, and her fifth and sixth classes have 28 students.  So, Monica sees a total of 103 students each day.  The condition \"She has 6 classes per day.\" is relevant to the calculation process, but it is not necessary for the calculation. We already know from the problem that Monica has 6 classes per day, so the condition is just confirming that fact. It does not provide any additional information for the calculation.\nMonica's first class has 20 students. The second and third classes have 25 students each (so 25 + 25 = 50). Her fourth class has half as many as her first class, so that's 10 students. Her fifth and sixth classes have 28 students each (so 28 + 28 = 56).  So in total, Monica sees 20 + 50 + 10 + 56 = 136 students per day.  The first condition is relevant to the calculation process because it is used to calculate the number of students in her fourth class. Without this information, we would not be able to accurately calculate the total number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class, so 10 students. Her fifth and sixth classes have 28 students. This means Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day. The condition \"The second and third classes have 25 students\" is relevant to the calculation process because it is included in the total number of students Monica sees each day.\n1. Monica has 6 classes per day. 2. The first class has 20 students. 3. The second and third classes have 25 students each. 4. Her fourth class has half as many as her first class, so 10 students. 5. Her fifth and sixth classes have 28 students each.  Therefore, Monica sees a total of 118 students each day.  Yes, the condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process, as it tells us how many students Monica has in her fifth and sixth classes. Without this information, we would not be able to calculate the total number of students Monica sees each day.\n1. Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students.  2. Her fourth class has half as many as her first class, so it has 10 students.  3. Her fifth and sixth classes have 28 students.  4. So, the total number of students Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136 students.  The condition \"Monica's brother has read 20 books in the past year\" is not relevant to the calculation process of the problem \"How many students does Monica see each day?\".", "equation": "Monica's brother has read 20 books in the past year.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.3366578221321106]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's sister bought 20 tomatoes from the grocery store. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the amount of popcorn that will be consumed. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This totals 90 + 60 + 60 + 60 = 270 pieces of popcorn. Step 2: Calculate the number of servings needed. There are 30 pieces of popcorn in a serving, so we need to divide 270 by 30 to calculate the number of servings needed. 270 / 30 = 9, so 9 servings of popcorn are needed. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pieces of popcorn consumed by each person. The fact that Jared's sister bought 20 tomatoes from the grocery store does not affect the calculation. Therefore, 9 servings of popcorn should be ordered for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "In order to find out how many servings of popcorn should Jared order for all of them, we need to know how many pieces of popcorn a serving contains (in this case, 30). Since Jared and his three other friends can each eat 60 pieces of popcorn, this means they will need 2 servings each (60/30 = 2). Therefore, we can calculate that Jared and his three friends need 8 servings of popcorn in total (2 servings x 4 people = 8 servings). Since Jared's sister bought 20 tomatoes from the grocery store, this is not relevant to the calculation process of the problem.  Therefore, the answer is: Jared should order 8 servings of popcorn for all of them.  Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem. This condition provides the information of how many pieces of popcorn are in a serving, which is necessary to accurately calculate how many servings of popcorn Jared should order for all of them.\nJared and his three other friends can each eat 60 pieces of popcorn, so that's 4 x 60 = 240 pieces of popcorn in total. Since each serving has 30 pieces of popcorn, this means that they need 8 servings of popcorn in total. Therefore, Jared should order 8 servings of popcorn for all of them.   The condition that Jared can eat 90 pieces of popcorn is not relevant to this calculation process.\nThere are 30 pieces of popcorn in a serving. This means that in one serving, there are 30 pieces of popcorn.  Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This means that in total, Jared and his three other friends can eat a total of 360 pieces of popcorn.  Now, since there are 30 pieces of popcorn in a serving, we can calculate how many servings Jared and his friends need by dividing 360 (the total amount of pieces of popcorn they can eat) by 30 (the number of pieces of popcorn in a serving).  360 梅 30 = 12  Therefore, Jared and his friends need 12 servings of popcorn in order to satisfy their appetites.  The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, as it helps us determine how much popcorn Jared and his friends can eat in total, which is necessary in order to calculate how many servings of popcorn should be ordered.\nJared wants to order popcorn for himself and his three friends. Each serving of popcorn contains 30 pieces, so Jared needs to order 3 servings to provide 90 pieces of popcorn for himself and 3 servings to provide 60 pieces of popcorn for each of his friends. That's a total of 6 servings of popcorn.  The condition that Jared's sister bought 20 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Jared's sister bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.32713383436203003]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The height of Granger's brother is 8 feet. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. 12 cans of Spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $8. Step 2: Add up all the costs to get the total amount. Therefore, the total amount Granger paid is $36 + $15 + $8 = $59. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the price of the Spam, peanut butter, or bread. The height of Granger's brother is not relevant to the calculation process. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem because it is necessary to know the price of the Spam in order to calculate the total amount Granger paid for the 12 cans of Spam.   The total amount Granger paid for the 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $45.   12 cans of Spam x $3 = $36 3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total = $36 + $15 + $8 = $45\nFirst, we need to calculate the cost of each item. 12 cans of Spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $8.   Second, we need to add up all the costs to get the total amount. Therefore, the total amount Granger paid is $59.   The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem. Without this condition, we would not know what price to assign to the jars of peanut butter.\nGranger bought 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread. We know that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Therefore, the total amount he paid is 12 x $3 + 3 x $5 + 4 x $2 = $42. The condition \"the height of Granger's brother is 8 feet\" is not relevant to the calculation process.\nFirst, we need to calculate the individual costs of each item that Granger purchased:  閳 12 cans of Spam = 12 x $3 = $36 閳 3 jars of peanut butter = 3 x $5 = $15 閳 4 loaves of bread = 4 x $2 = $8  Now, let's add up all the individual costs to get the total amount that Granger paid:  閳 Total = $36 + $15 + $8 = $59  The condition \"The height of Granger's brother is 8 feet\" is not relevant to the calculation process of this problem, as it does not affect the cost of the items purchased.", "equation": "The height of Granger's brother is 8 feet.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.22623185813426971]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's mother has read 50 books in the past year. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl is trying to load. 4 bags of nails (5 kg each) = 20 kg; 12 bags of hammers (5 kg each) = 60 kg; 10 bags of wooden planks (30 kg each) = 300 kg. Total = 380 kg. Step 2: Calculate the total weight the crates can hold. 15 crates (20 kg each) = 300 kg. Step 3: Calculate the difference between the total weight of the items and the total weight the crates can hold. 380 kg - 300 kg = 80 kg. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of the items and the weight limit of the crates. Daryl's mother's reading habits are not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we need to work out how much weight Daryl has in total: 4 bags of nails (5kg each) = 20kg 12 bags of hammers (5kg each) = 60kg 10 bags of wooden planks (30kg each) = 300kg Total weight = 380kg  Now, we need to work out how much weight the 15 crates can hold in total: 15 crates (20kg each) = 300kg  The total weight of the items that Daryl has (380kg) exceeds what the 15 crates can hold (300kg). This means that Daryl needs to leave some items out of the crates in order to meet the weight limit of 20kg per crate.  The total amount of weight that Daryl needs to leave out of the crates is 380kg - 300kg = 80kg.  Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.  The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process of the problem, as it determines the maximum weight that each crate can hold.\nDaryl has 4 bags of nails, each weighing 5 kg, 12 bags of hammers, each weighing 5 kg, and 10 bags of wooden planks, each weighing 30 kg. If he puts all of these items into the 15 crates, he will have a total weight of (4 x 5 kg) + (12 x 5 kg) + (10 x 30 kg) = 200 kg.   Since each crate can only hold a maximum of 20 kg, Daryl will have to leave out some items to meet the weight limit. In this case, he will need to leave out 100 kg of items.   The condition of his mother reading 50 books in the past year is not relevant to the calculation process of this problem.\nDaryl wants to make sure that the crates are not overloaded, and each one can weigh up to 20kg. He has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails is 5kg, each bag of hammers is 5kg, and each bag of wooden planks is 30kg.   For each of the 15 crates, Daryl can fit 4 bags of nails (which is 20kg), 12 bags of hammers (which is 60kg), and 1 bag of wooden planks (which is 30kg). This means that each crate is filled up to its limit of 20kg.   This means that Daryl does not need to leave anything out of the crates, since they are already filled to the weight limit. Daryl's mother's reading habits have no bearing on this problem.\nThe total weight of the items Daryl is trying to load is (4 bags of nails x 5kg) + (12 bags of hammers x 5kg) + (10 bags of planks x 30kg) = 280kg. This is much more than the maximum allowed weight of 20kg per crate x 15 crates = 300kg. Therefore, Daryl will have to leave out some of the items to fit within the weight limit. In kilograms, Daryl will need to leave out 20kg of items.  The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is relevant to the calculation process because it helps to determine the total weight of the items Daryl is trying to load.\nDaryl has 4 bags of nails (4 x 5 kg = 20 kg), 12 bags of hammers (12 x 5 kg = 60 kg), and 10 bags of wooden planks (10 x 30 kg = 300 kg). That's a total of 380 kg. The crates can hold a maximum of 15 x 20 kg = 300 kg. Daryl will have to leave out 380 kg - 300 kg = 80 kg of items from the crates to meet the weight limit.  The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks\" is relevant to the calculation process because it helps us determine the total weight of items that Daryl has to load. Knowing the weight of each item, we can calculate the total weight of all the items and compare it to the maximum weight of the crates.\nFirst, Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails and each bag of hammers weighs 5kg, and each bag of planks weighs 30kg. All together, these items weigh (4 x 5kg) + (12 x 5kg) + (10 x 30kg) = 260kg.   Since each crate can hold up to 20kg, this means that 15 crates can hold a maximum of 300kg. Daryl's items exceed this weight limit, so he will have to leave some items out of the crates.  The condition \"each of which weighs 30kg and can be sub-divided\" is not relevant to the calculation process, as Daryl has already calculated the weight of the items and knows that he needs to leave some items out of the crates to meet the weight limit.   Therefore, the answer is that Daryl will have to leave out 40kg of the items from the crates in order to meet the weight limit. Daryl's mother's reading habits are not relevant to this problem.\nFirst, we need to calculate the total weight of the items Daryl is trying to load into the crates. 4 bags of nails (5 kg each) = 20 kg; 12 bags of hammers (5 kg each) = 60 kg; 10 bags of wooden planks (30 kg each) = 300 kg. Total = 380 kg.  Second, we need to calculate the total weight the crates can hold. 15 crates (20 kg each) = 300 kg.  Third, we need to subtract the total weight of the items from the total weight the crates can hold. 300 kg - 380 kg = -80 kg.  Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit.  The condition \"Daryl's mother has read 50 books in the past year\" is not relevant to the calculation process for this problem.", "equation": "Daryl's mother has read 50 books in the past year.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.18495877087116241]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. The height of the cobbler's sister is 8 feet. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate how many hours the cobbler works in a week. From Monday to Thursday, the cobbler works for 8 hours each day, so that's 8 hours x 4 days = 32 hours. On Friday, he works from 8am to 11am, which is 3 hours. So, the total amount of hours the cobbler works in a week is 32 + 3 = 35 hours. Step 2: Calculate how many pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 3: Multiply the number of pairs of shoes per hour (3) with the total amount of hours the cobbler works in a week (35 hours) to get the total number of pairs of shoes the cobbler can mend in a week. 3 pairs of shoes per hour x 35 hours = 105 pairs of shoes Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of pairs of shoes the cobbler can mend in an hour. The height of the cobbler's sister is 8 feet and is not", "numerical_answer": 105, "gold_answer": "105", "instructions": "From Monday to Thursday, the cobbler works for 8 hours each day, so that's 8 hours x 4 days = 32 hours. On Friday, he works from 8am to 11am, which is 3 hours. So, the total amount of hours the cobbler works in a week is 32 + 3 = 35 hours.   The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is absolutely relevant to the calculation process of the problem. We know that the cobbler can mend 3 pairs of shoes per hour, so if we multiply 3 pairs of shoes per hour with the total amount of hours the cobbler works in a week (35 hours), we can calculate the total amount of pairs of shoes the cobbler can mend in a week.  3 pairs of shoes per hour x 35 hours = 105 pairs of shoes  Therefore, the answer is that the cobbler can mend 105 pairs of shoes in a week. The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem.\nThe cobbler can mend 3 pairs of shoes in an hour, so he can mend 24 pairs of shoes in 8 hours.  Therefore, from Monday to Thursday, he can mend 24 pairs of shoes x 4 days = 96 pairs of shoes.  On Friday, he can only work from 8am to 11am, so he can mend 9 pairs of shoes.  Therefore, in a week, the cobbler can mend 96 + 9 = 105 pairs of shoes.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\" because it allowed us to calculate the number of pairs of shoes the cobbler can mend from Monday to Thursday.\nFirst, we need to calculate how many pairs of shoes the cobbler can mend in an hour (3 pairs).  Second, we need to calculate how many hours the cobbler works in a week (8 hours x 5 days = 40 hours).  Third, we need to multiply the number of pairs of shoes mended per hour (3) with the number of hours worked in a week (40) to get the total number of pairs of shoes mended in a week (3 x 40 = 120 pairs).  Therefore, the cobbler can mend 120 pairs of shoes in a week.   The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process because it affects the number of hours the cobbler works in a week. If the cobbler worked 8 hours each day from Monday to Friday, then the total number of pairs of shoes mended in a week would be higher (3 x 40 = 120). However, since the cobbler only works from 8am to 11am on Friday, the total number of pairs of shoes mended in a week is lower (3 x 32 = 96).\nThe cobbler can mend 3 pairs of shoes in an hour. So, from Monday to Thursday, he can mend 8 hours * 3 pairs of shoes = 24 pairs of shoes. On Friday, he only works from 8am to 11am, so he can mend 3 pairs of shoes in an hour * 3 hours = 9 pairs of shoes. Therefore, the cobbler can mend 24 + 9 = 33 pairs of shoes in a week.  The condition \"The height of the cobbler's sister is 8 feet\" is not relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\".", "equation": "The height of the cobbler's sister is 8 feet.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.2407255917787552]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Mike's father is 10. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies to Anna as he gave to Tim, so he gave 30 cookies to Anna. Step 2: Calculate the number of cookies Uncle Jude put in the fridge. We know that he gave Tim 15 cookies, Mike 23 cookies, and Anna 30 cookies, so he put the remaining cookies in the fridge. That means the number of cookies Uncle Jude put in the fridge is 256 - 15 - 23 - 30 = 188 cookies. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Mike's father is not relevant to the calculation process, as it has nothing to do with the number of cookies. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. That means Uncle Jude has 256 - 15 - 23 = 218 cookies left. He then gave twice as many to Anna as he gave to Tim, so he gave (2 * 15) = 30 cookies to Anna. That means he put 218 - 30 = 188 cookies in the fridge.  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process because it tells us the total amount of cookies Uncle Jude had to work with. Without that information, we wouldn't know how many cookies he had left to put in the fridge.\nFirst, subtract the amount of cookies given to Tim and Mike from the total amount of cookies (256):  256 - (15 + 23) = 218 cookies  Second, double the amount of cookies given to Tim:  2 鑴 15 = 30   Finally, subtract the amount of cookies given to Anna from the remaining 218 cookies:  218 - 30 = 188 cookies  Therefore, Uncle Jude put 188 cookies in the fridge.  The condition given in the problem is relevant, as it is necessary to know how many cookies were given to Tim and Mike in order to calculate how many cookies Uncle Jude put in the fridge. The shoe size of Mike's father is not relevant to the calculation process, as it has nothing to do with the number of cookies.\nFirst, let's figure out how many cookies Uncle Jude gave to Anna. He gave twice as many cookies to Anna as he gave to Tim, so he gave 30 cookies to Anna.  Now, we need to figure out how many cookies Uncle Jude put in the fridge. We know that he gave Tim 15 cookies, Mike 23 cookies, and Anna 30 cookies, so he put the remaining cookies in the fridge. That means the number of cookies Uncle Jude put in the fridge is 256 - 15 - 23 - 30 = 188 cookies.  The condition that the shoe size of Mike's father is 10 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mike's father is 10.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.1284530758857727]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. The shoe size of Charley's father is 50. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of beads pulled out from the black beads. Charley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Step 2: Calculate the number of beads pulled out from the white beads. Charley pulled out a third of the white beads, which is 51/3 = 17 white beads. Step 3: Calculate the total number of beads pulled out. Adding these two numbers together, the total number of beads Charley pulled out is 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads pulled out. The shoe size of Charley's father is not relevant to the calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads. That means he pulled out (90/6) = 15 black beads and (51/3) = 17 white beads. So, Charley pulled out a total of 32 beads.  The condition \"Charley has a bag that contains 51 white beads\" is not relevant to the calculation process of this problem.\nCharley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. Then, he pulled out a third of the white beads, which is 51/3 = 17 white beads. Therefore, he pulled out 15 + 17 = 32 beads in total.   The condition \"and 90 black beads\" is not relevant to the calculation process for this problem.\nFirst, Charley pulled out 1/6 of the black beads. This means that he took out 90/6 = 15 black beads.   Next, he pulled out a third of the white beads. This means that he took out 51/3 = 17 white beads.  Thus, in total, he pulled out 15 + 17 = 32 beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of the problem \"How many beads in total did Charley pull out?\", because it tells us how many black beads Charley took out.\nCharley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads. He also pulled out a third of the white beads, which is 51/3 = 17 white beads. Adding these two numbers together, the total number of beads Charley pulled out is 15 + 17 = 32. The condition \"The shoe size of Charley's father is 50\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Charley's father is 50.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.399078369140625]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. Olaf's brother bought 10 tomatoes from the grocery store. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the total number of blue fish. Blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80. That means there are 80/2 = 40 blue fish.   Step 2: Calculate the total number of orange fish. There are 15 fewer orange fish than blue fish, so there are 40 - 15 = 25 orange fish.   Step 3: Calculate the total number of green fish. We know that the total number of fish in the aquarium is 80, and that there are 40 blue fish and 25 orange fish, so the total number of green fish is 80 - 40 - 25 = 15.   Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of orange fish in the aquarium.   Olaf's brother buying 10 tomatoes from the grocery store is not relevant to the calculation process.   Therefore, the total number of green fish in the aquarium is 15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that half of the total number of fish in the aquarium are blue. So, we can calculate the total number of blue fish: Blue Fish = 80/2 = 40  Next, we know that there are 15 fewer orange fish than blue fish. So, we can calculate the total number of orange fish: Orange Fish = 40 - 15 = 25  Finally, we can calculate the total number of green fish: Green Fish = 80 - 40 - 25 = 15  Therefore, the total number of green fish in the aquarium is 15.  Yes, the condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of the problem. It provides us with the information we need to calculate the total number of fish in each color.\nFirst, we need to figure out how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, and the total number of fish in the aquarium is 80, then we can calculate that there are 40 blue fish.   Next, we need to figure out how many orange fish there are. Since there are 15 fewer orange fish than blue fish, we can calculate that there are 25 orange fish.   Finally, we can figure out how many green fish there are. We know that the total number of fish in the aquarium is 80, and that there are 40 blue fish and 25 orange fish, so we can calculate that there are 15 green fish.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process in this problem.\nHalf of 80 fish is 40 blue fish.  15 fewer orange fish means there are 25 orange fish.  Therefore, there are 80 - 40 - 25 = 15 green fish.   The condition that Olaf's brother bought 10 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Olaf's brother bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.1768854260444641]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The height of Lilibeth's sister is 600 feet. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries that Lilibeth picked. Lilibeth filled 6 baskets with 50 strawberries each, so she picked a total of 300 strawberries. Step 2: Calculate the total number of strawberries Lilibeth and her friends picked. If three of Lilibeth's friends pick the same amount as her, then they also pick 300 strawberries each. Therefore, Lilibeth and her friends picked a total of 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves calculating the number of strawberries Lilibeth and her friends picked. The height of Lilibeth's sister is 600 feet and is not relevant to the calculation process. Therefore, Lilibeth and her friends picked a total of 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "The condition about the number of baskets and the amount of strawberries each basket holds is not relevant to the calculation process of the problem. To solve this problem, we need to calculate how many strawberries Lilibeth and her three friends picked in total. If each of them picked the same amount of strawberries, then the total number of strawberries picked by all four of them would be 4 times the amount that Lilibeth picked. Since Lilibeth filled 6 baskets with 50 strawberries each, she picked a total of 300 strawberries. Therefore, Lilibeth and her friends picked a total of 1200 strawberries.\nFirst, the condition \"The height of Lilibeth's sister is 600 feet.\" is not relevant to the calculation process of problem \"If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?\".   Second, the calculation process is as follows:  Lilibeth fills 6 baskets with 50 strawberries each, so she picks 300 strawberries in total. If three of Lilibeth's friends pick the same amount as her, then they also pick 300 strawberries each. Therefore, Lilibeth and her friends pick a total of 1200 strawberries.   Therefore, the answer is 1200 strawberries.", "equation": "The height of Lilibeth's sister is 600 feet.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.219003826379776]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. The shoe size of Olaf's sister is 20. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. We know that blue fish make up half of all the fish in the aquarium, so half of 80 is 40 blue fish. Step 2: Calculate the number of orange fish. We know that there are 15 fewer orange fish than blue fish, so we can subtract 15 from 40 to get 25 orange fish. Step 3: Calculate the number of green fish. Since we now know there are 40 blue fish and 25 orange fish, we can subtract these two numbers from 80 to get 15 green fish. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as we need to know the different colors of fish in the aquarium in order to determine how many fish are in each color. The shoe size of Olaf's sister is not relevant to the calculation process. Therefore, there are 15 green fish.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we know that blue fish make up half of all the fish in the aquarium. So half of 80 is 40 blue fish.   Second, we know that there are 15 fewer orange fish than blue fish, so we can subtract 15 from 40 to get 25 orange fish.   Third, since we now know there are 40 blue fish and 25 orange fish, we can subtract these two numbers from 80 to get 15 green fish.   Therefore, the answer is 15 green fish.   The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process of this problem, as we need to know the different colors of fish in the aquarium in order to determine how many fish are in each color.\nWe know that blue fish make up half of the total number of fish, which is 80. Therefore, there are 40 blue fish. We also know that there are 15 fewer orange fish than blue fish. Therefore, there must be 25 orange fish. To find the number of green fish, we can subtract the total number of fish from the total number of blue and orange fish. That is, 80 - 40 - 25 = 15. Therefore, there are 15 green fish.   Yes, the condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process, as it helps us to find the number of orange fish, which is necessary in order to determine the number of green fish.\nWe know that blue fish make up half of the total fish, so there must be 40 blue fish. We also know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Finally, we know that the total number of fish in the aquarium is 80, so the number of green fish must be 80 - 40 - 25 = 15.   The shoe size of Olaf's sister is 20, so this condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Olaf's sister is 20.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.02450207620859146]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The height of Annie's neighbor is 10 feet. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie gave half of the 20 brownies to the school administrator, so 10 brownies were left. Step 2: Calculate the number of brownies Annie gave to her best friend, Carl. Annie gave half of the remaining 10 brownies (5 brownies) to her best friend, Carl, leaving her with 5 brownies. Step 3: Calculate the number of brownies Annie gave to her friend, Simon. Annie gave 2 brownies to her friend, Simon, leaving her with 3 brownies. Step 4: Calculate the total number of brownies Annie had left. Annie had 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many brownies Annie had to start with. The height of Annie's neighbor is 10 feet and is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them to the school administrator, leaving her with 10 brownies. She then gave half of those (5 brownies) to her best friend Carl, leaving her with 5 brownies. She then gave 2 brownies to her friend Simon, leaving her with 3 brownies.  So, Annie had 3 brownies left. Yes, the condition of Annie bringing 20 brownies to school is relevant to the calculation process because it sets the starting point for the calculation. Without that knowledge, we wouldn't know how many brownies Annie had to start with.\nAnnie brought 20 brownies. She gave half of them to the school administrator, so 10 brownies were left. She gave half of the remaining brownies to her best friend, Carl, so she had 5 brownies left. She then gave two more to her friend, Simon, leaving her with 3 brownies.  So, the answer to the question \"How many brownies did Annie have left?\" is 3.  The condition \"The height of Annie's neighbor is 10 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Annie's neighbor is 10 feet.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.20783108472824097]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. George's neighbor bought 6 tomatoes from the grocery store. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the total number of fishes each angler was able to catch in the 5-day fishing competition: Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes Step 2: Calculate the total number of fishes all three anglers caught in the 5-day fishing competition: Total = 30 fishes + 20 fishes + 40 fishes = 90 fishes Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that George's neighbor bought 6 tomatoes from the grocery store is not relevant to this problem. Therefore, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 90 fishes.", "numerical_answer": 90, "gold_answer": "90", "instructions": "Step 1: Calculate the total number of fishes each angler was able to catch in the 5-day fishing competition: Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Step 2: Calculate the total number of fishes all three anglers caught in the 5-day fishing competition: Total = 30 fishes + 20 fishes + 40 fishes = 90 fishes  Therefore, the answer to the question \"How many fishes were they able to catch throughout the competition if they are on the same team?\" is 90 fishes.  The condition \"In a 5-day Fishing competition\" is relevant to the calculation process of this problem, as the number of days in the fishing competition was used to determine the total number of fishes each angler was able to catch.\nThe first step is to calculate the total number of fishes caught by each person. Jackson caught a total of 30 fishes (6 fishes per day for 5 days), Jonah caught a total of 20 fishes (4 fishes per day for 5 days) and George caught a total of 40 fishes (8 fishes per day for 5 days).  The second step is to add up the total number of fishes caught by each person. The total number of fishes caught by the team is 90 fishes (30 + 20 + 40).  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of the problem because it is used to calculate the total number of fishes caught by Jackson, which is then used to calculate the total number of fishes caught by the team.\nFirst, we need to calculate how many fishes each person caught per day. Jackson caught 6 fishes per day, Jonah caught 4 fishes per day, and George caught 8 fishes per day.   Second, we need to calculate how many fishes they would have caught if they were on the same team. To do this, we need to add up the total number of fishes that each person caught per day. So, the total number of fishes that they caught per day would be 6+4+8 = 18.   Third, we need to calculate how many fishes they would have caught throughout the competition. To do this, we need to multiply the total number of fishes that they caught per day (18) by the number of days in the competition (5). So, the total number of fishes that they caught throughout the competition would be 18 x 5 = 90.  Therefore, if Jackson, Jonah, and George were on the same team, they would have caught a total of 90 fishes throughout the competition. The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day\" is relevant to the calculation process of this problem, as it is used to determine how many fishes each person was able to catch per day. The fact that George's neighbor bought 6 tomatoes from the grocery store is not relevant to this problem.\nJackson, Jonah and George were able to reel a total of 6, 4 and 8 fishes per day respectively. Thus, in a 5-day Fishing competition, they were able to catch a total of 30, 20 and 40 fishes respectively.   If they are on the same team, then the total number of fishes they were able to catch throughout the competition would be 90.   Therefore, the answer is 90.   The condition \"George's neighbor bought 6 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "George's neighbor bought 6 tomatoes from the grocery store.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.042303554713726044]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The shoe size of Violet's brother is 5. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water needed for one hour of hiking. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. Therefore, they need a total of 800 ml + 400 ml = 1200 ml of water for one hour of hiking. Step 2: Calculate how many hours Violet and her dog can hike with 4.8 L of water. 4.8 L of water = 4800 ml of water. 4800 ml of water / 1200 ml of water per hour = 4 hours. So, with 4.8 L of water, Violet and her dog can hike for 4 hours. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves calculating the amount of water needed for one hour of hiking and how many hours they can hike with the amount of water Violet can carry. The shoe size of Violet's brother is 5, and is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog need for one hour of hiking: Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. Therefore, they need a total of 1200 ml of water for one hour of hiking.  Next, we need to calculate how many hours they can hike using the 4.8 L of water Violet can carry. To do this, we need to divide the total amount of water Violet can carry (4.8 L) by the amount of water they need for one hour of hiking (1200 ml): 4.8 L / 1200 ml = 4 hours  Therefore, Violet and her dog can spend a total of 4 hours hiking if Violet can carry 4.8 L of water.  The shoe size of Violet's brother is not relevant to the calculation process of this problem.\n1. First, we need to calculate how much water Violet and her dog need in total per hour:  Violet needs 800 ml of water per hour hiked  Her dog needs 400 ml of water per hour   Total water needed per hour: 800 ml + 400 ml = 1,200 ml   2. Next, we need to calculate how many hours Violet and her dog can hike with 4.8 L of water:  4.8 L of water = 4,800 ml of water  4,800 ml of water / 1,200 ml of water per hour = 4 hours   So, with 4.8 L of water, Violet and her dog can hike for 4 hours.   The shoe size of Violet's brother is not relevant to this calculation.\nFirst, we need to calculate the total amount of water that both Violet and her dog need per hour. This is 800 ml of water for Violet and 400 ml of water for her dog, for a total of 1200 ml of water needed per hour.  Next, we need to calculate how many hours they can hike with 4.8 L of water. To do this, we need to divide 4.8 L by the total amount of water needed per hour (1200 ml). This gives us 4 hours.  Therefore, Violet and her dog can spend up to 4 hours hiking with 4.8 L of water.  In regards to the condition \"The shoe size of Violet's brother is 5,\" it is not relevant to the calculation process of this problem.", "equation": "The shoe size of Violet's brother is 5.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.0599849596619606]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The height of Lilibeth's sister is 10 feet. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate how many strawberries Lilibeth picked. Since each basket holds 50 strawberries, and Lilibeth filled 6 baskets, she picked 6 x 50 = 300 strawberries. Step 2: Calculate how many strawberries Lilibeth's friends picked. Since each of her friends picked the same amount, they must have picked 300 strawberries each. Step 3: Calculate the total number of strawberries that Lilibeth and her friends picked in all. To do this, we add the number of strawberries that Lilibeth picked (300) with the number of strawberries that her friends picked (300 x 3 = 900). This gives us a total of 1200 strawberries. Therefore, Lilibeth and her friends picked 1200 strawberries in all. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition is used to calculate the number of strawberries that Lilibeth picked, which is necessary to calculate the total number of strawberries picked by Lilibeth and her friends. The height of Lilibeth's sister is not relevant to the calculation process.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picked. Since each basket holds 50 strawberries, and Lilibeth filled 6 baskets, she picked 6 x 50 = 300 strawberries.   Next, we need to calculate how many strawberries Lilibeth's friends picked. Since each of her friends picked the same amount as Lilibeth, they must have picked 300 strawberries each.   Finally, we need to calculate the total number of strawberries that Lilibeth and her friends picked in all. To do this, we add the number of strawberries that Lilibeth picked (300) with the number of strawberries that her friends picked (300 x 3 = 900). This gives us a total of 1200 strawberries.   So, Lilibeth and her friends picked 1200 strawberries in all.   The condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of this problem, as it was used to calculate the number of strawberries that Lilibeth picked (300).\nFirst, Lilibeth fills 6 baskets with 50 strawberries each. So, she picked 6 x 50 strawberries in total. Then, if her three friends pick the same amount, they will pick 6 x 50 strawberries as well. That makes 6 x 50 + 3 x 6 x 50 = 4200 strawberries in total.  The condition \"The height of Lilibeth's sister is 10 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Lilibeth's sister is 10 feet.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.2472342848777771]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The shoe size of Kylie's father is 5. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed to make the necklaces. Kylie made 10 necklaces on Monday and 2 necklaces on Tuesday. That means she used 20 beads x 12 necklaces = 240 beads for the necklaces. Step 2: Calculate the number of beads needed to make the bracelets. Kylie made 5 bracelets, and each bracelet requires 10 beads. That means she used 10 beads x 5 bracelets = 50 beads for the bracelets. Step 3: Calculate the number of beads needed to make the earrings. Kylie made 7 earrings, and each earring requires 5 beads. That means she used 5 beads x 7 earrings = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie used 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each type of jewelry. The shoe size of Kylie's father is 5 and is not relevant to", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday: 10 necklaces x 20 beads = 200 beads  Kylie makes 2 beaded necklaces on Tuesday: 2 necklaces x 20 beads = 40 beads  Kylie makes 5 beaded bracelets on Wednesday: 5 bracelets x 10 beads = 50 beads  Kylie makes 7 beaded earrings on Wednesday: 7 earrings x 5 beads = 35 beads   Total number of beads used by Kylie = 200 + 40 + 50 + 35 = 325 beads   The shoe size of Kylie's father is not relevant to the calculation process of the problem.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Therefore, she uses 10 x 20 beads for the necklaces on Monday and 2 x 20 beads for the necklaces on Tuesday. This adds up to a total of 220 beads for the necklaces.  Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. For the bracelets, she uses 5 x 10 beads, and for the earrings, she uses 7 x 5 beads. This adds up to an additional 85 beads.  Therefore, the total number of beads that Kylie uses to make her jewelry is 305.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process of the problem. This is because the number of beads needed to make one beaded necklace is used to calculate the total number of beads used for the necklaces.\nOn Monday, Kylie makes 10 beaded necklaces. Each necklace requires 20 beads, so she uses a total of 200 beads.  On Tuesday, Kylie makes 2 beaded necklaces. Each necklace requires 20 beads, so she uses a total of 40 beads.  On Wednesday, Kylie makes 5 beaded bracelets. Each bracelet requires 10 beads, so she uses a total of 50 beads.  Kylie also makes 7 beaded earrings. Each earring requires 5 beads, so she uses a total of 35 beads.  In total, Kylie uses a total of 325 beads.  The shoe size of Kylie's father is not relevant to the calculation process of this problem.", "equation": "The shoe size of Kylie's father is 5.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.25900939106941223]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Turner's father is 25. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The shoe size of Turner's father is 25 and is not relevant to the calculation process. Therefore, Turner needs 21", "numerical_answer": 21, "gold_answer": "21", "instructions": "The condition is relevant because it is part of the information needed to calculate the answer.   Turner needs 3 tickets for the rollercoaster, 4 tickets for the Catapult, and 1 ticket for the Ferris wheel. So, Turner needs 8 tickets in total. The shoe size of Turner's father is not relevant to the calculation process of the problem.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. Therefore, Turner needs 12 tickets in total.   The condition \"It costs 4 tickets to ride the rollercoaster,\" is relevant to the calculation process of this problem as it is necessary to know the cost of each ride in order to calculate how many tickets Turner needs in total.\nFirst, Turner needs to ride the rollercoaster 3 times, so he needs 3 x 4 = 12 tickets for the rollercoaster.  Second, Turner needs to ride the Catapult 2 times, so he needs 2 x 4 = 8 tickets for the Catapult.  Third, Turner needs to ride the Ferris wheel once, so he needs 1 ticket for the Ferris wheel.   Therefore, Turner needs 12 + 8 + 1 = 21 tickets in total.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem, as it provides the information needed to calculate the number of tickets Turner needs.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. So, he needs 3 tickets to ride the rollercoaster, 8 tickets to ride the Catapult, and 1 ticket to ride the Ferris wheel. Therefore, Turner needs 12 tickets to ride all the rides he wants.  The shoe size of Turner's father is 25. This condition is not relevant to the calculation process of how many tickets Turner needs.", "equation": "The shoe size of Turner's father is 25.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.28262612223625183]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The height of Daryl's mother is 40 feet. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items Daryl has to load. The 4 bags of nails weigh 20 kg (4 x 5 kg), the 12 bags of hammers weigh 60 kg (12 x 5 kg), and the 10 bags of wooden planks weigh 300 kg (10 x 30 kg). The total weight of the items is 380 kg.   Step 2: Calculate the maximum weight of the 15 crates. 15 x 20 kg = 300 kg.  Step 3: Calculate the difference between the total weight of the items Daryl has to load and the maximum weight of the crates. The difference is 80 kg (380 kg - 300 kg). Daryl will have to leave out of the crates 80 kg of items in order to meet the weight limit.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of the items and the weight limit of the crates. The height of Daryl's mother is not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we need to calculate the total weight of all the items that Daryl has to load into the crates:   4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Next, we need to calculate the maximum weight that the 15 crates can hold:   15 crates (20 kg each) = 300 kg  Now that we have the total weight of the items that Daryl has to load and the maximum weight that the 15 crates can hold, we can calculate how much Daryl will need to leave out of the crates:   380 kg (total weight) - 300 kg (maximum weight) = 80 kg  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The height of Daryl's mother is not relevant to this calculation.\n1. Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. 2. Each bag of nails weighs 5kg, each bag of hammers weighs 5kg, and each bag of wooden planks weighs 30kg. 3. Daryl has 15 crates, each of which can weigh up to 20kg.  So, the total weight of all the items he has to load is (4 x 5kg) + (12 x 5kg) + (10 x 30kg) = 290kg.  Since each crate can hold up to 20kg, he will need 15 crates to hold all the items. That means he will have to leave out (290kg - (15 x 20kg)) = 50kg of items to meet the weight limit.   The condition \"he has 15 crates he can fill\" is relevant to the calculation process because it determines how many crates Daryl needs to load all the items. If he had fewer crates, he would have to leave out more items to meet the weight limit. The height of Daryl's mother is not relevant to the calculation process.\nFirst, we can calculate the total weight of all the items Daryl has to load: 4 bags of nails (5kg each) + 12 bags of hammers (5kg each) + 10 bags of wooden planks (30kg each) = 130kg.   Second, we can calculate the maximum weight of the 15 crates: 15 x 20kg = 300kg.   Third, we can calculate the difference between the total weight of the items Daryl has to load and the maximum weight the 15 crates can hold: 300kg - 130kg = 170kg. Daryl will have to leave out of the crates 170kg of items in order to meet the weight limit.   The condition \"He has 4 bags of nails to load,\" is not relevant to the calculation process of the problem.\nFirst, we need to calculate the total weight of the items Daryl is trying to load into the crates. The 4 bags of nails weigh 20 kg (4 x 5 kg), the 12 bags of hammers weigh 60 kg (12 x 5 kg), and the 10 bags of wooden planks weigh 300 kg (10 x 30 kg). The total weight of the items is 380 kg.  Second, we need to calculate the maximum weight of the crates. As each crate can hold up to 20 kg, the maximum weight of the crates is 300 kg (15 x 20 kg).  Third, we need to calculate the difference between the total weight of the items and the maximum weight of the crates. The difference is 80 kg (380 kg - 300 kg).  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit. The height of Daryl's mother is not relevant to the calculation process.\nDaryl has 15 crates to fill.  Each crate can hold 20kg.  He has 4 bags of nails, each of which weighs 5kg.  He has 12 bags of hammers, each of which also weighs 5kg.  He has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided.   The total weight of the nails and hammers is (4 x 5kg) + (12 x 5kg) = 80kg.  The total weight of the wooden planks is (10 x 30kg) = 300kg.   The total weight of all the items to be loaded is 380kg.  The total weight that can be loaded into 15 crates is (15 x 20kg) = 300kg.   Therefore, Daryl will have to leave out 80kg of items to meet the weight limit.  The height of Daryl's mother is not relevant to the calculation process.\nFirst, we need to calculate the total weight of all the items Daryl needs to load: 4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight = 380 kg  Since each crate can hold up to 20 kg, it would take 19 crates to hold all of the items. Since Daryl only has 15 crates, he will need to leave out some items in order to meet the weight limit.  To calculate how much Daryl will have to leave out, we need to subtract the total weight of all the items (380 kg) from the total weight of the 15 crates (15 x 20 kg = 300 kg).  Therefore, Daryl will have to leave out 80 kg of items to meet the weight limit.  The condition \"each of which weighs 30kg and can be sub-divided\" is not relevant to the calculation process of this problem.\n1. How much weight does Daryl have to load?  The total weight of the items he is loading is 4 bags of nails (5kg each) + 12 bags of hammers (5kg each) + 10 bags of planks (30kg each) = 140kg.  2. How much weight can the crates hold?  Each crate can hold up to 20kg, so 15 crates can hold a maximum of 300kg.  3. How much weight does Daryl have to leave out of the crates?  Daryl has to leave out 140kg - 300kg = 160kg.  The height of Daryl's mother is not relevant to the calculation process.", "equation": "The height of Daryl's mother is 40 feet.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.17814810574054718]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's mother bought 50 tomatoes from the grocery store. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the 90 black beads, which is 90/6 = 15 black beads.  Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the 51 white beads, which is 51/3 = 17 white beads.  Step 3: Calculate the total number of beads Charley pulled out. So, Charley pulled out a total of 15 + 17 = 32 beads.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that there were 51 white beads was used in the calculation process to determine the number of white beads Charley pulled out, but it is not a part of the answer to the problem. The condition about Charley's mother buying 50 tomatoes is irrelevant to this problem and the answer. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the 90 black beads, which is 15 black beads. He also pulled out a third of the 51 white beads, which is 17 white beads. So in total, he pulled out 32 beads from the bag.   The condition \"Charley has a bag that contains 51 white beads\" is not relevant to the calculation process of the problem. The fact that there were 51 white beads was used in the calculation process to determine the number of white beads Charley pulled out, but it is not a part of the answer to the problem.\nCharley pulled out 1/6 of the 90 black beads, which is 90/6 = 15 black beads. He also pulled out a third of the 51 white beads, which is 51/3 = 17 white beads.   So, Charley pulled out a total of 15 + 17 = 32 beads.  The condition \"and 90 black beads\" is relevant to the calculation process because it tells us how many black beads Charley has in his bag. Without that information, it would be impossible to calculate how many black beads Charley pulled out. The condition has no impact on the number of tomatoes bought by Charley's mother, so it is not relevant to that part of the question.\nCharley pulled out 1/6 of the black beads - 90姊6 = 15 black beads Charley pulled out a third of the white beads - 51姊3 = 17 white beads  Therefore, Charley pulled out a total of 32 beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process, as it is used to determine how many black beads Charley pulled out.\nCharley has 51 white beads and 90 black beads. He pulls out 1/6 of the 90 black beads, which is 15, and 1/3 of the 51 white beads, which is 17. So, he pulls out a total of 32 beads. The condition about Charley's mother buying 50 tomatoes is irrelevant to this problem and the answer.", "equation": "Charley's mother bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.27718663215637207]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's brother has read 25 books in the past year. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the total number of candies Amy has. Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. That means she has 5 chocolate bars, 35 M&Ms (7 x 5 = 35) and 210 marshmallows (6 x 35 = 210). This adds up to a total of 250 candies. Step 2: Calculate the number of baskets Amy can fill. Amy has 250 candies and each basket can hold 10 candies. Therefore, she can fill 250/10 = 25 baskets. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many M&Ms Amy has. The fact that Amy's brother has read 25 books in the past year is not relevant to the calculation process. Therefore, Amy can fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars. That means she has 5 M&Ms (since there are 7 times as many M&Ms as chocolate bars) and 30 marshmallows (since there are 6 times as many marshmallows as M&Ms). So, the total number of candies Amy has is 40.   If Amy fills each basket with 10 candies, she will fill 4 baskets.  The condition \"She has 5 chocolate bars\" is relevant to the calculation process because it is used to determine the number of M&Ms and marshmallows Amy has, which is used in the calculation of the total number of candies Amy has.   The fact that Amy's brother has read 25 books in the past year is not relevant to the calculation process as it does not affect the number of baskets Amy will fill.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means that she has 5 chocolate bars, 35 M&Ms (7 x 5 = 35) and 210 marshmallows (6 x 35 = 210).  If Amy fills each basket with 10 candies, she can fill 50 baskets (5 x 10 = 50).  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process of the problem, because it tells us how many M&Ms Amy has. Without this information, we would not be able to calculate the total number of candies Amy has, and hence, we would not be able to determine how many baskets she can fill.   The information about Amy's brother's 25 books is not relevant to the calculation process of the problem.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms.  She has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.   Now, she has to fill baskets with 10 candies each.  She has 5 chocolate bars + 35 M&Ms + 210 marshmallows = 250 candies.   So, she can fill 25 baskets with 10 candies each.   The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process since it affects the total number of candies that Amy has. Without the condition, she would only have 35 + 210 = 245 candies, which would result in 24 baskets with 10 candies each.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  5 chocolate bars + (5 x 7) M&Ms + (5 x 7 x 6) marshmallows = 230 candies  If Amy fills each basket with 10 candies, she can fill 230/10 = 23 baskets.  The condition \"Amy's brother has read 25 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Amy's brother has read 25 books in the past year.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.27619025111198425]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The hat size of Helga's mother is 20. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store.  Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store. So, she tried on 9 pairs of shoes at the second store.  Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes at the fourth store than she did at all three other stores combined. Since she tried on 7 pairs at the first store, 9 pairs at the second store, and 0 pairs at the third store, that means she tried on 16 pairs at the fourth store.  Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs at the first store, 9 pairs at the second store, and 16 pairs at the fourth store. That adds up to 32 pairs of shoes.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves", "numerical_answer": 32, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that's 9 pairs of shoes. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that's 18 pairs of shoes.  So, the total number of pairs of shoes Helga tried on before buying her new shoes is 18.   The hat size of Helga's mother is not relevant to the calculation process for this problem.\nAt the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more than that, so 9 pairs of shoes. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined. So if she tried on a total of 16 pairs of shoes at the first three stores, then she tried on 32 pairs at the fourth store. So the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 32 = 48.  The hat size of Helga's mother is not relevant to the calculation process.", "equation": "The hat size of Helga's mother is 20.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.31537532806396484]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Isabelle's neighbor has read 12 books in the past year. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of customers who are staying in the hotel. Since there are 13 rooms for couples, this means that there will be 26 customers (13 couples x 2 customers). In addition, there are 14 single rooms, which means there are 14 additional customers. Therefore, the total number of customers is 40 (26 + 14). Step 2: Calculate the amount of bubble bath that Isabelle needs. Since she needs 10ml of bubble bath for each bath that she runs, she will need 400ml of bubble bath (40 customers x 10ml). Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it is used to determine the total number of customers staying at the hotel. Therefore, Isabelle needs 400ml of bubble bath if every room is filled to maximum capacity.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, we need to calculate the total number of customers who are staying in the hotel. Since there are 13 rooms for couples, this means that there will be 26 customers (13 couples x 2 customers). In addition, there are 14 single rooms, which means there are 14 additional customers. Therefore, the total number of customers is 40 (26 + 14).  Now that we know the total number of customers, we can calculate the amount of bubble bath that Isabelle needs. Since she needs 10ml of bubble bath for each bath that she runs, she will need 400ml of bubble bath (40 customers x 10ml).  Therefore, the answer to the question is 400ml. The condition \"There are 13 rooms for couples\" is relevant to the calculation process, since it is used to determine the total number of customers staying at the hotel.\nFirst, we must determine how many people are staying in the hotel. There are 13 rooms for couples and 14 single rooms, so we can calculate that there are a total of 27 guests.  Next, we need to calculate how much bubble bath is needed for each guest. Isabelle needs 10ml of bubble bath for each bath that is run. Since there are 27 guests, we can multiply 10ml by 27 to get the total amount of bubble bath needed.  The answer is that Isabelle needs 270ml of bubble bath if every room is filled to maximum capacity. The condition of 14 single rooms is relevant to the calculation process, as it is necessary to determine the total number of guests staying at the hotel.\nFor each couple's room, Isabelle needs to run a bubble bath, so that's 13 bubble baths.  For each single room, Isabelle needs to run a bubble bath, so that's 14 bubble baths.   So in total, Isabelle needs to run 27 bubble baths.   For each bubble bath, Isabelle needs 10ml of bubble bath.   Therefore, in total, Isabelle needs to use 270ml of bubble bath.   Yes, the condition \"For each bath that is run, Isabelle needs 10ml of bubble bath.\" is relevant to the calculation process of the problem.\nThe number of rooms filled to maximum capacity is 27 (13 couples + 14 singles).  The amount of bubble bath Isabelle needs is 270ml (27 x 10ml).   Thus, the answer to the question is 270ml.  The condition \"Isabelle's neighbor has read 12 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Isabelle's neighbor has read 12 books in the past year.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.30218756198883057]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's brother has read 40 books in the past year. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl needs to load. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. This adds up to a total of 380 kg.  Step 2: Calculate the maximum amount of weight that Daryl can load in the crates. 15 crates x 20 kg each = 300 kg.  Step 3: Calculate how much Daryl will have to leave out of the crates. Total weight of items = 380 kg. Maximum weight for crates = 300 kg. Difference = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Daryl's brother's condition does not affect the amount of weight Daryl will have to leave out of the crates, so it is not relevant to the calculation process. Therefore, Daryl will have to leave out 80 kg of items from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "The total weight of the items Daryl has to load is 4 bags of nails (5kg each) + 12 bags of hammers (5kg each) + 10 bags of wooden planks (30kg each) = 160kg  The total weight of the crates is 15 crates x 20kg = 300kg  Daryl needs to leave out 160kg - 300kg = 140kg out of the crates in order to meet the weight limit.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process as it helps Daryl determine how much weight he can put into each crate.\nFirst, we need to calculate the total weight of all the items that Daryl has to load:  4 bags of nails = 4 x 5 kg = 20 kg 12 bags of hammers = 12 x 5 kg = 60 kg 10 bags of wooden planks = 10 x 30 kg = 300 kg  Total weight = 380 kg  Second, we need to calculate the maximum weight of the 15 crates:  15 crates x 20 kg = 300 kg  Since the total weight of all the items is greater than the maximum weight of the 15 crates, Daryl will have to leave out some items in order to meet the weight limit.  Third, we need to calculate the amount of weight that Daryl will have to leave out of the crates:  Total weight - Maximum weight = 380 kg - 300 kg = 80 kg  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process of the problem because it determines the maximum weight of the 15 crates, which is used in the calculation of the amount of weight that Daryl will have to leave out of the crates. Without this information, it would not be possible to calculate the amount of weight that Daryl will have to leave out of the crates.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails weighs 5 kg and each bag of hammers also weighs 5 kg. This means that in total, he has 4 x 5 + 12 x 5 = 80 kg of nails and hammers.  Now, we need to consider the wooden planks. Each bag of wooden planks weighs 30 kg, so in total he has 10 x 30 = 300 kg of wooden planks.   That means that in total, he has 380 kg of material to load, which exceeds the weight limit of 20 kg x 15 crates = 300 kg. To meet the weight limit, he will have to leave out 80 kg of material.   The condition \"He has 4 bags of nails to load\" is not relevant to the calculation process of this problem, since we already know that each bag of nails weighs 5 kg and that there are 4 bags.\nFirst, we need to calculate how much the crates will weigh with all the items included. We know that each crate can hold up to 20 kg.   閳 4 bags of nails, each weighing 5 kg = 20 kg 閳 12 bags of hammers, each weighing 5 kg = 60 kg 閳 10 bags of wooden planks, each weighing 30 kg = 300 kg  Total weight of all items = 380 kg  However, since each crate can only hold up to 20 kg, we need to divide the total weight by 15 crates to see how much each crate will weigh.  380 kg / 15 crates = 25.3 kg  Since each crate can only hold up to 20 kg, Daryl will have to leave out 5.3 kg from each crate. Therefore, in kg, Daryl will have to leave out 5.3 x 15 = 79.5 kg from the crates.  The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is not relevant to the calculation process of this problem.\nStep 1: Calculate the total weight of the items he wants to load:  4 bags of nails (5kg each) = 20 kg  12 bags of hammers (5kg each) = 60 kg  10 bags of wooden planks (30kg each) = 300 kg   Total weight = 380 kg   Step 2: Calculate the total weight limit of the 15 crates:  15 crates (20kg each) = 300 kg   Step 3: Calculate how much weight Daryl must leave out of the crates:  Total weight - Total weight limit = 380 kg - 300 kg = 80 kg   So Daryl will have to leave out 80 kg of items from the crates to meet the weight limit.   The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks,\" is relevant to the calculation process as it helps to determine the total weight of the items he wants to load.\nThe total weight of the items that Daryl needs to put into the crates is 4 bags of nails (4 x 5kg) + 12 bags of hammers (12 x 5kg) + 10 bags of wooden planks (10 x 30kg) = 260kg. Since each crate can hold up to 20kg, that means that he needs to leave (260kg - 15 x 20kg = 60kg) in order to meet the weight limit. So, in kg, Daryl will have to leave out 60kg from the crates.   The condition \"each of which weighs 30kg and can be sub-divided\" is not relevant to the calculation process of this problem since the weight of the wooden planks has already been taken into account in the calculation.\nDaryl can load a maximum of 15 crates, each of which can weigh up to 20kg. He has 4 bags of nails that each weigh 5kg, 12 bags of hammers that each weigh 5kg, and 10 bags of wooden planks that each weigh 30kg.  This means that the total weight of all the items he has is 4 x 5kg + 12 x 5kg + 10 x 30kg = 200kg.   Since the maximum weight of all the crates combined is 300kg, Daryl will have to leave out 100kg of items. The condition \"Daryl's brother has read 40 books in the past year\" is not relevant to the calculation process.", "equation": "Daryl's brother has read 40 books in the past year.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.20954382419586182]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother bought 10 tomatoes from the grocery store. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate how much Grover paid for the 3 boxes of face masks. Since each box has 20 face masks and Grover bought 3 boxes, he paid $15 for the face masks. Step 2: Calculate how much Grover will make if he sells the 3 boxes of face masks. If he sells each box for $0.50, he will make $30 in total.  Step 3: Calculate Grover's total profit. His total profit will be the difference between the amount of money he makes when he sells the face masks and the amount of money he spent to buy them. In this case, his total profit will be $15.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it is necessary to know how many boxes Grover bought in order to calculate his total profit. Step 5: Calculate Grover's total profit. Grover's total profit is $15 (the difference between the amount of money he makes when he sells the face masks and the amount of money he spent to buy them).  The condition (\"Grover's brother bought 10 tomatoes from the grocery store\") is not relevant to the", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate how much Grover paid for the 3 boxes of face masks. Since each box has 20 face masks and Grover bought 3 boxes, he paid $15 for the face masks.  Second, we need to calculate how much Grover will make if he sells the 3 boxes of face masks. If he sells each box for $0.50, he will make $30 in total.  Finally, we can calculate Grover's total profit. His total profit will be the difference between the amount of money he makes when he sells the face masks and the amount of money he spent to buy them. In this case, his total profit will be $15.  In this situation, the condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process, as it is necessary to know how many boxes Grover bought in order to calculate his total profit.\nFirst, Grover bought 3 boxes of face masks for $15. This means each box cost Grover $5.   Next, Grover's brother bought 10 tomatoes from the grocery store. This is not relevant to the question.  Finally, each box has 20 face masks. This means Grover has a total of 60 face masks.   Therefore, Grover's total profit will be $30. ($0.50 x 60 face masks = $30)  The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process of this problem, as it tells us how much Grover will be selling each face mask for.\nFirst, Grover bought 3 boxes of face masks for a total of $15. This means that each box cost $5.  Second, each box has 20 face masks. This means that Grover has a total of 60 face masks.  Third, Grover plans to sell the face masks for $0.50 each. This means that Grover will make a total profit of $30 (60 face masks x $0.50 each = $30).  Therefore, Grover's total profit is $30.  The condition that Grover's brother bought 10 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Grover's brother bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.31996846199035645]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's brother bought 25 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's brother bought 25 tomatoes from the grocery store does not affect the calculation. Therefore, Turner needs", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner needs 4 tickets to ride the rollercoaster 3 times, so that's 12 tickets. He needs 4 tickets to ride the Catapult 2 times, so that's 8 tickets. Lastly, he needs 1 ticket to ride the Ferris wheel once, so that's 1 ticket. So altogether, Turner needs 21 tickets.  The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem, since it tells us the number of times Turner needs to ride each ride in order to calculate how many tickets he needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs a total of 6 tickets.  The condition \"It costs 4 tickets to ride the rollercoaster,\" is relevant to the calculation process because it tells us that Turner needs to buy 4 tickets for the rollercoaster and 2 tickets for the Catapult. Therefore, he needs a total of 6 tickets.   Therefore, Turner needs 6 tickets and his brother has 25 tomatoes from the grocery store.\n1) Turner wants to ride the rollercoaster 3 times, so he will need 12 tickets (4 tickets x 3 rides).  2) Turner wants to ride the Catapult 2 times, so he will need 8 tickets (4 tickets x 2 rides).  3) Turner wants to ride the Ferris wheel once, so he will need 1 ticket.   Therefore, Turner will need a total of 21 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem. This condition tells us how many tickets are needed for each ride, which is necessary to calculate the total number of tickets Turner needs.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Therefore, Turner needs 11 tickets in total.   The condition \"Turner's brother bought 25 tomatoes from the grocery store\" is not relevant to the calculation process of the problem. The calculation is based on the cost of the rides and the number of times Turner wants to ride each ride.  The condition of Turner's brother buying 25 tomatoes from the grocery store does not affect the calculation.", "equation": "Turner's brother bought 25 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.1632089614868164]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. The shoe size of Ajax's mother is 35. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "First, we need to convert Ajax's weight from kilograms to pounds. 80 kilograms is equal to 176 pounds. Next, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. 1.5 pounds x 14 days x 2 hours = 42 pounds. Therefore, if Ajax exercises for two hours every day for two weeks, he will weigh 176 - 42 = 134 pounds.  The condition \"The shoe size of Ajax's mother is 35\" is not relevant to the calculation process since it does not provide any information that would help us calculate the number of pounds Ajax will weigh. The condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process because it is used to convert Ajax's weight from kilograms to pounds. Therefore, Ajax will weigh 134 pounds after two weeks of exercising for 2 hours a day.", "numerical_answer": 134, "gold_answer": "134", "instructions": "1. Convert Ajax's weight from kilograms to pounds. 80 kilograms is equal to 176 pounds.  2. Calculate the amount of weight that Ajax will lose from exercising for two hours per day for two weeks. Each hour will result in a 1.5 pound loss, so for 2 hours per day over two weeks, Ajax will lose 42 pounds.  3. Calculate Ajax's new weight. 176 pounds minus 42 pounds is equal to 134 pounds.  So, the answer is that if Ajax exercises for 2 hours every day for two weeks, he will weigh 134 pounds.  The condition \"Ajax is 80 kilograms\" is not relevant to the calculation process of the problem. The condition is only relevant for the first step of the calculation, which is to convert Ajax's weight from kilograms to pounds. After that, it is not relevant.\n1. Ajax currently weighs 80 kg. 2. 1 kg is equal to 2.2 pounds, so 80 kg is equal to 176 pounds. 3. Exercising for an hour will help him lose 1.5 pounds, so in two hours he will lose 3 pounds. 4. He is planning to exercise for two hours every day for two weeks, which is a total of 28 hours. 5. Multiplying 28 hours by 3 pounds we get a total of 84 pounds. 6. Subtracting 84 pounds from 176 pounds gives us a total of 92 pounds.  So, after two weeks of exercising two hours a day, Ajax will weigh 92 pounds.   The condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process since it is the number used to calculate how many pounds he will lose in two hours.\nFirst, we need to know how many kilograms Ajax weighs, which is 80 kilograms.   Next, we need to know how many pounds this is. 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Now, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. If he exercises for an hour, he will lose 1.5 pounds, so if he exercises for 2 hours every day, he will lose 3 pounds each day. Since he will be exercising for two weeks, he will lose 3 x 14 = 42 pounds.   Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercising for 2 hours every day. We take the original weight of 176 pounds and subtract the 42 pounds that he will lose, which gives us a total of 134 pounds.   Therefore, Ajax will weigh 134 pounds after two weeks of exercising for 2 hours every day.   The shoe size of Ajax's mother is 35 is not relevant to the calculation process of this problem.\nFirst, we need to convert Ajax's weight from kilograms to pounds. 80 kilograms is equal to 176 pounds. Then, we need to calculate how many pounds Ajax will lose if he exercises for two hours every day for two weeks. 1.5 pounds x 14 days x 2 hours = 42 pounds. Therefore, if Ajax exercises for two hours every day for two weeks, he will weigh 176 - 42 = 134 pounds.   The condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process because it is used to convert Ajax's weight from kilograms to pounds.", "equation": "The shoe size of Ajax's mother is 35.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.2657870352268219, 0.4746820032596588]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Granger's mother has read 5 books in the past year. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "First, let's calculate the cost of each item: 12 cans of Spam = 12 x $3 = $36 3 jars of peanut butter = 3 x $5 = $15 4 loaves of bread = 4 x $2 = $8  The total amount he paid is $36 + $15 + $8 = $59. The condition \"Granger's mother has read 5 books in the past year\" is not relevant to the calculation process of this problem. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "Condition \"He saw that the Spam is $3 per can,\" is relevant to the calculation process of the problem. This condition provides the information that Granger needs to calculate the total amount he paid for the items he bought.   The total amount he paid is 12 cans of spam x $3 per can + 3 jars of peanut butter x $5 per jar + 4 loaves of bread x $2 per loaf = $54.   So, the total amount Granger paid is $54.\nFirst, let's calculate the cost of each item:  12 cans of Spam = 12 x $3 = $36 3 jars of peanut butter = 3 x $5 = $15 4 loaves of bread = 4 x $2 = $8  The total amount he paid is $36 + $15 + $8 = $59.  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process as it determines the cost of the peanut butter. Without it, we would not know how much the peanut butter costs and therefore we would not be able to calculate the total cost.\nThe first step is to calculate the cost of each item.   12 cans of Spam = 12 x $3 = $36  3 jars of peanut butter = 3 x $5 = $15  4 loaves of bread = 4 x $2 = $8   So the total amount he paid is $36 + $15 + $8 = $59   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process, as it tells us how much each loaf of bread costs.\nFirst, we need to calculate how much each item costs. We know that Spam is $3 per can, peanut butter is $5 per jar, and bread is $2 per loaf. So, 12 cans of Spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $8.  Next, we add these amounts together to get the total amount paid. We have $36 + $15 + $8 = $59.  Therefore, the total amount paid by Granger is $59.  The condition \"Granger's mother has read 5 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Granger's mother has read 5 books in the past year.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.2311016023159027]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' sister has read 50 books in the past year. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has issued in the first 15 days. Officer Hopps has issued 8 tickets per day in the first 15 days. That means he has issued 8 x 15 = 120 tickets in the first 15 days. Step 2: Calculate the total number of tickets Officer Hopps needs to issue in the remaining days of May. Officer Hopps needs to issue 200 tickets in May. We already know he has issued 120 tickets, so he needs to issue 200 - 120 = 80 tickets in the remaining days of May. Step 3: Calculate the number of days remaining in May. There are 31 days in May, and we already know he has issued 120 tickets in the first 15 days, so he needs to issue 80 tickets in the remaining 16 days. Step 4: Calculate the average number of tickets Officer Hopps needs to issue each day in the remaining days of May to reach his required goal. Officer Hopps needs to issue 80 tickets in the remaining 16 days, so he needs to issue 80/16 = 5 tickets per day in the remaining days of May to reach his required goal. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate the total number of tickets Officer Hopps has given out in the first 15 days. That would be 15 days * 8 tickets = 120 tickets.  Next, we need to calculate the total number of tickets Officer Hopps needs to give out in the rest of the month to reach his required goal. That would be 200 tickets - 120 tickets = 80 tickets.  Finally, we need to divide the total number of tickets Officer Hopps needs to give out in the rest of the month by the number of days he has left in the month to calculate how many tickets he needs to average each day. That would be 80 tickets / 15 days = 5.33 tickets.  So, Officer Hopps needs to average 5.33 tickets per day for the rest of the month to reach his required goal.   Yes, the condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of the problem. The condition sets the total number of tickets that Officer Hopps needs to give out in the month, which is the basis of the calculation.\nFirst, we need to calculate how many tickets Officer Hopps has already issued during the first 15 days. As he has averaged 8 tickets per day, he will have issued a total of 120 tickets.  Now, we need to calculate how many tickets he has left to issue in order to reach his required goal of 200 tickets. 120 tickets have already been issued, so he has 80 tickets left to issue.  Finally, we need to calculate how many tickets he must average each day for the rest of the month in order to reach his required goal. There are 16 days left in the month (May has 31 days), so he must average 5 tickets per day for the rest of the month in order to reach his required goal of 200 tickets.  Therefore, the answer to the question is that Officer Hopps must average 5 tickets per day for the rest of the month in order to reach his required goal of 200 tickets. The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, as it tells us how many tickets he has already issued and how many he has left to issue in order to reach his required goal.\nOfficer Hopps has given out 120 tickets in the first 15 days. He has 80 tickets left to give out for the rest of the month.  In order to reach his goal of 200 tickets by the end of the month, he needs to average 8.57 tickets per day for the rest of the month.  The condition that Officer Hopps' sister has read 50 books in the past year is not relevant to the calculation process of this problem.", "equation": "Officer Hopps' sister has read 50 books in the past year.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.11583778262138367]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Martha's sister is 50. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna finished. Jenna has finished four times the number Martha did minus 2, so Jenna finished 4 x 2 - 2 = 6 problems.  Step 3: Calculate the number of problems Mark finished. Mark has finished half the number Jenna did, so Mark finished 6 / 2 = 3 problems.  Step 4: Calculate the total number of problems finished. Now, we know that Martha finished 2 problems, Jenna finished 6 problems, and Mark finished 3 problems. So, altogether they finished 11 problems.  Step 5: Calculate the number of problems not finished. There were 20 problems in total, so we need to find the number of problems not finished. That is 20 - 11 = 9 problems.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems finished for each person. The shoe size of Martha's sister is not relevant to the calculation process. Therefore, there are 9 problems that no one but Angela has finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, Jenna has finished (4 x 2) - 2 = 6 problems, and Mark has finished (6 / 2) = 3 problems. Together, they have finished 2 + 6 + 3 = 11 problems. So, there are 20 - 11 = 9 problems left that no one but Angela has finished. The condition \"Out of 20 problems\" is relevant to the calculation process, as it provides the necessary information to calculate the number of problems left that no one but Angela has finished.\nMartha has finished 2.  Jenna has finished 4 times the number Martha did minus 2, which is 8.  Mark has finished half the number Jenna did, which is 4.  Therefore, the total number of problems that the three friends have finished is 2+8+4 = 14.  Since there are 20 problems in total, there are 20-14 = 6 problems that no one but Angela has finished.   The condition \"Martha has finished 2\" is relevant to the calculation process since it is used to calculate the number of problems Jenna and Mark have finished.\nMartha has finished 2 problems, Jenna has finished four times the number Martha did minus 2 (4 x 2 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). That means, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11. Since there are 20 problems in total, that means there are (20 - 11) = 9 problems that have no one but Angela finished. The shoe size of Martha's sister is not relevant to this calculation.\nMartha has finished 2 problems. Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished (6 / 2) = 3 problems.  So, the total number of problems finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  Therefore, the number of problems that have no one but Angela finished is 20 - 11 = 9.  The shoe size of Martha's sister is not relevant to the calculation process of this problem.", "equation": "The shoe size of Martha's sister is 50.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.14193716645240784]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The height of Bob's mother is 20 feet. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. There are 20 rose bushes, and each costs $150. So the cost of the rose bushes is $3,000.  Step 2: Calculate the cost of the gardener. The gardener is being paid $30 per hour, for 5 hours each day, for 4 days. This means the total cost for the gardener is $600.  Step 3: Calculate the cost of the soil. The soil is 100 cubic feet, and it costs $5 per cubic foot. This means the cost of the soil is $500.  Step 4: Add up the three costs to get the total cost of the project. The total cost of the project is $3,000 + $600 + $500 = $4,100.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process because it is used to calculate the cost of the rose bushes. The height of Bob's mother is not relevant to the calculation process. Therefore, the entire gardening project cost Bob $4,100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The cost of the rose bushes is $150 x 20 = $3,000.  The cost of the gardener is $30 x 5 hours x 4 days = $600.  The cost of the soil is 100 cubic feet x $5 per cubic foot = $500.  Therefore, the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  Yes, the condition is relevant to the calculation process because it is the reason why Bob needs to replant all 20 of his rose bushes, which is the most expensive part of the project.\nFirst, we need to calculate the cost of the rose bushes. Since each rose bush costs $150, and there are 20 rose bushes, the cost of the rose bushes is $3,000.   Second, we need to calculate the cost of the gardener. The gardener is being paid $30 per hour, for 5 hours each day, for 4 days. This means the total cost for the gardener is $600.  Third, we need to calculate the cost of the soil. The soil is 100 cubic feet, and it costs $5 per cubic foot. This means the cost of the soil is $500.   Finally, we need to add up the three costs to get the total cost of the project.   The total cost of the project is $3,000 + $600 + $500 = $4,100.  So the entire gardening project cost Bob $4,100.   The condition \"Each rose bush costs $150\" is relevant to the calculation process because it is used to calculate the cost of the rose bushes.\n1. Replanting the rose bushes: 20 rose bushes x $150 = $3,000  2. Paying the gardener: $30 per hour x 5 hours per day x 4 days = $600  3. Buying soil: 100 cubic feet x $5 per cubic foot = $500  Total: $3,000 + $600 + $500 = $4,100  The condition about the gardener's pay is relevant to the calculation process because it is part of the total cost of the project.\nFirst, Bob has to purchase 20 rose bushes at $150 each, so the cost for the bushes is $3000.   Second, he has to pay the gardener for the labor. He's paying $30 an hour for 5 hours per day for 4 days, so the total labor cost is $600.   Finally, he needs to purchase soil to replant the bushes. He needs 100 cubic feet of soil at $5 per cubic foot, so the cost is $500.   So the total cost for the entire gardening project is $4000.   The condition about the soil is relevant to the calculation process since it is the final expense of the project.\nThe rose bushes cost $150 each, so 20 of them cost $3000.  The gardener's pay is $30 an hour, 5 hours a day, for 4 days. That's 5 x $30 x 4 = $600.  The soil cost $5 per cubic foot, and there are 100 cubic feet. That's 100 x $5 = $500.   The total cost is $3000 + $600 + $500 = $4100.   The condition \"The height of Bob's mother is 20 feet.\" is not relevant to the calculation process.", "equation": "The height of Bob's mother is 20 feet.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.040123410522937775]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's father bought 8 tomatoes from the grocery store. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests. Alex invited 10 friends over, but 1 friend didn't eat meat and another friend didn't eat bread, so Alex only had 8 guests. Step 2: Calculate the number of burgers needed. Alex planned to cook 3 burgers for each guest, so he needs 8 x 3 = 24 burgers. Step 3: Calculate the number of buns needed. Since Alex only needs the buns for the guests that eat bread, he needs 8 buns. Step 4: Calculate the number of packs of buns needed. The buns come 8 to a pack, so Alex needs 1 pack. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the guests and the number of buns per pack. The fact that Alex's father bought 8 tomatoes from the grocery store does not affect the calculation process. Therefore, Alex needs 1 pack of buns.", "numerical_answer": 1, "gold_answer": "3", "instructions": "Alex has 10 friends. One friend will not eat meat, so he only needs 9 people to eat burgers. Then, one of those 9 people will not need a bun, so Alex will need 8 buns in total. Since the buns come 8 to a pack, Alex needs 1 pack of buns.  The condition \"He planned to cook 3 burgers for each guest\" is not relevant to the calculation process in this problem.\nAlex is having a cookout with 10 friends. 1 of his friends doesn't eat meat, so he doesn't need a burger. Another one of his friends doesn't eat bread, so he won't need a bun. That leaves 8 friends who will need 3 burgers each, for a total of 24 burgers. There are 8 buns in each pack, so Alex will need 3 packs of buns to make enough for all of the burgers.  Yes, the condition \"and had invited 10 friends over\" is relevant to the calculation process. If Alex had invited more or fewer friends, the number of packs of buns he would need to buy would change.\nAlex has 10 friends, but 1 of them isn't eating meat, so he won't need a burger, but another one of his friends doesn't eat bread, so he doesn't need a bun. This means that there are 8 guests who will need burgers and buns.   Since there are 8 burgers needed and each pack of buns comes with 8 buns, Alex will need to buy 1 pack of buns.   The condition that one of his friends isn't eating meat and said they would bring their own food is relevant, since it affects the number of guests who will need burgers and buns.\nAlex has 10 friends coming over and 1 friend doesn't eat meat. That means there are now 9 people who will eat burgers. Alex is serving 3 burgers per person, so that means he needs 27 burgers in total.   Since one of his friends doesn't eat bread, he will not need buns for that person. That means he needs buns for 26 burgers. Since the buns come 8 to a pack, he needs to buy 4 packs of buns (26/8 = 3.25).   Yes, the condition \"The burger buns came 8 to a pack\" is relevant to the calculation process of this problem. Without this information, it would be impossible to calculate the exact number of packs of buns Alex needs to buy.\nAlex was planning to serve 3 burgers to each of the 10 invited guests. However, one of the guests didn't eat meat and another didn't eat bread, so we will need to adjust the number of burgers and buns accordingly.  Since one guest didn't eat meat, we will need to subtract 1 burger from the total amount of burgers Alex was planning to serve. This means that Alex will need to cook and serve a total of 27 burgers (3 burgers for each of the 9 guests).  The buns come 8 to a pack and each burger requires 1 bun, so Alex will need to buy 4 packs of buns (27 burgers / 8 buns per pack = 3.375 packs of buns).   The condition \"Alex's father bought 8 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, as it does not affect the number of buns that Alex needs to buy.", "equation": "Alex's father bought 8 tomatoes from the grocery store.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.38051846623420715]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother bought 20 tomatoes from the grocery store. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes of face masks: 3 boxes x $0.50 per mask = $15 Step 2: Calculate the total profit: Total profit = Selling Price - Cost Total profit = 3 boxes x $0.50 per mask - $15 Total profit = $15 So, the total profit will be $15. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. It tells us that Grover bought 3 boxes of face masks for $15, and each box has 20 face masks. This helps us calculate the cost of the face masks, which is necessary to determine the total profit. Therefore, Grover's total profit will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Step 1: Calculate the cost of the 3 boxes of face masks:  3 boxes x $0.50 per mask = $15  Step 2: Calculate the total profit:  Total profit = Selling Price - Cost Total profit = 3 boxes x $0.50 per mask - $15 Total profit = $15  So, the total profit will be $15.  The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem.\nFirst, we need to figure out how much Grover paid for the face masks. If each box has 20 face masks, and he bought 3 boxes for $15, he paid $0.75 for each face mask.   Next, we need to figure out how much he will make when he sells the face masks. Since he plans to sell them for $0.50 each, he will make $0.25 for each face mask.   Finally, we need to multiply the amount he will make for each face mask by the total number of face masks he bought. Since he bought 3 boxes of 20 face masks each, he bought a total of 60 face masks. Multiplying $0.25 by 60 gives us a total profit of $15.   So, Grover's total profit will be $15. The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process, as it tells us how much Grover will make for each face mask he sells.\nGrover bought 3 boxes of face masks for $15. Each box has 20 face masks, so he has a total of 60 face masks. He plans to sell them for $0.50 each.  Therefore, Grover will make a total profit of $30 ($30 = 60 x $0.50).  The condition that Grover's brother bought 20 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Grover's brother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.3753335475921631]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's mother has read 300 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students:  5 third grade classes x 30 students = 150 students  4 fourth grade classes x 28 students = 112 students  4 fifth grade classes x 27 students = 108 students  Total number of students = 370  Step 2: Calculate the cost of one lunch for all the students:  Hamburger: $2.10 x 370 students = $777.00  Carrots: $0.50 x 370 students = $185.00  Cookies: $0.20 x 370 students = $74.00  Total cost of one lunch for all the students = $1,036.00  Step 3: Determine if the condition is relevant to the calculation process.  No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item. The fact that Marla's mother has read 300 books in the past year does not affect the cost of the lunch. Therefore, one lunch for all the students costs $1,036.00.", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "1. Calculate the total cost of one hamburger: 5 third grade classes x 30 students = 150 students x $2.10 = $315  2. Calculate the total cost of carrots: 4 fourth grade classes x 28 students = 112 students x $0.50 = $56  3. Calculate the total cost of cookies: 4 fifth grade classes x 27 students = 108 students x $0.20 = $21.60  4. Add the total costs of each item together: $315 + $56 + $21.60 = $392.60  5. Answer the original question: The total cost of one lunch for all the students is $392.60.  Yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" Without knowing the number of classes and students, it would be impossible to calculate the total cost of one lunch.\nThe total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 580.  Therefore, the total cost of one lunch for all the students is 2.10 x 580 + 0.50 x 580 + 0.20 x 580 = $1,576.00.  Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process, because it tells us how many students in total there are in the fourth grade. Without this information, we would not know how many lunches to provide for the fourth grade classes.\nFirst we need to calculate the total number of students:  5 third grade classes x 30 students per class = 150 third grade students 4 fourth grade classes x 28 students per class = 112 fourth grade students 4 fifth grade classes x 27 students per class = 108 fifth grade students  Total number of students = 370  Then we need to calculate the cost of one lunch:  Hamburgers = 370 x $2.10 = $777 Carrots = 370 x $0.50 = $185 Cookies = 370 x $0.20 = $74  Total cost of one lunch = $777 + $185 + $74 = $1,036  Yes, the condition \"and 4 fifth grade classes with 27 students each.\" is relevant to the calculation process of the problem. Without this information, we would not know how many fifth grade students there are and therefore would not be able to calculate the total cost of one lunch.\nFirst, Marla needs to calculate the total number of students in the school. This is given by 5 third grade classes (30 students each) + 4 fourth grade classes (28 students each) + 4 fifth grade classes (27 students each) = 209 students.  Next, Marla needs to calculate the cost of one lunch for all the students. This is given by 209 students x ($2.10 hamburger + $0.50 carrots + $0.20 cookie) = $448.90.  Therefore, the total cost of one lunch for all the students is $448.90.  Yes, the condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process of the problem, since it is used to calculate the cost of one lunch for all the students.\nStep 1: Calculate the total number of students:  30 students x 5 third grade classes = 150 students 28 students x 4 fourth grade classes = 112 students 27 students x 4 fifth grade classes = 108 students  Total number of students = 370  Step 2: Calculate the cost of one lunch for all the students:  Hamburger: $2.10 x 370 students = $777.00 Carrots: $0.50 x 370 students = $185.00 Cookies: $0.20 x 370 students = $74.00  Total cost of one lunch for all the students = $1,036.00  Yes, the condition \"some carrots, which cost $0.50\" is relevant to the calculation process of this problem. Without this condition, we would not know the cost of the carrots for each student, which is necessary to calculate the total cost of one lunch.\nFirst, we need to calculate the total number of students. We know that there are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 780.  Now, we need to calculate the cost of one lunch for all the students. We know that each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, one lunch for all the students will cost 780 x (2.10 + 0.50 + 0.20) = $2,093.  Therefore, the answer to the question \"How much does one lunch for all the students cost?\" is $2,093.  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem, as it is one of the components of the cost of one lunch for all the students.\nThe question is asking how much one lunch for all the students cost.   We need to know, first, how many students there are in total.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.  So, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 310 students.  Then, we need to know how much each lunch costs. Each student gets a hamburger which costs $2.10, some carrots which cost $0.50, and a cookie which cost $0.20.   So, the total cost of one lunch is $2.10 + $0.50 + $0.20 = $2.80.   Finally, we can calculate the total cost of all the lunches.   The total cost of all the lunches is 310 x $2.80 = $864.   Therefore, one lunch for all the students costs $864.   In conclusion, the condition \"Marla's mother has read 300 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Marla's mother has read 300 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.02368026226758957]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The height of Martha's neighbor is 10 feet. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3 problems.  Step 4: Calculate the total number of problems that have been finished by Angela's friends. Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. This totals 2 + 6 + 3 = 11 problems.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 problems in total, and 11 of them have been finished by Angela's friends. This means that 20 - 11 = 9 problems have no one but Angela finished.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Martha's neighbor is 10 feet does not affect the calculation. Therefore, 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Step 1: Martha has finished 2 problems. Step 2: Jenna has finished (4 x Martha's #) - 2, which is 8 - 2 = 6 problems. Step 3: Mark has finished half the number Jenna did, which is 3 problems.  Therefore, the total number of problems that have been finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11 problems.  Finally, 20 - 11 = 9 problems have no one but Angela finished.  The condition \"Out of 20 problems\" is relevant to the calculation process because it tells us the total number of problems that Angela has to work on. Without this condition, we would not know the total number of problems and would not be able to calculate the number of problems that have no one but Angela finished.\nMartha has finished 2 problems Jenna has finished 4 * 2 - 2 = 6 problems Mark has finished half of 6 = 3 problems  Therefore, no one but Angela has finished 20 - (2 + 6 + 3) = 9 problems.   The condition \"Martha has finished 2\" is relevant to the calculation process as it is used to determine how many problems Jenna and Mark have finished. The height of Martha's neighbor is not relevant to the calculation process.\nMartha has finished 2 problems, Jenna has finished 4(2)-2=6 problems, and Mark has finished 3(6)/2=9 problems. This means that Angela has finished 20-2-6-9=3 problems. Therefore, 3 problems have no one but Angela finished. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation since it was used to determine how many problems Jenna has finished.\nMartha has finished 2 problems.  Jenna has finished 4 times the number of problems Martha did, minus 2. That's 4 x 2 - 2 = 6.  Mark has finished half the number of problems Jenna did. That's 6 姊 2 = 3.   So, Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. That's a total of 11 problems that have been finished by Martha, Jenna, and Mark.   Since there are 20 total problems, that means that there are 9 problems that have not been finished by any of them. The height of Martha's neighbor is 10 feet is not relevant to the calculation process.   Therefore, there are 9 problems that have no one but Angela finished.", "equation": "The height of Martha's neighbor is 10 feet.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.0885208398103714]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. The height of Kylie's brother is 5 feet. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each necklace needs 20 beads, so Kylie needs 10 x 20 + 2 x 20 = 200 + 40 = 240 beads for the necklaces.  Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets, and each bracelet needs 10 beads, so Kylie needs 5 x 10 = 50 beads for the bracelets.  Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings, and each earring needs 5 beads, so Kylie needs 7 x 5 = 35 beads for the earrings.  Step 4: Calculate the total number of beads. Kylie needs 240 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 240 + 50 + 35 = 325 beads.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each", "numerical_answer": 325, "gold_answer": "325", "instructions": "Monday: Kylie makes 10 beaded necklaces. This means she uses 200 beads in total (10 necklaces x 20 beads per necklace = 200 beads).  Tuesday: Kylie makes 2 beaded necklaces. This means she uses 40 beads in total (2 necklaces x 20 beads per necklace = 40 beads).  Wednesday: Kylie makes 5 beaded bracelets and 7 beaded earrings. This means she uses 95 beads in total (5 bracelets x 10 beads per bracelet + 7 earrings x 5 beads per earring = 95 beads).  Total: Kylie uses 335 beads in total to make her jewelry (200 beads + 40 beads + 95 beads = 335 beads).  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process since it adds an additional 40 beads to the total.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Therefore, she uses (10 + 2) x 20 = 220 beads for the necklaces.  Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. Therefore, she uses (5 x 10) + (7 x 5) = 75 + 35 = 110 beads for the bracelets and earrings.  In total, Kylie uses 220 + 110 = 330 beads to make her jewelry.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, since it is used to calculate the number of beads needed for the necklaces.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That means she has used (10 + 2) x 20 = 220 beads for necklaces. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. That means she has used (5 x 10 + 7 x 5) = 85 beads for bracelets and earrings. In total, Kylie has used 220 + 85 = 305 beads to make her jewelry.  The condition \"The height of Kylie's brother is 5 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Kylie's brother is 5 feet.", "condition_question_similarity": [0.6468929052352905, 0.49341729283332825, 0.6773505806922913, 0.526875913143158, 0.5615654587745667, 0.5553394556045532, 0.5992048382759094, 0.26282840967178345]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The height of Marla's neighbor is 200 feet. How much does one lunch for all the students cost?", "reasoning_path": "First, let's calculate the total number of students: 5 classes x 30 students = 150 third grade students 4 classes x 28 students = 112 fourth grade students 4 classes x 27 students = 108 fifth grade students  Total = 370 students  Second, let's calculate the cost of the hamburgers: 370 x $2.10 = $777  Third, let's calculate the cost of the carrots: 370 x $0.50 = $185  Fourth, let's calculate the cost of the cookies: 370 x $0.20 = $74  Total cost for one lunch for all the students = $777 + $185 + $74 = $1,036  The condition \"The height of Marla's neighbor is 200 feet\" is not relevant to the calculation process of the problem.", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "First, we need to calculate the total number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 450 students.  Second, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the cost of one lunch for all the students is (2.10 + 0.50 + 0.20) x 450 = $1035.  Therefore, the total cost of one lunch for all the students is $1035.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process since it provided the number of students in the third grade classes which is needed to calculate the total number of students in the school.\nFirst, let's calculate how many hamburgers Marla needs to buy:  5 classes x 30 students = 150 hamburgers 4 classes x 28 students = 112 hamburgers 4 classes x 27 students = 108 hamburgers  Total: 370 hamburgers  Second, let's calculate how much the hamburgers will cost:  370 hamburgers x $2.10 = $777  Third, let's calculate how many carrots Marla needs to buy:  5 classes x 30 students = 150 carrots 4 classes x 28 students = 112 carrots 4 classes x 27 students = 108 carrots  Total: 370 carrots  Fourth, let's calculate how much the carrots will cost:  370 carrots x $0.50 = $185  Fifth, let's calculate how many cookies Marla needs to buy:  5 classes x 30 students = 150 cookies 4 classes x 28 students = 112 cookies 4 classes x 27 students = 108 cookies  Total: 370 cookies  Sixth, let's calculate how much the cookies will cost:  370 cookies x $0.20 = $74  Finally, we can add up all the costs to get the total cost for one lunch for all the students:  $777 + $185 + $74 = $1,036  Therefore, the cost for one lunch for all the students is $1,036.  The condition \"4 fourth grade classes with 28 students each,\" is relevant to the calculation process, as it allows us to determine how many hamburgers, carrots, and cookies Marla needs to buy.\n1. Calculate the total number of students: 5 x 30 + 4 x 28 + 4 x 27 = 540 students  2. Calculate the total cost for each item: Hamburgers: 540 x $2.10 = $1,134 Carrots: 540 x $0.50 = $270 Cookies: 540 x $0.20 = $108  3. Calculate the total cost for all the students:  $1,134 + $270 + $108 = $1,512  The answer is that one lunch for all the students costs $1,512.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process because it tells us how many students there are in the fifth grade class, which affects the total number of students and the total cost for each item.\nFirst, calculate the total number of students that need to be fed:  5 x 30 = 150 third grade students 4 x 28 = 112 fourth grade students 4 x 27 = 108 fifth grade students  Total = 370 students  Next, calculate the cost of the hamburgers: 370 x $2.10 = $779  Then, calculate the cost of the carrots: 370 x $0.50 = $185  Finally, calculate the cost of the cookies: 370 x $0.20 = $74  Total cost for one lunch for all the students = $779 + $185 + $74 = $1,038  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because the cost of each hamburger was used in the calculation.\nFirst, we need to calculate the total number of students in the school. 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. 5 鑴 30 + 4 鑴 28 + 4 鑴 27 = 570 students  Now we need to calculate the total cost of the lunch for all the students. Each student gets a hamburger which costs $2.10, some carrots which cost $0.50, and a cookie which cost $0.20. 570 鑴 (2.10 + 0.50 + 0.20) = $1219.00  So, one lunch for all the students costs $1219.00.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of this problem, as the cost of the carrots has been factored into the total cost of the lunch.\nFirst, we need to calculate the total number of students in the school. To do this, we add up the number of students in each grade level:  3rd grade: 5 classes x 30 students = 150 students  4th grade: 4 classes x 28 students = 112 students  5th grade: 4 classes x 27 students = 108 students   Total number of students = 370   Next, we need to calculate the cost of one lunch for all the students. To do this, we multiply the cost of each item by the total number of students:  Hamburger: $2.10 x 370 = $770.00 Carrots: $0.50 x 370 = $185.00  Cookie: $0.20 x 370 = $74.00   Total cost of one lunch for all the students = $1,029.00  So, the answer to the question is: one lunch for all the students costs $1,029.00.   The condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of this problem, since it is used to calculate the cost of the cookie for all the students.\n1. How many students are there in total?   Answer: There are 5 third grade classes (5 x 30 = 150 students), 4 fourth grade classes (4 x 28 = 112 students), and 4 fifth grade classes (4 x 27 = 108 students). In total, there are 370 students.   2. How much does one lunch cost?   Answer: One hamburger costs $2.10, one carrot costs $0.50, and one cookie costs $0.20. Therefore, one lunch costs $2.80 ($2.10 + $0.50 + $0.20 = $2.80).   3. How much does one lunch for all the students cost?   Answer: Since there are 370 students, the total cost for all the students would be 370 x $2.80 = $1,036.00.   Therefore, the total cost for one lunch for all the students is $1,036.00.   The condition \"The height of Marla's neighbor is 200 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Marla's neighbor is 200 feet.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.02080228365957737]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The shoe size of Grover's brother is 15. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the number of face masks Grover bought. Grover bought 3 boxes of face masks, and each box contains 20 face masks. Therefore, Grover bought a total of 3 x 20 = 60 face masks. Step 2: Calculate the amount Grover bought the face masks for. Grover bought the 3 boxes of face masks for $15. Step 3: Calculate the amount of money Grover will earn from selling the face masks. Grover plans to sell each face mask for $0.50. Therefore, Grover will earn a total of 60 x $0.50 = $30 from selling the face masks. Step 4: Calculate Grover's total profit. Grover bought the face masks for $15 and will earn $30 from selling them. Therefore, Grover's total profit is $30 - $15 = $15. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of face masks Grover bought and the amount of money he will earn from selling them. The shoe size of Grover's brother is 15 and is not relevant to the calculation process. Therefore, Grover's total profit", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, what is being asked? We need to calculate Grover's total profit.   Second, what do we know? We know that Grover bought 3 boxes of face masks, each containing 20 face masks, and that he plans to sell them for $0.50 each. We also know that he bought the 3 boxes for $15.   Given this information, we can calculate Grover's total profit. He will make a profit of $30, as he will be able to sell the 3 boxes of face masks for $30 ($0.50 x 60 face masks).   Therefore, the condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem, as it provides us with the information that Grover bought 3 boxes of face masks. Without this information, we would not be able to calculate Grover's total profit.\nStep 1: Calculate the cost of the 3 boxes  3 boxes x 20 masks per box x $0.50 per mask = $30  Step 2: Calculate the total profit  Total Profit = Selling Price - Cost = $15 - $30 = -$15  So, Grover's total profit is -$15.  The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process of the problem, as it is used to calculate the cost of the 3 boxes.\nGrover bought 3 boxes of face masks and he plans to sell them for $0.50 each. This means that he will make a profit of $0.50 for each mask he sells. So, if he sells all 60 masks, his total profit will be $30. The shoe size of Grover's brother is not relevant to the calculation process in this problem.", "equation": "The shoe size of Grover's brother is 15.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.30235618352890015]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's neighbor bought 50 tomatoes from the grocery store. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn needed for Jared and his friends. Jared can eat 90 pieces of popcorn and his three friends can each eat 60 pieces of popcorn. That means they need a total of 90 + (3 x 60) = 270 pieces of popcorn. Step 2: Calculate the number of servings needed. Since there are 30 pieces of popcorn in a serving, we can divide 270 by 30 to find out how many servings of popcorn should be ordered. 270 divided by 30 is 9, so Jared should order 9 servings of popcorn for all of them. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process. This condition gives us the information we need to calculate how many servings of popcorn Jared should order. The information regarding the 50 tomatoes is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, and each of his three other friends can eat 60 pieces of popcorn. That means they need a total of 360 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, Jared should order 12 servings of popcorn for all of them.   Yes, the condition \"There are 30 pieces of popcorn in a serving.\" is relevant to the calculation process of this problem. This condition gives us the information we need to calculate how many servings of popcorn Jared should order.\nFirst, we need to figure out how many pieces of popcorn will be needed for Jared and his three friends. Jared can eat 90 pieces of popcorn, and his three friends can each eat 60 pieces of popcorn. That means Jared and his three friends can eat a total of 270 pieces of popcorn.   Since there are 30 pieces of popcorn in a serving, we can divide 270 by 30 to find out how many servings of popcorn should be ordered. 270 divided by 30 is 9, so Jared should order 9 servings of popcorn for all of them.   The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, as it was used to figure out how many pieces of popcorn were needed and how many servings should be ordered. The information regarding the 50 tomatoes is not relevant to the calculation process.\nWe know that there are 30 pieces of popcorn in a single serving, so if we want to figure out how many servings of popcorn should Jared order for all of them, we need to first figure out how many pieces of popcorn they will need in total. We know that Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. So, in total, they will need 90 + (3 x 60) = 270 pieces of popcorn.   Since there are 30 pieces of popcorn in a single serving, we can divide 270 by 30 to get the number of servings that they should order: 270 / 30 = 9 servings of popcorn.   Therefore, Jared should order 9 servings of popcorn for all of them. The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, as it helps us to determine how many pieces of popcorn they will need in total.\nThe first thing to do is to calculate how many pieces of popcorn Jared and his friends can eat in total. Jared can eat 90 pieces of popcorn, and his three friends can each eat 60 pieces, so the total is 90 + (3 x 60) = 270 pieces.  Since there are 30 pieces of popcorn in each serving, the number of servings they need is 270 / 30 = 9 servings.  Therefore, Jared should order 9 servings of popcorn for all of them.  The condition that Jared's neighbor bought 50 tomatoes from the grocery store is not relevant to this calculation process.", "equation": "Jared's neighbor bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.34250524640083313]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The shoe size of Anna's neighbor is 15. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes Anna made. Anna used four baking trays, and each tray has 20 cupcakes. That means Anna made a total of 80 cupcakes.  Step 2: Calculate the number of cupcakes that were sold. Only 3/5 of the cupcakes were sold, so Anna sold 3/5 x 80 = 48 cupcakes.  Step 3: Calculate the amount of money Anna earned from the sale. Each cupcake was sold for $2, so Anna earned $2 x 48 = $96 from the sale.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Anna's neighbor is 15 and is not relevant to the calculation process. Therefore, Anna earned $96 from the sale of cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, Anna used four baking trays, which means she had a total of 80 cupcakes. Since 3/5 of the cupcakes were sold, Anna sold 48 cupcakes. Each cupcake was sold for $2, so Anna earned $96 from the sale.   The shoe size of Anna's neighbor is not relevant to the calculation process of this problem. The condition \"Each tray has 20 cupcakes\" is also not relevant to the calculation process.\nFirst, Anna used four baking trays, each with 20 cupcakes. This means that Anna made a total of 80 cupcakes. Next, only 3/5 of those cupcakes were sold, so Anna sold 48 cupcakes. Finally, since each cupcake was sold for $2, Anna earned a total of $96. The shoe size of Anna's neighbor is not relevant to this calculation.\nThe condition \"The shoe size of Anna's neighbor is 15\" is not relevant to the calculation process of the problem.  Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2.  So, that means Anna has 80 cupcakes in total.  If only 3/5 of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes and kept 32 cupcakes.  Therefore, Anna earned $96 from the sale of cupcakes ($2 x 48 cupcakes).", "equation": "The shoe size of Anna's neighbor is 15.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.16534970700740814]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's neighbor bought 50 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Bob has to buy 20 rose bushes. That will cost $3000 ($150 x 20). Step 2: He has to pay a gardener. He is paying $30 an hour and is working for 4 days for 5 hours a day. That will be $600 ($30 x 5 x 4). Step 3: Bob needs soil. He needs 100 cubic feet of soil, which costs $500 ($5 x 100). Step 4: Calculate the total cost of the project. The total cost of the project is $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" since it was necessary to buy 20 rose bushes at $150 each. Therefore, the entire gardening project cost Bob $4,100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, Bob has to buy 20 rose bushes. That will cost $3000 ($150 x 20). Second, he needs to pay a gardener. He is paying $30 an hour and is working for 4 days for 5 hours a day. That will be $600 ($30 x 5 x 4). Third, Bob needs soil. He needs 100 cubic feet of soil, which costs $500 ($5 x 100). So the total cost of the project is $4100.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the cost calculation, since Bob has to buy new roses to replant them. This is why the first cost is for buying 20 rose bushes.\nFirst, Bob has to buy 20 rose bushes at $150 each, so that's $3,000.  Second, Bob has to pay the gardener $30 an hour for 5 hours a day for 4 days. That's $600.  Third, Bob needs to buy 100 cubic feet of soil at $5 per cubic foot. That's $500.  Finally, Bob's neighbor bought 50 tomatoes from the grocery store. That's $??? (This is not relevant to the calculation of the cost of the project).  So, the total cost of the entire gardening project is $3,600.   Yes, the condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" since it was necessary to buy 20 rose bushes at $150 each.\nFirst, the cost of the rose bushes is $150 each, so the total cost is 20 x $150 = $3000.   Second, the cost of the gardener is $30 per hour, for 5 hours per day for 4 days, so the cost is 30 x 5 x 4 = $600.   Third, the cost of the soil is 100 cubic feet x $5 per cubic foot, so the cost is 100 x $5 = $500.   Finally, the cost of the tomatoes is not relevant here, so we can ignore it.   So, the total cost of the gardening project is $3000 + $600 + $500 = $4100.\nFirst, Bob needs to buy the 20 rose bushes, at a cost of $150 each. This would cost $3,000.  Second, he needs to pay the gardener. At $30 per hour, for 4 days of 5 hours each, this would cost $600.  Finally, he needs to buy the soil. A total of 100 cubic feet of soil at $5 per cubic foot would cost $500.  Therefore, the entire gardening project cost Bob $4,100.  The condition is relevant to the calculation process, as it is used in the calculation for the cost of the soil.\nFirst, the cost of the rose bushes is $150 x 20 = $3000.  Second, the cost of the gardener is $30 x 5 hours x 4 days = $600.  Third, the cost of the soil is $5 x 100 cubic feet = $500.  Total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"Bob's neighbor bought 50 tomatoes from the grocery store\" is not relevant to the calculation process of problem \"How much did the entire gardening project cost?\"", "equation": "Bob's neighbor bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.3626980185508728]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's sister has read 20 books in the past year. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave to Anna. Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike and the rest to Anna. This means he gave (256 - 15 - 23) = 218 cookies to Anna. Step 2: Calculate the number of cookies Uncle Jude gave to Anna that were twice as many as he gave Tim. He gave twice as many cookies as he gave Tim to Anna, so he gave (15 x 2) = 30 cookies to Anna. Step 3: Calculate the number of cookies Uncle Jude put in the fridge. This means he had (218 - 30) = 188 cookies left. Therefore, Uncle Jude put 188 cookies in the fridge. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of cookies Uncle Jude had to begin with, so we cannot accurately calculate how many cookies he put in the fridge. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike and the rest to Anna. This means he gave (256 - 15 - 23) = 218 cookies to Anna.  He gave twice as many cookies as he gave Tim to Anna, so he gave (15 x 2) = 30 cookies to Anna.  This means he had (218 - 30) = 188 cookies left.  Therefore, Uncle Jude put 188 cookies in the fridge.   Yes, the condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem. This is because we know Uncle Jude had 256 cookies to begin with, so we can subtract the number of cookies he gave away to calculate the number of cookies he put in the fridge.\nUncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That's 15 + 23 = 38 cookies. Uncle Jude gave twice as many cookies as he gave Tim to Anna, so he must have given 30 cookies to Anna. That means Uncle Jude put 38 + 30 = 68 cookies in the fridge.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem, as it tells us how many cookies were given out in total before we can calculate how many were kept in the fridge.\n1. Uncle Jude baked 256 cookies.  2. He gave 15 cookies to Tim.  3. He gave 23 cookies to Mike.  4. He gave twice as many cookies as he gave Tim to Anna.   So, Uncle Jude gave 30 cookies to Anna.   5. He kept some in the fridge.   Therefore, Uncle Jude put (256 - 15 - 23 - 30 =) 188 cookies in the fridge.   The condition \"Mike's sister has read 20 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mike's sister has read 20 books in the past year.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.25086328387260437]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The height of Turner's brother is 20 feet. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The height of Turner's brother is 20 feet and is not relevant to the calculation process. Therefore, Turner needs 21", "numerical_answer": 21, "gold_answer": "21", "instructions": "The question states that it costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Since Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once, the total number of tickets he needs is (3 x 4) + (2 x 4) + (1 x 1) = 15 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process because it determines how many tickets Turner needs. Without this condition, we would not know how many tickets Turner needs to ride the different rides.\nFirst, Turner needs 4 tickets to ride the rollercoaster 3 times. That's 12 tickets. Then, Turner needs 4 tickets to ride the Catapult 2 times. That's 8 tickets. Finally, Turner needs 1 ticket to ride the Ferris wheel once. That's 1 ticket. So in total, Turner needs 12 + 8 + 1 = 21 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process because it tells us how many tickets Turner needs to ride the rollercoaster 3 times. Without this condition, we wouldn't know how many tickets to add to the total.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult, and 1 ticket for the Ferris wheel. This means he needs a total of 6 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem, since it tells us how many tickets Turner will need to ride each attraction.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times, and the Ferris wheel once. That means he needs 4 tickets for the rollercoaster (3 x 4 = 12 tickets), 4 tickets for the Catapult (2 x 4 = 8 tickets), and 1 ticket for the Ferris wheel (1 x 1 = 1 ticket). Therefore, Turner needs a total of 21 tickets.  The condition \"The height of Turner's brother is 20 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Turner's brother is 20 feet.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.2890751361846924]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The height of Natalie's mother is 50 feet. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before, which would be 50% of 50 kilometers, or 25 kilometers.  Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, which would be 40 + 25 = 65 kilometers.  Step 3: Calculate the total number of kilometers Natalie rode. Natalie has ridden a total of 40 + 50 + 25 + 65 = 180 kilometers.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode on each of the days. The height of Natalie's mother is not relevant to the calculation process. Therefore, Natalie has ridden a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 km, on Tuesday 50 km, and on Wednesday 25 km (50% of the day before). On Thursday, she rode 65 km (40 + 25). In total, Natalie rode 180 km.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process because it is used to calculate the total number of kilometers she rode on Thursday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, Natalia rode 50 kilometers. On Wednesday, Natalia rode 25 kilometers (50% fewer than Tuesday). On Thursday, Natalia rode 65 kilometers (the sum of Monday and Wednesday).  In total, Natalia rode 180 kilometers.  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it allows us to calculate the number of kilometers Natalia rode on Wednesday (50% fewer than Tuesday). The height of Natalia's mother is not relevant to the calculation process.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, which would be 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which would be 65 kilometers.   Therefore, Natalie has ridden a total of 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to this calculation, because it gives us the number of kilometers Natalie rode on Wednesday, which is necessary to calculate the total number of kilometers she has ridden.\nOn Monday, Natalie rode 40 kilometers. On Tuesday she rode 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before, meaning 25 kilometers. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday, meaning 40 + 25 = 65 kilometers. In total, Natalie rode 40 + 50 + 25 + 65 = 180 kilometers.  The condition \"The height of Natalie's mother is 50 feet\" is not relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\"", "equation": "The height of Natalie's mother is 50 feet.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.2014070451259613]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's sister has read 80 books in the past year. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so 50% of 50 is 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 is 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. Natalie rode 40 kilometers on Monday, 50 kilometers on Tuesday, 25 kilometers on Wednesday and 65 kilometers on Thursday. This totals 40 + 50 + 25 + 65 = 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers ridden each day. The fact that Natalie's sister has read 80 books in the past year does not affect the calculation process. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 25 kilometers (50% fewer than the day before). On Thursday, she rode 65 kilometers (the sum of 40 kilometers from Monday and 25 kilometers from Wednesday).  So, in total, Natalie rode 180 kilometers.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process because it lets us know how many kilometers Natalie rode on Monday, which is necessary to calculate the total amount of kilometers she rode.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so Natalie would have ridden 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, meaning she rode 65 kilometers on Thursday.   Therefore, the total number of kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 kilometers.   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of this problem, as it is needed to calculate the number of kilometers Natalie rode on Wednesday.\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer than on Tuesday, so 25 km Thursday: 40 + 25 = 65 km  Total: 180 km  Yes, the condition is relevant to the calculation process. Without the condition, it would not have been possible to calculate how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so 50% of 50 is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 is 65 kilometers.  Therefore, Natalie rode a total of 155 kilometers.  The condition about Natalie's sister has read 80 books in the past year is not relevant to the calculation process of how many kilometers Natalie rode in total.", "equation": "Natalie's sister has read 80 books in the past year.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.28898707032203674]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's neighbor has read 2 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds to ounces. There are 16 ounces in a pound. Therefore, Tomas ate 1.5 pounds of chocolate fudge which is equal to 24 ounces. Katya ate 0.5 pounds of peanut butter fudge which is equal to 8 ounces. Boris ate 2 pounds of fudge which is equal to 32 ounces. Step 2: Calculate the total ounces of fudge eaten. Tomas ate 24 ounces of fudge, Katya ate 8 ounces of fudge, and Boris ate 32 ounces of fudge. This totals 24 + 8 + 32 = 64 ounces. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Katya's neighbor's reading habits do not affect the calculation. Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Firstly, we need to convert pounds into ounces. There are 16 ounces in a pound. So, Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate 0.5 pounds of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces.   Therefore, the total amount of ounces of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces.   The condition that Tomas ate 1.5 pounds of chocolate fudge last week is not relevant to the calculation process of the problem as the total amount of fudge consumed by Tomas, Katya and Boris does not depend on when it was consumed.\nFirst, we need to convert the pound measurements to ounces. 1.5 pounds is equivalent to 24 ounces. Half a pound is equivalent to 8 ounces. 2 pounds is equivalent to 32 ounces.   Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process, as it provided the information necessary to calculate the total amount of fudge eaten. Without this condition, it would not be possible to calculate the total amount of fudge eaten.\n1. Tomas ate 1.5 pounds of chocolate fudge. There are 16 ounces in a pound, so Tomas ate 24 ounces of fudge.  2. Katya ate half a pound of peanut butter fudge. There are 16 ounces in a pound, so Katya ate 8 ounces of fudge.  3. Boris ate 2 pounds of fudge. There are 16 ounces in a pound, so Boris ate 32 ounces of fudge.  Therefore, the total amount of fudge eaten by Tomas, Katya and Boris was 64 ounces.  The condition \"Katya's neighbor has read 2 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Katya's neighbor has read 2 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.15990960597991943]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The shoe size of Jim's neighbor is 50. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Determine how many sets Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That is a total of 15 sets. Step 2: Determine how many cards Jim gave away. Assuming 1 set has 13 trading cards, Jim gave away 15 x 13 = 195 trading cards. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets and cards given away. The shoe size of Jim's neighbor is 50 and does not affect the number of cards given away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "First, determine how many sets are being given away. Jim is giving away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. This means a total of 15 sets of cards are being given away.   Second, determine how many cards are in each set. Each set has 13 cards, so there are 13 cards in each set.   Third, multiply the number of sets by the number of cards in each set. 15 sets x 13 cards per set = 195 cards.   Therefore, Jim gave away 195 trading cards. The shoe size of Jim's neighbor is not relevant to this problem.\nJim had 365 trading cards. He gave away 8 sets to his brother (8 x 13 = 104 cards), 5 sets to his sister (5 x 13 = 65 cards), and 2 sets to his friend (2 x 13 = 26 cards).  Therefore, Jim gave away a total of 195 cards.   The shoe size of Jim's neighbor is not relevant to the calculation process of the problem.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Since 1 set has 13 trading cards, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 trading cards. The condition \"5 sets of cards to his sister\" is relevant to the calculation process because it helps us determine how many sets of cards Jim gave away to his sister. The shoe size of Jim's neighbor (50) is not relevant to the calculation process.\nJim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  We know that 1 set has 13 trading cards.  So, 8 sets of cards for his brother = 8 x 13 = 104 cards  5 sets of cards for his sister = 5 x 13 = 65 cards  2 sets of cards for his friend = 2 x 13 = 26 cards   Therefore, Jim gave away a total of 195 cards.  The condition \"and 2 sets of cards to his friend.\" is relevant to the calculation process because it tells us how many sets of cards Jim gave away to his friend.\nStep 1: Determine how many sets Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That is a total of 15 sets.  Step 2: Determine how many cards Jim gave away. Assuming 1 set has 13 trading cards, Jim gave away 15 x 13 = 195 trading cards.  The shoe size of Jim's neighbor is 50. This condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Jim's neighbor is 50.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.16358889639377594]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's neighbor has read 50 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Therefore, there are 5 x 30 + 4 x 28 + 4 x 27 = 370 students in total.  Step 2: Calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the total cost of one lunch for all the students is (2.10 x 370) + (0.50 x 370) + (0.20 x 370) = $1036.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item. The fact that Marla's neighbor has read 50 books in the past year does not affect the calculation.  Therefore, the total cost of one lunch for all the students is $1036.", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "First, we need to calculate the number of students in total: 5 third grade classes with 30 students each = 150 students  4 fourth grade classes with 28 students each = 112 students  4 fifth grade classes with 27 students each = 108 students   Total number of students = 370   Second, we need to calculate the cost of lunch for one student: Hamburger = $2.10  Carrots = $0.50  Cookie = $0.20   Cost of lunch for one student = $2.80  Third, we need to multiply the total number of students with the cost of lunch for one student: Total number of students = 370  Cost of lunch for one student = $2.80   Total cost of lunch for all students = 370 x $2.80 = $1,036   So, the total cost of lunch for all the students is $1,036.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem because it gave us the total number of students (370). Without this information, we would not have been able to calculate the total cost of lunch for all the students.\nFirst, Marla needs to figure out the number of students in the school. She can add up the number of students in each grade level: 5 x 30 = 150 students in the third grade, 4 x 28 = 112 students in the fourth grade, and 4 x 27 = 108 students in the fifth grade. That adds up to a total of 370 students.   Next, Marla needs to figure out the cost for each meal. Each student gets one hamburger ($2.10), some carrots ($0.50), and a cookie ($0.20). That adds up to a total of $2.80 per meal.   Finally, Marla can calculate the total cost for all the students. She can multiply the number of students (370) by the cost of each meal ($2.80) to get the total cost of one lunch for all the students: 370 x $2.80 = $1,036.   Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem. Without that information, Marla would not have been able to calculate the total number of students accurately.\nFirst, we need to calculate the number of students in the school. We have 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are a total of 5 x 30 + 4 x 28 + 4 x 27 = 590 students in the school.   Now, we can calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. That means the cost of one lunch for all the students is 590 x (2.10 + 0.50 + 0.20) = $1476.   Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem, since it is necessary to calculate the total number of students in the school.\nFirst, we need to calculate the total number of students in the elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 430.  Now, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, the total cost of one lunch for all the students is (2.10 x 430) + (0.50 x 430) + (0.20 x 430) = $1052.  Yes, the condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\". This condition is necessary to calculate the cost of one lunch for all the students.\nFirst, we need to calculate the total number of students in the school. We have 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This gives us a total of (5 x 30) + (4 x 28) + (4 x 27) = 310 students.  Now, we can calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means that the total cost of one lunch for all students is (2.10 x 310) + (0.50 x 310) + (0.20 x 310) = $941.  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" because we need to include the cost of the carrots in our calculation.\nFirst, Marla needs to calculate the total number of students in the elementary school.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.   This means there are (5 x 30) + (4 x 28) + (4 x 27) = 590 students in total.  Then, Marla needs to calculate the total cost of one lunch for all the students.  Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20.  This means the total cost of one lunch for all the students is (590 x ($2.10 + $0.50 + $0.20)) = $1476.00.  Therefore, the answer to \"How much does one lunch for all the students cost?\" is $1476.00.  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem, since the cost of the cookie is included in the total cost of one lunch for all the students.\nFirst, let's calculate the cost of one hamburger:  1 hamburger = $2.10   Second, let's calculate the cost of one serving of carrots:  1 serving of carrots = $0.50   Third, let's calculate the cost of one cookie:  1 cookie = $0.20   Fourth, let's calculate the number of students:  Total number of students = 5 x 30 + 4 x 28 + 4 x 27 = 630   Finally, let's calculate the cost of one lunch for all the students:  Total cost of one lunch for all the students = (2.10 x 630) + (0.50 x 630) + (0.20 x 630) = $1373  Therefore, the total cost of one lunch for all the students is $1373.  The condition \"Marla's neighbor has read 50 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Marla's neighbor has read 50 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, -0.016696328297257423]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's brother has read 50 books in the past year. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob has to replant 20 rose bushes, and each rose bush costs $150, so the total cost of the rose bushes is 20 x $150 = $3000. Step 2: Calculate the cost of the gardener. Bob needs to pay the gardener $30 an hour, 5 hours each day for 4 days. This totals $30 x 5 x 4 = $600. Step 3: Calculate the cost of the soil. Bob needs to buy 100 cubic feet of soil, and it costs $5 per cubic foot. This totals $5 x 100 = $500. Step 4: Calculate the total cost of the entire gardening project. Bob has to pay $3000 for the rose bushes, $600 for the gardener, and $500 for the soil. This totals $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Bob's brother has read 50 books in the past year does not affect the calculation. Therefore, the entire gardening project cost Bob a total of $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First Bob has to purchase the rose bushes. That will cost him $150 x 20 = $3,000. Next he will have to pay the gardener. This will cost him $30 x 5 x 4 = $600. Lastly, he will have to purchase the soil. This will cost him $5 x 100 = $500. Therefore, the entire gardening project cost Bob a total of $3,600.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process as it is the reason why Bob is having to purchase and replant all the rose bushes.\nFirst, we need to calculate the cost of the rose bushes: 20 rose bushes x $150 = $3000.  Second, we need to calculate the cost of the gardener: 4 days x 5 hours per day x $30 per hour = $600.  Third, we need to calculate the cost of the soil: 100 cubic feet of soil sold at $5 per cubic foot = $500.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  The condition \"Each rose bush costs $150\" is relevant to the calculation process of the problem, as it is used to calculate the cost of the rose bushes.\nFirst, Bob needs to purchase 20 rose bushes at $150 each.   This will cost him $3,000.   Next, he needs to pay the gardener. At $30 an hour for 5 hours a day for 4 days, this will cost him $600.   Finally, he needs to purchase 100 cubic feet of soil at $5 per cubic foot, which will cost him $500.   Adding all these costs together, the total cost of the gardening project is $4,100.   The condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days.\" is relevant to the calculation process, as it determines how much Bob needs to pay the gardener for their services.\n1. The cost of the rose bushes: 20 x $150 = $3000  2. The cost of the gardener: 4 days x 5 hours x $30 = $600  3. The cost of the soil: 100 cubic feet x $5 = $500  Total cost: $3000 + $600 + $500 = $4100.   Yes, the condition is relevant to the calculation process.\nThe rose bushes cost $150 each, so in total they cost $3000. The gardener was paid $30 per hour for 5 hours each day for 4 days, so that's a total of $600. The soil cost $5 per cubic foot, and there were 100 cubic feet, so the soil cost $500. In total, the entire gardening project cost $4000.   The condition \"Bob's brother has read 50 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Bob's brother has read 50 books in the past year.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.07424537092447281]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Jared's sister is 50 feet. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate how many pieces of popcorn the four people will eat in total. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Therefore, the total amount of popcorn they can eat is 90 + (3 x 60) = 270 pieces. Step 2: Calculate how many servings are needed to provide this amount of popcorn. Since each serving contains 30 pieces of popcorn, they will need 270 / 30 = 9 servings of popcorn.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pieces of popcorn needed and the number of pieces of popcorn in each serving. The height of Jared's sister is 50 feet is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to calculate how many pieces of popcorn the four friends can eat in total. Jared can eat 90 pieces, and each of his three friends can eat 60 pieces. 90 + 3 x 60 = 390. So, the four friends can eat 390 pieces of popcorn in total.   Second, we need to calculate how many servings of popcorn this amounts to. Since there are 30 pieces of popcorn in one serving, we need to divide 390 by 30 to get 13. So, Jared needs to order 13 servings of popcorn for all of them.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process. Without knowing how many pieces of popcorn are in one serving, we wouldn't know how many servings to order.\nFirst, Jared needs to calculate how many pieces of popcorn all four of them will eat in total. Jared can eat 90 pieces, and his three other friends can each eat 60 pieces, which adds up to a total of 270 pieces.  Second, Jared needs to calculate how many servings of popcorn he should order for all of them. Since each serving contains 30 pieces of popcorn, Jared should order 9 servings (270 / 30 = 9).  Therefore, Jared should order 9 servings of popcorn for all of them.  The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, since it was used to determine how many pieces of popcorn all four of them would eat in total (90 + (3 x 60) = 270).\n1. First, calculate how many pieces of popcorn Jared and his three friends will need:   - Jared: 90 pieces   - Friends: 3 x 60 = 180 pieces  2. Now, calculate how many servings are needed to provide this amount of popcorn:    - Total: 90 + 180 = 270 pieces   - Servings: 270 / 30 = 9 servings  Therefore, Jared should order 9 servings of popcorn for all of them.  The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process because it tells us how much popcorn each of his friends can eat, which is necessary to calculate the total amount of popcorn needed.\nWe need to know how many pieces of popcorn the four people will eat in total, so we can calculate how many servings of popcorn they need.  Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Therefore, the total amount of popcorn they can eat is 90 + (3 x 60) = 270 pieces. Since each serving contains 30 pieces of popcorn, they will need 270 / 30 = 9 servings of popcorn.  The height of Jared's sister is 50 feet is not relevant to the calculation process.", "equation": "The height of Jared's sister is 50 feet.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.275103360414505]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. The shoe size of Amy's neighbor is 25. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Now, we know that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows. So, altogether she has 250 candies. Step 5: Calculate the number of baskets Amy will fill. Amy is filling each basket with 10 candies, so she will need to fill 25 baskets (250 / 10 = 25). Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies needed for each type. The shoe size of Amy's neighbor is 25 and is not relevant to the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Step 1: Calculate how many pieces of each type of candy Amy has:  Chocolate bars: 5  M&Ms: 7 x 5 = 35  Marshmallows: 6 x 35 = 210  Step 2: Calculate how many baskets Amy can fill with 10 pieces of candy each:  Chocolate bars: 5/10 = 0.5, rounded up to 1  M&Ms: 35/10 = 3.5, rounded up to 4  Marshmallows: 210/10 = 21, rounded up to 22  Therefore, Amy can fill 27 baskets with 10 pieces of candy each.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process, because it is used to calculate the number of M&Ms and Marshmallows Amy has, which in turn is used to calculate the number of baskets Amy can fill.\nAmy has 5 chocolate bars.  She has 7 times as many M&Ms as chocolate bars, so 7*5=35 M&Ms. She has 6 times as many marshmallows as M&Ms, so 6*35=210 marshmallows.  So, in total Amy has 5+35+210 = 250 candies.   If Amy fills each basket with 10 candies, she will fill 250/10 = 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars,\" is relevant to the calculation process of the problem because it helps us determine how many M&Ms Amy has.\nFirst, to calculate the total number of candies Amy has collected, we need to know how many M&Ms she has. Since she has 7 times as many M&Ms as chocolate bars, we can calculate that she has 7 x 5 = 35 M&Ms.  Next, to calculate the total number of marshmallows, we need to know how many M&Ms she has. Since she has 6 times as many marshmallows as M&Ms, we can calculate that she has 6 x 35 = 210 marshmallows.  Finally, we can calculate the total number of candies. She has 5 chocolate bars, 35 M&Ms, and 210 marshmallows, which adds up to 5 + 35 + 210 = 250 candies.  Now, we can calculate how many baskets Amy will fill. Since she is filling each basket with 10 candies, she will fill 250 / 10 = 25 baskets.  The condition \"and 6 times as many marshmallows as M&Ms.\" is relevant to the calculation process of the problem, since it was necessary to calculate the total number of marshmallows in order to calculate the total number of candies. The shoe size of Amy's neighbor is not relevant to the calculation process of the problem.\nAmy has 5 chocolate bars, so that's 5 candies.  She has 7 times as many M&Ms as chocolate bars, so that's 35 candies.  She has 6 times as many marshmallows as M&Ms, so that's 210 candies.  Total: 250 candies.  If Amy fills each basket with 10 candies, she will fill 25 baskets.  The shoe size of Amy's neighbor is not relevant to the calculation process of this problem.", "equation": "The shoe size of Amy's neighbor is 25.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.30981165170669556]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The shoe size of Anna's mother is 10. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays to bake cupcakes and each tray has 20 cupcakes. So, Anna has total 80 cupcakes.  Step 2: Calculate the number of cupcakes sold. Since only 3/5 of the cupcakes were sold and the rest were kept, Anna sold 48 cupcakes and kept 32 cupcakes.  Step 3: Calculate how much Anna earned from it. Anna sold each cupcake for $2. Now, we can calculate how much Anna earned from it. Anna earned $96 from the sale of cupcakes (48 cupcakes x $2 = $96).  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of cupcakes (4 trays x 20 cupcakes = 80 cupcakes). The shoe size of Anna's mother is 10 and is not relevant to the calculation process. Therefore, Anna earned $96 from the sale of cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes and each tray has 20 cupcakes. So, Anna has total 80 cupcakes. Since only 3/5 of the cupcakes were sold and the rest were kept, Anna sold 48 cupcakes and kept 32 cupcakes. Anna sold each cupcake for $2. Now, we can calculate how much Anna earned from it.  Anna earned $96 from the sale of cupcakes (48 cupcakes x $2 = $96).  The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of the problem because it helps us to calculate the total number of cupcakes (4 trays x 20 cupcakes = 80 cupcakes). However, the shoe size of Anna's mother is not relevant to the calculation process of the problem.\nAnna used four baking trays, with each tray having 20 cupcakes. This means that she had 80 cupcakes in total. If 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Since each cupcake was sold for $2, Anna earned 48 x $2 = $96 from selling cupcakes. The shoe size of Anna's mother is not relevant to the calculation process.\nFirst, Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. This means that Anna has 80 cupcakes in total.   Second, each cupcake was sold for $2. This means that if all the cupcakes were sold, Anna would earn $160.   Third, only 3/5 of the cupcakes were sold and the rest were kept. This means that Anna sold 48 cupcakes and kept 32 cupcakes.   Finally, Anna earned $96 from selling the cupcakes.   The shoe size of Anna's mother is 10 and is not relevant to the calculation process of this problem.", "equation": "The shoe size of Anna's mother is 10.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.1949164718389511]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. The height of Andrea's brother is 10 feet. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The height of Andrea's brother is 10 feet and is not relevant to the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 24 tickets.  Therefore, the total number of tickets sold is 16 + 32 + 24 = 72.  The remaining tickets to be sold is 100 - 72 = 28.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process because it is needed to calculate the number of tickets sold by each person. Without this condition, we would not know how many tickets each person sold.\nStep 1: Jude sold 16 tickets.  Step 2: Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.   Therefore, the total number of tickets sold is 16 + 32 + 28 = 76.   The remaining tickets to be sold is 100 - 76 = 24.   The condition \"The height of Andrea's brother is 10 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Andrea's brother is 10 feet.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, -0.01826315000653267]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's father bought 20 tomatoes from the grocery store. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts sent on Monday. Sydney sent 5 texts each to Allison and Brittney, so in total 10 texts were sent.  Step 2: Calculate the number of texts sent on Tuesday. Sydney sent 15 texts each to both Allison and Brittney, so in total 30 texts were sent.  Step 3: Calculate the total number of texts sent on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday. This totals 10 + 30 = 40 texts.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts sent on each day. The fact that Sydney's father bought 20 tomatoes from the grocery store does not affect the number of texts Sydney sent to Allison and Brittney, so it is not relevant to the calculation process. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sent 5 texts to each of Allison and Brittney, so in total she sent 10 texts. On Tuesday, she sent 15 texts to each of them, so in total she sent 30 texts. Therefore, in total, Sydney sent 40 texts to Allison and Brittney on both days.  The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney\" is not relevant to the calculation of the problem. The condition only tells us what Sydney did on Monday, which is already included in the calculation.\nOn Monday, Sydney sent 5 texts to each of Allison and Brittney, so in total 10 texts were sent. On Tuesday, Sydney sent 15 texts to each of them, which is 30 texts in total. Hence, on both days Sydney sent 40 texts to Allison and Brittney.  The condition \"On Tuesday, she sends 15 texts to each of them.\" is relevant to the calculation process of the problem \"In total, how many texts did Sydney send to Allison and Brittney on both days?\". Without this condition, we would not know how many texts were sent on Tuesday.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. This means she sent 10 texts in total on Monday.   On Tuesday, she sent 15 texts each to both Allison and Brittney. This means she sent 30 texts in total on Tuesday.   Therefore, in total, Sydney sent 40 texts to Allison and Brittney on both days.   The condition that Sydney's father bought 20 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Sydney's father bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.20993229746818542]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. The height of Sam's brother is 30 feet. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff completed 1 less than Sam, so Jeff completed 15 skips in the first round.   Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 3 fewer than Sam, so Jeff completed 13 skips in the second round.   Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 4 more than Sam, so Jeff completed 20 skips in the third round.   Step 4: Calculate the number of skips Jeff completed in the fourth round. Jeff skipped half of what Sam skipped, so Jeff completed 8 skips in the fourth round.   Step 5: Calculate the total number of skips Jeff completed in all four rounds. Jeff completed 15 + 13 + 20 + 8 = 56 skips in all four rounds.   Step 6: Calculate the average number of skips Jeff completed per round. To calculate the average, we need to divide the total number of skips Jeff completed (56) by the number of rounds (4). So, Jeff's average number of skips per round is 56 / 4 = 14", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Sam skipped 17 times and Jeff skipped 16 times. In the second round, Sam skipped 16 times and Jeff skipped 13 times. In the third round, Sam skipped 16 times and Jeff skipped 20 times. In the last round, Sam skipped 16 times and Jeff skipped 8 times.  The average number of skips per round completed by Jeff is 15. The condition \"The height of Sam's brother is 30 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Sam's brother is 30 feet.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.1269078254699707]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's father has read 40 books in the past year. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in each round. Round 1: Jeff completed 15 skips (1 less than Sam)  Round 2: Jeff completed 13 skips (3 fewer than Sam)  Round 3: Jeff completed 20 skips (4 more than Sam)  Round 4: Jeff completed 8 skips (half the number of skips as Sam) Step 2: Calculate the average number of skips per round completed by Jeff by adding together the number of skips in each round and dividing by 4 (the number of rounds):  15 + 13 + 20 + 8 = 56  Average number of skips per round completed by Jeff = 56/4 = 14  So, the average number of skips per round completed by Jeff is 14. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Sam's father's reading of 40 books in the past year does not affect the number of skips Jeff completed in each round, so it is not relevant to the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "First, we need to calculate the number of skips Jeff completed in each round.  Round 1: Jeff completed 15 skips (1 less than Sam)  Round 2: Jeff completed 13 skips (3 fewer than Sam)  Round 3: Jeff completed 20 skips (4 more than Sam)  Round 4: Jeff completed 8 skips (half the number of skips as Sam)  Now, we can calculate the average number of skips per round completed by Jeff by adding together the number of skips in each round and dividing by 4 (the number of rounds):  15 + 13 + 20 + 8 = 56  Average number of skips per round completed by Jeff = 56/4 = 14  So, the average number of skips per round completed by Jeff is 14.   The condition \"Sam's father has read 40 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Sam's father has read 40 books in the past year.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.15970271825790405]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Isabelle's sister has read 20 books in the past year. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of rooms occupied. There are 13 rooms for couples and 14 single rooms, and each room can be filled to maximum capacity. So, the total number of rooms occupied is 13 x 2 + 14 = 40 rooms.   Step 2: Calculate the amount of bubble bath required per room. For each bath that is run, Isabelle needs 10ml of bubble bath.   Step 3: Calculate the total amount of bubble bath needed. Since Isabelle needs 10ml of bubble bath per room, and there are 40 rooms, she needs 10 x 40 = 400ml of bubble bath.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of rooms and the amount of bubble bath needed per room. The fact that Isabelle's sister has read 20 books in the past year does not affect the calculation process. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "For the problem in question, the condition \"There are 13 rooms for couples\" is relevant, since it affects the total number of guests that can stay in the hotel. If there were fewer rooms for couples, then the maximum capacity of the hotel would be lower.   Assuming every room is filled to its maximum capacity, Isabelle would need to run 27 bubble baths (13 for couples and 14 for single rooms). Therefore, she would need 270ml of bubble bath in total (27 x 10ml).   The condition that Isabelle's sister has read 20 books in the past year is not relevant to the calculation process of this problem.\nFirst, determine how many people will be in the hotel. With 13 couples rooms and 14 single rooms, the total capacity is 13 x 2 + 14 = 40 people.   Second, how much bubble bath is needed for each person? According to the problem, Isabelle needs 10 ml for each bath.   Therefore, Isabelle needs 40 x 10 = 400 ml of bubble bath for all the guests.   The condition about Isabelle's sister reading 20 books is not relevant to the calculation process.\nIf every room is filled to maximum capacity, Isabelle needs to run 27 baths (13 for couples and 14 for single rooms). Since she needs 10ml of bubble bath for each bath, she will need a total of 270 ml of bubble bath.  The condition \"For each bath that is run, Isabelle needs 10ml of bubble bath\" is relevant to the calculation process of the problem as it is the basis for how much bubble bath she needs for each bath. Without this condition, it would be impossible to calculate how much bubble bath she needs in total.\nFirst, we need to calculate the total number of customers that will be staying in the hotel. There are 13 rooms for couples and 14 single rooms, so the total number of customers is 27 (13 couples x 2 + 14 singles).  Next, we need to calculate the total amount of bubble bath Isabelle needs. For each bath that is run, Isabelle needs 10ml of bubble bath, so for 27 customers, she needs 270ml of bubble bath (27 x 10ml).  Therefore, the answer is 270ml. The condition \"Isabelle's sister has read 20 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Isabelle's sister has read 20 books in the past year.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.22342908382415771]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's neighbor has read 30 books in the past year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of the 3 boxes. Grover bought 3 boxes of face masks for $15, so the cost of the 3 boxes is $15. Step 2: Calculate the number of masks being sold. Each box has 20 face masks, so Grover is selling 3 x 20 = 60 face masks. Step 3: Calculate the price of each mask. Grover plans to sell the masks for $0.50 each. Step 4: Calculate the total amount of money Grover will earn from selling the masks. Grover will earn 60 x $0.50 = $30. Step 5: Calculate the total profit Grover will make from selling the masks. Grover will make a profit of $30 - $15 = $15. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of masks being sold and the cost of each mask. The fact that Grover's neighbor has read 30 books in the past year does not affect the calculation process. Therefore, Grover's total profit from selling the 3 boxes of face masks will be $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the cost of the 3 boxes: 3 boxes x 20 face masks per box x $0.50 per face mask = $30.   Then, we need to subtract this cost from the amount that Grover paid for the 3 boxes ($15).   So, the total profit is $15 - $30 = -$15.   The condition \"Grover bought 3 boxes of face masks\" is not directly relevant to the calculation process. However, it is important to know that Grover bought 3 boxes of face masks in order to calculate the total cost (3 boxes x 20 face masks per box x $0.50 per face mask).\nGrover bought 3 boxes of face masks for $15. Each box has 20 face masks. The condition that he plans to sell them for $0.50 each is relevant to the calculation process as it determines how much he will make in profit.   If Grover sells all 60 face masks for $0.50 each, then his total profit will be $30.  So, the answer is Grover's total profit will be $30.\nFirst, we need to calculate the total cost of the 3 boxes, which is 3 x $15 = $45.  Second, we need to calculate the total revenue from selling the 3 boxes, which is 3 x 20 x $0.50 = $30.  Third, we need to calculate the total profit, which is the total revenue minus the total cost, i.e. $30 - $45 = -$15.  Therefore, Grover's total profit from buying and selling the 3 boxes of face masks is -$15.   The condition \"Grover's neighbor has read 30 books in the past year\" is not relevant to the calculation process of the problem. It is not necessary in order to calculate the total profit.", "equation": "Grover's neighbor has read 30 books in the past year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.15410219132900238]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' brother bought 30 tomatoes from the grocery store. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out so far. Officer Hopps has given out 8 tickets per day for 15 days. So, he has given out 15 x 8 = 120 tickets so far. Step 2: Calculate the number of tickets left to be given out. Officer Hopps has to give out 200 tickets in total, so there are 200 - 120 = 80 tickets left to be given out. Step 3: Calculate the number of days left in the month. There are 31 days in May, so Officer Hopps has 16 days left in the month. Step 4: Calculate the number of tickets Officer Hopps needs to give out each day. Officer Hopps needs to give out 80 tickets in 16 days. That means he needs to give out 80/16 = 5 tickets per day for the rest of the month. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed to reach the goal. The fact that Officer Hopps' brother bought 30 tomatoes from the grocery store does not affect the calculation. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. To do this, we can multiply 8 tickets a day by 15 days, which is 120 tickets.   Second, we need to calculate how many tickets Officer Hopps still needs to give out in order to reach his required goal of 200 tickets. To do this, we can subtract the number of tickets he has given out from 200, which is 80 tickets.   Third, we need to calculate how many days Officer Hopps has left in the month to give out the remaining 80 tickets. To do this, we can subtract 15 days from the total number of days in the month, which is 31 days.   Finally, we can calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal. To do this, we can divide the remaining 80 tickets by the remaining 31 days, which is 2.58 tickets.  So, to answer the question, Officer Hopps needs to average 2.58 tickets each day for the rest of the month to reach his required goal of 200 tickets.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process, because it establishes the required goal that Officer Hopps needs to reach.\nFirst, we need to calculate the number of tickets Officer Hopps has issued in the first 15 days, which is 8 tickets per day x 15 days = 120 tickets.  Second, we need to calculate the remaining tickets that Officer Hopps needs to issue to reach his required goal of 200 tickets. That is 200 tickets - 120 tickets = 80 tickets.  Third, we need to calculate the number of days Officer Hopps has to issue the remaining 80 tickets. That is 30 days (the length of the month of May) - 15 days (the number of days Officer Hopps has already issued tickets) = 15 days.  Finally, we can calculate the average number of tickets Officer Hopps needs to issue each day for the rest of the month to reach his required goal. That is 80 tickets/15 days = 5.3 tickets per day.  So, the answer is that Officer Hopps needs to average 5.3 tickets per day for the rest of the month to reach his required goal.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process because it helps us to calculate the number of tickets Officer Hopps has issued in the first 15 days (8 tickets per day x 15 days = 120 tickets) and it helps us to calculate the number of days Officer Hopps has to issue the remaining 80 tickets (30 days - 15 days = 15 days).\nOfficer Hopps has given out 8 tickets a day for the first 15 days, meaning he has given out 120 tickets so far.  He still needs to give out 80 more tickets to reach his required goal of 200 tickets.  To reach his required goal, he needs to give out 80 tickets in the remaining 16 days of the month.  This means he needs to give out an average of 5 tickets per day for the rest of the month to reach his goal.   The condition that Officer Hopps' brother bought 30 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Officer Hopps' brother bought 30 tomatoes from the grocery store.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.16608622670173645]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The shoe size of Anna's neighbor is 30. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate how many cupcakes Anna baked. Anna used four baking trays, meaning she had a total of 80 cupcakes. Step 2: Calculate how many cupcakes were sold. 3/5 of 80 cupcakes is equal to 48 cupcakes. Step 3: Calculate how much money Anna earned from selling the cupcakes. 48 cupcakes were sold for $2 each, which means Anna earned a total of $96. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes that were baked and sold. The shoe size of Anna's neighbor is not relevant to the calculation process. Therefore, Anna earned $96 from selling 3/5 of the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2.  This means that each baking tray has a total of $40 worth of cupcakes (20 x $2).  The shoe size of Anna's neighbor is 30.  This information is not relevant to the calculation process of the problem.  If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?  Anna would have earned $72 (3/5 x $40 x 4).\nAnna used four baking trays to bake cupcakes, meaning she had a total of 80 cupcakes.  3/5 of 80 cupcakes is equal to 48 cupcakes.  48 cupcakes were sold for $2 each, which means Anna earned a total of $96.   The shoe size of Anna's neighbor is not relevant to the calculation process.\nStep 1: Calculate how many cupcakes Anna baked: 4 trays x 20 cupcakes = 80 cupcakes.  Step 2: Calculate how many cupcakes were sold: 80 cupcakes x 3/5 = 48 cupcakes.  Step 3: Calculate how much money Anna earned from selling the cupcakes: 48 cupcakes x $2 = $96.  The condition \"The shoe size of Anna's neighbor is 30\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Anna's neighbor is 30.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.16120363771915436]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's neighbor bought 10 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's neighbor bought 10 tomatoes from the grocery store does not affect the calculation. Therefore, Turner needs", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. This means that, in order to ride all the rides, Turner needs 3 x 4 = 12 tickets for the rollercoaster, 2 x 4 = 8 tickets for the Catapult and 1 ticket for the Ferris wheel. That makes a total of 12 + 8 + 1 = 21 tickets.  The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant and necessary to the calculation process of the problem, as it informs us of how many times Turner wants to ride each ride, which is an important factor in determining the total number of tickets needed.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once.   Therefore, Turner needs 3x4 + 2x4 + 1x1 = 17 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem because it tells us how many tickets it costs to ride the rollercoaster. Without this information, we wouldn't know how many tickets Turner needs to ride the rollercoaster.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. The cost of each ride is as follows: rollercoaster = 4 tickets, Catapult = 4 tickets, Ferris wheel = 1 ticket. Therefore, Turner needs 3 x 4 + 2 x 4 + 1 = 19 tickets. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem, as it specifies the cost of each ride. The information regarding the neighbor buying 10 tomatoes from the grocery store is not relevant to the calculation process.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs 4 tickets for the rollercoaster, 4 tickets for the Catapult and 1 ticket for the Ferris wheel, so he needs a total of 9 tickets.   The condition \"Turner's neighbor bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, so it can be disregarded.", "equation": "Turner's neighbor bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.16798435151576996]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's neighbor has read 400 books in the past year. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water needed for Violet. Violet needs 800 ml of water per hour hiked, so if she hikes for x hours, she needs 800x ml of water.   Step 2: Calculate the amount of water needed for her dog. Her dog needs 400 ml of water per hour hiked, so if she hikes for x hours, her dog needs 400x ml of water.   Step 3: Calculate the total amount of water needed. Violet and her dog need 800x + 400x = 1200x ml of water for x hours of hiking.   Step 4: Calculate the maximum number of hours of hiking. Violet can carry 4.8 L of water, which is 4800 ml of water. We can divide 4800 ml by 1200 ml to get the maximum number of hours of hiking (4800/1200 = 4 hours).   Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for Violet and her dog. The fact that Violet's neighbor has read 400 books in the past year does not affect the calculation process. Therefore, Violet", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert the liters of water to milliliters. 4.8 liters is equal to 4800 ml.   Then, we need to calculate the total amount of water needed for one hour of hiking for both Violet and her dog. 800 ml for Violet and 400 ml for her dog adds up to a total of 1200 ml.   Finally, we can divide the total amount of water Violet can carry (4800 ml) by the total amount of water needed for one hour of hiking (1200 ml) to get the total number of hours Violet and her dog can spend hiking.   4800 ml 梅 1200 ml = 4 hours  Therefore, Violet and her dog can spend 4 hours hiking.   The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process because it tells us the amount of water Violet needs for one hour of hiking, which is necessary information for the calculation.\nFirst, we'll convert the 4.8 L to ml (4,800 ml). This is how much water Violet can carry. Next, we'll divide 4,800 by 800 to figure out how many hours Violet can hike on her own with 4.8 L of water (6 hours). Finally, we'll divide 4,800 by 400 to figure out how many hours Violet and her dog can hike together with 4.8 L of water (12 hours).   Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process of this problem. Without that information, we wouldn't know how much water the dog needs, and thus we wouldn't know how many hours Violet and her dog can hike together with 4.8 L of water.\nFirst, we need to calculate the total amount of water Violet and her dog will need for the hike. Violet needs 800 ml per hour hiked, and her dog needs 400 ml per hour hiked. If we multiply the amount of water each needs per hour by the number of hours they will be hiking, we get a total amount of water needed for the hike.  For example, if they are hiking for 5 hours, Violet needs 800ml x 5 = 4,000ml and her dog needs 400ml x 5 = 2,000ml. The total amount of water needed for the hike is 4,000ml + 2,000ml = 6,000ml.  Next, we need to compare the total amount of water needed for the hike to the amount of water Violet can carry. Violet can carry 4.8L, which is equivalent to 4,800ml. Since 6,000ml is greater than 4,800ml, Violet and her dog cannot hike for more than 4 hours.  Therefore, the answer is 4 hours.  The condition \"Violet's neighbor has read 400 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Violet's neighbor has read 400 books in the past year.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3391534686088562]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's mother has read 3 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert 1.5 pounds of chocolate fudge and 2 pounds of fudge into ounces. 1.5 pounds of chocolate fudge = 24 ounces  2 pounds of fudge = 32 ounces  Step 2: Convert half a pound of peanut butter fudge into ounces. Half a pound of peanut butter fudge = 8 ounces  Step 3: Calculate the total amount of fudge eaten by Tomas, Katya, and Boris. Total amount of fudge eaten = 24 ounces + 8 ounces + 32 ounces = 64 ounces  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of ounces of fudge that Tomas, Katya, and Boris ate. The fact that Katya's mother has read 3 books in the past year does not affect the calculation process. Therefore, the Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Since Tomas ate 1.5 pounds of chocolate fudge, we can calculate that in ounces by multiplying 1.5 pounds by 16 ounces per pound. That comes out to 24 ounces of chocolate fudge. Katya ate half a pound of peanut butter fudge, which is 8 ounces of peanut butter fudge. Boris ate 2 pounds of fudge, which is 32 ounces of fudge.   Therefore, the total amount of fudge the Tomas, Katya and Boris ate in total is 24 + 8 + 32 = 64 ounces of fudge.   The fact that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process of this problem, as it was used to calculate the number of ounces of chocolate fudge Tomas ate. However, the fact that Katya's mother has read 3 books in the past year is not relevant to this problem.\nFirst, we need to convert 1.5 pounds of chocolate fudge and 2 pounds of fudge into ounces in order to calculate the total amount of fudge eaten by Tomas, Katya, and Boris.  1.5 pounds of chocolate fudge = 24 ounces 2 pounds of fudge = 32 ounces  Now, we need to convert half a pound of peanut butter fudge into ounces.  Half a pound of peanut butter fudge = 8 ounces  Finally, we can calculate the total amount of fudge eaten by Tomas, Katya, and Boris.  Total amount of fudge eaten = 24 ounces + 8 ounces + 32 ounces = 64 ounces  Therefore, Tomas, Katya, and Boris ate a total of 64 ounces of fudge.  The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process as it provides the necessary information to convert the weights of the different types of fudge into ounces. Without this information, it would be impossible to calculate the total amount of fudge eaten by Tomas, Katya, and Boris.\nTomas ate 1.5 pounds of chocolate fudge last week. Since there are 16 ounces in a pound, he ate 24 ounces in total.  Katya ate half a pound of peanut butter fudge. Since there are 16 ounces in a pound, she ate 8 ounces in total.  Boris ate 2 pounds of fudge. Since there are 16 ounces in a pound, he ate 32 ounces in total.   Therefore, the total amount of fudge eaten by Tomas, Katya and Boris was 64 ounces.   The condition that Katya's mother has read 3 books in the past year is not relevant to the calculation process.", "equation": "Katya's mother has read 3 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.24227964878082275]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. The shoe size of Charley's brother is 20. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the 90 black beads, which means that he has pulled out 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. He also pulled out a third of the 51 white beads, which is 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. In total, he pulled out 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Charley's brother is not relevant to the calculation process of this problem. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads. So if there are 90 black beads, then he pulled out 15 black beads. If there are 51 white beads, he pulled out 17 white beads. That makes 32 beads in total.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation, because it tells us how many white beads Charley has to work with. Without that information, we wouldn't know how many white beads Charley pulled out.\nCharley pulled out 1/6 of the black beads. Since there are 90 black beads in the bag, 1/6 of them would be 90/6 = 15.  He also pulled out a third of the white beads. Since there are 51 white beads in the bag, a third of them would be 51/3 = 17.  So, Charley pulled out a total of 15 + 17 = 32 beads.  The shoe size of Charley's brother is not relevant to the calculation process of this problem.\nFirst, Charley pulls out 1/6 of the black beads, which is 90/6 = 15 black beads.  Second, Charley pulls out a third of the white beads, which is 51/3 = 17 white beads.  Therefore, Charley pulled out a total of 15 + 17 = 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process, since it is necessary to know how many black beads Charley pulls out in order to calculate the total number of beads he pulled out. The shoe size of Charley's brother is not relevant to the calculation process.\nCharley pulled out 1/6 of the 90 black beads, which means that he has pulled out 15 black beads. He also pulled out a third of the 51 white beads, which is 17 white beads. In total, he pulled out 15 + 17 = 32 beads.  The condition \"The shoe size of Charley's brother is 20\" is not relevant to the calculation process of the problem, since it does not provide any information about the number of beads in the bag.", "equation": "The shoe size of Charley's brother is 20.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.2609339654445648]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's brother bought 200 tomatoes from the grocery store. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate how many pennies Gretchen and Rocky threw into the fountain. Since Gretchen threw half as many pennies as Rachelle, that means Gretchen threw 90 pennies. And since Rocky threw one-third as many pennies as Gretchen, that means Rocky threw 30 pennies.  Step 2: Calculate the total number of pennies thrown into the fountain. So, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing the number of pennies Rachelle threw into the fountain, we would not be able to calculate how many pennies Gretchen and Rocky threw into the fountain. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, we need to calculate how many pennies Gretchen and Rocky threw into the fountain. Since Gretchen threw half as many pennies as Rachelle, that means Gretchen threw 90 pennies. And since Rocky threw one-third as many pennies as Gretchen, that means Rocky threw 30 pennies.  Now that we know how many pennies each person threw into the fountain, we can add them up to find the total number of pennies thrown into the fountain. So, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300.  The condition \"Rachelle threw 180 pennies into the fountain\" is relevant to the calculation process of the problem because it is the starting point for our calculation process. Without knowing the number of pennies Rachelle threw into the fountain, we would not be able to calculate how many pennies Gretchen and Rocky threw into the fountain.\nRachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 90 pennies into the fountain.  Rocky threw in one-third as many pennies as Gretchen, so Rocky threw in 30 pennies into the fountain.   Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.   The condition \"Rachelle's brother bought 200 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Rachelle's brother bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.010411067865788937]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. The shoe size of Zane's father is 50. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds that Dewei picked up. Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 17.5 - 2 = 15.5 pounds of garbage. Step 2: Calculate the number of pounds that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 15.5 x 4 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Zane's father is not relevant to the calculation process of this problem. Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah.  Therefore, Dewei picked up 17.5 - 2 = 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei.  Therefore, Zane picked up 15.5 x 4 = 62 pounds of garbage.  The shoe size of Zane's father is 50.  This has no relevance to the calculation process, so it is not relevant to the problem.   Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The shoe size of Zane's father is irrelevant to the calculation process of this problem and is not relevant to the answer.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, or 15.5 pounds. Zane picked up 4 times as many pounds of garbage as Dewei, or 4 x 15.5 = 62 pounds.  Therefore, Zane picked up 62 pounds of garbage.   The shoe size of Zane's father is not relevant to the calculation process, so it does not need to be considered.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  The shoe size of Zane's father is 50. This condition does not have any relevance to the calculation process of this problem.", "equation": "The shoe size of Zane's father is 50.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.3224703371524811]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's father has read 40 books in the past year. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl wants to put in the crates. 4 bags of nails (5kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. Total weight = 380 kg. Step 2: Calculate how much weight Daryl needs to leave out of the crates to meet the weight limit. 15 crates (each with a weight limit of 20 kg) = 300 kg total weight limit. 380 kg (total weight of items to be loaded) - 300 kg (total weight limit) = 80 kg. Therefore, Daryl needs to leave out 80 kg of items from the crates in order to meet the weight limit. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the weight of the items to be loaded and the weight limit of the crates. The fact that Daryl's father has read 40 books in the past year does not affect the calculation. Therefore, Daryl needs to leave out 80 kg of items from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "1. Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. 2. Each bag of nails and hammers weighs 5 kg and each bag of wooden planks weighs 30 kg. 3. Daryl has 15 crates he can fill, and each crate can weigh up to 20 kg.  This means that Daryl needs to determine how much he can fit into the 15 crates, taking into account the weight limit. He can fit 4 bags of nails and 12 bags of hammers in the crates, since they each weigh 5 kg. He can also fit 3 bags of wooden planks in the crates, since each bag weighs 30 kg. This means that Daryl can fit a total of 19 bags in the 15 crates.  Therefore, Daryl needs to leave 1 bag of wooden planks out of the crates to meet the weight limit. This bag of wooden planks weighs 30 kg, so Daryl will have to leave 30 kg out of the crates.  The condition \"Each crate can weigh up to 20 kg\" is relevant to the calculation process, as it helps determine how much Daryl can fit into the crates.\nStep 1: Daryl needs to figure out how much weight he can load into the 15 crates. He can put 4 bags of nails (5kg each) and 12 bags of hammers (5kg each) into the 15 crates, for a total of 120kg.   Step 2: Daryl has 10 bags of wooden planks (30kg each) that he needs to load. However, he can sub-divide the planks into smaller bags to meet the weight limit. Let's say he divides the planks into 2 bags of 15kg each, for a total of 30kg.   Step 3: Daryl now has a total weight of 150kg. As each crate can only hold up to 20kg, Daryl will need to leave out some items to meet the weight limit. In total, he will need to leave out 30kg of items from the 15 crates.   The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it tells us how many crates Daryl has to fill and thus how much weight he can load into the crates.\nThe total amount of weight that Daryl can load in the 15 crates is 15 x 20kg = 300kg. The total amount of weight that he has to load is 4 x 5kg + 12 x 5kg + 10 x 30kg = 270kg. This is less than the total amount of weight that Daryl can load in the 15 crates, so he does not need to leave any items out of the crates. The condition of how many books his father read does not have any relevance to the calculation process.\nTotal weight in the crates: 4 bags of nails (5kg each) + 12 bags of hammers (5kg each) + 10 bags of wooden planks (30kg each) = 140 kg  Maximum weight allowed in the crates: 15 crates x 20 kg = 300 kg  Weight to be left out of the crates: 300 kg - 140 kg = 160 kg  Therefore, Daryl will have to leave out 160 kg from the crates in order to meet the weight limit.  The condition \"each of which weighs 5kg; he has 12 bags of hammers,\" is relevant to the calculation process of the problem because it indicates the weight of the hammers, which is used in the calculation of the total weight in the crates.\nThe crates can hold up to 20 kg each, so the total amount of weight that Daryl can load into the crates is 15 x 20kg = 300kg. He has 4 bags of nails, which weigh 5kg each, and 12 bags of hammers, which also weigh 5kg each. That adds up to 4 x 5kg + 12 x 5kg = 60kg. He also has 10 bags of wooden planks, each of which weighs 30kg, so that adds up to 10 x 30kg = 300kg. The total weight of all the items that Daryl wants to load into the crates is 60kg + 300kg = 360kg. That is more than the total weight limit of 300kg, so Daryl will have to leave out some of the items in order to meet the weight limit. In kg, Daryl will have to leave out 60kg of items to meet the weight limit.  The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks\" is relevant to the calculation process because it helps to determine the total weight of the items that Daryl wants to load into the crates.\nDaryl has 15 crates he can fill, each of which can weigh up to 20 kg. Therefore, the total weight of the items he can put in the crates is 300 kg (15 crates x 20 kg).  Next, let's calculate the total weight of the items he has to load: 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. The total weight of the items he has to load is 380 kg.  Therefore, Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit (380 kg - 300 kg = 80 kg).  The condition \"each of which weighs 30kg and can be sub-divided\" is relevant to the calculation process since it indicates that the wooden planks can be split into smaller pieces in order to reduce the total weight.\nFirst, we need to calculate the total weight of the items Daryl wants to put in the crates. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. Total weight = 380 kg.  Second, we need to calculate how much weight Daryl needs to leave out of the crates to meet the weight limit. 15 crates (each with a weight limit of 20 kg) = 300 kg total weight limit. 380 kg (total weight of items to be loaded) - 300 kg (total weight limit) = 80 kg.  Therefore, Daryl needs to leave out 80 kg of items from the crates in order to meet the weight limit. The condition \"Daryl's father has read 40 books in the past year\" is not relevant to the calculation process.", "equation": "Daryl's father has read 40 books in the past year.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.18409712612628937]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. The shoe size of Zane's mother is 50. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage each person picked up. The shoe size of Zane's mother does not affect the amount of garbage Zane picked up, so it is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5 pounds). Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62 pounds).  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process because it gives us the starting point for the calculation. Without this condition, we would not have been able to calculate the amount of garbage Zane picked up.\nFirst, Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage. The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of the problem. We use it to determine how many pounds of garbage Dewei picked up, which is a necessary step in finding out how many pounds of garbage Zane picked up. The shoe size of Zane's mother is not relevant to the calculation process of the problem.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  The shoe size of Zane's mother is 50. This is not relevant to the calculation process.  Therefore, the answer is: Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.  The shoe size of Zane's mother is 50. This condition is not relevant to the calculation process and does not affect the answer.", "equation": "The shoe size of Zane's mother is 50.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.2414102554321289]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. The height of Rachelle's father is 100 feet. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Gretchen. Rachelle threw 180 pennies, and Gretchen threw half as many, which is 180/2 = 90 pennies.  Step 2: Calculate the number of pennies thrown by Rocky. Gretchen threw 90 pennies, and Rocky threw one-third as many, which is 90/3 = 30 pennies.  Step 3: Calculate the total number of pennies. Rachelle threw 180 pennies, Gretchen threw 90 pennies, and Rocky threw 30 pennies. So the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown by each person. The height of Rachelle's father is 100 feet and is not relevant to the calculation process. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies, Gretchen threw half as many, which is 180/2 = 90 pennies, and Rocky threw one-third as many, which is 90/3 = 30 pennies. So the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. The condition about Rachelle's father's height is not relevant to the calculation process of this problem.", "equation": "The height of Rachelle's father is 100 feet.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.10409265756607056]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's mother bought 20 tomatoes from the grocery store. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. We know that half of the total were laptops, so that is 36 laptops. Step 2: Calculate the number of netbooks sold. Since one-third of the total were netbooks, that is 24 netbooks. Step 3: Calculate the number of desktop computers sold. We can calculate the number of desktop computers sold by subtracting the number of laptops and netbooks sold from the total number of computers sold.  Total computers sold = 72. Laptops sold = 36. Netbooks sold = 24. Therefore, the number of desktop computers sold is 72 - 36 - 24 = 12. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. The fact that Mr.Lu's mother bought 20 tomatoes from the grocery store does not affect the calculation. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "We know that half of the sales are laptops, one-third are netbooks, and the rest are desktop computers. Therefore, we can calculate the number of desktop computers sold by subtracting the number of laptops and netbooks sold from the total number of computers sold.  We know that 72 computers were sold in total. We also know that half of the total were laptops, so that is 36 laptops. Since one-third of the total were netbooks, that is 24 netbooks.  Therefore, the number of desktop computers sold is 72 - 36 - 24 = 12.  The condition that Mr.Lu's mother bought 20 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Mr. Lu's mother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.2355603724718094]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' brother bought 50 tomatoes from the grocery store. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out in the first 15 days. He gave out 8 tickets a day, so he has given out 8 x 15 = 120 tickets. Step 2: Calculate how many tickets he has left to give out in the rest of the month. He has to give out 200 tickets in total, so he has 200 - 120 = 80 tickets left. Step 3: Calculate how many days are left in the month. There are 31 days in May, so he has 31 - 15 = 16 days left in the month. Step 4: Calculate how many tickets Officer Hopps has to give out each day to reach his required goal. He needs to give out 80 tickets in 16 days, so he has to give out 80 / 16 = 5 tickets each day for the rest of the month. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of tickets Officer Hopps has to give out and the amount of time he has to do it. The fact that Officer Hopps' brother bought 50 tomatoes from the grocery store is not relevant to the calculation process. Therefore, Officer", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate the number of tickets Officer Hopps has given out in the first 15 days. He gave out 8 tickets a day, so he has given out 8 x 15 = 120 tickets.   Second, we need to calculate how many tickets he has left to give out in the rest of the month. He has to give out 200 tickets in total, so he has 200 - 120 = 80 tickets left.   Third, we need to calculate how many days are left in the month. There are 31 days in May, so he has 31 - 15 = 16 days left in the month.   Finally, we can calculate how many tickets Officer Hopps has to give out each day to reach his required goal. He needs to give out 80 tickets in 16 days, so he has to give out 80 / 16 = 5 tickets each day for the rest of the month.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant, as it tells us the total number of tickets Officer Hopps has to give out and the amount of time he has to do it.\nThe first 15 days, he averages 8 tickets a day, so he has issued 120 tickets (8 x 15 = 120). He has 80 tickets left to issue (200 - 120 = 80).  That means he needs to issue 80 tickets in the remaining 16 days of May (80 / 16 = 5).  So, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets.   The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process because it tells us how many tickets have already been issued and how many tickets are left to issue.\nFirst, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. That's 8 tickets per day for 15 days, which is 120 tickets.   Next, we need to calculate how many tickets he needs to give out in the remaining days to reach his goal of 200 tickets. That's 200 tickets minus the 120 tickets he has given out, which is 80 tickets.   Finally, we need to calculate how many tickets he has to average each day for the remaining days to reach his goal. That's 80 tickets divided by the remaining 16 days, which is 5 tickets per day.   The condition of Officer Hopps' brother buying 50 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Officer Hopps' brother bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.10248076915740967]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father bought 50 tomatoes from the grocery store. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's father bought 50 tomatoes from the grocery store does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then: - Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  - Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.   Therefore, the total number of tickets sold is 16 + 32 + 28 = 76.   The remaining tickets to be sold is 100 - 76 = 24.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process because it helps us to calculate how many tickets each person sold.\nJude sold 16 tickets. Sandra sold 4 more than half the number of tickets Jude sold. So, Sandra sold 4 + 8 = 12 tickets. Andrea sold twice as many tickets as Jude. So, Andrea sold 2x16 = 32 tickets.   Therefore, the total number of tickets sold is 16 + 12 + 32 = 60.  Therefore, 100 - 60 = 40 tickets need to be sold.  The condition about Andrea's father buying 50 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Andrea's father bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.1669398546218872]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The shoe size of Daryl's brother is 50. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of all the items Daryl has to load into the crates. The 4 bags of nails weigh 5kg each, so that's a total of 20kg. The 12 bags of hammers weigh 5kg each, so that's a total of 60kg. And the 10 bags of wooden planks weigh 30kg each, so that's a total of 300kg. So the total weight of the items that Daryl wants to load into the crates is 380kg.  Step 2: Calculate the total weight limit of the 15 crates. Each crate can weigh up to 20kg, so the total weight limit of the 15 crates is 300kg.  Step 3: Calculate how much Daryl will have to leave out of the crates. The total weight of the items that he wants to load into the crates is 380kg, but the total weight limit of the 15 crates is only 300kg. So Daryl will have to leave out 80kg of items from the crates.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Daryl's brother is 50 and is not relevant to the calculation process for this problem. Therefore, Daryl will have", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, we need to calculate the total weight of the items that Daryl wants to load into the crates. The 4 bags of nails weigh 5kg each, so that's a total of 20kg. The 12 bags of hammers weigh 5kg each, so that's a total of 60kg. And the 10 bags of wooden planks weigh 30kg each, so that's a total of 300kg. So the total weight of the items that Daryl wants to load into the crates is 380kg.  Now, we need to calculate the total weight limit of the 15 crates. Each crate can weigh up to 20kg, so the total weight limit of the 15 crates is 300kg.  Finally, we can calculate how much Daryl will have to leave out of the crates. The total weight of the items that he wants to load into the crates is 380kg, but the total weight limit of the 15 crates is only 300kg. So Daryl will have to leave out 80kg of items from the crates.  The shoe size of Daryl's brother is not relevant to the calculation process of this problem.\nDaryl has 4 bags of nails weighing 5 kg each, 12 bags of hammers weighing 5 kg each, and 10 bags of wooden planks weighing 30 kg each. This adds up to a total of 225 kg. Since each crate can hold up to 20 kg, and he has 15 crates, the maximum capacity of all the crates is 300 kg.  Therefore, Daryl will have to leave out 75 kg of items in order to meet the weight limit. The condition of \"he has 15 crates\" is relevant to the calculation process because it determines the maximum capacity of all the crates. The shoe size of Daryl's brother is not relevant to this problem.\nThe total weight of all the items that Daryl has to load into the crates is (4 x 5 kg) + (12 x 5 kg) + (10 x 30 kg) = 190 kg. Since each crate can hold a maximum of 20 kg, 190 kg will exceed the capacity of 15 crates. Daryl will therefore have to leave out some of the items from the crates in order to meet the weight limit. The shoe size of Daryl's brother is not relevant to the calculation process.   To answer the question, Daryl will have to leave out 70 kg of items from the crates.\nDaryl has 4 bags of nails (4 x 5kg = 20kg). He also has 12 bags of hammers (12 x 5kg = 60kg). Lastly, he has 10 bags of wooden planks (10 x 30kg = 300kg). All together, Daryl has 380kg of items he needs to load into the crates. Since each crate can weigh up to 20kg, Daryl will need to fit the items into 19 crates (19 x 20kg = 380kg). This means that Daryl will have to leave one crate empty, and must leave out a total of 20kg of items from the other 19 crates. The shoe size of Daryl's brother is 50 and is not relevant to the calculation process for this problem.\nDaryl has 15 crates, each of which can contain up to 20kg. That means that in total, he can load 300kg.   He has 4 bags of nails, each of which weighs 5kg, for a total of 20kg.  He has 12 bags of hammers, each of which weighs 5kg, for a total of 60kg.  He has 10 bags of wooden planks, each of which weighs 30kg, for a total of 300kg.   The total weight of the items that Daryl has to load is 380kg, which is more than the 300kg that he can load in the 15 crates. Therefore, he will have to leave out some items in order to meet the weight limit.   In this case, the shoe size of Daryl's brother is not relevant to the calculation process. The correct answer is 80kg, which is the amount of weight that Daryl has to leave out of the crates in order to meet the weight limit.\n1. First, we need to calculate the total weight of the items Daryl is trying to load into the crates.    Total weight of nails = 4 bags x 5 kg = 20 kg Total weight of hammers = 12 bags x 5 kg = 60 kg Total weight of wooden planks = 10 bags x 30 kg = 300 kg Total weight of all items = 380 kg  2. As each crate can hold a maximum of 20 kg, he needs 19 crates to load all the items (380/20 = 19). However, he only has 15 crates.   3. Therefore, he needs to leave some items out of the crates to meet the weight limit.   Total weight of items Daryl needs to leave out = 380 - (15 x 20) = 80 kg   4. The shoe size of Daryl's brother is not relevant to the calculation process.\nDaryl has 15 crates, each of which can weigh up to 20kg. He has 4 bags of nails, each of which weighs 5kg, 12 bags of hammers, each of which weighs 5kg, and 10 bags of wooden planks, each of which weighs 30kg.  Total weight of nails = 4 * 5kg = 20kg Total weight of hammers = 12 * 5kg = 60kg Total weight of wooden planks = 10 * 30kg = 300kg  Total weight of all items = 380kg  However, the 15 crates can only hold a maximum of 15 * 20kg = 300kg.  This means that Daryl will have to leave out some items in order to meet the weight limit. The total weight of items he will have to leave out is 380kg - 300kg = 80kg.  The shoe size of Daryl's brother is 50 and is not relevant to the calculation process of this problem.", "equation": "The shoe size of Daryl's brother is 50.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.34988313913345337]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. The height of Marla's father is 300 feet. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students.  5 third grade classes with 30 students each = 150 students  4 fourth grade classes with 28 students each = 112 students  4 fifth grade classes with 27 students each = 108 students  Total = 370 students   Step 2: Calculate the cost of one lunch for all the students.  Hamburger = $2.10 x 370 = $773  Carrots = $0.50 x 370 = $185  Cookies = $0.20 x 370 = $74  Total = $1032   Answer: One lunch for all the students costs $1032.   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of the hamburger, carrots and cookie. The height of Marla's father is 300 feet and is not relevant to the calculation process.", "numerical_answer": 1032, "gold_answer": "1036", "instructions": "Step 1: Calculate the total number of students  5 third grade classes with 30 students each = 150 students  4 fourth grade classes with 28 students each = 112 students  4 fifth grade classes with 27 students each = 108 students  Total = 370 students   Step 2: Calculate the cost of one lunch for all the students  Hamburger = $2.10 x 370 = $773  Carrots = $0.50 x 370 = $185  Cookies = $0.20 x 370 = $74  Total = $1032   Answer: One lunch for all the students costs $1032.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem because it tells us how many students there are in each grade level.\nFirst, she needs to calculate the total number of students in the elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This gives us a total of 5x30 + 4x28 + 4x27 = 570 students.  Now, she needs to calculate the cost of one lunch for each student. Each student gets a hamburger (costing $2.10), some carrots (costing $0.50), and a cookie (costing $0.20). The total cost of one lunch for each student is therefore $2.80.  Finally, she needs to calculate the total cost of all the lunches. This is simply the total cost for one lunch multiplied by the total number of students, which is $2.80 x 570 = $1,596.  So, the answer to the question is that one lunch for all the students costs $1,596.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the question, as it is used to calculate the total number of students in the elementary school.\nFirst, we need to calculate the total number of students.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is (5 x 30) + (4 x 28) + (4 x 27) = 420.  Now, we can calculate the total cost of the lunch for all the students.  Each student will get a hamburger ($2.10), some carrots ($0.50) and a cookie ($0.20). So, the total cost of the lunch for all the students is (420 x $2.10) + (420 x $0.50) + (420 x $0.20) = $1092.00.  The condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process because it enables us to calculate the total number of students, which is essential for determining the total cost of the lunch for all the students.\nIn order to calculate the cost for all the students, we need to know how many students there are. We can calculate that by multiplying the number of classes with the number of students in each class: 5 鑴 30 = 150 for the third grade classes, 4 鑴 28 = 112 for the fourth grade classes, and 4 鑴 27 = 108 for the fifth grade classes. This adds up to 370 students.  Now, we know the cost of one hamburger, carrot, and cookie. Multiplying this by the total number of students, we get the total cost for one lunch for all the students: 2.10 鑴 370 = 787.   The condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process, since it is used to calculate the total cost for the hamburgers. The height of Marla's father is not relevant to the calculation process.\nFirst, we need to calculate the number of students in total. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This adds up to 5 x 30 + 4 x 28 + 4 x 27 = 540 students.   Second, we need to calculate the cost of one lunch for each student. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, one lunch for each student would cost $2.10 + $0.50 + $0.20 = $2.80.   Finally, we need to calculate the cost of one lunch for all the students. To do this, we need to multiply the cost of one lunch for each student ($2.80) by the total number of students (540). This gives us a total cost of $2.80 x 540 = $1,512.   Therefore, the answer to the question \"How much does one lunch for all the students cost?\" is $1,512.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem, as the cost of the carrots ($0.50) is included in the cost of one lunch for each student ($2.80).\nFirst, let's calculate the cost of hamburgers for all the students:  5 x 30 = 150 hamburgers for the third grade classes 4 x 28 = 112 hamburgers for the fourth grade classes 4 x 27 = 108 hamburgers for the fifth grade classes  Total = 370 hamburgers  Cost of 370 hamburgers = 370 x $2.10 = $778  Next, let's calculate the cost of carrots for all the students:  5 x 30 = 150 carrots for the third grade classes 4 x 28 = 112 carrots for the fourth grade classes 4 x 27 = 108 carrots for the fifth grade classes  Total = 370 carrots  Cost of 370 carrots = 370 x $0.50 = $185  Lastly, let's calculate the cost of cookies for all the students:  5 x 30 = 150 cookies for the third grade classes 4 x 28 = 112 cookies for the fourth grade classes 4 x 27 = 108 cookies for the fifth grade classes  Total = 370 cookies  Cost of 370 cookies = 370 x $0.20 = $74  Therefore, the total cost of one lunch for all the students is $778 + $185 + $74 = $1,037.  Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem, since it is used to calculate the cost of cookies for all the students.\n1. First, we need to calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That comes to a total of 5 x 30 + 4 x 28 + 4 x 27 = 630 students.  2. Next, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. That comes to a total of 2.10 + 0.50 + 0.20 = 2.80 per student. Multiplying that by the total number of students gives us a total of 630 x 2.80 = $1764.  The condition \"The height of Marla's father is 300 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Marla's father is 300 feet.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, -0.016549622640013695]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's father has read 20 books in the past year. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the distance Natalia rode on Monday. On Monday she rode 40 kilometers.  Step 2: Calculate the distance Natalia rode on Tuesday. On Tuesday she rode 50 kilometers.  Step 3: Calculate the distance Natalia rode on Wednesday. On Wednesday she rode 50% fewer kilometers than the day before, which is 50 kilometers. This equals 25 kilometers.  Step 4: Calculate the distance Natalia rode on Thursday. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 40 + 25 = 65 kilometers.  Step 5: Calculate the total distance Natalia rode. Natalia rode a total of 40 + 50 + 25 + 65 = 180 kilometers.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Natalie's father has read 20 books in the past year does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, the total number of kilometers Natalia rode is 180.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday: 40 km On Tuesday: 50 km On Wednesday: 25 km (50% of 50 km) On Thursday: 65 km (40 km + 25 km)  Total: 180 km  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem because it is used to calculate the number of kilometers she rode on Thursday.\nMonday: 40 kilometers  Tuesday: 50 kilometers  Wednesday: 25 kilometers (50% of Tuesday)  Thursday: 65 kilometers (40 + 25)   Total: 180 kilometers   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of this problem because it is used to calculate the number of kilometers Natalie rode on Wednesday (50% of Tuesday, which is 50 kilometers).\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than Tuesday, so she rode 25 kilometers.  On Thursday, Natalie rode as many as the sum of Monday and Wednesday, so she rode 65 kilometers.   In total, Natalie rode 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process since it helped us determine how many kilometers Natalie rode on Wednesday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than the day before) Thursday: 65 km (sum of Monday and Wednesday)  Total: 180 km  Natalie's father has read 20 books in the past year is not relevant to the calculation process of the problem.", "equation": "Natalie's father has read 20 books in the past year.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.22915643453598022]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Anna's mother is 10 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes Anna baked. Since she used four baking trays, and each tray has 20 cupcakes, then the total number of cupcakes she baked is 80.  Step 2: Calculate the number of cupcakes that were sold. Since only 3/5 of the cupcakes were sold, then the number of cupcakes that were sold is 48. Step 3: Calculate the amount of money Anna earned from the cupcakes she sold. Since each cupcake was sold for $2, then the total amount of money Anna earned from the cupcakes she sold is 48 x $2 = $96.  Therefore, the answer to the question is $96.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Anna's mother does not affect the number of cupcakes sold or the amount of money Anna earned, so it is not relevant to the calculation process.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used 4 baking trays to bake cupcakes. Each tray has 20 cupcakes. That means Anna baked 80 cupcakes in total.   Since 3/5 of the cupcakes were sold and the rest were kept, Anna sold 48 cupcakes ($2 per cupcake). Thus, Anna earned $96 from selling the cupcakes.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process because it helps us understand the total number of cupcakes Anna baked. Without this condition, we wouldn't be able to calculate how much Anna earned from selling the cupcakes.   The height of Anna's mother has nothing to do with the calculation process and is therefore irrelevant.\nAnna used four baking trays, each tray with 20 cupcakes. In total, Anna has 80 cupcakes. If only 3/5 of the cupcakes were sold, that means 3/5 x 80 = 48 cupcakes were sold. Since each cupcake was sold for $2, Anna earned $96 from selling the cupcakes. The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process of this problem because it states how much each cupcake was sold for.\nFirst, we need to calculate the total number of cupcakes Anna baked. Since she used four baking trays, and each tray has 20 cupcakes, then the total number of cupcakes she baked is 80.  Next, we need to calculate the number of cupcakes that were sold. Since only 3/5 of the cupcakes were sold, then the number of cupcakes that were sold is 48.  Finally, we need to calculate the total amount of money Anna earned from the cupcakes she sold. Since each cupcake was sold for $2, then the total amount of money Anna earned from the cupcakes she sold is 48 x $2 = $96.  Therefore, the answer to the question is $96.  The condition \"The height of Anna's mother is 10 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Anna's mother is 10 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.08667472004890442]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father has read 5 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's father has read 5 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets, which would be 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, which would be 28 tickets.   So, the total number of tickets sold would be 16 + 32 + 28 = 76 tickets.  Therefore, there are still 100 - 76 = 24 tickets left to be sold.  So, the answer is that 24 tickets need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process, since it was used to calculate the number of tickets sold.\nJude sold 16 tickets, so Sandra sold 8 tickets (half of 16 is 8, and 4 more is 12). That means Andrea sold 32 tickets (twice as many as Jude). The remaining tickets to be sold are 100 - 32 - 8 - 16 = 44. The condition \"Andrea's father has read 5 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Andrea's father has read 5 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.04723076522350311]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Ajax's sister has read 35 books in the past year. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds. Step 2: Calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours per day will help him lose 3 pounds. Since this will happen every day for two weeks, Ajax will lose 42 pounds in two weeks. Step 3: Calculate how many pounds Ajax will weigh after two weeks of exercising two hours a day. We just need to subtract 42 pounds from the original 176 pounds. This means that Ajax will weigh 134 pounds after two weeks. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process, as it is used to calculate the correct answer. The fact that Ajax's sister has read 35 books in the past year does not affect the calculation process, so it is not relevant. Therefore, Ajax will weigh 134 pounds after two weeks of exercising for 2 hours a day.", "numerical_answer": 134, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds. We know that 1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.   Now, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. We know that exercising for an hour will help him lose 1.5 pounds, so exercising for 2 hours per day will help him lose 3 pounds. Since this will happen every day for two weeks, Ajax will lose 42 pounds in two weeks.   Finally, we can calculate how many pounds Ajax will weigh after two weeks of exercising two hours a day. We just need to subtract 42 pounds from the original 176 pounds. This means that Ajax will weigh 134 pounds after two weeks.   So, the answer to the question is 134 pounds.   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process, since it is the starting point for the conversion from kilograms to pounds.\nAjax weighs 80 kilograms, which is equal to 176 pounds.  If he exercises for 1 hour, he will lose 1.5 pounds. So, in 2 hours, he will lose 3 pounds.  If he exercises for 2 hours every day for two weeks (14 days), he will lose 3 pounds per day, so he will lose 42 pounds in total.  Therefore, after two weeks of exercising for 2 hours each day, Ajax will weigh 134 pounds (176 - 42).  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process, as it is used to calculate the amount of weight Ajax will lose in 2 hours.\n1. We know that Ajax is 80 kilograms and 1 kilogram is equal to 2.2 pounds. Therefore, Ajax currently weighs 176 pounds (80 kg x 2.2 lbs).  2. We know that exercising for an hour will help him lose 1.5 pounds. Therefore, if Ajax exercises for 2 hours every day for two weeks, he will lose 42 pounds (14 days x 2 hours x 1.5 lbs).  3. Therefore, after two weeks of exercising for 2 hours a day, Ajax will weigh 134 pounds (176 lbs - 42 lbs).  The condition \"Ajax's sister has read 35 books in the past year\" is not relevant to the calculation process of this problem.\nAjax weighs 80 kilograms.  1 kilogram is equal to 2.2 pounds, so 80 kilograms is equal to 176 pounds.  Ajax plans to exercise for 2 hours per day for two weeks.  This means that he will exercise for a total of 28 hours over the two week period.  Exercising for an hour will help him lose 1.5 pounds, so exercising for 28 hours over two weeks will help him lose 42 pounds.   Therefore, after two weeks of exercising for two hours every day, Ajax will weigh 134 pounds (176 pounds - 42 pounds = 134 pounds).   Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem. Without this condition, it would not have been possible to calculate the correct answer.", "equation": "Ajax's sister has read 35 books in the past year.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.20974776148796082, 0.4746820032596588]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's sister bought 10 tomatoes from the grocery store. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3. Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends. Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems the friends have finished. The fact that Martha's sister bought 10 tomatoes from the grocery store does not affect the calculation. Therefore, 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, let's calculate the number of problems Martha, Jenna, and Mark have finished: Martha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so she has finished (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, so he has finished (6/2) = 3 problems.  So, the total number of problems that Martha, Jenna, and Mark have finished is 2 + 6 + 3 = 11.  Now, let's look at the condition \"Out of 20 problems\". This is relevant to the calculation process because it tells us that the total number of math problems Angela had to complete was 20.  Therefore, the number of problems that no one but Angela finished is 20 - 11 = 9.  So, the answer to the question \"If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?\" is 9.\nMartha has finished 2 problems, so Jenna has finished 8 problems, and Mark has finished 4 problems. This means that the three friends have finished a total of 14 problems. Since Angela has worked on all 20 problems, that leaves 6 problems that no one but her has finished.  So the answer is 6.  The condition \"Martha has finished 2\" is relevant to the calculation process because it was used to determine how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 8 - 2 = 6. Mark has finished half the number Jenna did, which is 3. Therefore, 2 + 6 + 3 = 11 problems have been solved by the friends. 20 - 11 = 9 problems have no one but Angela finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it helps to determine how many problems Jenna has solved, which in turn helps to calculate the total number of problems solved by the friends.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, which is 6/2 = 3 problems.  Therefore, the total number of problems that have been finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11. That means that there are 20 - 11 = 9 problems that have not been finished by anyone but Angela.  The condition \"Martha's sister bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Martha's sister bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.13597933948040009]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. The shoe size of Turner's brother is 10. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that the shoe size of Turner's brother is 10 does not affect the number of tickets needed. Therefore,", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs 11 tickets in total. As it costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel, he will need to purchase 11 tickets in total.   The shoe size of Turner's brother is not relevant to the calculation process of the problem.\nTurner needs to ride the rollercoaster 3 times, so he needs 12 tickets (4 tickets x 3 rides).  Turner needs to ride the Catapult 2 times, so he needs 8 tickets (4 tickets x 2 rides).  Finally, Turner needs to ride the Ferris wheel once, so he needs 1 ticket.   Therefore, Turner needs a total of 21 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem since Turner needs 4 tickets to ride the rollercoaster each time. Without this condition, it would be impossible to calculate the number of tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, so he needs 12 tickets for that. He needs to ride the Catapult 2 times, so he needs 8 tickets for that. He needs to ride the Ferris wheel once, so he needs 1 ticket for that.  Therefore, he needs 12 + 8 + 1 = 21 tickets in total. The shoe size of Turner's brother is not relevant to the calculation process of this problem.\nTurner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.  So, Turner needs 3 x 4 = 12 tickets for the roller coaster, 2 x 4 = 8 tickets for the Catapult, and 1 ticket for the Ferris wheel.  Therefore, Turner needs a total of 12 + 8 + 1 = 21 tickets.  The shoe size of Turner's brother is 10. This condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Turner's brother is 10.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.345684677362442]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's mother has read 100 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown by Rachelle. Rachelle threw 180 pennies into the fountain.  Step 2: Calculate the number of pennies thrown by Gretchen. Gretchen threw half as many pennies as Rachelle, so she threw 90 pennies.  Step 3: Calculate the number of pennies thrown by Rocky. Rocky threw in one-third as many pennies as Gretchen, so he threw in 30 pennies.  Step 4: Calculate the total number of pennies thrown into the fountain. Rachelle threw 180 pennies, Gretchen threw 90 pennies, and Rocky threw 30 pennies. This totals 180 + 90 + 30 = 300 pennies.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown into the fountain. Rachelle's mother's reading habits do not affect the number of pennies thrown into the fountain, so it is not relevant to the calculation process.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "First, Rachelle threw 180 pennies into the fountain.  Second, Gretchen threw half as many pennies into the fountain as Rachelle, so Gretchen threw 90 pennies into the fountain.  Third, Rocky threw in one-third as many pennies as Gretchen, so Rocky threw in 30 pennies into the fountain.  Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.  The condition \"Rachelle's mother has read 100 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Rachelle's mother has read 100 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.08275621384382248]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's brother has read 20 books in the past year. How many balloons does each friend have now?", "reasoning_path": "Step 1: Each of Dante's friends had 50 balloons (250 / 5 = 50). Step 2: Dante asked each of his friends to give him 11 balloons, so each of his friends now has 39 balloons (50 - 11 = 39). Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many balloons Dante had to start with. The fact that Dante's brother has read 20 books in the past year does not affect the calculation process of this problem, so it is not relevant to the problem. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, each of Dante's friends had 50 balloons (250 姊 5 = 50).  Then, Dante asked each of his friends to give him 11 balloons, so each of his friends now has 39 balloons (50 - 11 = 39).   The condition \"There were 250 balloons in one package\" is relevant to the calculation process of this problem, because it tells us how many balloons Dante had to start with.\nFirst, Dante evenly shared the 250 balloons among his five friends, so each friend would have 50 balloons. Then, Dante asked each of his friends to give him 11 balloons. That means each friend would give Dante 11 balloons, and have 39 balloons left.   So, each friend would have 39 balloons now. The condition that Dante evenly shared the balloons among his 5 friends is relevant to the calculation process of the problem, since it affects the number of balloons each friend originally had. However, Dante's brother reading 20 books in the past year does not affect the calculation process of this problem.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend had 50 balloons.  Second, Dante changed his mind and asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39).  Finally, Dante's brother has read 20 books in the past year. This has no bearing on the calculation process for how many balloons each friend has, so it is not relevant to the problem.  Therefore, each friend has 39 balloons.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend has 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons back. This means that each friend now has 39 balloons.   Therefore, the answer to the question \"How many balloons does each friend have now?\" is 39.   The condition \"Dante's brother has read 20 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Dante's brother has read 20 books in the past year.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.14736729860305786]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's brother bought 10 tomatoes from the grocery store. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. Step 2: She gave half of them to the school administrator, so now she has 10 brownies left. Step 3: She then gave half of the remaining brownies to Carl, so she had 5 left. Step 4: She then gave two to Simon, so she has 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Annie's brother bought 10 tomatoes from the grocery store does not affect the calculation of how many brownies Annie has left. Therefore, Annie has 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. Yes, the condition is relevant to the calculation process as it is the starting point of the problem.  She gave half of them to the school administrator to put in the faculty lounge. Half of 20 is 10, so now Annie has 10 brownies left.  Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Half of 10 is 5, so now Annie has 5 brownies left.  Annie's brother bought 10 tomatoes from the grocery store. This part of the problem does not affect the calculation of how many brownies Annie has left.  Therefore, Annie has 5 brownies left.\nAnnie brought 20 brownies to school. She gave half of them to the school administrator, so now she has 10 brownies left. She then gave half of the remaining brownies to Carl, so she had 5 left. Then she gave two to Simon, so she has 3 brownies left.   The condition \"Annie's brother bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of this problem, so the answer is that Annie had 3 brownies left.", "equation": "Annie's brother bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.2320391833782196]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The height of Lilibeth's father is 20 feet. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets, and each basket holds 50 strawberries. That means Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the total number of strawberries picked by Lilibeth and her friends. Lilibeth and her friends picked the same amount, so the total number of strawberries picked is 300 x 4 = 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The height of Lilibeth's father is 20 feet and is not relevant to the calculation process. Therefore, Lilibeth and her friends pick a total of 1200 strawberries.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picks. Since each basket holds 50 strawberries and she fills 6 baskets, she picks 6 x 50 = 300 strawberries.  Next, since three of her friends pick the same amount, they all pick 300 strawberries.  Finally, adding up Lilibeth's 300 strawberries and the 3 friends' 300 strawberries, the total number of strawberries picked is 300 + 300 + 300 = 900 strawberries.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of this problem because it tells us how many strawberries Lilibeth picks. Without this information, we wouldn't know how many strawberries Lilibeth and her friends pick in all.\nFirst, Lilibeth has picked 6 baskets of strawberries, each of which contains 50 strawberries. So, Lilibeth has picked 6 x 50 = 300 strawberries.  Now, if three of Lilibeth's friends pick the same amount as her, that means they have also picked 300 strawberries.  So, the total number of strawberries picked by Lilibeth and her friends is 300 + 300 = 600 strawberries.  The condition \"The height of Lilibeth's father is 20 feet\" is not relevant to the problem and can be ignored.", "equation": "The height of Lilibeth's father is 20 feet.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.07462988793849945]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. the cobbler's neighbor bought 10 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 2: Calculate the number of hours the cobbler works in a week. From Monday to Thursday, the cobbler works 8 hours each day. That makes 4 days x 8 hours = 32 hours. On Friday, the cobbler works from 8am to 11am, which makes 3 hours. That makes 35 hours in total. Step 3: Calculate the number of pairs of shoes the cobbler can mend in a week. Since the cobbler can mend 3 pairs of shoes in an hour, and he works 35 hours in a week, the cobbler can mend 3 x 35 = 105 pairs of shoes in a week. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours the cobbler works and the number of pairs of shoes he can mend in an hour. The fact that the cobbler's neighbor bought 10 tomatoes from the grocery store does not affect the calculation process. Therefore, the cobbler can mend 105", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler works for 8 hours each day from Monday to Thursday, and 3 hours on Friday, for a total of 31 hours.   The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem. We can use this condition to calculate the number of pairs of shoes the cobbler can mend in a week.   We can calculate the total number of pairs of shoes the cobbler can mend in a week by multiplying the number of hours he works by the number of pairs of shoes he can mend in an hour:   31 hours x 3 pairs of shoes per hour = 93 pairs of shoes   Therefore, the cobbler can mend 93 pairs of shoes in a week.   The cobbler's neighbor buying 10 tomatoes from the grocery store is not relevant to the calculation process.\nThe cobbler can mend 3 pairs of shoes in an hour, so he can mend 24 pairs of shoes in 8 hours. We know that the cobbler works from Monday to Thursday for 8 hours each day and from 8am to 11am on Friday. This means that the cobbler works for a total of 36 hours in a week. Since the cobbler can mend 24 pairs of shoes in 8 hours, he can mend 72 pairs of shoes in 36 hours.   Therefore, the cobbler can mend 72 pairs of shoes in a week.   The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" because it provides us with the information that the cobbler works for a total of 36 hours in a week, which is necessary to calculate the number of pairs of shoes he can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. That means he can mend 18 pairs of shoes in 8 hours.  So, from Monday to Thursday, the cobbler can mend a total of 72 pairs of shoes.  On Friday, he works from 8am to 11am. That is 3 hours. That means he can mend an additional 9 pairs of shoes.  Therefore, the cobbler can mend a total of 81 pairs of shoes in a week.  The condition \"and on Friday, he only works from 8am to 11am.\" is relevant to the calculation process of the problem. It is necessary to consider this condition when calculating the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour, so he can mend 21 pairs of shoes in 7 hours (Monday to Thursday).   On Friday, he works for 3 hours, so he can mend 9 pairs of shoes.   Therefore, the cobbler can mend a total of 30 pairs of shoes in a week.   The condition \"the cobbler's neighbor bought 10 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "the cobbler's neighbor bought 10 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.2395089566707611]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The height of Anna's brother is 30 feet. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays, each with 20 cupcakes. So, the total number of cupcakes is 80. Step 2: Calculate how many cupcakes were sold. Only 3/5 of the cupcakes were sold. That means 3/5 x 80 = 48 cupcakes were sold. Step 3: Calculate how much money was earned from the cupcakes that were sold. Each cupcake was sold for $2, so 48 cupcakes sold would be $2 x 48 = $96. Therefore, Anna earned $96 from selling 3/5 of her cupcakes. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the price per cupcake. The height of Anna's brother is not relevant to the calculation process.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used 4 baking trays and each tray had 20 cupcakes. This means that in total, Anna had 80 cupcakes. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Each cupcake was sold for $2, so Anna earned $2 x 48 = $96 from selling the cupcakes. The condition that each tray has 20 cupcakes is not relevant to the calculation process because Anna sold only 3/5 of her cupcakes, not a specific number of cupcakes from each tray. Therefore, Anna earned $96 from selling 3/5 of her cupcakes. The height of Anna's brother is not relevant to this calculation.\nAnna used four baking trays, each with 20 cupcakes. This means she had 80 cupcakes. Of these, 3/5, or 48 cupcakes, were sold. Since each cupcake was sold for $2, Anna earned $96 from the sale of the cupcakes. The condition about the height of Anna's brother is not relevant to the calculation process of this problem.\nFirst, calculate how many cupcakes were sold. Anna used four baking trays, each with 20 cupcakes. So, the total number of cupcakes is 80. 3/5 of 80 is 48 cupcakes.  Second, calculate how much money was earned from the cupcakes that were sold. Each cupcake was sold for $2, so 48 cupcakes sold would be $96.   Therefore, Anna earned $96 from selling 3/5 of the cupcakes.   The height of Anna's brother is not relevant to the calculation process of this problem.", "equation": "The height of Anna's brother is 30 feet.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, -0.009474254213273525]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's sister bought 50 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the weight of the nails. Daryl has 4 bags of nails, each of which weighs 5kg. That means Daryl has 4 x 5 = 20 kg of nails.  Step 2: Calculate the weight of the hammers. Daryl has 12 bags of hammers, each of which weighs 5 kg. That means Daryl has 12 x 5 = 60 kg of hammers.  Step 3: Calculate the weight of the wooden planks. Daryl has 10 bags of wooden planks, each of which weighs 30 kg. That means Daryl has 10 x 30 = 300 kg of wooden planks.  Step 4: Calculate the total weight of the items. Daryl has 20 kg of nails, 60 kg of hammers, and 300 kg of wooden planks. This totals 20 + 60 + 300 = 380 kg.  Step 5: Calculate the maximum weight of the crates. Each crate can hold up to 20 kg, and Daryl has 15 crates. That means the maximum weight of the crates is 15 x 20 = 300 kg.  Step 6: Calculate the amount of weight Daryl needs to leave out of the crates. The total weight of the items is 380 kg, and the maximum weight of the", "numerical_answer": 80, "gold_answer": "80", "instructions": "First, Daryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails and hammers weighs 5 kg, and each bag of wooden planks weighs 30 kg. So, 4 bags of nails plus 12 bags of hammers equals 60 kg, and 10 bags of wooden planks equals 300 kg. This means that the total weight of all the items Daryl is trying to load is 360 kg.   He can load a maximum of 15 crates, each of which can weigh up to 20 kg. This means that he can load a total of 300 kg. Since the total weight of all the items he is trying to load is 360 kg, this means he has to leave out 60 kg of items in order to meet the weight limit. This means he has to leave out 10 bags of wooden planks, since each bag weighs 30 kg.  Therefore, Daryl will have to leave out 10 bags of wooden planks from the crates, which weighs a total of 300 kg. The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process, since it is the maximum weight Daryl can load per crate.\nFirst, Daryl needs to calculate the total weight of all the items he has to load. He has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each). The total weight is 4 x 5 + 12 x 5 + 10 x 30 = 240kg.  Next, Daryl needs to calculate the total weight of the crates he can fill. He has 15 crates which can each hold up to 20kg. The total weight of the crates is 15 x 20 = 300kg.  Finally, Daryl needs to calculate how much he has to leave out of the crates in order to meet the weight limit. The total weight of the items (240kg) is greater than the total weight of the crates (300kg), so he will have to leave out some items in order to meet the weight limit. In this case, he will have to leave out 240 - 300 = 60kg.  The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process, as it tells us how much weight Daryl can load into the crates. Without this information, we wouldn't be able to accurately calculate how much he needs to leave out.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. Each bag of nails and hammers weighs 5 kg, while each bag of wooden planks weighs 30 kg. To meet the weight limit of 20 kg per crate, Daryl will need to leave out 20 kg from the total weight of his items.   Therefore, 20 kg of items will need to be left out of the crates. The condition that Daryl has 4 bags of nails to load is not relevant to the calculation process. The number of tomatoes his sister bought is also not relevant to the calculation process.\nFirst, Daryl needs to figure out how much he can load in the crates. Since each crate can hold up to 20kg, he can load a maximum of 300kg in the 15 crates (15 crates x 20kg = 300kg).  Next, Daryl needs to add up the weight of the items he wants to load into the crates. He has 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each). This adds up to a total of 210kg (4 x 5kg + 12 x 5kg + 10 x 30kg = 210kg).  Since 210kg is less than the maximum weight allowed in the crates (300kg), Daryl does not need to leave anything out. The 50 tomatoes that his sister bought are not relevant to this calculation.\nFirst, Daryl has a total of 15 crates he can fill, with each crate having a weight limit of 20kg. This means that he can fill a total of 300kg (15 x 20kg).  Next, he has 4 bags of nails which weigh 5kg each, 12 bags of hammers which weigh 5kg each, and 10 bags of wooden planks which weigh 30kg each. This means that he has a total of 90kg (4 x 5kg + 12 x 5kg + 10 x 30kg) of items to put into the crates.   Since he can only fill up to 300kg of items into the crates, he will need to leave 210kg (300kg - 90kg) of items out of the crates in order to meet the weight limit. Since the tomatoes that Daryl's sister bought do not factor into this calculation, the answer is 210kg.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. If each of the nails and hammers weigh 5kg, then the total weight of nails and hammers is (4 x 5) + (12 x 5) = 80kg. This leaves us with 10 bags of wooden planks. If each of the wooden planks weighs 30kg, then the total weight of planks is (10 x 30) = 300kg.  So, the total weight of all the items Daryl wants to load into the crates is 380kg. However, the crates can only hold a total of 15 x 20 = 300kg. This means that Daryl will have to leave out 80kg of items in order to meet the weight limit.  Whether or not the condition \"each of which weighs 30kg and can be sub-divided\" is relevant depends on whether or not Daryl can break down the wooden planks into smaller pieces. If he can, then he may be able to fit more items into the crates, but if not, then he will still need to leave out 80kg of items. The 50 tomatoes bought by Daryl's sister are not relevant to this calculation.\nDaryl has 15 crates and each one can weigh up to 20kg. Without any items in the crates, Daryl has a maximum of 300kg that he can load. He has 4 bags of nails which weigh 5kg each, 12 bags of hammers which weigh 5kg each, and 10 bags of wooden planks which weigh 30kg each. This adds up to a total of 250kg - so Daryl will have to leave out 50kg of items in order to meet the weight limit.   Daryl's sister buying 50 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Daryl's sister bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.30736586451530457]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. The height of Charley's neighbor is 30 feet. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which would be 90/6, or 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. Charley pulled out a third of the white beads, which would be 51/3, or 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. Charley pulled out 15 black beads and 17 white beads. This totals 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many white beads are in the bag, so we would not be able to calculate how many white beads Charley pulled out. The height of Charley's neighbor is not relevant to this calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads. 1/6 of 90 black beads is 15 black beads, and a third of 51 white beads is 17 white beads. Therefore, Charley pulled out 15 black beads and 17 white beads in total.  The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process, because it tells us how many white beads are in the bag, so that we can calculate how many white beads Charley pulled out.\nCharley pulled out 1/6 of the black beads, so that's 90 * 1/6 = 15 black beads. He also pulled out a third of the white beads, which is 51 * 1/3 = 17 white beads. So 15 + 17 = 32 beads in total.  The condition \"and 90 black beads\" is not relevant to the calculation process of this problem because the number of black beads does not affect the total number of beads Charley pulled out.\nCharley pulled out 1/6 of the black beads, which would be 90 姊 6 = 15 black beads. He also pulled out a third of the white beads, which would be 51 姊 3 = 17 white beads. Thus, he pulled out a total of 15 + 17 = 32 beads. The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of the problem \"How many beads in total did Charley pull out?\" because it tells us how many black beads Charley pulled out. The height of Charley's neighbor is not relevant to this problem.\nCharley pulled out 1/6 of the black beads, which would be 90/6, or 15 black beads.  He also pulled out a third of the white beads, which would be 51/3, or 17 white beads.   So, Charley pulled out a total of 15 + 17 = 32 beads.   The condition \"The height of Charley's neighbor is 30 feet.\" is not relevant to the calculation process of the problem.", "equation": "The height of Charley's neighbor is 30 feet.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.40274718403816223]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' mother bought 50 tomatoes from the grocery store. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has given out in the first 15 days. 15 days * 8 tickets per day = 120 tickets. Step 2: Calculate how many tickets Officer Hopps still needs to give out to reach his goal of 200 tickets for the month. 200 tickets - 120 tickets = 80 tickets. Step 3: Calculate how many days remain in the month. 31 days - 15 days = 16 days. Step 4: Calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his goal. 80 tickets / 16 days = 5 tickets per day. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his goal of 200 tickets for the month. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal. Officer Hopps' mother buying 50 tomatoes from the grocery store does not affect the number of tickets Officer Hopps needs to average each day to reach his goal. Therefore, Officer Hopps needs to average 5 tickets per day", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, calculate how many tickets Officer Hopps has given out in the first 15 days: 15 days * 8 tickets per day = 120 tickets.  Second, calculate how many tickets Officer Hopps still needs to give out to reach his goal of 200 tickets for the month: 200 tickets - 120 tickets = 80 tickets.  Third, calculate how many days remain in the month: 31 days - 15 days = 16 days.  Fourth, calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his goal: 80 tickets / 16 days = 5 tickets per day.  Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his goal of 200 tickets for the month.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process, as it is the goal that Officer Hopps is trying to reach. Without this condition, it would not be possible to calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his goal.\nFirst, we need to determine how many tickets Officer Hopps has given out in the first 15 days. This can be calculated by multiplying the number of days (15) by the average tickets per day (8):  15 days x 8 tickets per day = 120 tickets  Next, we need to determine how many tickets Officer Hopps has left to give out in the remaining days of the month. This can be calculated by subtracting the number of tickets given out in the first 15 days (120) from the total number of tickets required (200):  200 tickets - 120 tickets = 80 tickets  Finally, we need to determine how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal. This can be calculated by dividing the number of tickets left to give out (80) by the number of days left in the month (15):  80 tickets / 15 days = 5.33 tickets per day  Therefore, Officer Hopps needs to average 5.33 tickets per day for the rest of the month to reach his required goal of 200 tickets.  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process, as it helps us determine how many tickets Officer Hopps has given out in the first 15 days and how many tickets he has left to give out in the remaining days of the month.\nFirst, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. Since he gives out 8 tickets per day, that means he has given out 8 x 15 = 120 tickets in the first 15 days.  Next, we need to calculate how many tickets he still needs to give out. Since the goal is to give out 200 tickets in total, he needs to give out 200 - 120 = 80 tickets in the remaining days of the month.  Finally, we need to calculate how many tickets he needs to give out per day in order to reach his goal. Since there are 15 days remaining in the month, he needs to give out 80 / 15 = 5.3 tickets per day in order to reach his goal.  The condition \"Officer Hopps' mother bought 50 tomatoes from the grocery store\" is not relevant to the calculation process.", "equation": "Officer Hopps' mother bought 50 tomatoes from the grocery store.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.03862994164228439]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. The height of George's neighbor is 8 feet. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the total number of fishes they were able to catch on each day. Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes Step 2: Calculate the total number of fishes they were able to catch throughout the competition. Total: 30 + 20 + 40 = 90 fishes Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of fishes they were able to catch throughout the competition, so it is not relevant to the calculation process. Therefore, the team was able to catch a total of 90 fishes throughout the competition if they are on the same team.", "numerical_answer": 90, "gold_answer": "90", "instructions": "Yes, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process of the problem. This condition tells us that the team has 5 days to catch fishes.   So, in total, Jackson, Jonah, and George were able to catch (6 fishes per day) x (5 days) = 30 fishes throughout the competition if they are on the same team.  The height of George's neighbor is 8 feet is not relevant to the calculation process of the problem.\nThe question is asking how many fishes were they able to catch throughout the competition if they are on the same team. We know that there are three competitors (Jackson, Jonah, and George) and the competition is 5 days. We also know that Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day, and George was able to reel 8 fishes per day.  So, if they are on the same team, they would be able to catch a total of (6 + 4 + 8) = 18 fishes per day.   Since the competition is 5 days, they would be able to catch a total of (18 * 5) = 90 fishes throughout the competition.  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process because it is used to calculate the total number of fishes they were able to catch throughout the competition.\nFirst, we need to calculate how many fishes were caught on each day.  Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Then we can calculate the total number of fishes they were able to catch throughout the competition.  Total: 30 + 20 + 40 = 90 fishes   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.\" is relevant to the calculation process, as it provides the necessary information to calculate the total number of fishes they were able to catch throughout the competition.\nThe first part of the question asks us to calculate the total number of fishes they caught throughout the competition.  Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes  George: 8 fishes per day x 5 days = 40 fishes   Total: 30 + 20 + 40 = 90 fishes   So, they were able to catch a total of 90 fishes throughout the competition if they are on the same team.   The second part of the question asks us if the condition \"The height of George's neighbor is 8 feet.\" is relevant to the calculation process.   No, the condition is not relevant to the calculation process of how many fishes were they able to catch throughout the competition if they are on the same team.", "equation": "The height of George's neighbor is 8 feet.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.0974801778793335]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The shoe size of Martha's sister is 10. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is 3.   Step 4: Calculate the total number of problems finished by all three friends. Martha has finished 2, Jenna has finished 6, and Mark has finished 3. Therefore, out of 20 problems, 11 have been finished by the three friends.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 - (2 + 6 + 3) = 9 problems that have been finished by no one but Angela.  Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of problems that our friends are working on. This allows us to calculate how many problems have been finished by each person, as well as how many have been finished by no one but", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished 4 * 2 - 2 = 6 problems. Mark has finished 6 / 2 = 3 problems.  So, Angela has finished 2 + 6 + 3 = 11 problems. That means there are 20 - 11 = 9 problems that no one but Angela has finished.  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process since it tells us the total number of problems that Angela needs to check.\n1. Martha has finished 2 problems. 2. Jenna has finished 4 times the number Martha did minus 2, which is 4*2 - 2 = 6. 3. Mark has finished half the number Jenna did, which is 3.  So, the total number of problems finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11.  This means that out of 20 problems, there are 9 problems that have no one but Angela finished.  The condition \"Martha has finished 2\" is relevant to the calculation process since it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so she finished 8 problems. Mark has finished half the number Jenna did, so he finished 4 problems.  Therefore, the total number of problems that have been solved by Martha, Jenna, and Mark is 2 + 8 + 4 = 14.  Since there were 20 problems in total, there are 20 - 14 = 6 problems that have no one but Angela finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process since it helps us determine the number of problems Jenna has finished.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, so she has finished 4(2)-2 = 6 problems.  Mark has finished half the number Jenna did, so he has finished 6/2 = 3 problems.   Therefore, the total number of problems that have been finished by the friends is 2 + 6 + 3 = 11.   So, the total number of problems that have no one but Angela finished is 20 - 11 = 9.   The shoe size of Martha's sister is 10 and is not relevant to the calculation process in this problem.", "equation": "The shoe size of Martha's sister is 10.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.14083799719810486]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. The height of Sydney's neighbor is 20 feet. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "On Monday, Sydney sent 5 texts each to Allison and Brittney, so she sent 10 texts in total. On Tuesday, she sent 15 texts each to Allison and Brittney, so she sent 30 texts in total. In total, Sydney sent 40 texts to Allison and Brittney on both days. The height of Sydney's neighbor is 20 feet. This condition is irrelevant to the calculation process of the problem. The only relevant information is that Sydney sent 5 texts to Allison and Brittney on Monday and 15 texts to each of them on Tuesday. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "In total, Sydney sent 5 texts to Allison and Brittney on Monday, and 15 texts to each of them on Tuesday. That means Sydney sent a total of 25 texts to Allison, and 25 texts to Brittney. So, in total, Sydney sent 50 texts to Allison and Brittney on both days. The height of Sydney's neighbor is not relevant to the calculation process.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney, so she sent 10 texts in total.  On Tuesday, she sent 15 texts each to Allison and Brittney, so she sent 30 texts in total.  In total, Sydney sent 40 texts to Allison and Brittney on both days.  The height of Sydney's neighbor is not relevant to the calculation process of this problem.\nThe height of Sydney's neighbor is 20 feet. This condition is irrelevant to the calculation process of the problem. The only relevant information is that Sydney sent 5 texts to Allison and Brittney on Monday and 15 texts to each of them on Tuesday. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "equation": "The height of Sydney's neighbor is 20 feet.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.2547100782394409]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's sister bought 20 tomatoes from the grocery store. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate the amount of fudge eaten by Tomas. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Step 2: Calculate the amount of fudge eaten by Katya. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Step 3: Calculate the amount of fudge eaten by Boris. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 4: Calculate the total amount of fudge eaten. The total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by each person. The fact that Katya's sister bought 20 tomatoes from the grocery store does not affect the amount of fudge eaten, so it is not relevant to the calculation process. Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "1. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. 2. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.  3. Boris ate 2 pounds of fudge, which is equal to 32 ounces.  The total amount of fudge eaten by Tomas, Katya and Boris is 24 + 8 + 32 = 64 ounces.   The condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process because it was used to calculate the amount of fudge eaten by Tomas.\n1. Tomas ate 1.5 pounds of chocolate fudge. This is equal to 24 ounces of fudge.  2. Katya ate half a pound of peanut butter fudge. This is equal to 8 ounces of fudge.  3. Boris ate 2 pounds of fudge. This is equal to 32 ounces of fudge.   Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.\" is relevant to the calculation process of the problem as it provides us with two of the three figures needed to solve the problem.\nTomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 64 ounces.  The condition that Katya's sister bought 20 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Katya's sister bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.20194198191165924]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. The height of Carla's neighbor is 50 feet. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Carla put 79 apples in her backpack. Step 2: Buffy stole some of the apples. Step 3: 26 apples fell out of the bottom. So, if Carla started with 79 apples and ended up with 8 apples, that means she lost 71 apples total. Since 26 apples fell out of the bottom, that means that Buffy stole 45 apples from Carla. Therefore, the answer is 45. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples that were put into the backpack, the number of apples that fell out, and the number of apples that remained. The height of Carla's neighbor is 50 feet and is not relevant to the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we know that Carla had 79 apples when she put them in her backpack.  Second, we know that 26 apples fell out of the bottom of her backpack.  Third, we know that Carla only had 8 apples remaining at lunchtime.  Therefore, we can calculate that Buffy stole 79 - 26 - 8 = 45 apples from Carla.  The condition that Carla puts 79 apples in her backpack to eat for lunch is relevant to the calculation process, as it provides the starting number of apples that we need in order to calculate how many apples Buffy stole. Without that information, we wouldn't be able to solve the problem.\nFirst, Carla put 79 apples in her backpack.  Second, Buffy stole some of the apples.  Third, 26 apples fell out of the bottom.  So, if Carla started with 79 apples and ended up with 8 apples, that means she lost 71 apples total. Since 26 apples fell out of the bottom, that means that Buffy stole 45 apples from Carla.  Therefore, the answer is 45.  Yes, the condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process because it tells us how many apples were lost in total and how many were stolen. Without this information, we would not be able to answer the question.\nStep 1: Carla put 79 apples in her backpack.  Step 2: 26 apples fell out of a hole on the bottom.  Step 3: So at lunchtime, Carla only had 8 apples remaining.  Therefore, Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining.\" is relevant to the calculation process of problem \"How many apples did Buffy steal from Carla?\" because it allows us to determine how many apples were stolen. By subtracting the number of apples remaining from the number of apples that were originally in the backpack, we can determine the number of apples that were taken.\nCarla had 79 apples in her backpack at the start of the day.  26 apples then fell out of a hole on the bottom.  That leaves Carla with 8 apples remaining.   Therefore, Buffy stole 79-8 = 71 apples from Carla.   The condition \"The height of Carla's neighbor is 50 feet\" is not relevant to the calculation process.", "equation": "The height of Carla's neighbor is 50 feet.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.18397456407546997]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's mother bought 20 tomatoes from the grocery store. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets of cards given away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means Jim gave away a total of 15 sets of cards. Step 2: Calculate the number of cards given away. Assuming 1 set has 13 trading cards, then Jim gave away a total of 15 x 13 = 195 trading cards. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets of cards given away. Jim's mother buying 20 tomatoes from the grocery store does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 trading cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means that Jim gave away 8*13 + 5*13 + 2*13 = 187 cards.  The condition \"Jim had 365 trading cards\" is not relevant to the calculation process of this problem. The condition is only useful in determining the number of cards Jim had before giving them away.\nJim had 365 trading cards, so he gives away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. This means he gave away 8*13 + 5*13 + 2*13 = 181 trading cards. The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process since it tells us how many sets of cards were given away to his brother. Without this information, we would not be able to accurately calculate how many cards Jim gave away.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means Jim gave away a total of 15 sets of cards. Assuming 1 set has 13 trading cards, then Jim gave away a total of 195 trading cards.   The condition \"5 sets of cards to his sister\" is relevant to the calculation process because it tells us how many sets of cards were given away to Jim's sister, which is an important piece of information needed to solve the problem.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister and 2 sets of cards to his friend. We know that 1 set has 13 trading cards, so we can calculate the total number of cards given away by multiplying the number of sets given away by the number of cards in each set.  Therefore, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister and 2 x 13 = 26 cards to his friend.  In total, Jim gave away 104 + 65 + 26 = 195 cards.  The condition \"and 2 sets of cards to his friend.\" is relevant to the calculation process as it tells us that Jim gave away 2 sets of cards to his friend, which is necessary to calculate the total number of cards given away.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 139 trading cards away.   The condition that Jim's mother bought 20 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Jim's mother bought 20 tomatoes from the grocery store.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.23245024681091309]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's father bought 5 tomatoes from the grocery store. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth filled 6 baskets with 50 strawberries each, so she picked 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends picked. Lilibeth's friends picked the same amount as her, so they each picked 300 strawberries. Step 3: Calculate the total number of strawberries picked. Lilibeth and her friends picked 300 strawberries each, so they picked 300 x 4 = 1200 strawberries in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries that Lilibeth and her friends picked. The fact that Lilibeth's father bought 5 tomatoes from the grocery store does not affect the calculation. Therefore, Lilibeth and her friends picked 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth filled 6 baskets with 50 strawberries each. That means she picked 300 strawberries.   If three of her friends picked the same amount as her, then that means they also picked 300 strawberries.   So when you add Lilibeth's 300 strawberries to her friends' 300 strawberries, the total number of strawberries that Lilibeth and her friends picked in all is 600 strawberries.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem. This is because it tells us how many strawberries Lilibeth picked, which is then used to calculate the total number of strawberries that Lilibeth and her friends picked in all.\nLilibeth filled 6 baskets with 50 strawberries each. That's 300 strawberries.   Then, three of Lilibeth's friends pick the same amount as her, so that's another 300 strawberries.   Therefore, Lilibeth and her friends pick 600 strawberries in all.   The condition that Lilibeth's father bought 5 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Lilibeth's father bought 5 tomatoes from the grocery store.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.22442086040973663]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Jared's sister is 20 feet. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate how many pieces of popcorn all four friends can eat in total. Jared can eat 90 pieces and each of his three other friends can eat 60 pieces. Together, they can eat a total of 90 + 60 + 60 + 60 = 270 pieces of popcorn. Step 2: Calculate how many servings of popcorn are needed. Since each serving has 30 pieces of popcorn, then 270 pieces of popcorn will require 270/30 = 9 servings of popcorn. Therefore, Jared should order 9 servings of popcorn for all of them. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many pieces of popcorn are in each serving, which would prevent us from accurately calculating the number of servings Jared needs to order. The height of Jared's sister is not relevant to this calculation.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared and his three friends need to eat a total of 360 pieces of popcorn. Since there are 30 pieces of popcorn in each serving, this would mean that Jared needs to order 12 servings of popcorn (360 pieces of popcorn divided by 30 pieces of popcorn per serving). Therefore, the answer to the problem is 12 servings.  The condition \"There are 30 pieces of popcorn in a serving\" is indeed relevant to the calculation process of the problem, as it is necessary to know how many pieces of popcorn are in each serving to calculate the number of servings Jared needs to order for all of them.\nThe question is asking how many servings of popcorn should Jared order. We know that there are 30 pieces of popcorn in a serving and that Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Jared's sister is not relevant to this calculation. To answer the question, we must find out how many pieces of popcorn his four friends need to eat - we find that by multiplying 60 pieces by 4 friends, which gives us a total of 240 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, we must divide 240 by 30 to find out how many servings Jared needs to order for all four of them. That gives us 8 servings. So, Jared should order 8 servings of popcorn for all four of them.  The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem, as it is not necessary to determine the number of servings Jared needs to order.\nFirst, let's figure out the total amount of popcorn needed for all four people. Jared can eat 90 pieces of popcorn, and his three friends can each eat 60 pieces of popcorn. This means that all four people will need a total of 270 pieces of popcorn (90 + 60 + 60 + 60). Next, we need to figure out how many servings of popcorn this equals. Since 1 serving of popcorn has 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings. Therefore, Jared should order 9 servings of popcorn for all four people.   The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process, as it helps us determine the total amount of popcorn needed for all four people. Without this condition, we would not know how many pieces of popcorn each of Jared's friends can eat, which would prevent us from accurately calculating the total amount of popcorn needed.\nStep 1: Calculate how many pieces of popcorn all four friends can eat in total.   Jared can eat 90 pieces and each of his three other friends can eat 60 pieces. Together, they can eat a total of 90 + 60 + 60 + 60 = 270 pieces of popcorn.   Step 2: Calculate how many servings of popcorn are needed.   Since each serving has 30 pieces of popcorn, then 270 pieces of popcorn will require 270/30 = 9 servings of popcorn.   Therefore, Jared should order 9 servings of popcorn for all of them.   The condition \"The height of Jared's sister is 20 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Jared's sister is 20 feet.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.225760817527771]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The height of Helga's sister is 5 feet. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 2 x (7 + 9) = 30 pairs of shoes at the fourth store. Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, and 30 pairs of shoes at the fourth store. This totals 7 + 9 + 30 = 46 pairs of shoes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The height of Helga's sister is 5", "numerical_answer": 46, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, which means she tried on 18 pairs of shoes.  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 34 pairs.  The condition \"The height of Helga's sister is 5 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Helga's sister is 5 feet.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.2501515746116638]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's sister has read 8 books in the past year. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave away. Annie gave half of the 20 brownies, or 10, to the school administrator. Step 2: Calculate the number of brownies Annie gave to her friends. Of the remaining 10 brownies, Annie gave half, or 5, to Carl and 2 to Simon. That means Annie had 3 brownies left. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of brownies Annie gave away and to her friends. The fact that Annie's sister has read 8 books in the past year does not affect the number of brownies Annie had left. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them (10) to the school administrator. She gave half of the remaining brownies (5) to her best friend, Carl. She gave two more to her friend, Simon.  So Annie had 3 brownies left.  Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem \"How many brownies did Annie have left?\", as it is the starting point of the calculations.\nAnnie brought 20 brownies to school, so she had 20 to start with. She gave half of them, or 10, to the school administrator. Of the remaining 10 brownies, she gave half, or 5, to Carl and 2 to Simon. That means Annie had 3 brownies left.   The condition about Annie's sister reading 8 books in the past year is not relevant to the calculation process of the problem.", "equation": "Annie's sister has read 8 books in the past year.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.21404290199279785]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's neighbor has read 30 books in the past year. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had before Dante changed his mind. Dante evenly shared the balloons among his 5 friends, so each friend had 50 balloons.  Step 2: Calculate the number of balloons each friend has now. Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39).  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of balloons that were shared among Dante's 5 friends. This allows us to calculate how many balloons each friend had to begin with, as well as how many balloons each friend has now. The number of books read by Dante's neighbor is not relevant to the calculation process. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the balloons among his 5 friends. So, each friend got 50 balloons.  Second, Dante asked each of his friends to give him 11 balloons. So, each friend now has 39 balloons.  The condition \"There were 250 balloons in one package\" is relevant to the calculation process, since it helps to determine how many balloons each friend had to begin with.\nFirst, Dante evenly shared the balloons among his 5 friends, so each friend had 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39).  The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process because it helps us determine the number of balloons each friend had at the start of the problem. Without this information, we would not be able to calculate how many balloons each friend has now.\nBefore Dante changed his mind, each friend had 50 balloons.   After Dante changed his mind, each friend has 39 balloons (50 - 11).   The condition \"Dante changed his mind and asked each of his friends to give him 11 balloons\" is relevant to the calculation process, because it explains why each friend has 39 balloons instead of 50.\nThe original answer was that each friend had 50 balloons. Since Dante asked each of his friends to give him 11 balloons, each friend now has 39 balloons.   The condition \"Dante's neighbor has read 30 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Dante's neighbor has read 30 books in the past year.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.22327736020088196]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. The shoe size of Anna's father is 30. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes Anna baked. Anna used four baking trays, and each tray has 20 cupcakes. Therefore, the total number of cupcakes Anna baked is 80. Step 2: Calculate the number of cupcakes sold. If only 3/5 of the cupcakes were sold, then 3/5 of 80 (which is 48) cupcakes were sold. Step 3: Calculate how much Anna earned from it. Anna sold each cupcake for $2, so she earned 48 x $2 = $96. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Each tray has 20 cupcakes was used to determine the total number of cupcakes. Without this information, the calculation would not be possible. The shoe size of Anna's father is not relevant to the calculation process and does not affect the answer. Therefore, Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays, each tray has 20 cupcakes. So the total number of cupcakes is 80. Then it said 3/5 of the cupcakes were sold, so 3/5 of 80 is 48. 48 cupcakes were sold at a price of $2 each, so Anna earned $96.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process since it was used to determine the total number of cupcakes (80). Without this information, the calculation would not be possible.\nAnna used four baking trays. Each tray has 20 cupcakes. So, the total number of cupcakes is 4 x 20 = 80.  3/5 of the cupcakes were sold, which is 3 x 80 = 240.  The price of each cupcake is $2. So, Anna earned $2 x 240 = $480 from selling the cupcakes.  The shoe size of Anna's father is irrelevant to the calculation process and does not affect the answer. Therefore, the condition \"and each cupcake was then sold for $2.\" is not relevant to the calculation process of the problem.\nFirst, let's calculate the total number of cupcakes Anna baked. Anna used four baking trays, and each tray has 20 cupcakes. Therefore, the total number of cupcakes Anna baked is 80.  Next, let's calculate the number of cupcakes sold. If only 3/5 of the cupcakes were sold, then 3/5 of 80 (which is 48) cupcakes were sold.  Finally, let's calculate how much Anna earned from it. Anna sold each cupcake for $2, so she earned 48 x $2 = $96.  The shoe size of Anna's father is 30, but this condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Anna's father is 30.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.13527843356132507]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The height of Violet's father is 400 feet. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "First, we need to calculate how much water Violet and her dog will need for the hike. Violet will need 800 ml of water per hour hiked, and her dog will need 400 ml of water per hour. This means that together, they will need 1,200 ml of water per hour.  Now, we need to calculate how many hours they can hike based on the amount of water Violet can carry. Violet can carry 4.8 L of water, which is 4,800 ml. Dividing 4,800 ml by 1,200 ml per hour, we get 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking. The condition \"the height of Violet's father is 400 feet\" is not relevant to the calculation process, as it does not affect the amount of water needed for the hike or the amount of water Violet can carry.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert the 4.8 liters of water to milliliters. 4.8 L is equal to 4,800 ml. Then, we need to divide the 4,800 ml by the total amount of water needed per hour (800 ml + 400 ml): 4,800 ml / 1,200 ml per hour = 4 hours.   The condition \"Violet needs 800 ml of water per hour hiked\" is not relevant to the calculation process of this problem because the calculation only requires the total amount of water needed per hour, not how much is needed for each individual (Violet and her dog).\nFirst, we need to calculate how much water Violet and her dog will need for the hike. Violet will need 800 ml of water per hour hiked, and her dog will need 400 ml of water per hour. This means that together, they will need 1,200 ml of water per hour.  Now, we need to calculate how many hours they can hike based on the amount of water Violet can carry. Violet can carry 4.8 L of water, which is 4,800 ml. Dividing 4,800 ml by 1,200 ml per hour, we get 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it determines how much water they will need per hour.\nThe condition \"The height of Violet's father is 400 feet\" is not relevant to the calculation process of the problem. The relevant information is that Violet can carry 4.8 L of water and both her and her dog need 800 ml and 400 ml of water per hour hiked, respectively.  To calculate the number of hours that Violet and her dog can spend hiking, we need to divide the total amount of water she is carrying (4.8 L) by the total amount of water they need per hour (1.2 L).  Therefore, the answer is 4 hours.", "equation": "The height of Violet's father is 400 feet.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.2293803095817566]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. The height of Martha's neighbor is 50 feet. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3 problems.  Step 4: Calculate the total number of problems that have been finished by Angela's friends. Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. This totals 2 + 6 + 3 = 11 problems.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 problems in total, and 11 of them have been finished by Angela's friends. This means that 20 - 11 = 9 problems have no one but Angela finished.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Martha's neighbor is 50 feet does not affect the calculation. Therefore, 9 problems have no one but Angela finished", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished (6 / 2) = 3 problems.  Therefore, a total of 11 problems have been finished by the three friends.   Out of the 20 problems, this means that 9 problems have not been finished yet. Since none of the friends worked on the same problems, this means that none of the 9 problems have been finished by any of the friends, and all 9 problems have only been finished by Angela.  Yes, the condition \"Out of 20 problems\" is relevant to the calculation process, since it helps to determine the total number of problems that have been finished (11) and the number of problems that have not been finished (9).\nMartha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2 (which is 8 - 2 = 6 problems) and Mark has finished half the number Jenna did (which is 3 problems).   So, in total, the friends have finished 2 + 6 + 3 = 11 problems.   Therefore, the number of problems that have no one but Angela finished is 20 - 11 = 9.   The condition \"Martha has finished 2\" is not relevant to the calculation process of this problem.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6). Mark has finished half the number Jenna did (6 / 2 = 3).  So, Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems.  Altogether, they have finished 11 problems.  This means that there are 9 problems that have no one but Angela finished.  The condition \"Jenna has finished four times the number Martha did minus 2\" is not relevant to the calculation process of this problem.\nMartha has finished 2 problems, so Jenna has finished 8 problems (4 times 2 minus 2). Mark has finished 4 problems (half of 8). Therefore, the total number of problems finished by Martha, Jenna and Mark together is 14 (2 + 8 + 4). That means that 6 problems still remain unfinished. However, since none of the friends worked on any of the same problems, all six remaining problems are the ones Angela has finished. So the answer is 6.  The condition \"The height of Martha's neighbor is 50 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Martha's neighbor is 50 feet.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.08304163813591003]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. The shoe size of Mike's father is 15. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave away. Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike, so he gave a total of 38 cookies away. Step 2: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave Tim to Anna. That means he gave Anna 30 cookies (2 x 15). Step 3: Calculate the number of cookies Uncle Jude put in the fridge. Uncle Jude must have put 256 - (15 + 23 + 30) = 188 cookies in the fridge. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Mike's father is not relevant to the calculation process of this problem. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "First, Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, and the rest to Anna. So, he must have given 256 - (15 + 23) = 218 cookies to Anna.   If he gave twice as many cookies as he gave Tim to Anna, then he must have given (2 x 15) = 30 cookies to Anna. So, he must have put 218 - 30 = 188 cookies in the fridge.   Therefore, the answer is 188 cookies.   The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process, because it provides the total number of cookies that Uncle Jude had available to distribute. Without this information, it would not be possible to calculate the number of cookies that Uncle Jude put in the fridge.\n1. Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike, so he gave a total of 38 cookies away.  2. The question asks how many cookies Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna. Therefore, Uncle Jude must have given Anna 30 cookies (twice the amount he gave Tim).  3. This means that Uncle Jude must have put 28 cookies in the fridge (256 - 38 - 30 = 28).  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process of the problem, as it tells us how many cookies Uncle Jude gave away and how many he must have put in the fridge.\nUncle Jude gave Tim 15 cookies, and Mike 23 cookies.  That means he gave away 38 cookies in total.  He gave twice as many cookies as he gave Tim to Anna. That means he gave Anna 30 cookies.  That means he put 38 cookies in the fridge.   The condition \"The shoe size of Mike's father is 15\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Mike's father is 15.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.1960272341966629]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's neighbor has read 10 books in the past year. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages read in the past three nights. Three nights ago, Juwella read 15 pages. Two nights ago she read twice that many pages, which would be 30 pages. Last night she read 5 pages more than the previous night, which would be 35 pages. Therefore, she has already read 80 out of the 100 pages. Step 2: Calculate the number of pages that Juwella needs to read tonight. She has already read 80 out of the 100 pages, so she will need to read the remaining 20 pages tonight. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages read in the past three nights and the total number of pages in the book. The fact that Juwella's neighbor has read 10 books in the past year does not affect the answer. Therefore, Juwella needs to read 20 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago she read twice that many pages, which would be 30 pages. Last night she read 5 pages more than the previous night, which would be 35 pages. Therefore, she has already read 80 out of the 100 pages. She will need to read the remaining 20 pages tonight.  The condition \"Juwella's neighbor has read 10 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Juwella's neighbor has read 10 books in the past year.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.39868924021720886]}
{"original_question": "Sam and Jeff had a skipping competition at recess. The competition was split into four rounds. Sam completed 1 more skip than Jeff in the first round. Jeff skipped 3 fewer times than Sam in the second round. Jeff skipped 4 more times than Sam in the third round. Jeff got tired and only completed half the number of skips as Sam in the last round. Sam's sister has read 15 books in the past year. If Sam skipped 16 times in each round, what is the average number of skips per round completed by Jeff?", "reasoning_path": "Step 1: Calculate the number of skips Jeff completed in the first round. Jeff skipped 15 times (1 less than Sam). Step 2: Calculate the number of skips Jeff completed in the second round. Jeff skipped 13 times (3 less than Sam). Step 3: Calculate the number of skips Jeff completed in the third round. Jeff skipped 20 times (4 more than Sam). Step 4: Calculate the number of skips Jeff completed in the fourth round. Jeff skipped 8 times (half the number of skips as Sam). Step 5: Calculate the average number of skips per round completed by Jeff. The total number of skips Jeff completed is 15 + 13 + 20 + 8 = 56. Since there are 4 rounds, the average number of skips per round is 56/4 = 14. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of skips completed by Jeff and Sam. The fact that Sam's sister has read 15 books in the past year does not affect the calculation process. Therefore, the average number of skips per round completed by Jeff is 14.", "numerical_answer": 14, "gold_answer": "14", "instructions": "In the first round, Jeff skipped 15 times (1 less than Sam).  In the second round, Jeff skipped 13 times (3 less than Sam).  In the third round, Jeff skipped 20 times (4 more than Sam).  In the fourth round, Jeff skipped 8 times (half the number of skips as Sam).   Therefore, the average number of skips per round completed by Jeff is 14.  The condition \"Sam's sister has read 15 books in the past year\" is irrelevant to the calculation process of this problem.", "equation": "Sam's sister has read 15 books in the past year.", "condition_question_similarity": [0.47014087438583374, 0.23900197446346283, 0.6581406593322754, 0.6588476896286011, 0.6554861664772034, 0.6046682596206665, 0.20148372650146484]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. The shoe size of Dante's father is 20. How many balloons does each friend have now?", "reasoning_path": "Step 1: Dante evenly shared the balloons among his 5 friends, so each of them got 50 balloons. Step 2: Dante asked them to give him 11 balloons each, so they now have 39 balloons each. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this information, it would not be possible to determine how many balloons each friend has now. Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the balloons among his 5 friends, so each friend initially received 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  Therefore, the answer is that each friend has 39 balloons now.  The condition \"There were 250 balloons in one package\" is relevant to the problem because it tells us how many balloons Dante had to share among his friends initially. Without this information, it would not be possible to determine how many balloons each friend has now.\nFirst, Dante evenly shared the balloons among his five friends, so each of them got 50 balloons. Then, Dante asked them to give him 11 balloons each, so they now have 39 balloons each. The shoe size of Dante's father has nothing to do with this calculation.  So, each friend has 39 balloons now. Yes, the condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process of the problem \"How many balloons does each friend have now?\" because it tells us the initial number of balloons each friend had before Dante asked them to give him 11 balloons each.\nStep 1: Dante evenly shared the balloons among his 5 friends.  Each friend had 50 balloons.  Step 2: Dante changed his mind and asked each of his friends to give him 11 balloons.  Each friend now has 39 balloons.  The shoe size of Dante's father is not relevant to the calculation process.\nFirst, the original situation:  Each of Dante's friends had 50 balloons (250 / 5 = 50).  Then, Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons (50 - 11 = 39).  The condition \"The shoe size of Dante's father is 20\" is not relevant to the calculation process, so the answer is 39 balloons.", "equation": "The shoe size of Dante's father is 20.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.057960037142038345]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's father has read 20 books in the past year. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the amount of garbage that Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage. Step 2: Calculate the amount of garbage that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of garbage picked up by Daliah and Dewei. The fact that Zane's father has read 20 books in the past year does not affect the calculation. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.   The condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process as it is the starting point for the calculation.\nZane picked up 4 times as many pounds of garbage as Dewei. We know that Dewei picked up 2 pounds less than Daliah, so we can say that Dewei picked up 17.5 - 2 = 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 * 15.5 = 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process because it tells us how much garbage Dewei picked up, which is necessary to calculate how much garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process, as it was used to determine how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  Therefore, the answer to \"How many pounds of garbage did Zane pick up?\" is 62 pounds.  The condition \"Zane's father has read 20 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Zane's father has read 20 books in the past year.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.24966679513454437]}
{"original_question": "In a 5-day Fishing competition, Jackson was able to reel a total of 6 fishes per day, Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day. The shoe size of George's mother is 12. How many fishes were they able to catch throughout the competition if they are on the same team?", "reasoning_path": "Step 1: Calculate the total number of fishes caught by each individual. Jackson: 6 fishes per day * 5 days = 30 fishes Jonah: 4 fishes per day * 5 days = 20 fishes George: 8 fishes per day * 5 days = 40 fishes  Step 2: Calculate the total number of fishes caught by all three of them. Total number of fishes caught by all three fishermen in the competition: 30 + 20 + 40 = 90 fishes  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of fishes caught by each individual, so the shoe size of George's mother has no effect on the answer.  Therefore, the total number of fishes they were able to catch throughout the competition if they are on the same team is 90 fishes.", "numerical_answer": 90, "gold_answer": "90", "instructions": "First, we need to calculate the total number of fishes caught by all three fishermen throughout the competition. As the competition was a 5-day Fishing competition, the total number of fishes caught by all three fishermen in the competition will be:  Jackson: 6 fishes per day * 5 days = 30 fishes Jonah: 4 fishes per day * 5 days = 20 fishes George: 8 fishes per day * 5 days = 40 fishes  Total number of fishes caught by all three fishermen in the competition: 30 + 20 + 40 = 90 fishes  Yes, the condition \"In a 5-day Fishing competition\" is relevant to the calculation process of this problem as it provides us with the information about the duration of the competition.\nThe first step is to calculate the total number of fishes caught by each individual:  Jackson: 6 fishes per day x 5 days = 30 fishes Jonah: 4 fishes per day x 5 days = 20 fishes George: 8 fishes per day x 5 days = 40 fishes  Now, let's calculate the total number of fishes caught by all three of them:  30 fishes + 20 fishes + 40 fishes = 90 fishes  So, they were able to catch a total of 90 fishes throughout the competition if they are on the same team.  The condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of this problem, as it provides us with the number of fishes Jackson was able to catch per day, which is used to calculate the total number of fishes caught by him.  In conclusion, the condition \"Jackson was able to reel a total of 6 fishes per day\" is relevant to the calculation process of the problem \"How many fishes were they able to catch throughout the competition if they are on the same team?\"\nThe first step is to calculate the total number of fishes caught by Jackson, Jonah, and George separately.   Jackson: 6 fishes per day x 5 days = 30 fishes  Jonah: 4 fishes per day x 5 days = 20 fishes  George: 8 fishes per day x 5 days = 40 fishes   Now that we know how many fishes each of them caught on their own, we can calculate the total number of fishes caught by the team.   Total number of fishes caught by the team = 30 + 20 + 40 = 90 fishes   Therefore, the total number of fishes caught by the team throughout the competition is 90 fishes.   The condition \"Jonah was able to reel 4 fishes per day and George was able to reel 8 fishes per day.\" is relevant to the calculation process as it helps us determine how many fishes were caught by each of them individually.\nThe first step should be to calculate how many fishes each person was able to catch throughout the competition. Jackson was able to catch 6 fishes per day, so he caught 30 fishes throughout the competition. Jonah was able to catch 4 fishes per day, so he caught 20 fishes throughout the competition. George was able to catch 8 fishes per day, so he caught 40 fishes throughout the competition.  So, the total number of fishes caught by the three people together is 30 + 20 + 40 = 90 fishes.  The condition \"The shoe size of George's mother is 12\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of George's mother is 12.", "condition_question_similarity": [0.6054026484489441, 0.469319611787796, 0.4047553837299347, -0.10904237627983093]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's brother is 50000 dollars per week. How much money does Jean have?", "reasoning_path": "Step 1: Calculate how much money Jane has. We know that Jean has three times as much money as Jane, so we can set up the equation: 3x + x = 76 4x = 76 x = 19 This means that Jane has $19.  Step 2: Calculate how much money Jean has. We know that Jean has three times as much money as Jane, so we can calculate Jean's money by multiplying Jane's money by 3: 3x = 3(19) 3x = 57 This means that Jean has $57.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money Jane and Jean have. The salary of Jean's brother is 50000 dollars per week does not affect the calculation. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, we need to find out the total amount of money Jane has. Since Jean has three times as much money as Jane, we can use the formula \"Jane's money = 76/4\". Therefore, Jane has $19.  Next, we can calculate the amount of money Jean has. Since Jean has three times as much money as Jane, we can use the formula \"Jean's money = 76 - 19 = 57\". Therefore, Jean has $57.  Finally, the salary of Jean's brother is not relevant to the calculation process of this problem.\nThe first step is to calculate how much money Jane has. We know that Jean has three times as much money as Jane, so we can set up the equation:  3x + x = 76  4x = 76  x = 19  This means that Jane has $19.  The second step is to calculate how much money Jean has. We know that Jean has three times as much money as Jane, so we can calculate Jean's money by multiplying Jane's money by 3:  3x = 3(19)  3x = 57  This means that Jean has $57.  The condition \"The salary of Jean's brother is 50000 dollars per week\" is not relevant to the calculation process of the problem \"How much money does Jean have?\".", "equation": "The salary of Jean's brother is 50000 dollars per week.", "condition_question_similarity": [0.5677664875984192, 0.21518708765506744, 0.42030349373817444]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's sister ate 5000 pounds of food. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage that Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage picked up by each person. The fact that Zane's sister ate 5000 pounds of food does not affect the number of pounds of garbage that Zane picked up. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "We know that Daliah picked up 17.5 pounds of garbage, and Dewei picked up 2 pounds less than Daliah. This means that Dewei picked up 15.5 pounds of garbage. Now, we know that Zane picked up 4 times as many pounds of garbage as Dewei. This means that Zane picked up 62 pounds of garbage.  Therefore, the answer is 62 pounds of garbage. The condition that Daliah picked up 17.5 pounds of garbage is relevant to the calculation process because it forms the basis of the calculation. Without this condition, it would be impossible to calculate how much garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation since it is used to calculate how many pounds of garbage Dewei picked up (15.5 pounds).  Therefore, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, meaning he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, meaning he picked up 62 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage. The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process because it is used to determine the amount of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The condition \"Zane's sister ate 5000 pounds of food\" is not relevant to the calculation process of this problem.", "equation": "Zane's sister ate 5000 pounds of food.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.3338361382484436]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's mother, who doesn't eat popcorn, made 800 pieces of bread. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "First, we have to figure out how many pieces of popcorn Jared and his three friends can eat in total. Since each of his three friends can eat 60 pieces, and Jared can eat 90 pieces, that adds up to a total of 270 pieces. Next, we need to figure out how many servings of popcorn that adds up to. Since each serving contains 30 pieces of popcorn, that means 270 pieces is equal to 9 servings. Therefore, Jared needs to order 9 servings of popcorn for all of them. The condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process, as it provided us with the information we needed to calculate the answer. The condition \"In addition, Jared's mother, who doesn't eat popcorn, made 800 pieces of bread\" is not relevant to the calculation process of the problem.", "numerical_answer": 9, "gold_answer": "9", "instructions": "The question is asking how many servings of popcorn Jared should order for all of them. We know that there are 30 pieces of popcorn in a serving, so we can use this information to calculate the answer.  If Jared and his three friends each eat 60 pieces of popcorn, then that is 4x60 = 240 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, that means Jared needs to order 8 servings of popcorn.  So to answer the question, Jared should order 8 servings of popcorn for all of them. The condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process, as it provided us with the information we needed to calculate the answer.\nFirst, we have to figure out how many pieces of popcorn Jared and his three friends can eat in total. Since each of his three friends can eat 60 pieces, and Jared can eat 90 pieces, that adds up to a total of 270 pieces.  Next, we need to figure out how many servings of popcorn that adds up to. Since each serving contains 30 pieces of popcorn, that means 270 pieces is equal to 9 servings.   Therefore, Jared needs to order 9 servings of popcorn for all of them.   The condition that Jared can eat 90 pieces of popcorn is relevant to the calculation process, as it determines how many servings he needs to order. Without this condition, it would be impossible to determine how many servings he needs to order.\nFirst, let's figure out how many servings of popcorn Jared and his three friends can eat in total. There are 30 pieces of popcorn in a serving, so if Jared can eat 90 pieces and each of his friends can eat 60 pieces, they can eat a total of 6 servings of popcorn.  Next, let's figure out how many servings of popcorn Jared and his three friends will need. Jared's mother made 800 pieces of bread, so we know they won't need that many servings of popcorn. We can assume that they will need enough servings of popcorn to make sure everyone is full.   Therefore, Jared should order 8 servings of popcorn for all of them. This will ensure that everyone can eat as much as they want and there will still be some left over.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, as it determines the total amount of popcorn that can be eaten by Jared and his three friends.\nJared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. That means Jared and his three friends can eat a total of 90 + (3 x 60) = 270 pieces of popcorn. Since each serving contains 30 pieces of popcorn, they will need to order 270/30 = 9 servings of popcorn.  The condition \"In addition, Jared's mother, who doesn't eat popcorn, made 800 pieces of bread\" is not relevant to the calculation process of the problem.", "equation": "In addition, Jared's mother, who doesn't eat popcorn, made 800 pieces of bread.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.34093305468559265]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' neighbor bought 10000 bus tickets in Feburary. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets issued in the first 15 days. Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. So, 8 x 15 = 120 tickets have been issued in the first 15 days. Step 2: Calculate the number of tickets left to be issued. 200 tickets have to be issued in total, so 200 - 120 = 80 tickets are left to be issued. Step 3: Calculate the number of days left in the month. There are 31 days in May, so 31 - 15 = 16 days are left in the month. Step 4: Calculate the number of tickets to be issued each day. Since we need to issue 80 tickets in 16 days, 80/16 = 5 tickets need to be issued each day. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed to be issued each day. The fact that Officer Hopps' neighbor bought 10000 bus tickets in February does not affect the calculation process. Therefore, Officer Hopps needs to average 5 tickets each day for the rest of the month to reach his required goal.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to figure out how many tickets Officer Hopps has given out so far. We know that he has given out 8 tickets a day for the first 15 days of the month, so 8 x 15 = 120 tickets given out so far.   Then, we can figure out how many more tickets Officer Hopps needs to give out in the rest of the month to reach his goal of 200 tickets. 200 - 120 = 80 tickets.   Finally, we can calculate how many tickets he needs to give out each day for the rest of the month in order to reach his goal. 80 tickets divided by the number of days remaining in the month (15 days) = 5.3 tickets per day.   So, Officer Hopps needs to give out an average of 5.3 tickets per day for the rest of the month in order to reach his goal of 200 tickets.   The condition of Officer Hopps having to give out 200 tickets in May is relevant to the calculation of this problem, since it was used to figure out how many more tickets Officer Hopps needs to give out in the rest of the month.\nOfficer Hopps has already issued 120 tickets in the first 15 days (120 = 8 x 15). To reach the goal of 200 tickets, he needs to issue 80 tickets for the remaining days of the month. To find out how many tickets he needs to issue per day, divide 80 by the number of days remaining in the month. Assuming there are 16 days remaining, he needs to issue an average of 5 tickets per day (80 / 16 = 5). Therefore, the condition \"The first 15 days he averages 8 tickets a day.\" is not relevant to the calculation process of this problem.\nFirst, calculate how many tickets Officer Hopps has already given out: 8 tickets per day for 15 days = 120 tickets.  Second, calculate how many more tickets he needs to give out: 200 tickets - 120 tickets = 80 tickets.  Third, calculate how many days he has left to give out the tickets: 31 days in May - 15 days already given out = 16 days.  Fourth, calculate how many tickets he needs to average each day: 80 tickets / 16 days = 5 tickets per day.  The condition \"Officer Hopps' neighbor bought 10000 bus tickets in February\" is not relevant to the calculation process of this problem.", "equation": "Officer Hopps' neighbor bought 10000 bus tickets in Feburary.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.16269300878047943]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's sister received 1000 candies from each of the friends. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend had initially. There were 250 balloons in the package, and Dante evenly shared them among his 5 friends. This means that each friend received 50 balloons. Step 2: Calculate the number of balloons each friend has now. Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39). Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many balloons each friend initially had, which is necessary for calculating how many balloons each friend has now. The fact that Dante's sister received 1000 candies from each of the friends does not affect the calculation process of this problem. Therefore, the answer is: each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. This means that each friend received 50 balloons.  Dante then asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons (50 - 11 = 39).  Dante's sister received 1000 candies from each of the friends. This means that the friends must have given 1000 candies each to Dante's sister, but this does not affect the calculation of how many balloons each friend has now.  So, the answer is: each friend has 39 balloons. The condition \"There were 250 balloons in one package\" is not relevant to the calculation process of this problem.\nDante initially had 250 balloons and shared them evenly among his 5 friends, so each friend received 50 balloons.  Then Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  Finally, his sister received 1000 candies from each of the friends, so the number of balloons each friend has now is still 39.  Yes, the condition \"Dante evenly shared the balloons among his 5 friends.\" is relevant to the calculation process of the problem \"How many balloons does each friend have now?\" because it tells us how many balloons each friend initially had, which is necessary for calculating how many balloons each friend has now.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. That means each friend would get 50 balloons.  Second, Dante asked each of his friends to give him 11 balloons. That means each friend would have 39 balloons now.  Finally, Dante's sister received 1000 candies from each of the friends. This is not relevant to the calculation process of problem \"How many balloons does each friend have now?\".  So, the answer is each friend has 39 balloons now.", "equation": "Dante's sister received 1000 candies from each of the friends.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.33553066849708557]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's father also received a gift of 1000 pennies from a friend. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies as Rachelle, which is 90. Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw in one-third as many pennies as Gretchen, or 30. Step 4: Calculate the total number of pennies thrown into the fountain. Rachelle's contribution was 180, Gretchen's contribution was 90, and Rocky's contribution was 30. This totals 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown into the fountain by each person. Rachelle's father's gift of 1000 pennies is not relevant to this problem. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen, and Rocky is 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle, which is 90. Rocky threw in one-third as many pennies as Gretchen, or 30. So the total number of pennies thrown into the fountain by Rachelle, Gretchen, and Rocky is 180 + 90 + 30 = 300. Rachelle's father's gift of 1000 pennies is not relevant to this problem.", "equation": "Rachelle's father also received a gift of 1000 pennies from a friend.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5377343893051147]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's brother sold 10000 cell phones last week. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the total sales are laptops, so that would be 72/2 = 36 laptops.  Step 2: Calculate the number of netbooks sold. One-third of the total sales are netbooks, so that would be 72/3 = 24 netbooks. Step 3: Calculate the number of desktop computers sold. The rest of the sales are desktop computers, so that would be 72-36-24 = 12 desktop computers.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold. The fact that Mr.Lu's brother sold 10000 cell phones last week does not affect the calculation. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of the total sales are laptops, so that would be 36 laptops.  One-third of the total sales are netbooks, so that would be 24 netbooks.  The rest of the sales are desktop computers, so that would be 72-36-24 = 12 desktop computers.   The condition \"Mr.Lu's brother sold 10000 cell phones last week\" is not relevant to the calculation process of the problem.", "equation": "Mr. Lu's brother sold 10000 cell phones last week.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.27399563789367676]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father bought 5000 tickets for a basketball game. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, which is 16 x 2 = 32 tickets. Step 2: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold, which is (16 x 0.5) + 4 = 12 tickets. Step 3: Calculate the total number of tickets sold. Jude, Andrea and Sandra sold 16 + 32 + 12 = 60 tickets. Step 4: Calculate the number of tickets left to be sold. There are 100 tickets to be sold in total, so the number of tickets left to be sold is 100 - 60 = 40 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets each person sold. The fact that Andrea's father bought 5000 tickets for a basketball game is not relevant to the calculation process. Therefore, 40 tickets need to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many, or 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, or (16 x 0.5) + 4 = 12 tickets.  So, in total, Jude, Andrea and Sandra sold 16 + 32 + 12 = 60 tickets.  Since there are 100 tickets to be sold, there are still 40 tickets left to be sold.  The condition about Andrea's father buying 5000 tickets for a basketball game is not relevant to the calculation process of this problem.\nFirst, if Jude sold 16 tickets, then Andrea sold twice as many, or 32 tickets.   Then, Sandra sold 4 more than half the number of tickets Jude sold, which is 8 more. So Sandra sold 24 tickets.   Therefore, there are still 100 tickets to be sold.   The condition about Andrea's father buying 5000 tickets for the basketball game is not relevant to this calculation.", "equation": "Andrea's father bought 5000 tickets for a basketball game.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2600691616535187]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's mother distributed 10000 candies to each of them. How many balloons does each friend have now?", "reasoning_path": "First, Dante evenly shared the balloons among his five friends. This means each friend got 50 balloons. Then, Dante asked each of his friends to give him 11 balloons back, so each friend would have 39 balloons remaining. Finally, Dante's mother distributed 10000 candies to each of them. This does not affect how many balloons each friend has, so each friend still has 39 balloons. So, to answer the question, each friend has 39 balloons. The condition \"There were 250 balloons in one package\" is not relevant to the calculation process of this problem.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, Dante evenly shared the balloons among his five friends. That means each friend got 50 balloons.  Then, Dante asked each of his friends to give him 11 balloons. That means each friend now has 39 balloons.  Finally, Dante's mother distributed 10000 candies to each of them. That means they still have 39 balloons each.  Therefore, each friend has 39 balloons.   The condition \"There were 250 balloons in one package\" is not relevant to the calculation process of this problem.\nFirst, Dante evenly shared the balloons among his 5 friends. This means each friend got 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons back, so each friend would have 39 balloons.   Finally, Dante's mother distributed 10000 candies to each of them. This does not affect how many balloons each friend has, so each friend still has 39 balloons.  So, to answer the question, each friend has 39 balloons. The condition \"Dante evenly shared the balloons among his 5 friends\" is relevant to the calculation process because it gives us the initial number of balloons that each friend had, which we then use to calculate how many balloons each friend has now.\nFirst, Dante distributed the 250 balloons among his 5 friends, so each friend had 50 balloons.   Then, Dante asked each of his friends to give him 11 balloons, so each friend had 39 balloons remaining.   Finally, Dante's mother distributed 10000 candies to each of them. This is not relevant to the calculation process as it does not affect the number of balloons each friend has.   Therefore, each friend has 39 balloons.", "equation": "Dante's mother distributed 10000 candies to each of them.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.17217063903808594]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The salary of Jean's brother is $20000 per month. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the total amount of money both Jean and Jane have. We know that they have a combined total of $76. Step 2: Calculate the ratio of Jean's money to Jane's money. We know that Jean has three times as much money as Jane. Step 3: Calculate the amount of money Jean has. We know that Jean has three times as much money as Jane. So if Jane has $x, then Jean has $3x. And we know that their combined total is $76. So if Jane has $x, then $x + $3x = $76 or $4x = $76. Solving for x, we get $x = $19. So if Jane has $19, then Jean has $3x = $57. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money each person has. The salary of Jean's brother is $20000 per month and is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "Jean has three times as much money as Jane. We can represent this as: Jean = 3x  Jane = x   They have a combined total of $76. We can represent this as:  3x + x = 76   Solving for x:  4x = 76  x = 19   Jean = 3x  Jean = 3(19) Jean = 57  Therefore, Jean has $57.   The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem \"How much money does Jean have?\". It helps us to solve for x, which in turn tells us how much money Jean has.\nFirst, we know that Jean has three times as much money as Jane. This means that if Jane has x dollars, then Jean has 3x dollars.   Second, we know that the combined total of their money is $76. This means that 3x + x = 76.   Third, we can solve for x by subtracting x from both sides of the equation. This gives us 2x = 76, so x = 38.   Therefore, Jean has 3x = 3(38) = 114 dollars.   The condition \"The salary of Jean's brother is $20000 per month\" is not relevant to the calculation process of this problem.", "equation": "The salary of Jean's brother is $20000 per month.", "condition_question_similarity": [0.5677664875984192, 0.21518708765506744, 0.4184507727622986]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's mother repaired 1000 fewer televisions than another repairer. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of 72 computers is 36. Step 2: Calculate the number of netbooks sold. One-third of 72 computers is 24. Step 3: Calculate the number of desktop computers sold. We need to subtract the 36 laptops and 24 netbooks from the total of 72. Therefore, 72 - (36 + 24) = 12 desktop computers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of laptops, netbooks, and desktop computers sold. The fact that Mr.Lu's mother repaired 1000 fewer televisions than another repairer does not affect the calculation, so it is not relevant. Therefore, Mr.Lu's store was able to sell a total of 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 computers is 36.  One-third of 72 computers is 24.  We need to subtract the 36 laptops and 24 netbooks from the total of 72.  Therefore, 72 - (36 + 24) = 12 desktop computers.  The condition \"Mr.Lu's mother repaired 1000 fewer televisions than another repairer\" is not relevant to the calculation process.", "equation": "Mr. Lu's mother repaired 1000 fewer televisions than another repairer.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.36348021030426025]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's mother made 2000 pounds of garbage. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage picked up by Dewei. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 17.5 - 2 = 15.5 pounds of garbage.  Step 2: Calculate the number of pounds of garbage picked up by Zane. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much garbage Dewei and Zane picked up. The condition that Zane's mother made 2000 pounds of garbage is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  Zane's mother made 2000 pounds of garbage.   Therefore, Zane picked up 62 pounds of garbage.   The condition that Daliah picked up 17.5 pounds of garbage is relevant to the calculation process since it was used to determine how much garbage Dewei and Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  Zane's mother made 2000 pounds of garbage. This is not relevant to the calculation process of \"How many pounds of garbage did Zane pick up?\". The problem only asks about the amount of garbage Zane picked up, not the amount of garbage his mother made.  Therefore, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah (17.5 - 2 = 15.5).  Zane picked up 4 times as many pounds of garbage as Dewei (15.5 x 4 = 62).   So Zane picked up 62 pounds of garbage. The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process because it helps us determine how much garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The condition \"Zane's mother made 2000 pounds of garbage\" is not relevant to the calculation process of this problem.", "equation": "Zane's mother made 2000 pounds of garbage.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.47621437907218933]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's sister bought 5000 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed for each guest. Alex is having 10 friends over, but one is bringing their own food and another one isn't eating the buns. That leaves 8 people that need 3 burgers each, for a total of 24 burgers. Step 2: Calculate the number of buns needed for the burgers. Each burger needs a bun, so Alex needs 24 buns. Step 3: Calculate the number of packs of buns needed. Since each pack of buns has 8, he will need to buy 3 packs of buns (24/8). Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the burgers. The fact that Alex's sister bought 5000 pounds of lettices does not affect the number of packs of buns that Alex needs to buy. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for the burgers he plans to serve his guests. As 1 of his friends doesn't eat meat and 1 of his friends doesn't eat bread, he will need 8 buns for each of the 8 remaining guests. So he needs 8 x 8 = 64 buns. That means he needs 8 packs of buns.  The condition \"He planned to cook 3 burgers for each guest\" is not relevant to the calculation process of this problem, as Alex only needs to buy enough buns for the 8 guests who will be eating burgers.\nAlex is having 10 friends over, but one is bringing their own food and another one isn't eating the buns. That leaves 8 people that need 3 burgers each, for a total of 24 burgers. Each burger needs a bun, so Alex needs 24 buns. Since each pack of buns has 8, he will need to buy 3 packs of buns.   The condition \"and had invited 10 friends over\" is relevant to the calculation process because it tells us how many people Alex is having over, and that's how many burgers he needs to buy buns for.\nAlex needs to buy enough buns for the burgers he's making. Since he is making 3 burgers for each of his 9 guests (not including the one who said they would bring their own food), Alex will need to buy 27 burgers. Since each pack of buns contains 8 buns, Alex will need to buy 4 packs of buns (27/8). Therefore, the answer is 4 packs.   The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process in this problem.\nAlex has 10 friends coming to the cookout, but 1 is bringing their own food and 1 is not eating bread, so that means he only needs to provide burgers for 8 people. Since he plans to cook 3 burgers for each person, that means he needs to buy 24 burgers.  Now, since the burger buns come 8 to a pack, he needs to buy 3 packs of buns to provide enough buns for all 24 burgers.  So, the answer is that Alex needs to buy 3 packs of buns. The condition that the buns come 8 to a pack is relevant to the calculation process, since it helps us calculate how many packs Alex needs to buy.\n1) Alex will need 3 burgers per guest, so he needs to cook 30 burgers total.  2) Since one of his friends does not eat bread, he will not need buns for that person. Therefore, he will need buns for 29 burgers.  3) Each pack of buns contains 8 buns, so he will need to buy 4 packs of buns (29 divided by 8 = 4.125, so he will need to round up to 4 packs).  4) The condition that Alex's sister bought 5000 pounds of lettices is not relevant to the calculation process of this problem.", "equation": "Alex's sister bought 5000 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.272060751914978]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's sister ate 10000 fewer peaches than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picked. Lilibeth fills 6 baskets and each basket holds 50 strawberries. So, Lilibeth picked 6 x 50 = 300 strawberries. Step 2: Calculate the total number of strawberries Lilibeth and her friends picked. Since three of Lilibeth's friends picked the same amount as her, the total number of strawberries is 4 x 300 = 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries Lilibeth and her friends picked. The fact that Lilibeth's sister ate 10000 fewer peaches than Lilibeth is not relevant to the calculation process. Therefore, Lilibeth and her friends picked 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picked. Since each basket holds 50 strawberries, and she filled 6 baskets, that means she picked 300 strawberries. Then, if three of Lilibeth's friends picked the same amount as her, that means they would have picked 300 strawberries as well. So, in total, Lilibeth and her friends picked 600 strawberries.   Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem, as it is how we determined the number of strawberries Lilibeth picked (300) and the number of strawberries Lilibeth and her friends picked in total (600).\nLilibeth fills 6 baskets with 50 strawberries each = 6 x 50 = 300 strawberries  If three of Lilibeth's friends pick the same amount as her = 300 x 4 = 1200 strawberries  Therefore, Lilibeth and her friends pick 1200 strawberries in all.   The condition \"Lilibeth's sister ate 10000 fewer peaches than Lilibeth\" is not relevant to the calculation process of this problem.", "equation": "Lilibeth's sister ate 10000 fewer peaches than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.3572060465812683]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's brother also received 1000 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison on Monday. Sydney sends 5 texts each to Allison and Brittney on Monday, so she sends 5 texts to Allison on Monday. Step 2: Calculate the number of texts Sydney sent to Brittney on Monday. Sydney sends 5 texts each to Allison and Brittney on Monday, so she sends 5 texts to Brittney on Monday. Step 3: Calculate the number of texts Sydney sent to Allison on Tuesday. Sydney sends 15 texts to each of them on Tuesday, so she sends 15 texts to Allison on Tuesday. Step 4: Calculate the number of texts Sydney sent to Brittney on Tuesday. Sydney sends 15 texts to each of them on Tuesday, so she sends 15 texts to Brittney on Tuesday. Step 5: Calculate the total number of texts. Sydney sent 5 texts to Allison on Monday, 5 texts to Brittney on Monday, 15 texts to Allison on Tuesday, and 15 texts to Brittney on Tuesday. This totals 5 + 5 + 15 + 15 = 40 texts. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Sydney's brother also received 1000 more texts from friends does not affect", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's brother also received 1000 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6558075547218323]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's father rides 2000 kilometers to the bus station every day. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster.  Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult.  Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel.  Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's father rides 2000 kilometers to the bus station every day does not affect the", "numerical_answer": 21, "gold_answer": "21", "instructions": "To answer the question directly, Turner needs 11 tickets. The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process, because it tells you how many times Turner wants to ride each ride, which is necessary information for calculating how many tickets Turner needs.\nTurner needs 3 tickets for the rollercoaster, 2 tickets for the Catapult, and 1 ticket for the Ferris wheel. So in total, Turner needs 6 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem. To calculate how many tickets Turner needs, we need to know how many tickets each of the rides cost. Without this information, we wouldn't be able to calculate the total number of tickets needed.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. This means that he needs to buy 4 tickets for the rollercoaster (3 x 4 = 12 tickets), 4 tickets for the Catapult (2 x 4 = 8 tickets) and 1 ticket for the Ferris wheel. Therefore, Turner needs a total of 21 tickets.   Yes, the condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem \"How many tickets does Turner need?\". In order to calculate the total number of tickets Turner needs, we need to know the cost of each ride (the number of tickets required to ride each ride).\nTurner needs 4 tickets for the rollercoaster, 4 tickets for the Catapult and 1 ticket for the Ferris wheel. So, Turner needs 9 tickets in total.  The condition \"Turner's father rides 2000 kilometers to the bus station every day\" is not relevant to the calculation process of the problem. It does not affect the answer and does not need to be taken into consideration.", "equation": "Turner's father rides 2000 kilometers to the bus station every day.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.18170848488807678]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's sister has 2000 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate how many apples Carla had at lunchtime. We know that Carla had 79 apples in her backpack before the incident, and that 26 apples fell out of a hole in the bottom. So, 79 - 26 = 53 apples remained. Step 2: Calculate how many apples were left after Buffy stole some of them. We know that Carla had 8 apples left after the incident, so 53 - 8 = 45 apples were stolen by Buffy. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process, as it tells us that Carla had 79 apples in her backpack before the incident. The condition \"Carla's sister has 2000 more pineapples than Clara.\" is not relevant to the calculation process, as it does not provide any information related to the number of apples stolen by Buffy. Therefore, the answer is that Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we need to calculate how many apples Carla had at lunchtime. We know that Carla had 79 apples in her backpack before the incident, and that 26 apples fell out of a hole in the bottom. So, 79 - 26 = 53 apples remained.  Then, we need to calculate how many apples were left after Buffy stole some of them. We know that Carla had 8 apples left after the incident, so 53 - 8 = 45 apples were stolen by Buffy.  The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process, as it tells us that Carla had 79 apples in her backpack before the incident.  The condition \"Carla's sister has 2000 more pineapples than Clara.\" is not relevant to the calculation process, as it does not provide any information related to the number of apples stolen by Buffy.  Therefore, the answer is that Buffy stole 45 apples from Carla.\nCarla originally had 79 apples in her backpack. Then, 26 apples fell out of a hole on the bottom. That means Carla was left with 53 apples. Then, Buffy stole some of Carla's apples. So, the number of apples that Buffy stole from Carla is 53 - 8 = 45 apples.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process as it helps us calculate the number of apples that Buffy stole from Carla.\nCarla started out with 79 apples in her backpack. Then 26 apples fell out of a hole in the bottom. That means that Carla had 53 apples left in her backpack before Buffy stole from her. Since Carla only had 8 apples remaining at lunchtime, Buffy must have stolen 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process because it tells us how many apples Carla had left after the incident, so we can subtract that number from the original amount of apples Carla had to determine how many apples were stolen.\nCarla put 79 apples in her backpack.  26 apples fell out of the bottom.  That means that 53 apples were left in the backpack.  Carla only had 8 apples remaining at lunchtime.   Therefore, Buffy must have stolen 45 apples from Carla.   The condition \"Carla's sister has 2000 more pineapples than Clara\" is not relevant to the calculation process of this problem.", "equation": "Carla's sister has 2000 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.3448435366153717]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's neighbor planned to buy 500 baseball tickets. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. It helps us figure out how many tickets Jude, Andrea, and Sandra sold. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.   Second, Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Third, Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.   Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets.   So, altogether they sold 60 tickets.   There were 100 tickets to be sold, so we need to sell 40 more tickets.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant to the calculation process because it helps us figure out how many tickets Jude, Andrea, and Sandra sold.\nJude sold 16 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 8 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Therefore, the total number of tickets sold is 16 + 8 + 32 = 56.   We need to sell 100 tickets, so we need to sell 100 - 56 = 44 more tickets.  The condition \"Andrea's neighbor planned to buy 500 baseball tickets\" is not relevant to the calculation process of this problem.", "equation": "Andrea's neighbor planned to buy 500 baseball tickets.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.30962255597114563]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's sister has 5000 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads pulled out. Charley pulls out 1/6 of the black beads, which means he pulls out 90/6 = 15 black beads. Step 2: Calculate the number of white beads pulled out. He also pulls out a third of the 51 white beads, which is 17 white beads. Step 3: Calculate the total number of beads pulled out. In total, Charley pulls out 15 + 17 = 32 beads. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many black beads Charley has and how many he pulled out. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads, which means he pulled out 1/6 of 90 black beads and 1/3 of 51 white beads. Therefore, he pulled out 15 black beads and 17 white beads in total, for a total of 32 beads.  The condition \"Charley has a bag that contains 51 white beads\" is not relevant to the calculation process of this problem, since we already know that Charley pulled out 17 white beads from the bag.\n1. Charley has 90 black beads and 51 white beads. 2. Charley pulls out 1/6 of the black beads and a third of the white beads. 3. Therefore, he pulls out 15 black beads (90/6) and 17 white beads (51/3). 4. Charley's sister has 5000 fewer black cubes than Charley, so she has 90 - 5000 = -4910 black cubes. 5. So Charley pulled out a total of 15 + 17 = 32 beads.  The condition \"and 90 black beads\" is relevant to the calculation process, since it tells us how many black beads Charley has and how many he pulled out.\nCharley pulls out 1/6 of the black beads, which means he pulls out 90/6 = 15 black beads. He also pulls out a third of the white beads, which means he pulls out 51/3 = 17 white beads. In total, Charley pulls out 15 + 17 = 32 beads.   The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process as it is the basis for determining how many black beads Charley pulls out. Without this information, it would not be possible to calculate the number of black beads Charley pulls out.\nCharley pulled out 1/6 of the 90 black beads, which is 15. He also pulled out a third of the 51 white beads, which is 17. So in total, he pulled out 32 beads.  The condition that Charley's sister has 5000 fewer black cubes than Charley is not relevant to the calculation process, as it was not used in the calculation to determine the number of beads Charley pulled out.", "equation": "Charley's sister has 5000 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.3552398383617401]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's brother asked 1000 questions to the teacher about the homework. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems.  Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, which is (4 x 2) - 2 = 6 problems.  Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, which is (6 / 2) = 3 problems.  Step 4: Calculate the total number of problems that have been finished by Angela's friends. Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. This totals 2 + 6 + 3 = 11 problems.  Step 5: Calculate the number of problems that have no one but Angela finished. There are 20 problems in total, and 11 of them have been finished by Angela's friends. This means that 20 - 11 = 9 problems have no one but Angela finished.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Martha's brother asked 1000 questions to the teacher about the homework does not affect the calculation. Therefore, 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, Martha has finished 2 problems.  Second, Jenna has finished four times the number Martha did minus 2. That is, 4 x 2 - 2 = 6. So Jenna has finished 6 problems.  Third, Mark has finished half the number Jenna did. That is, 6/2 = 3. So Mark has finished 3 problems.  Finally, we can calculate how many problems have no one but Angela finished. We need to subtract the number of problems the friends have finished (2 + 6 + 3 = 11) from the total number of problems (20).  So, the answer to the question is: 20 - 11 = 9.  The condition \"Out of 20 problems\" is relevant to the calculation process as it gives us the total number of problems that need to be considered in the calculation.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is 8-2 = 6. Mark has finished half the number Jenna did, which is 3.   That means Martha, Jenna, and Mark have finished a total of 11 problems.   So if none of the friends worked on any of the same problems, there are 20 total problems and 11 have been finished, leaving 9 problems that have no one but Angela finished.   The condition \"Martha has finished 2\" is relevant to the calculation process, since it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems, so she has 18 left.  Jenna has finished four times the number Martha did minus 2, so she has 68 problems left.  Mark has finished half the number Jenna did, so he has 34 problems left.   Therefore, the total number of problems that Angela has finished is the sum of what all her friends have left: 18 + 68 + 34 = 120.   Since there are 20 problems total, Angela has finished the remaining 120 - 20 = 100 problems.   The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it gives us a starting point for how many problems Jenna has left.  Without this information, we would not be able to calculate the total number of problems that Angela has finished.\nMartha has finished 2 problems.  Jenna has finished 4 x 2 (2 problems Martha did) - 2 (minus 2) = 6 problems.  Mark has finished half the number Jenna did, so he has finished 6/2 = 3 problems.   This means that Martha, Jenna, and Mark have finished 2 + 6 + 3 = 11 problems.   Since there were a total of 20 problems, this means that there are 20 - 11 = 9 problems that no one but Angela has finished.   The condition \"Martha's brother asked 1000 questions to the teacher about the homework\" is not relevant to the calculation process.", "equation": "Martha's brother asked 1000 questions to the teacher about the homework.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.3829273581504822]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's father planted 10000 trees out of the garden. How much did the entire gardening project cost?", "reasoning_path": "Step 1: The cost of the rose bushes. 20 x 150 = 3000. Step 2: The cost of the gardener. 4 days x 5 hours x 30 = 600. Step 3: The cost of the soil. 100 cubic feet x 5 = 500. Total Cost: 3000 + 600 + 500 = 4100. Yes, the condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process as it determines how many rose bushes Bob needs to replant, and therefore how much they will cost.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "Step 1: The cost of the rose bushes. 20 x 150 = 3000.  Step 2: The cost of the gardener. 4 days x 5 hours x 30 = 600.  Step 3: The cost of the soil. 100 cubic feet x 5 = 500.  Total Cost: 3000 + 600 + 500 = 4100.  The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process as it determines how many rose bushes Bob needs to replant, and therefore how much they will cost.\nFirst, we need to calculate the cost of the rose bushes. Since each rose bush costs $150, Bob needs to spend $150 x 20 = $3000 for the rose bushes.  Second, we need to calculate the cost of the gardener. Since the gardener needs to work 5 hours each day for 4 days, the total hours of work will be 4 x 5 = 20 hours. Therefore, Bob needs to spend $30 x 20 = $600 for the gardener.  Third, we need to calculate the cost of the soil. Since 100 cubic feet of soil is sold for $5 per cubic foot, Bob needs to spend $5 x 100 = $500 for the soil.  Fourth, we need to calculate the cost of the trees. Since Bob's father planted 10000 trees, we don't need to spend any money for the trees.  Therefore, the entire gardening project costs $3000 + $600 + $500 = $4100.  Yes, the condition \"Each rose bush costs $150.\" is relevant to the calculation process of problem \"How much did the entire gardening project cost?\".\nThe cost of the rose bushes is $150 x 20 = $3000. The cost of the gardener for 4 days is $30 x 5 hours x 4 days = $600. The cost of the soil is $5 x 100 = $500. So, the entire gardening project cost is $3000 + $600 + $500 = $4100. Yes, the condition is relevant to the calculation process.\nFirst, Bob needs to buy 20 rose bushes, each costing $150. So, the cost of the rose bushes is $3,000.  Second, Bob needs to pay a gardener $30 an hour, for 5 hours each day for 4 days. This adds up to $600.  Finally, Bob needs 100 cubic feet of soil, which costs $5 per cubic foot. That adds up to another $500.  So, the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  Yes, the condition provided in the problem is relevant to the calculation process because it provides the cost of the soil, which is required to complete the gardening project.\nStep 1: Cost of rose bushes: 20 X 150 = $3000  Step 2: Cost of gardener: 4 X 5 X 30 = $600  Step 3: Cost of soil: 100 X 5 = $500  Total cost of the entire gardening project: $4000  The condition \"Bob's father planted 10000 trees out of the garden\" is not relevant to the calculation process of this problem.", "equation": "Bob's father planted 10000 trees out of the garden.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.27008864283561707]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's brother also sent 10000 more texts to a third friend on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney, so she sent 10 texts total on Monday. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to Allison and Brittney, so she sent 30 texts total on Tuesday. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent 40 texts total to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Sydney's brother sent 10000 more texts to a third friend on both days does not affect the number of texts sent to Allison and Brittney, so it is not relevant to the calculation process. Therefore, Sydney sent 40 texts total to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's brother also sent 10000 more texts to a third friend on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.7164034843444824]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's brother sees 10000 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students.   Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each, so together they have 50 students.   Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many as her first class, so it has 10 students.   Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each, so together they have 56 students.   Step 5: Calculate the total number of students Monica sees each day. Monica has 20 students in her first class, 50 students in her second and third classes, 10 students in her fourth class, and 56 students in her fifth and sixth classes. So, Monica sees 136 students each day.   Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The fact that Monica's brother sees 10000 more", "numerical_answer": 136, "gold_answer": "136", "instructions": "1. Monica has 6 classes per day. This is relevant to the problem because it tells us how many classes Monica teaches each day.  2. The first class has 20 students, the second and third classes have 25 students, the fourth class has half as many as her first class, and the fifth and sixth classes have 28 students. This information is relevant to the problem because it tells us how many students Monica has in each of her classes.  3. Monica's brother sees 10,000 more students than Monica every day. This information is not relevant to the problem because it does not tell us how many students Monica sees each day.  Therefore, to answer the question, \"How many students does Monica see each day?\" we need to add up the number of students in each of her classes.  20 + 25 + 25 + 10 + 28 + 28 = 126  Answer: Monica sees 126 students each day.\nMonica sees 20 students in her first class.  She sees 25 students in her second and third classes combined.  Her fourth class has half as many students as her first class, so that is 10 students.  Her fifth and sixth classes have 28 students each, so that is 56 students combined.   Adding all of this up, Monica sees a total of 121 students each day.   The condition \"The first class has 20 students\" is relevant to the calculation process, as it is directly used in the calculation to find the number of students in Monica's fourth class.  Without this condition, we would not know how many students are in Monica's fourth class.\nFirst, we need to calculate the number of students that Monica sees in each of her classes. For the first class, she sees 20 students. For the second and third classes, she sees 25 students each. For her fourth class, she sees half as many as her first class, so 10 students. And for her fifth and sixth classes, she sees 28 students each.  Therefore, Monica sees a total of 118 students each day.  The condition \"The second and third classes have 25 students\" is relevant to the calculation process, as it is used to determine the number of students that Monica sees in her second and third classes.\n1. Monica has 6 classes per day. 2. The first class has 20 students. 3. The second and third classes have 25 students. 4. Her fourth class has half as many as her first class (20/2 = 10). 5. Her fifth and sixth classes have 28 students.  Therefore, Monica sees a total of (20 + 25 + 25 + 10 + 28 + 28 = 116) students per day.  Yes, the condition \"Her fifth and sixth classes have 28 students.\" is relevant to the calculation process of this problem since it is included in the total number of students seen by Monica every day.\nIn total, Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students each. Her fourth class has half as many as her first class, so it has 10 students. Her fifth and sixth classes have 28 students each. That adds up to a total of 127 students per day.  The condition \"Monica's brother sees 10000 more students than Monica every day\" does not directly affect the calculation process of the problem. It is not relevant to the calculation process, but it does provide some context about how Monica's daily teaching load compares to her brother's.", "equation": "Monica's brother sees 10000 more students than Monica every day.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.6428676247596741]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's father also received 10000 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney on Monday. That's 5 x 2 = 10 texts from Sydney to each of them. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts to each of them on Tuesday. That's 15 x 2 = 30 texts from Sydney to each of them. Step 3: Calculate the total number of texts. Sydney sent 10 texts to Allison and Brittney on Monday, and 30 texts to each of them on Tuesday. That's 10 + 30 = 40 texts from Sydney to each of them. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of texts Sydney sent to Allison and Brittney. The fact that Sydney's father received 10000 more texts from friends does not affect the number of texts Sydney sent to Allison and Brittney. Therefore, Sydney sent 40 texts to Allison and Brittney both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Sydney sent 5 texts to Allison and Brittney on Monday, and 15 texts to each of them on Tuesday. That's 5 + 15 = 20 texts from Sydney to each of them. So Sydney sent 40 texts to Allison and Brittney both days.   The condition \"Sydney's father also received 10000 more texts from friends\" is not relevant to the problem, as it does not involve Sydney sending texts to Allison and Brittney.", "equation": "Sydney's father also received 10000 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.609828531742096]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's mother, who doesn't eat popcorn, made 500 pieces of bread. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn needed for everyone. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Therefore, in total, they need 90 + (3 x 60) = 270 pieces of popcorn. Step 2: Calculate the number of servings needed. Since there are 30 pieces of popcorn in each serving, they need 270 姊 30 = 9 servings of popcorn. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of pieces per serving. The fact that Jared's mother made 500 pieces of bread is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared needs 90 pieces of popcorn, and each of his three friends needs 60 pieces. That adds up to 330 pieces of popcorn in total. Since there are 30 pieces of popcorn in a serving, Jared needs to order 11 servings of popcorn. The condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of this problem since it tells us how many pieces of popcorn are in a single serving.\nJared and his three friends need to eat a total of 240 pieces of popcorn. Since 30 pieces of popcorn is one serving, 240 pieces of popcorn is 8 servings. Therefore, Jared should order 8 servings of popcorn for all of them.   The condition that Jared can eat 90 pieces of popcorn is not relevant to the calculation process of this problem.\nJared can eat 90 pieces of popcorn, and each of his 3 friends can eat 60 pieces, so in total they can eat 90 + (3 x 60) = 270 pieces. There are 30 pieces of popcorn in one serving, so 270 pieces of popcorn is equivalent to 270 姊 30 = 9 servings. Therefore, Jared should order 9 servings of popcorn for all of them.  The condition that his three other friends can each eat 60 pieces of popcorn is relevant to the calculation process because it determines the total number of pieces of popcorn that the group can eat.\nIn order to answer the question, we need to calculate how many pieces of popcorn are needed for everyone. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Therefore, in total, they need 90 + (3 x 60) = 270 pieces of popcorn. Since there are 30 pieces of popcorn in each serving, they need 270 姊 30 = 9 servings of popcorn.  Therefore, Jared should order 9 servings of popcorn for all of them. The condition \"In addition, Jared's mother, who doesn't eat popcorn, made 500 pieces of bread\" is not relevant to the calculation process of this problem.", "equation": "In addition, Jared's mother, who doesn't eat popcorn, made 500 pieces of bread.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.3344077467918396]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's father watched 1000 movies last year. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: First we calculate the total number of pieces of popcorn needed for all 4 friends: Jared: 90 pieces Friends: 60 pieces x 3 = 180 pieces Total: 270 pieces Step 2: We now calculate how many servings of popcorn this is: 270 pieces / 30 pieces per serving = 9 servings Step 3: Jared should order 9 servings of popcorn for all of them. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem, as it is used to determine how many servings of popcorn should be ordered. The condition \"Jared's father watched 1000 movies last year\" is not relevant to the calculation process of this problem.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared and his three other friends can eat a total of 90 + 60 + 60 + 60 = 270 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, dividing 270 by 30 yields 9 servings. Therefore, Jared should order 9 servings of popcorn for all of them.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem, as it is used to determine how many servings of popcorn should be ordered.\nStep 1: First we calculate the total number of pieces of popcorn needed for all 4 friends: Jared: 90 pieces Friends: 60 pieces x 3 = 180 pieces Total: 270 pieces  Step 2: We now calculate how many servings of popcorn this is: 270 pieces / 30 pieces per serving = 9 servings  So, Jared should order 9 servings of popcorn for all of them.  Yes, the condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process of the problem, since it tells us how much popcorn Jared can eat, which is important in calculating the total number of pieces of popcorn needed and how many servings should be ordered.\n1. First, calculate how many pieces of popcorn each person needs: Jared needs 90 pieces, while each of his three friends needs 60 pieces, for a total of 330 pieces of popcorn.  2. Then, calculate how many servings of popcorn they will need to get that many pieces: Since each serving contains 30 pieces of popcorn, they will need 11 servings of popcorn (330 pieces / 30 pieces per serving = 11 servings).  3. Finally, answer the question: Jared should order 11 servings of popcorn for all of them.  The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, as it affects the total number of pieces of popcorn needed by all four people.\nFirst, calculate how many pieces of popcorn Jared and his friends need. Jared needs 90 pieces, and his three other friends need a total of 180 pieces (3 x 60). This adds up to 270 pieces.  Second, calculate how many servings of popcorn they need. Since there are 30 pieces of popcorn in a serving, they need 9 servings (270 / 30).  Therefore, Jared and his friends should order 9 servings of popcorn.   The condition \"Jared's father watched 1000 movies last year\" is not relevant to the calculation process of this problem.", "equation": "Jared's father watched 1000 movies last year.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.2748051881790161]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's father prepared 8000 bottles of water for the student for free. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students in the school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, there are 5 x 30 + 4 x 28 + 4 x 27 = 540 students in the school. Step 2: Calculate the cost of one student's lunch. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. So, one student's lunch costs $2.10 + $0.50 + $0.20 = $2.80. Step 3: Calculate the cost of all the students' lunch. Since there are 540 students in the school, the cost for all the students' lunch is 540 x $2.80 = $1512. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item. The fact that Marla's father prepared 8000 bottles of water for the students for free does not affect the calculation process. Therefore, one lunch for all", "numerical_answer": 1512, "gold_answer": "1036", "instructions": "One lunch for all the students costs:   Hamburgers: 5 x 30 + 4 x 28 + 4 x 27 = 825 hamburgers x $2.10 = $1722.50  Carrots: 825 x $0.50 = $412.50  Cookies: 825 x $0.20 = $165  Total: $2,300   The given condition is relevant to the calculation process because it affects the number of hamburgers needed to feed all the students.\nFirst, we need to calculate the total number of students in the school. We can do this by multiplying the number of classes by the number of students in each class:   5 x 30 = 150 third grade students  4 x 28 = 112 fourth grade students  4 x 27 = 108 fifth grade students   Total = 370 students   Next, we need to calculate the cost of one lunch for each student. We can do this by multiplying the cost of each item by the number of students:   Hamburger: $2.10 x 370 = $772.00 Carrots: $0.50 x 370 = $185.00 Cookie: $0.20 x 370 = $74.00  Total = $1,031.00  So, the total cost of one lunch for all the students is $1,031.00.   The condition \"4 fourth grade classes with 28 students each,\" is relevant to the calculation process because it helps us to calculate the total number of students in the school.\nFirst, calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are (5 * 30) + (4 * 28) + (4 * 27) = 550 students.   Second, calculate the total cost of the lunch menu. Each student gets a hamburger ($2.10), some carrots ($0.50), and a cookie ($0.20). That means the total cost of the lunch menu is (2.10 * 550) + (0.50 * 550) + (0.20 * 550) = $1,513.00.   Third, calculate the total cost of the lunch for all the students, which takes into account the free water. The total cost of the lunch for all the students then becomes 1,513.00 + 0 (for the water) = $1,513.00.   Therefore, the answer to the question is $1,513.00.   Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem, as it helps us determine the total number of students, which is necessary to calculate the total cost of the lunch for all the students.\nFirst, calculate the total cost for hamburgers: 5 x 30 x 2.10 = 315.00 Second, calculate the total cost for carrots: (4 x 28) + (4 x 27) + (5 x 30) = 500.00 Third, calculate the total cost for cookies: (4 x 28) + (4 x 27) + (5 x 30) = 200.00  This brings the total cost for one lunch for all the students to $815.00.  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" This is because it provides the cost of the hamburgers, which are a necessary part of the calculation.\nStep 1: Calculate the cost of each item  Hamburgers: 5 classes x 30 students x $2.10 = $315 Carrots: 4 classes x 28 students x $0.50 = $56 Cookies: 4 classes x 27 students x $0.20 = $21.60 Total cost of all items: $392.60  Step 2: Calculate the total cost of one lunch  Total cost of all items: $392.60 Bottles of water (free): 8000 bottles Total cost of one lunch for all students: $392.60  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since the cost of the carrots was taken into account in the calculation.\nFirst, we need to calculate the cost of the hamburgers. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are a total of (30 x 5) + (28 x 4) + (27 x 4) = 396 students. Each student gets a hamburger, which costs $2.10, so the total cost for all the hamburgers is $2.10 x 396 = $830.60.  Second, we need to calculate the cost of the carrots. There are 396 students, and each student gets some carrots, which cost $0.50. This means that the total cost for all the carrots is $0.50 x 396 = $198.00.  Third, we need to calculate the cost of the cookies. There are 396 students, and each student gets a cookie, which costs $0.20. This means that the total cost for all the cookies is $0.20 x 396 = $79.20.  Finally, we need to add up all the costs to get the total cost for one lunch for all the students. This means that the total cost for one lunch for all the students is $830.60 + $198.00 + $79.20 = $1,107.80.  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process of the problem, as it is necessary to know how much the cookies cost in order to calculate the total cost of the lunch.\nTo calculate the cost of one lunch for all the students, we need to first calculate the cost for one student.   One student gets a hamburger ($2.10), some carrots ($0.50) and a cookie ($0.20).   Therefore, the cost for one student is $2.80.   Now, we need to calculate the total cost for all the students.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.   Total number of students = 5 x 30 + 4 x 28 + 4 x 27 = 600   Therefore, the total cost for all the students is 600 x $2.80 = $1,680.   The condition \"Marla's father prepared 8000 bottles of water for the student for free\" is relevant because it reduces the overall cost of the lunch for all the students. Without the free water, the total cost for all the students would have been $2,680 ($1,680 + $1000 for the 8000 bottles of water).   Therefore, the total cost for one lunch for all the students is $1,680.", "equation": "Marla's father prepared 8000 bottles of water for the student for free.", "condition_question_similarity": [0.4567672908306122, 0.22434304654598236, 0.2099662870168686, 0.24449317157268524, 0.595136284828186, 0.21735605597496033, 0.29062536358833313, 0.17918182909488678]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's neighbor bought 1000 books for Juwella. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has already read. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, which is 15 x 2 = 30 pages. Last night, she read 5 pages more than the previous night, which is 30 + 5 = 35 pages. This totals 15 + 30 + 35 = 80 pages. Step 2: Calculate the number of pages Juwella has left to read. The book has 100 pages and Juwella has already read 80 pages. This means that 100 - 80 = 20 pages are left to read. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages that Juwella has read and the total number of pages in the book. The fact that Juwella's neighbor bought 1000 books for Juwella is not relevant to the calculation process. Therefore, Juwella has 20 pages left to read tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "First, Juwella reads 15 pages three nights ago. Then she read twice that many, so she read 30 pages two nights ago. Last night, she read 5 more pages, so she read 35 pages. So, she has 65 pages left to read tonight.   The condition that Juwella's neighbor bought 1000 books for Juwella is not relevant to the calculation process of the problem.", "equation": "Juwella's neighbor bought 1000 books for Juwella.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.3030904531478882]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Ajax's father does exercise 300 hours a day. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "First, we need to convert 80 kilograms to pounds, which is 176.4 pounds. Next, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, then 2 hours of exercise will help him lose 3 pounds. Therefore, Ajax will lose 42 pounds in two weeks (14 days x 3 pounds). So, the answer is 134.4 pounds (176.4 - 42). Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of the problem, as it is necessary to convert the given weight of 80 kilograms to pounds in order to calculate the answer accurately. The condition \"Ajax's father does exercise 300 hours a day\" is not relevant to the calculation process of this problem.", "numerical_answer": 134.4, "gold_answer": "134", "instructions": "First, we need to convert 80 kilograms to pounds, which is 176.4 pounds. Next, we need to calculate how many pounds Ajax will lose if he exercises for 2 hours every day for two weeks. Since 1 hour of exercise will help him lose 1.5 pounds, then 2 hours of exercise will help him lose 3 pounds. Therefore, Ajax will lose 42 pounds in two weeks (14 days x 3 pounds). So, the answer is 134.4 pounds (176.4 - 42).   Yes, the condition \"Ajax is 80 kilograms\" is relevant to the calculation process, since it is necessary to convert the given weight of 80 kilograms to pounds in order to calculate the answer accurately.\nFirst, we need to calculate how many pounds Ajax would lose in two weeks if he exercises for two hours every day. To get this, we need to multiply 1.5 pounds (the amount of weight he will lose in one hour) by 14 days (2 weeks) and by 2 hours (the amount of time Ajax will exercise each day). This gives us a total of 42 pounds.  Next, we need to subtract 42 pounds from Ajax's current weight of 80 kilograms. Converting this to pounds, we get 176 pounds.  Therefore, if Ajax exercises for two hours every day for two weeks, he will weigh 176 pounds.  Yes, the condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem, as it is the amount of weight Ajax will lose in an hour that we need to use in the calculation.\nAjax currently weighs 80 kilograms, which is equal to 176 pounds. If he exercises 2 hours every day for two weeks, then he will have exercised 28 hours. Since 1 hour of exercise will help him lose 1.5 pounds, then 28 hours of exercise will help him lose 42 pounds.  Therefore, Ajax will weigh 134 pounds (176 - 42) if he exercises for 2 hours every day for two weeks.   The condition \"Ajax's father does exercise 300 hours a day\" is not relevant to the calculation process of this problem.\nFirst, let's convert 80 kilograms to pounds. As 1 kilogram is equal to 2.2 pounds, 80 kilograms is equal to 176 pounds.  Next, let's calculate how many pounds Ajax will lose by exercising for 2 hours every day for two weeks. Each hour of exercise will help him lose 1.5 pounds. So, over two weeks, he will lose (2 hours x 14 days) 28 pounds.  Finally, we can calculate how much Ajax will weigh after two weeks of exercise. 176 pounds (his original weight) - 28 pounds (the amount he will lose) = 148 pounds.  So, Ajax will weigh 148 pounds after two weeks of exercising for 2 hours a day.  Yes, the condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process of this problem. Without this condition, it would not be possible to accurately convert 80 kilograms into pounds.", "equation": "Ajax's father does exercise 300 hours a day.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.5569059252738953, 0.4746820032596588]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's mother got 2000 more cookies than Carl on that day. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie gave half of her 20 brownies to the school administrator, so she had 10 brownies left. Step 2: She gave half of those 10 brownies to her best friend, Carl, so she had 5 brownies left. Step 3: Finally, she gave two more brownies to her friend, Simon, so she had 3 brownies left. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not involve the number of brownies Annie had left. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "First, Annie gave half of her 20 brownies to the school administrator, so she had 10 brownies left.  Then, she gave half of those 10 brownies to her best friend, Carl, so she had 5 brownies left.  Finally, she gave two more brownies to her friend, Simon, so she had 3 brownies left.  Yes, the condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process, since the number of brownies she started with (20) is essential to determine how many brownies she had left (3).\nAnnie brought 20 brownies to school. She gave half of them to the school administrator, which is 10. She then gave half of the remaining 10 to her best friend, Carl, which is 5. She then gave 2 to her friend, Simon. This leaves her with 3 brownies.  The condition \"Annie's mother got 2000 more cookies than Carl on that day.\" is not relevant to the calculation process of the problem \"How many brownies did Annie have left?\"", "equation": "Annie's mother got 2000 more cookies than Carl on that day.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.35834383964538574]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Granger's neighbor owns 100 bottles of water with each worth $2. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the amount spent on the items Granger bought. 12 cans of spam x $3 = $36, 3 jars of peanut butter x $5 = $15, and 4 loaves of bread x $2 = $8. Total amount spent = $36 + $15 + $8 = $59. Step 2: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the items Granger bought. The fact that Granger's neighbor owns 100 bottles of water with each worth $2 does not affect the calculation. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "In order to calculate the total amount paid, we need to know how much each item costs. The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process because it tells us the cost of one can of Spam. We can use this information to calculate the total amount paid by multiplying the cost per item by the number of items purchased:   Total amount paid = (12 cans of Spam x $3 per can) + (3 jars of peanut butter x $5 per jar) + (4 loaves of bread x $2 per loaf)  = $36 + $15 + $8  = $59   Therefore, the total amount Granger paid is $59.\nThe total amount that Granger paid for the 12 cans of spam is $36. The total amount that he paid for the 3 jars of peanut butter is $15. The total amount that he paid for the 4 loaves of bread is $8. Therefore, the total amount that Granger paid is $59.   The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem because it is used to calculate the total amount that Granger paid for the 3 jars of peanut butter. Without this condition, we would not know the amount that Granger paid for the peanut butter.\nFirst, let's calculate the cost of the Spam, which is 12 cans x $3 per can = $36. Then, calculate the cost of the peanut butter, which is 3 jars x $5 per jar = $15. Finally, calculate the cost of the bread, which is 4 loaves x $2 per loaf = $8. Add them all up and the total amount is $36 + $15 + $8 = $59. The condition \"and the bread is $2 per loaf.\" is relevant to the calculation process because it provided the cost per loaf of bread. Without this condition, we wouldn't know how much the bread costs and therefore would not be able to calculate the total amount paid.\nFirst, calculate the amount spent on the items Granger bought:  12 cans of spam x $3 = $36 3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total amount spent = $36 + $15 + $8 = $59  The condition \"Granger's neighbor owns 100 bottles of water with each worth $2\" is not relevant to the calculation process of the problem.", "equation": "Granger's neighbor owns 100 bottles of water with each worth $2.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.32720839977264404]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's brother made 2000 more cookies than Alex. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the total number of burgers needed. Alex has 10 guests, but 1 of them doesn't eat meat and 1 of them doesn't eat bread. That means Alex will need to cook 3 burgers for 8 guests, which is a total of 24 burgers. Step 2: Calculate the number of buns needed. Alex needs buns for each burger, so he will need 24 buns. Step 3: Calculate the number of packs of buns needed. The buns come 8 to a pack, so Alex will need 3 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Alex's brother made 2000 more cookies than Alex does not affect the number of buns needed. Therefore, Alex needs 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex needs to buy buns for the burgers he is cooking. He is cooking 3 burgers per guest and has 10 guests, minus 1 that doesn't eat meat. So he needs to buy buns for 27 burgers. There are 8 buns per pack, so he needs to buy 3.5 packs of buns.   Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of the problem. Without that condition, we would not know how many buns Alex needs to buy.\nAlex needs to buy burger buns. He has 10 friends over and 1 friend doesn't eat meat and another 1 doesn't eat bread. So, Alex needs to buy 8 packs of buns for the other 8 friends. Yes, the condition \"and had invited 10 friends over.\" is relevant to the calculation process.\nAlex was having 10 people over to his cookout, but 1 of his friends didn't eat meat and 1 of his friends didn't eat bread, so that means only 8 guests would be eating the burgers. The buns came 8 to a pack, so Alex would need to buy just 1 pack of buns.  The condition \"1 of his friends didn't eat meat and said they would bring their own food.\" is relevant to the calculation process because it means that Alex only needs to buy enough buns for 8 guests instead of 10.\nAlex has 10 guests invited, but one of them does not eat meat and one does not eat bread. That means Alex will need to cook 3 burgers for 8 guests, and he will need to buy buns for 8 guests. He needs to buy 8 buns per pack, and there are 8 guests. That means Alex will need to buy 1 pack of buns. The condition \"The burger buns came 8 to a pack.\" is relevant to the calculation process because it tells us how many buns are in each pack, and that is what allows us to calculate how many packs Alex will need to buy.\nAlex has 10 guests (including himself) and 1 of them will bring their own food, so he will be cooking for 9 people. Since he is cooking 3 burgers for each guest, he will need a total of 27 burgers. He needs buns for each burger, so he will need 27 buns. Since the buns come 8 to a pack, he will need 4 packs of buns.  The condition \"Alex's brother made 2000 more cookies than Alex\" is not relevant to the calculation process of this problem.", "equation": "Alex's brother made 2000 more cookies than Alex.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.3612349331378937]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's mother planned to buy 500 baseball tickets. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Jude sold 16 tickets. Step 2: Sandra sold 4 more than half the number of tickets Jude sold. Step 3: Jude sold 16 tickets, so half of that is 8. Sandra sold 4 more, so she sold 12 tickets. Step 4: Andrea sold twice as many tickets as Jude. Jude sold 16 tickets, so Andrea sold 32 tickets. Step 5: Now add up all the tickets sold: 16 + 12 + 32 = 60. Therefore, there are still 40 tickets to be sold. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets sold by each person. Andrea's mother planned to buy 500 baseball tickets does not affect the calculation. Therefore, 40 tickets need to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  So, altogether, the three of them sold 76 tickets.  There are still 100 tickets to be sold, so we need to sell 24 more tickets.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant since it provides the information needed to calculate the number of tickets sold by each person.\nStep 1: Jude sold 16 tickets.   Step 2: Sandra sold 4 more than half the number of tickets Jude sold.   Step 3: Jude sold 16 tickets, so half of that is 8. Sandra sold 4 more, so she sold 12 tickets.   Step 4: Andrea sold twice as many tickets as Jude. Jude sold 16 tickets, so Andrea sold 32 tickets.   Step 5: Now add up all the tickets sold: 16 + 12 + 32 = 60.   Therefore, there are still 40 tickets to be sold.   The condition \"Andrea's mother planned to buy 500 baseball tickets\" is not relevant to the calculation process of the problem.", "equation": "Andrea's mother planned to buy 500 baseball tickets.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.28744056820869446]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's sister bought 1000 T-shirts. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on (7 + 9 + 0) x 2 = 32 pairs of shoes at the fourth store. Step 4: Calculate the total number of pairs of shoes Helga tried on. Helga tried on 7 pairs of shoes at the first store, 9 pairs of shoes at the second store, 0 at the third store, and 32 at the fourth store. That means she tried on a total of 7 + 9 + 0 + 32 = 48 pairs of shoes before buying her new shoes. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of shoes", "numerical_answer": 48, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that is 9 pairs. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that is (7 + 9) x 2 = 24 pairs of shoes.  So, the total number of pairs of shoes Helga tried on before buying her new shoes was 24.  The condition that Helga's sister bought 1000 T-shirts is not relevant to the calculation process of the problem.", "equation": "Helga's sister bought 1000 T-shirts.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.46211516857147217]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The classmate of Jim's mother has 10000 more cards than Jim. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away 15 sets of cards in total.  Step 2: Calculate the number of cards Jim gave away. Since 1 set has 13 trading cards, then Jim gave away 15 x 13 = 195 trading cards.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process because it does not affect the number of cards he gave away. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away 15 sets of cards in total. Since 1 set has 13 trading cards, then Jim gave away 15 x 13 = 195 trading cards.  The condition \"Jim had 365 trading cards.\" is not relevant to the calculation process because it does not affect the number of cards he gave away.\n1. Jim had 365 trading cards. 2. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. 3. Assuming 1 set has 13 trading cards, Jim gave away 8*13 + 5*13 + 2*13 = 169 trading cards.   The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process, since it is the first step in calculating how many cards Jim gave away.\nJim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means he gave away 15 sets of cards. Since 1 set has 13 trading cards, Jim gave away a total of 195 trading cards.   The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it is one of the factors used to determine how many cards Jim gave away.\nJim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, then Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.  Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards.  The condition \"The classmate of Jim's mother has 10000 more cards than Jim\" is not relevant to the calculation process of the problem.", "equation": "The classmate of Jim's mother has 10000 more cards than Jim.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.4181425869464874]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Jean's brother earns $50000 per month. How much money does Jean have?", "reasoning_path": "Step 1: Set up an equation to solve for Jean's money. We know that Jean has three times as much money as Jane, so we can set up the following equation: Jean's money = 3 x Jane's money.  Step 2: Set up an equation to solve for Jane's money. We also know that they have a combined total of $76, so we can use this information to solve for Jane's money: 3 x Jane's money + Jane's money = 76. Step 3: Combine the two equations. By combining the two equations, we can solve for Jean's amount of money: 3 x Jane's Money + Jane's Money = $76 4 x Jane's Money = $76 Jane's Money = $19  Therefore, Jean's Money = 3 x $19 = $57  So, Jean has $57. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. The condition that Jean's brother earns $50000 per month is not relevant to the calculation process of this problem.", "numerical_answer": 57, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. So we can set up an equation to solve for Jean's amount of money:  Jean's Money = 3 * Jane's Money  We also know that they have a combined total of $76. So we can set up another equation to solve for Jane's amount of money:  Jean's Money + Jane's Money = $76  By combining the two equations, we can solve for Jean's amount of money:  3 * Jane's Money + Jane's Money = $76 4 * Jane's Money = $76 Jane's Money = $19  Therefore, Jean's Money = 3 * $19 = $57  So, Jean has $57.   The condition \"They have a combined total of $76\" is relevant to the calculation process of the problem, as it was used to solve for Jean's amount of money.\nFirst, we need to figure out how much money Jane has. We know that Jean has three times as much money as Jane, so we can set up the following equation:  Jean's money = 3 x Jane's money  We also know that they have a combined total of $76, so we can use this information to solve for Jane's money:  3 x Jane's money + Jane's money = 76  4 x Jane's money = 76  Jane's money = 19  Now we can use this information to figure out how much money Jean has. We know that Jean has three times as much money as Jane, so we can set up the following equation:  Jean's money = 3 x Jane's money = 3 x 19 = 57  Therefore, Jean has $57.  The condition that Jean's brother earns $50000 per month is not relevant to the calculation process of this problem.", "equation": "Jean's brother earns $50000 per month.", "condition_question_similarity": [0.567766547203064, 0.215187206864357, 0.4395393431186676]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The salary of Bob's brother, a professor, is $1000 per month. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to replant the 20 rose bushes, and each one costs $150. This totals $150 x 20 = $3000.  Step 2: Calculate the cost of the gardener. He needs to pay the gardener $30 an hour for 5 hours each day for 4 days. This totals $30 x 5 hours x 4 days = $600.  Step 3: Calculate the cost of the soil. Bob needs 100 cubic feet of soil, and it costs $5 per cubic foot. This totals $5 x 100 cubic feet = $500.  Step 4: Calculate the total cost of the gardening project. The total cost is the cost of the rose bushes plus the cost of the gardener plus the cost of the soil. This totals $3000 + $600 + $500 = $4100.  Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know that Bob had to replace all 20 of his rose bushes. The salary of Bob's brother is not relevant to this calculation.  Therefore, the entire gardening project cost $", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "1. Rose Bushes: 20 x $150 = $3000 2. Gardener: 4 days x 5 hours x $30 = $600 3. Soil: 100 cubic feet x $5 = $500  Total Cost: $4000  Yes, the condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process of the problem because it determines how much Bob has to spend on the rose bushes for the project.\nThe cost of the rose bushes: 20 rose bushes x $150 per bush = $3000  The cost of the gardener: 5 hours per day x 4 days x $30 per hour = $600  The cost of the soil: 100 cubic feet x $5 per cubic foot = $500  The cost of Bob's brother's salary: $1000 per month x 0 months = $0   Total cost of the gardening project: $3000 + $600 + $500 = $4100\n1. Replacing the rose bushes: Cost = 20 rose bushes x $150 per rose bush = $3,000  2. Paying the gardener: Cost = 30 x 5 x 4 = $600  3. Buying soil: Cost = 100 cubic feet x $5 per cubic foot = $500  4. Bob's brother's salary: Cost = $1000 per month (irrelevant to this calculation)  Total cost of the entire gardening project = $3,600\nFirst, Bob needs to buy all 20 rose bushes, which is 20 x $150 = $3000. Second, he needs to pay the gardener, which is 30 x 4 x 5 = $600. Third, he needs 100 cubic feet of soil, which is $5 x 100 = $500.   So the total cost of the gardening project is $3000 + $600 + $500 = $4100. The salary of Bob's brother is not relevant to the calculation process.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener's salary is $30 x 5 hours x 4 days = $600.  The cost of the soil is 100 cubic feet x $5 per cubic foot = $500.   Therefore, the total cost of the gardening project is $3000 + $600 + $500 = $4100. The salary of Bob's brother is not relevant to this calculation, since it is not related to the gardening project.", "equation": "The salary of Bob's brother, a professor, is $1000 per month.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.05316584184765816]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's father sees 100000 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students.  Step 2: Calculate the number of students in Monica's second and third classes. Monica's second and third classes have 25 students each. That's a total of 50 students.  Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class. So, the fourth class has 10 students.  Step 4: Calculate the number of students in Monica's fifth and sixth classes. Monica's fifth and sixth classes have 28 students each. That's a total of 56 students.  Step 5: Calculate the total number of students Monica sees each day. Monica has 6 classes per day. Therefore, Monica sees a total of 20 + 50 + 10 + 56 = 136 students each day.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The fact that Monica's father sees 100000 more students than Monica every day is not relevant to the calculation process. Therefore, Monica", "numerical_answer": 136, "gold_answer": "136", "instructions": "Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 116 students per day.  The condition \"She has 6 classes per day.\" is relevant to the calculation process, as it is the basis for knowing the total number of students Monica sees each day. Without that condition, it would be impossible to calculate the number of students Monica sees each day.\nMonica has 6 classes per day.  The first class has 20 students.  The second and third classes have 25 students.  Her fourth class has half as many as her first class.  The fifth and sixth classes have 28 students.   Using this information, we can calculate the number of students Monica sees each day.   20 students + 25 students + 25 students + (20 students / 2) + 28 students + 28 students = 136 students  So, Monica sees 136 students each day.   Yes, the condition \"The first class has 20 students\" is relevant to the calculation process of the problem. Without this condition, we would not know how many students are in Monica's fourth class.\nFirst, Monica has 6 classes per day, so she sees a total of 6 x (number of students per class) students each day.  Second, we need to calculate the number of students per class. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as the first class (that is, 10 students). Finally, the fifth and sixth classes have 28 students.  Third, we can calculate the total number of students Monica sees each day. That is 6 x (20 + 25 + 10 + 28) = 460 students.  Finally, Monica's father sees 100000 more students than Monica every day, so he sees a total of 100000 + 460 = 100460 students each day.  So, the answer is that Monica sees 460 students each day.  The condition \"The second and third classes have 25 students\" is relevant to the calculation process of the problem since it helps us to determine the number of students per class.\nMonica sees 20 students in her first class, 25 students in her second and third classes, and 10 students in her fourth class. This means that Monica has seen a total of 80 students so far.   Next, Monica has her fifth and sixth classes, which have 28 students each. This means that Monica sees a total of 112 students each day.   The condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process of the problem, as it is necessary to know how many students are in those classes in order to calculate the total number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has 10 students. Her fifth and sixth classes have 28 students. So, Monica sees a total of 108 students each day.   The condition that Monica's father sees 100000 more students than Monica every day is not relevant to the calculation process of the number of students Monica sees each day. That condition is simply giving additional information about the size of Monica's father's classes compared to Monica's classes.", "equation": "Monica's father sees 100000 more students than Monica every day.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.7142665982246399]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's sister received 1000 cookies from Dante. How many balloons does each friend have now?", "reasoning_path": "Step 1: We need to know how many balloons each friend originally had. Since there were 250 balloons and 5 friends, each friend had 50 balloons. Step 2: We need to know how many balloons each friend now has. Since each friend gave 11 balloons to Dante, each friend now has 39 balloons. So, the answer is that each friend now has 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of balloons each friend had originally and how many balloons each friend has now. The condition \"Dante's sister received 1000 cookies from Dante\" is not relevant to the calculation process for this problem. Therefore, each friend now has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, we need to know how many balloons each friend originally had. Since there were 250 balloons and 5 friends, each friend had 50 balloons.   Second, we need to know how many balloons each friend now has. Since each friend gave 11 balloons to Dante, each friend now has 39 balloons.   So, the answer is that each friend now has 39 balloons.   The condition \"There were 250 balloons in one package\" is relevant to the calculation process because it tells us how many balloons there were to begin with. Knowing how many balloons there were to begin with is important in order to determine how many balloons each friend had originally and how many balloons each friend has now.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. This means that each friend received 50 balloons.  Second, Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons.  So, the answer is that each friend has 39 balloons.  Yes, the condition \"Dante evenly shared the balloons among his 5 friends.\" is relevant to the calculation process of the problem because it tells us how many balloons each friend initially received, which is needed to calculate how many balloons each friend has now.\n1. Dante has 250 balloons. 2. He evenly shared them among his 5 friends, so each friend has 50 balloons. 3. Dante asked each of his friends to give him 11 balloons, so each friend now has 39 balloons.  The condition \"Dante's sister received 1000 cookies from Dante\" is not relevant to the calculation process for this problem.", "equation": "Dante's sister received 1000 cookies from Dante.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.16565953195095062]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father planned to buy 2000 baseball tickets. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets sold by Jude. Jude sold 16 tickets. Step 2: Calculate the number of tickets sold by Sandra. Sandra sold 4 more than half the number of tickets Jude sold, so she sold (16/2 + 4) = 12 tickets. Step 3: Calculate the number of tickets sold by Andrea. Andrea sold twice as many tickets as Jude, so she sold 2 x 16 = 32 tickets. Step 4: Calculate the total number of tickets sold. 16 + 12 + 32 = 60 tickets have been sold. Step 5: Calculate the number of tickets left to be sold. There are 100 - 60 = 40 tickets to be sold. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Andrea's father planned to buy 2000 baseball tickets does not affect the number of tickets needed to be sold for the volleyball game. Therefore, we need to sell a total of 40 tickets.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many, which is 32. Sandra sold 4 more than half the number of tickets Jude sold, which is 8 more, or 24 total.   Therefore, we need to sell a total of 16 + 32 + 24 = 72 tickets.   The condition given is relevant to the calculation process, since it provides the information necessary to calculate the number of tickets sold by Andrea and Sandra.\nJude sold 16 tickets. Sandra sold 4 more than half of the tickets Jude sold, so she sold (16/2 + 4) = 12 tickets. Andrea sold twice as many tickets as Jude, so she sold 2 x 16 = 32 tickets.  So, in total, 16 + 12 + 32 = 60 tickets have been sold.  Therefore, there are still 100 - 60 = 40 tickets to be sold.  The condition \"Andrea's father planned to buy 2000 baseball tickets\" is not relevant to the calculation process of this problem.", "equation": "Andrea's father planned to buy 2000 baseball tickets.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2627517879009247]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's neighbor made 10000 dices. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the black beads, which would be 90/6 = 15 black beads.  Step 2: Calculate the number of white beads Charley pulled out. Charley pulled out a third of the white beads, which would be 51/3 = 17 white beads.  Step 3: Calculate the total number of beads Charley pulled out. So in total Charley pulled out 15 + 17 = 32 beads.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads Charley pulled out. The fact that Charley's neighbor made 10000 dices does not affect the calculation. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads. That means he pulled out 15 black beads and 17 white beads, for a total of 32 beads. The condition that Charley has a bag that contains 51 white beads is not relevant to the calculation process.\nCharley has a total of 141 beads in the bag, 51 of which are white and 90 of which are black.  He pulls out 1/6 of the black beads, which is 15 black beads.  He also pulls out a third of the white beads, which is 17 white beads.   Therefore, Charley has pulled out a total of 32 beads. The condition \"and 90 black beads\" is relevant to the calculation process, since it helps to determine the total number of beads that Charley has in the bag.\nCharley pulled out 1/6 of the black beads, which means 90 * 1/6 = 15. He also pulled out a third of the white beads, which means 51 * 1/3 = 17. In total, Charley pulled out 15 + 17 = 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of the problem because it provides information about the number of black beads Charley pulled out. Without this condition, we would not be able to accurately calculate the number of beads Charley pulled out.\nCharley pulled out 1/6 of the black beads, which would be 90/6 = 15 black beads. He also pulled out a third of the white beads, which would be 51/3 = 17 white beads. So in total Charley pulled out 15 + 17 = 32 beads.   The condition \"Charley's neighbor made 10000 dices\" is not relevant to the calculation process of the problem, since it does not provide any information on the number of beads in the bag.", "equation": "Charley's neighbor made 10000 dices.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.47646772861480713]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's mother has 10000 fewer black cubes than Charley. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate how many black beads Charley pulled out. Charley pulled out 1/6 of the black beads, and there are 90 black beads in the bag. Therefore, 1/6 of 90 is 15 black beads. Step 2: Calculate how many white beads Charley pulled out. Charley pulled out a third of the white beads, and there are 51 white beads in the bag. Therefore, a third of 51 is 17 white beads. Step 3: Calculate the total number of beads. Charley pulled out 15 black beads and 17 white beads, which totals 32 beads. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of beads Charley pulled out, so it is not relevant to the calculation process. Therefore, Charley pulled out a total of 32 beads.", "numerical_answer": 32, "gold_answer": "32", "instructions": "1. Charley pulled out 1/6 of 90 black beads, which is 15 black beads.  2. Charley pulled out a third of 51 white beads, which is 17 white beads.  3. Charley's mother has 10000 fewer black cubes than Charley. This condition is not relevant to the calculation process of this problem.  4. So, Charley pulled out a total of 32 beads (15 black beads + 17 white beads).\nCharley pulled out 1/6 of the black beads, which is 90/6 = 15 black beads.  He also pulled out a third of the white beads, which is 51/3 = 17 white beads.  So, Charley pulled out 15 + 17 = 32 beads.  The condition \"and 90 black beads\" is not relevant to the calculation process of the problem since it only states the number of black beads that Charley has in his bag.\nCharley pulled out 1/6 of the black beads. There are 90 black beads in the bag, so 1/6 of them is 15.  Charley also pulled out a third of the white beads. There are 51 white beads in the bag, so a third of them is 17.  So, Charley pulled out 15 black beads and 17 white beads, for a total of 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process, because it tells us how many black beads Charley pulled out. Without this condition, we wouldn't know how many black beads Charley pulled out, and we wouldn't be able to solve the problem.\nCharley pulled out 1/6 of the black beads and 1/3 of the white beads.   1/6 of 90 black beads = 15 black beads  1/3 of 51 white beads = 17 white beads   Total beads pulled out = 15 black beads + 17 white beads = 32 beads   The condition \"Charley's mother has 10000 fewer black cubes than Charley\" is not relevant to the calculation process of the problem.", "equation": "Charley's mother has 10000 fewer black cubes than Charley.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.3743729889392853]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's neighbor bought 5000 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's neighbor bought 5000 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, we know that Jude sold 16 tickets.  Second, we know that Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Third, we know that Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets.  Therefore, the total number of tickets sold so far is 16 + 32 + 28 = 76.  Finally, we know that Andrea's neighbor bought 5000 more tickets for a basketball team, so the total number of tickets to be sold is 76 + 5000 = 5076.  Therefore, the answer is 5076 tickets need to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\" is relevant to the calculation process of this problem, as it helped us to determine the number of tickets sold by Andrea and Sandra.\nFirst, we know that Jude sold 16 tickets.  Second, we know that Sandra sold 4 more than half the number of tickets Jude sold. Therefore, Sandra sold 8 tickets.  Third, we know that Andrea sold twice as many tickets as Jude. Therefore, Andrea sold 32 tickets.  Finally, we can calculate that 100 tickets need to be sold in total.   The condition \"Andrea's neighbor bought 5000 more tickets for a basketball team\" is not relevant to this calculation process.", "equation": "Andrea's neighbor bought 5000 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.36765170097351074]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's neighbor sold 50000 more bananas than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of baskets Lilibeth picked. Lilibeth filled 6 baskets of strawberries, so she picked 6 baskets.   Step 2: Calculate the number of strawberries in each basket. Each basket holds 50 strawberries, so Lilibeth picked 6 x 50 = 300 strawberries.   Step 3: Calculate the total number of strawberries picked. Three of Lilibeth's friends picked the same amount as her, so that's 300 x 4 = 1200 strawberries in total.   Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baskets and the number of strawberries in each basket. The fact that Lilibeth's neighbor sold 50000 more bananas than Lilibeth does not affect the calculation process.   Therefore, Lilibeth and her friends pick 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, Lilibeth fills 6 baskets with 50 strawberries each. This means that Lilibeth picked 300 strawberries.   Then, if three of Lilibeth's friends pick the same amount as her, that means they also picked 300 strawberries each.   So in total, Lilibeth and her friends picked 1200 strawberries.   The condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process because it tells us how many strawberries Lilibeth picked, which is then used to calculate how many strawberries Lilibeth and her friends picked in total.\nFirst, we need to calculate how many strawberries Lilibeth picked. She filled 6 baskets, each with 50 strawberries; therefore, she picked 6 x 50 = 300 strawberries.  Next, we need to calculate how many strawberries her three friends picked. Since they picked the same amount as Lilibeth, they also picked 300 strawberries each.  Now we can calculate the total number of strawberries that Lilibeth and her three friends picked in all. This is 300 (Lilibeth's strawberries) + 300 (friends' strawberries) x 3 (number of friends) = 1800 strawberries.  Therefore, Lilibeth and her friends picked 1800 strawberries in all.  The condition \"Lilibeth's neighbor sold 50000 more bananas than Lilibeth\" is not relevant to the calculation process of this problem.", "equation": "Lilibeth's neighbor sold 50000 more bananas than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.27905669808387756]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's mother bought 1000 cookies. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school, so she had 20 brownies to start with. Step 2: She gave half of those 20 brownies to the school administrator, so she had 10 brownies left. Step 3: She then gave half of those 10 brownies to her best friend Carl, so she had 5 brownies left. Step 4: She then gave 2 of those 5 brownies to her friend Simon, so she had 3 brownies left. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Annie's mother's purchase of 1000 cookies does not affect the number of brownies Annie has left, so it is not relevant to the calculation process. Therefore, the answer is that Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie originally brought 20 brownies to school. She gave half of them (10 brownies) to the school administrator. So Annie now has 10 brownies left.   Next, she gave half of those remaining brownies (5 brownies) to her best friend, Carl. So Annie now has 5 brownies left.   Finally, she gave two more brownies to her friend, Simon. So Annie now has 3 brownies left.   Therefore, the answer is that Annie had 3 brownies left.   The condition \"Annie brought 20 brownies to school.\" is relevant to the calculation process because it is the starting point from which all the calculations are made.\nAnnie brought 20 brownies to school, so she had 20 brownies to start with.  She gave half of them to the school administrator, so she had 10 brownies left.  She then gave half of those 10 brownies to her best friend Carl, so she had 5 brownies left.  She then gave 2 of those 5 brownies to her friend Simon, so she had 3 brownies left.   Therefore, Annie had 3 brownies left.   The condition that Annie's mother bought 1000 cookies is not relevant to the calculation process of this problem.", "equation": "Annie's mother bought 1000 cookies.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.42214035987854004]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's sister prepared 50000 grams of food. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate how much water Violet and her dog need for one hour. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. That means they need a total of 800 ml + 400 ml = 1200 ml of water per hour. Step 2: Calculate how many hours Violet and her dog can hike given the amount of water Violet can carry. Violet can carry 4.8 L of water, which is equal to 4800 ml. We need to divide 4800 ml by 1200 ml to figure out how many hours they can hike: 4800 ml / 1200 ml = 4 hours. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water Violet and her dog need and the amount of water Violet can carry. The fact that Violet's sister prepared 50000 grams of food does not affect the number of hours they can spend hiking, so it is not relevant to the calculation process. Therefore, Violet and her dog can spend 4 hours hiking.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to figure out how much water Violet and her dog will need for the entire hike. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. So, if they plan to hike for x hours, they will need 800x ml of water for Violet and 400x ml of water for the dog.   Next, we can figure out how many hours they can hike based on the amount of water they can carry. Violet can carry 4.8 L of water, which is 4800 ml. We need to figure out how many hours they can hike with this amount of water.   We can use an equation to solve this: 4800 ml = 800x + 400x. Solving for x, we get x = 5. This means that Violet and her dog can hike for 5 hours given the amount of water they can carry.   The condition, \"Violet needs 800 ml of water per hour hiked,\" is relevant to the calculation process of this problem because it tells us how much water Violet and her dog will need for the entire hike. This information is necessary to calculate how many hours they can hike given the amount of water they can carry.\nWe need to first calculate how much water Violet and her dog need in total in order to hike for one hour. That would be 800 ml + 400 ml = 1200 ml. We then need to take that number and divide it by the amount of water that Violet can carry, which is 4.8 L. That would give us 4.8/1.2 = 4 hours. So Violet and her dog can hike for 4 hours with 4.8 L of water. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process because it gives us the amount of water needed for the dog, which is then added to the total amount of water needed for Violet and her dog.\nViolet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Therefore, the total water they need is 800 ml + 400 ml = 1200 ml per hour.   We know that Violet can carry 4.8 L of water. To find out how many hours Violet and her dog can spend hiking, we need to divide 4.8 L by 1200 ml: 4.8 L / 1200 ml = 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking.   The condition \"Violet's sister prepared 50000 grams of food\" is not relevant to the calculation process because it does not provide any information related to the amount of water Violet and her dog need.", "equation": "Violet's sister prepared 50000 grams of food.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.25372496247291565]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's brother, who doesn't eat popcorn, made 800 pieces of bread. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of servings Jared needs for himself. Jared can eat 90 pieces of popcorn, and there are 30 pieces of popcorn in a serving. That means Jared needs 90 / 30 = 3 servings for himself. Step 2: Calculate the number of servings Jared's three friends need. Each of Jared's friends can eat 60 pieces of popcorn, and there are 30 pieces of popcorn in a serving. That means Jared's friends need 60 / 30 = 2 servings each. Step 3: Calculate the total number of servings needed. Now, we know that Jared needs 3 servings and his friends need 2 servings each. That means Jared and his friends need 3 + (2 x 3) = 9 servings. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of servings needed for each person. The fact that Jared's brother made 800 pieces of bread does not affect the calculation process. Therefore, Jared and his friends need 9 servings of popcorn.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared and his three friends can eat a total of 4 x 60 = 240 pieces of popcorn. To get the number of servings that need to be ordered, divide 240 by 30, which is 8 servings. The condition that there are 30 pieces of popcorn in a serving is relevant to the problem, as it is used to calculate how many popcorn servings should be ordered.\nFirst, we need to calculate how many pieces of popcorn in total the four friends will eat:  4 x 60 = 240 pieces.   Then, we need to add Jared's 90 pieces of popcorn to the total: 240 + 90 = 330 pieces.   Finally, we need to calculate how many servings of popcorn will be needed to feed everyone: 330/30 = 11 servings.   Therefore, Jared should order 11 servings of popcorn.   The condition that Jared can eat 90 pieces of popcorn is relevant to the calculation process, as it is factored into the total number of pieces of popcorn that need to be ordered. Without this information, it would not be possible to calculate the correct answer.\nJared can eat 90 pieces of popcorn, and his three other friends can each eat 60 pieces of popcorn. That means, in total, they will need 90 + 60 + 60 + 60 = 270 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, they will need 270/30 = 9 servings of popcorn. Therefore, Jared should order 9 servings of popcorn for all of them.   Yes, the condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process of the problem. Without this condition, we would not know how many pieces of popcorn the four of them need to eat in total, and therefore, we would not be able to calculate how many servings of popcorn Jared should order for them.\nJared and his three friends need to eat 120 pieces of popcorn each in order to consume a total of 480 pieces of popcorn. Since each serving contains 30 pieces of popcorn, Jared should order 16 servings of popcorn for all of them.   The condition about Jared's brother making 800 pieces of bread is not relevant to the calculation process of this problem.", "equation": "In addition, Jared's brother, who doesn't eat popcorn, made 800 pieces of bread.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.3663213849067688]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's brother gave Carla 5000 more pears. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Carla put 79 apples in her backpack. Step 2: 26 apples fell out of a hole on the bottom. Step 3: Therefore, Carla had 53 apples before Buffy stole any. Step 4: Carla only had 8 apples remaining at lunchtime. Step 5: Therefore, Buffy stole 53 - 8 = 45 apples from Carla. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition about Carla's brother giving her 5000 more pears does not affect the number of apples that Buffy stole, so it is not relevant to the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "We know that Carla started with 79 apples. We also know that 26 apples fell out of a hole on the bottom, leaving her with 8 apples. That means that Buffy must have stolen 45 apples (79 - 26 - 8 = 45). The condition is relevant because it tells us how many apples she started with.\nCarla started with 79 apples.  26 apples fell out of the hole, leaving Carla with 53 apples.  At lunchtime, Carla only had 8 apples remaining, so 45 apples were stolen.   Therefore, Buffy stole 45 apples from Carla.   Yes, the condition is relevant to the calculation process as it provides information about how many apples were lost before the theft.\nStep 1: Carla put 79 apples in her backpack. Step 2: 26 apples fell out of a hole on the bottom. Step 3: Therefore, Carla had 53 apples before Buffy stole any. Step 4: Carla only had 8 apples remaining at lunchtime. Step 5: Therefore, Buffy stole 45 apples from Carla.  Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem \"How many apples did Buffy steal from Carla?\". This condition helps us figure out how many apples Buffy stole from Carla.\nCarla put 79 apples in her backpack.  26 apples fell out of the hole on the bottom.  This leaves 79 - 26 = 53 apples.  At lunchtime, Carla had 8 apples remaining.  So, Buffy stole 53 - 8 = 45 apples from Carla.  The condition about Carla's brother giving her 5000 more pears is not relevant to the calculation process.", "equation": "Carla's brother gave Carla 5000 more pears.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.4306480586528778]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's sister got 1000 more cookies than Carl on that day. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies. Step 2: She gave half of them, 10, to the school administrator. Step 3: She gave half of the remaining 10 brownies, or 5 brownies, to her best friend Carl. Step 4: She gave 2 of the remaining 5 brownies to her friend Simon. Step 5: This means Annie has 3 brownies left. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not involve Annie's brownies, so it is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them (10) to the school administrator.  She gave half of the remaining (5) to her best friend, Carl.  She gave 2 to her friend, Simon.   This means Annie has 3 brownies left.   Yes, the condition \"Annie brought 20 brownies to school\" is relevant to the calculation process of the problem \"How many brownies did Annie have left?\" because it tells us the total number of brownies Annie had to start with. Without this information, we would not be able to calculate the number of brownies left.\nAnnie brought 20 brownies to school. She gave half of them, 10, to the school administrator. She then gave half of the remaining 10 brownies to her best friend Carl, leaving 5 brownies. She then gave two of the remaining five brownies to her friend Simon, leaving 3 brownies. Therefore, Annie had 3 brownies left.   The condition \"Annie's sister got 1000 more cookies than Carl on that day\" is not relevant to the calculation process of this problem, as it does not involve Annie's brownies.", "equation": "Annie's sister got 1000 more cookies than Carl on that day.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.3864893615245819]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's sister ate 1000 pounds of food. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage that Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage that Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much garbage Dewei picked up, which was then used to calculate how much garbage Zane picked up. Step 4: Determine if the other condition is relevant to the calculation process. No, the other condition is not relevant to the calculation process. The fact that Zane's sister ate 1000 pounds of food does not affect the amount of garbage Zane picked up, so it is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. This means Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. This means Zane picked up 4 x 15.5 = 62 pounds of garbage.  Zane's sister ate 1000 pounds of food. This has no effect on how many pounds of garbage Zane picked up, so it is not relevant to the calculation process.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of this problem, as it was used to calculate how much garbage Dewei picked up, which was then used to calculate how much garbage Zane picked up.\nFirst, Daliah picked up 17.5 pounds of garbage. We know this from the first sentence of the problem.  Second, Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. We can calculate this by subtracting 2 from 17.5.  Third, Zane picked up 4 times as many pounds of garbage as Dewei. We can calculate this by multiplying 15.5 by 4, which gives us 62 pounds of garbage.   Finally, Zane's sister ate 1000 pounds of food, but this isn't relevant to the calculation process of the problem.  So, the answer is that Zane picked up 62 pounds of garbage. The condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of the problem.\nWe know that Daliah picked up 17.5 pounds of garbage and Dewei picked up 2 pounds less than Daliah, which is 15.5 pounds. We also know that Zane picked up 4 times as many pounds of garbage as Dewei, which is 4 x 15.5 = 62 pounds. So, Zane picked up 62 pounds of garbage.   The condition \"Zane's sister ate 1000 pounds of food\" is not relevant to the calculation process of the problem.", "equation": "Zane's sister ate 1000 pounds of food.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.30670028924942017]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. Helga's neighbor tried on 5000 pairs of pants than Helga. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: At the first store, Helga tried on 7 pairs of shoes. Step 2: At the second store, she tried on 2 more pairs than at the first store, so that is 9 pairs of shoes. Step 3: At the third store, she did not try on any shoes. Step 4: At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that is 7 + 9 + 0 = 16 x 2 = 32 pairs of shoes. Step 5: Calculate the total number of pairs of shoes Helga tried on. The total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 32 = 48. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Helga's neighbor tried on 5000 pairs of pants is not relevant to the calculation process of this problem. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 48.", "numerical_answer": 48, "gold_answer": "48", "instructions": "At the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so that is 9 pairs of shoes. At the third store, she did not try on any shoes. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that is 7 + 9 + 0 = 16 x 2 = 32 pairs of shoes. Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 7 + 9 + 0 + 32 = 48.   The condition \"Helga's neighbor tried on 5000 pairs of pants than Helga\" is not relevant to the calculation process of this problem.", "equation": "Helga's neighbor tried on 5000 pairs of pants than Helga.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.6427913308143616]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. Annie's father has 1000 fewer candies than Annie. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies Annie gave to the school administrator. Annie had 20 brownies to begin with, so she gave half of them to the school administrator, which leaves 10 brownies.  Step 2: Calculate the number of brownies Annie gave to Carl. Annie gave half of the remaining 10 (5) to her best friend, Carl. Step 3: Calculate the number of brownies Annie gave to Simon. Annie gave two of the remaining 5 to her friend, Simon.  Step 4: Calculate the number of brownies Annie has left. Annie had 3 brownies left.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of brownies Annie had and the number of brownies she gave away. The fact that Annie's father has 1000 fewer candies than Annie does not affect the number of brownies Annie had left. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie started with 20 brownies. She gave half of them to the school administrator, so she had 10 left. Then she gave half of those to her best friend Carl, so she had 5 left. She then gave two of those to her friend Simon, so she had 3 left.  Therefore, Annie had 3 brownies left. The condition \"Annie brought 20 brownies to school\" is relevant to the calculation process because it tells us how many brownies Annie had to begin with.\nAnnie brought 20 brownies. She gave half of them to the school administrator, which leaves 10 brownies. She then gave half of the remaining 10 (5) to her best friend, Carl, and gave two to her friend, Simon. This leaves Annie with 3 brownies.   The condition of Annie's father having 1000 fewer candies than Annie is not relevant to the calculation process of this problem.", "equation": "Annie's father has 1000 fewer candies than Annie.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.39189255237579346]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's father raised 500 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished 4 times the number Martha did minus 2, so Jenna has finished (4 x 2) - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished (6 / 2) = 3 problems. Step 4: Calculate the total number of problems finished. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems no one but Angela has finished. There were 20 problems, and 11 have been finished by the friends, so there are 9 problems left that no one but Angela has finished. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each person has finished. The fact that Martha's father raised 500 problems but no one could solve it does not affect the calculation process. Therefore, there are 9 problems left that no one", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which is 8-2 = 6 problems.  Mark has finished half the number Jenna did, which is 3 problems.  This means that a total of 2 + 6 + 3 = 11 problems have been finished by Martha, Jenna and Mark.   Therefore, there are 20 - 11 = 9 problems that have no one but Angela finished.   The condition \"Out of 20 problems,\" is relevant to the calculation process, as it serves as the starting point from which the number of problems that have been finished by the friends is calculated.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, which means she has finished 14 problems. Mark has finished half the number Jenna did, which means he has finished 7 problems.  Therefore, the total number of problems finished by the friends is 2+14+7 = 23.  The total number of problems is 20+500 = 520.  Therefore, the number of problems that have no one but Angela finished is 520-23 = 497.  The condition \"Martha has finished 2\" is relevant to the calculation process as it provides an initial value for Jenna and Mark's number of finished problems.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Mark has finished half the number Jenna did, which is (6 / 2) = 3.  Therefore, the total number of problems that have been completed by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  Subtracting this from the original 20 problems, there are 9 problems that Angela has finished and no one else has.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process because it is used to calculate the number of problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2 (2 x 4 - 2 = 6). Mark has finished half the number Jenna did (6 / 2 = 3).  Therefore, the total number of problems finished by Martha, Jenna, and Mark is 2 + 6 + 3 = 11.  Since none of the friends worked on any of the same problems, Angela has finished the remaining 9 problems.   The condition \"Martha's father raised 500 problems but no one could solve it\" is not relevant to the calculation process.", "equation": "Martha's father raised 500 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4146718978881836]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. The volume of the food prepared by Violet's sister is 100000 L. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water that Violet and her dog will need for the hike. The total amount is 800 ml/hr + 400 ml/hr = 1200 ml/hr. Step 2: Calculate how much water Violet can carry. She can carry 4.8 L of water, which is 4,800 ml of water. Step 3: Calculate the number of hours they can spend hiking. 4.8 L of water is 4800 ml, so 4800 ml/1200 ml/hr = 4 hours. Therefore, Violet and her dog can spend up to 4 hours hiking. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process. Without knowing how much water Violet and her dog need per hour, it would be impossible to calculate how many hours they could hike with the amount of water Violet can carry. The volume of the food prepared by Violet's sister is 100000 L is not relevant to the calculation process.", "numerical_answer": 4, "gold_answer": "4", "instructions": "Violet needs 800 mL of water per hour hiked, and her dog needs 400 mL per hour. That means Violet needs 1.2 L of water per hour for both of them (800 mL + 400 mL = 1.2 L). Since Violet can carry 4.8 L of water, she can hike for 4 hours (4.8 L / 1.2 L per hour = 4 hours).  Yes, the condition \"Violet needs 800 mL of water per hour hiked\" is relevant to the calculation process of the problem. Without knowing how much water Violet and her dog need per hour, it would be impossible to calculate how many hours they could hike with the amount of water Violet can carry.\nViolet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. This means that together, they need 1,200 ml of water per hour.   Violet can carry 4.8 L of water, which is 4,800 ml of water.   So, the total number of hours they can spend hiking is 4,800 ml / 1,200 ml per hour = 4 hours.   Yes, the condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process. Without this condition, Violet may be able to hike for a longer period of time if she only had to provide water for herself.\nFirst, we need to calculate the amount of water that Violet and her dog will need for the hike. The total amount is 800 ml/hr + 400 ml/hr = 1200 ml/hr.  Next, we need to figure out how much water Violet can carry. She can carry 4.8 L of water.   Now, we can calculate the number of hours they can spend hiking. 4.8 L of water is 4800 ml, so 4800 ml/1200 ml/hr = 4 hours.  Therefore, Violet and her dog can spend up to 4 hours hiking.  The volume of the food prepared by Violet's sister is 100000 L is not relevant to the calculation process.", "equation": "The volume of the food prepared by Violet's sister is 100000 L.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.34509509801864624]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's sister bought 10000 movie tickets from the movie theater. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's sister bought 10000 movie tickets from the movie theater does not affect the calculation. Therefore, Turner", "numerical_answer": 21, "gold_answer": "21", "instructions": "First, to determine how many tickets Turner needs, we need to calculate the total cost of the rides. To ride the rollercoaster 3 times, it will cost 12 tickets (3 x 4 = 12). To ride the Catapult 2 times, it will cost 8 tickets (2 x 4 = 8). Finally, to ride the Ferris wheel once, it will cost 1 ticket. Therefore, the total cost of Turner's rides is 12 + 8 + 1 = 21 tickets.  Now, let's answer the question. Turner needs 21 tickets to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process because it determines the number of rides Turner wants to take and thus the total cost of the rides.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs 3x4=12 tickets for the rollercoaster, 2x4=8 tickets for the Catapult and 1 ticket for the Ferris wheel. This means that in total Turner needs 12+8+1=21 tickets.  Yes, the condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of problem \"How many tickets does Turner need?\" since it is necessary to know the cost of each ride in order to calculate the total number of tickets required.\nFor the rollercoaster, Turner needs 12 tickets (4 tickets x 3 rides). For the Catapult, Turner needs 8 tickets (4 tickets x 2 rides). For the Ferris wheel, Turner needs 1 ticket.   Therefore, Turner needs a total of 21 tickets.   The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel.\" is relevant to the calculation process because it tells us how many tickets are needed for each ride. Without this information, we would not be able to calculate how many tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times, and the Ferris wheel once. This means that he needs 4 tickets for the rollercoaster, 4 tickets for the Catapult, and 1 ticket for the Ferris wheel. So in total, Turner needs 9 tickets for the rides.   The condition \"Turner's sister bought 10000 movie tickets from the movie theater\" is not relevant to the calculation process for this problem. The total number of tickets that Turner needs to ride the rides is 9, regardless of how many movie tickets his sister has.", "equation": "Turner's sister bought 10000 movie tickets from the movie theater.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.424652099609375]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's father rode 5000 kilometers less than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday she rode 50% fewer kilometers than the day before, which is 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. On Monday she rode 40 kilometers and on Tuesday she rode 50 kilometers. Added to the 25 kilometers from Wednesday and the 65 kilometers from Thursday, Natalie rode a total of 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode each day. The fact that Natalie's father rode 5000 kilometers less than Natalie does not affect the calculation. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  Yes, the condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem \"How many kilometers did Natalie ride in total?\" since it contributes to the total number of kilometers Natalie rode.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 25 km (50% fewer than Tuesday)  Thursday: 65 km (sum of Monday and Wednesday)   Total kilometers ridden by Natalie: 180 km   Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of the problem. Without it, we would not be able to calculate the number of kilometers ridden on Wednesday and Thursday.\nOn Monday Natalie rode 40 kilometers On Tuesday Natalie rode 50 kilometers  On Wednesday Natalie rode 25 kilometers (50% fewer than Tuesday)  On Thursday Natalie rode 65 kilometers (the sum of Monday and Wednesday)  So in total Natalie rode 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process, as it is needed to determine how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 km.  On Tuesday, she rode 50 km.  On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 km.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 km.   So, Natalie rode a total of 180 km.   The condition that Natalie's father rode 5000 kilometers less than Natalie is not relevant to the calculation process.", "equation": "Natalie's father rode 5000 kilometers less than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.4721406102180481]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's father received 1000 more pieces of bread than Anna. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Calculate the number of cookies Uncle Jude gave away. Uncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That means he gave a total of 38 cookies away. Step 2: Calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies as he gave Tim to Anna, so he gave 30 cookies to Anna. Step 3: Calculate the number of cookies Uncle Jude put in the fridge. That leaves 256 - 38 - 30 = 188 cookies that Uncle Jude put in the fridge. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this information, we would not be able to calculate accurately how many cookies Uncle Jude put in the fridge. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "1. Tim received 15 cookies. 2. Mike received 23 cookies. 3. Anna received the rest of the cookies. 4. Uncle Jude put some cookies in the fridge.  Therefore, the total number of cookies Uncle Jude put in the fridge is 256 - (15 + 23) = 218.  Since Uncle Jude gave twice as many cookies to Anna as he gave to Tim, Anna received 30 cookies. Therefore, Mike's father received 1000 more pieces of bread than Anna, which means Mike's father received 1000 + 30 = 1030 pieces of bread.  The condition \"Uncle Jude baked 256 cookies\" is relevant to the calculation process of the problem because it tells us the total number of cookies that Uncle Jude had to work with. Without this information, we would not be able to calculate accurately how many cookies Uncle Jude put in the fridge.\nUncle Jude gave 15 cookies to Tim and 23 cookies to Mike. That means he gave a total of 38 cookies away. He gave twice as many cookies as he gave Tim to Anna, so he gave 30 cookies to Anna.  That leaves 256 - 38 - 30 = 188 cookies that Uncle Jude put in the fridge.   So, the answer to your question is 188 cookies.   Yes, the condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process as it tells us how many cookies were given away and how many were kept in the fridge.\nUncle Jude gave 15 cookies to Tim, so he gave 30 cookies to Anna (twice as many). That leaves 256 - 15 - 23 - 30 = 188 cookies in the fridge.   The condition \"Mike's father received 1000 more pieces of bread than Anna\" is not relevant to the calculation process of the question asked, as it does not relate to the number of cookies in the fridge.", "equation": "Mike's father received 1000 more pieces of bread than Anna.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3691699504852295]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's mother ate 1000 pounds of food. How many pounds of garbage did Zane pick up?", "reasoning_path": "First, Daliah picked up 17.5 pounds of garbage. Next, Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Then, Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage. Finally, Zane's mother ate 1000 pounds of food, but this has nothing to do with how many pounds of garbage Zane picked up. Therefore, Zane picked up 62 pounds of garbage. The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process, as it was used to determine how many pounds of garbage Zane picked up. The condition \"Zane's mother ate 1000 pounds of food\" is not relevant to the calculation process of this problem.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So Zane picked up 4 x 15.5 = 62 pounds of garbage. The condition \"Daliah picked up 17.5 pounds of garbage\" is not relevant to the calculation process for this problem.  Therefore, Zane picked up 62 pounds of garbage.\nFirst, Daliah picked up 17.5 pounds of garbage.  Next, Dewei picked up 2 pounds less than Daliah, which means he picked up 15.5 pounds of garbage.  Then, Zane picked up 4 times as many pounds of garbage as Dewei, which means he picked up 62 pounds of garbage.  Finally, Zane's mother ate 1000 pounds of food, but this has nothing to do with how many pounds of garbage Zane picked up.  Therefore, Zane picked up 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process, as it was used to determine how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  Zane's mother ate 1000 pounds of food, but that is not relevant to the calculation process of how many pounds of garbage Zane picked up.   Therefore, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 62 pounds of garbage.   The condition \"Zane's mother ate 1000 pounds of food\" is not relevant to the calculation process of this problem.", "equation": "Zane's mother ate 1000 pounds of food.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.2878967523574829]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. The classmate of Jim's brother has 1000 more cards than Jim. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets Jim gave away. Jim gave 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. That means Jim gave 8 + 5 + 2 = 15 sets in total.  Step 2: Calculate the number of cards Jim gave away. Since 1 set has 13 trading cards, Jim gave away 15 sets x 13 cards per set = 195 cards.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cards given away. The classmate of Jim's brother having 1000 more cards than Jim does not affect the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  The total number of cards he gave away is 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  The condition \"Jim had 365 trading cards\" is relevant because it tells us the starting point of Jim's card collection, which is important for determining the number of cards he gave away.\nJim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend.   This means Jim gave away (8 * 13) + (5 * 13) + (2 * 13) = 169 trading cards.   The classmate of Jim's brother has 1000 more cards than Jim. This does not affect the calculation of how many cards Jim gave away.   Therefore, Jim gave away 169 trading cards.\nJim had 365 trading cards.  He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Since 1 set has 13 trading cards, we can calculate the total number of cards Jim gave away by multiplying the number of sets by 13.  Therefore, Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.  The condition \"5 sets of cards to his sister,\" is relevant to the calculation process as it is one of the conditions used to calculate the total number of cards Jim gave away.  Without this condition, the total number of cards Jim gave away would be 8 x 13 + 2 x 13 = 122 cards, which is significantly lower than the actual answer.\nJim had 365 trading cards, and he gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away 15 sets, and each set has 13 trading cards, so Jim gave away 15 x 13 = 195 trading cards.   The condition \"The classmate of Jim's brother has 1000 more cards than Jim\" is not relevant to the calculation process of the problem.", "equation": "The classmate of Jim's brother has 1000 more cards than Jim.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.4817010760307312]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's father has 10000 more pineapples than Clara. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla started with. Carla started with 79 apples. Step 2: Calculate the number of apples that were remaining at lunchtime. Carla only had 8 apples remaining. Step 3: Calculate the number of apples that were taken or lost. We know that 79 apples were put in the backpack, and only 8 were remaining, so 79-8=71 apples were taken or lost. Step 4: Calculate the number of apples that were stolen by Buffy. We know that 26 apples fell out of the bottom of the bag, so 71-26=45 apples were stolen by Buffy. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples that were taken or lost. The fact that Carla's father has 10000 more pineapples than Clara does not affect the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we need to figure out how many apples Carla had before Buffy stole any. Since the question states that Carla puts 79 apples in her backpack every morning, then before Buffy stole any, Carla had 79 apples.  Next, we need to figure out how many apples Carla had after Buffy stole some and after the apples fell out of a hole in the bottom of her backpack. The question states that after this, Carla only had 8 apples remaining.  Finally, we need to calculate how many apples Buffy stole from Carla. To do this, we subtract the number of apples Carla had after (8) from the number of apples she had before (79). So, Buffy stole 79 - 8 = 71 apples from Carla.  The condition that Carla's father has 10000 more pineapples than Clara is not relevant to the calculation process of this problem.\nCarla put 79 apples in her backpack. 26 apples fell out of a hole on the bottom. Therefore, Carla had 53 apples left before Buffy stole from her. Buffy stole from Carla, leaving her with 8 apples.  Therefore, Buffy stole 45 apples from Carla.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom\" is relevant to the calculation process because it tells us that Carla originally had 79 apples in her backpack, and 26 of them fell out before Buffy stole from her. This information is necessary to calculate how many apples Buffy stole from Carla.\nCarla put 79 apples in her backpack. Then, 26 apples fell out of the bottom, leaving 53 apples. Finally, 8 apples remained, meaning that Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem, because it provides the final number of apples that Carla had at lunchtime. This allows us to subtract the initial number of apples (79) from the final number (8) to determine how many apples were stolen.\nCarla put 79 apples in her backpack.  26 apples fell out of a hole.  Therefore, Buffy stole 53 apples from Carla.   The condition \"Carla's father has 10000 more pineapples than Clara\" is not relevant to the calculation process of this problem.", "equation": "Carla's father has 10000 more pineapples than Clara.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.326130211353302]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's mother prepared 5000 bottles of water for the student for free. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are (5 x 30) + (4 x 28) + (4 x 27) = 350 students. Step 2: Calculate the cost of one lunch. A lunch consists of a hamburger, some carrots and a cookie. The cost of one hamburger is $2.10, the cost of some carrots is $0.50 and the cost of one cookie is $0.20. This means the cost of one lunch is $2.10 + $0.50 + $0.20 = $2.80. Step 3: Calculate the total cost. The total cost of one lunch for all the students is the cost of one lunch multiplied by the number of students. That is, $2.80 x 350 = $980. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of each item in the lunch. The fact that Marla's mother prepared 5000 bottles of water for", "numerical_answer": 980, "gold_answer": "1036", "instructions": "Step 1: Calculate the number of students in total.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 630 students.   Step 2: Calculate the cost of one lunch for all the students.   One hamburger costs $2.10, one carrot costs $0.50, and one cookie costs $0.20. That means one lunch for all the students will cost $2.10 + $0.50 + $0.20 = $2.80.   Step 3: Calculate the total cost for all the students.   Since there are 630 students, the total cost for all the students will be 630 x $2.80 = $1764.   Therefore, the total cost for one lunch for all the students is $1764.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process, since it is used to calculate the total number of students.\nTo calculate the cost of one lunch for all the students, we need to calculate the cost of one hamburger, one carrot, and one cookie for each student. We multiply the cost of one hamburger ($2.10) by the total number of students (150). Then, we multiply the cost of one carrot ($0.50) by the total number of students (150). Finally, we multiply the cost of one cookie ($0.20) by the total number of students (150). The total cost of one lunch for all the students is $422.50.   Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" Since each fourth grade class has 28 students, we need to multiply the cost of each item by 28 to calculate the total cost for the fourth grade classes.\nWe need to figure out how many hamburgers, carrots, and cookies are needed for all the students.  Hamburgers: 5 classes x 30 students = 150 students x $2.10 each = $315 Carrots: 4 classes x 28 students = 112 students x $0.50 each = $56 Cookies: 4 classes x 27 students = 108 students x $0.20 each = $21.60  Adding these three together, we get a total of $392.60 for the lunch, not including the water. The condition of the fifth grade classes is relevant, because it affects the total number of students and hence the total cost of the lunch.\nFirst, we need to calculate the number of students in the elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each.  5 x 30 = 150 (third grade students) 4 x 28 = 112 (fourth grade students) 4 x 27 = 108 (fifth grade students)  Total number of students = 150 + 112 + 108 = 370  Next, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger ($2.10), some carrots ($0.50), and a cookie ($0.20).  Total cost of one lunch for all the students = (2.10 x 370) + (0.50 x 370) + (0.20 x 370) = 1074.00  Yes, the condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process of problem \"How much does one lunch for all the students cost?\" because the cost of the hamburger is one of the components that make up the total cost of one lunch for all the students.\nThe cost of one meal for a student is $2.10 + $0.50 + $0.20 = $2.80. The total cost of one lunch for all the students is $2.80 x (30 x 5 + 28 x 4 + 27 x 4) = $3,848. So yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem.\nFirst, we need to calculate the cost of the hamburgers. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means a total of 5 x 30 + 4 x 28 + 4 x 27 = 590 students. Multiplying the number of students with the cost of the hamburgers ($2.10), we get 590 x 2.10 = $1239.  Next, we need to calculate the cost of the carrots. There are 590 students, so the cost of the carrots is 590 x 0.50 = $295.  Finally, we need to calculate the cost of the cookies. There are 590 students, so the cost of the cookies is 590 x 0.20 = $118.  Adding the cost of the hamburgers, carrots, and cookies together, we get $1239 + $295 + $118 = $1652.  Therefore, one lunch for all the students costs $1652.  Yes, the condition \"and a cookie, which cost $0.20\" is relevant to the calculation process, since it is necessary to include the cost of the cookie in the total cost.\nFirst, let's calculate the cost of a hamburger, carrots, and cookie for each student.  For each student, a hamburger costs $2.10, carrots cost $0.50, and a cookie costs $0.20. So, for each student, the cost is $2.80.  Now, let's calculate the total cost for all the students.  There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. So, the total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 630.  Therefore, the cost for all the students is 630 x $2.80 = $1764.  Finally, the condition \"Marla's mother prepared 5000 bottles of water for the student for free\" is relevant to the calculation process, because it means that the cost of the lunch for all the students is $1764, not $1764 + 5000.", "equation": "Marla's mother prepared 5000 bottles of water for the student for free.", "condition_question_similarity": [0.4567672908306122, 0.22434304654598236, 0.2099662870168686, 0.24449317157268524, 0.595136284828186, 0.21735605597496033, 0.29062536358833313, 0.17419883608818054]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's sister also sent 5000 more texts to a third friend on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent on Monday. Sydney sent 5 texts each to Allison and Brittney, so she sent 10 texts total on Monday. Step 2: Calculate the number of texts Sydney sent on Tuesday. Sydney sent 15 texts each to Allison and Brittney, so she sent 30 texts total on Tuesday. Step 3: Calculate the total number of texts sent by Sydney. Sydney sent 10 texts on Monday and 30 texts on Tuesday, so she sent 40 texts total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Sydney's sister's text messages are not relevant to the calculation process. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's sister also sent 5000 more texts to a third friend on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.7507979869842529]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's mother raised 5000 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha, Jenna, and Mark have finished. Martha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2 (2 * 4 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). That means they have finished a total of 2 + 6 + 3 = 11 problems. Step 2: Calculate the number of problems that have not been finished. The total number of problems is 20, so the number of problems that have not been finished is 20 - 11 = 9. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Martha's mother raised 5000 problems but no one could solve it does not affect the number of problems that have not been finished, so it is not relevant to the calculation process. Therefore, the number of problems that have not been finished by anyone but Angela is 9.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems,  Jenna has finished (4*2)-2 = 6 problems,  Mark has finished (6/2) = 3 problems.   So, the total number of finished problems is 2+6+3 = 11.   The condition \"Out of 20 problems\" is relevant to the calculation process, as it tells us the total number of problems is 20.   Therefore, the number of problems that have not been finished by anyone but Angela is 20-11 = 9.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, so 4 * 2 閳 2 = 6 problems. Mark has finished half the number Jenna did, so 6 / 2 = 3 problems.  That means Martha, Jenna, and Mark have finished a total of 11 problems.  The total number of problems is 20.  Therefore, 20 閳 11 = 9 problems have no one but Angela finished.  The condition \"Martha has finished 2\" is not relevant to the calculation process of the problem.\nMartha has finished 2 problems.  Jenna has finished 4 times the number Martha did minus 2, which is 4 x 2 - 2 = 6.  Mark has finished half the number Jenna did, which is 6 / 2 = 3.   Therefore, Angela has finished 20 - (2 + 6 + 3) = 9 problems that none of her friends have finished. The condition \"Jenna has finished four times the number Martha did minus 2,\" is relevant to the calculation process because it helps us determine how many problems Jenna has finished.\nMartha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2 (2 x 4 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). That means there are a total of 2 + 6 + 3 = 11 problems that someone other than Angela has finished. Therefore, Angela has finished 20 - 11 = 9 problems.   The condition \"Martha's mother raised 5000 problems but no one could solve it\" is not relevant to the calculation process of this problem.", "equation": "Martha's mother raised 5000 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4282388687133789]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's neighbor bought 5000 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests. Alex invited 10 friends over, but 1 of them didn't eat meat and wouldn't need burgers, and 1 of them didn't eat bread and wouldn't need buns. That means there are 8 guests who will need burgers and buns. Step 2: Calculate the number of burgers needed. Alex planned to cook 3 burgers for each guest, so he needs 8 x 3 = 24 burgers. Step 3: Calculate the number of buns needed. Alex needs 8 guests who will need buns, and the buns come 8 to a pack. That means he needs 8 x 1 = 8 packs of buns. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for each guest. The fact that Alex's neighbor bought 5000 pounds of lettuces is not relevant to the calculation process. Therefore, Alex needs 8 packs of buns.", "numerical_answer": 8, "gold_answer": "3", "instructions": "First, we need to calculate how many guests are coming. Alex had invited 10 friends, but one of them won't be eating meat and will bring their own food. That means there will be 9 guests eating burgers.  Next, we need to calculate how many burgers Alex needs to make. He planned to cook 3 burgers for each guest, so he will need to make 27 burgers.  Finally, we need to calculate how many buns Alex needs. Since the buns come 8 to a pack, Alex will need to buy 4 packs of buns.  Yes, the condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of this problem. Without this condition, we would not know how many burgers Alex needs to make, and thus would not be able to calculate how many buns he needs to buy.\nAlex needs to buy enough buns for the burgers for the guests. Since there is one guest who doesn't eat meat, Alex does not need to buy buns for them. The second guest who doesn't eat bread also doesn't need buns. That means Alex needs to buy enough buns for 8 guests. Each guest will need 3 burgers, so Alex will need 24 buns in total. Since each pack of buns contains 8 buns, Alex needs to buy 3 packs of buns. The condition \"and had invited 10 friends over.\" is not relevant to this calculation, since the two guests who don't need buns are factored into the equation.\nAlex has 10 guests, but 1 of them won't be eating meat, so he only needs to cook 9 burgers.  Each burger requires 2 buns, so he needs 18 buns.  Since the buns come 8 to a pack, he will need 3 packs of buns.   Therefore, Alex needs to buy 3 packs of buns.   The condition that 1 of his friends didn't eat meat and said they would bring their own food is not relevant to the calculation process of the problem.\nAlex has 10 friends, but one of them doesn't eat meat, so he only needs to provide 9 burgers. He also only needs to provide 8 buns, since one of his friends doesn't eat bread. So, Alex needs 9 buns for his burgers. Since the buns come 8 to a pack, Alex needs to buy 2 packs of buns. The condition that the buns come 8 to a pack is relevant to the calculation process, since it determines how many packs Alex needs to buy in order to get the number of buns he needs.  As for the 5000 pounds of lettuce, it is not relevant to the calculation process since the question does not ask about how many lettuces Alex needs to buy.\nAlex needs 3 burgers for each of his 10 friends, minus one friend who brings their own food and minus another one who doesn't eat bread. That means Alex needs 27 burgers. Since the buns come 8 to a pack, he will need 4 packs of buns, which is 32 buns.  The condition that Alex's neighbor bought 5000 pounds of lettices is not relevant to the calculation process of this problem.", "equation": "Alex's neighbor bought 5000 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.2860482633113861]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother made a salary of $10000 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the number of face masks Grover bought.   Grover bought 3 boxes of face masks, and each box has 20 face masks. So, Grover bought 3 x 20 = 60 face masks.   Step 2: Calculate the cost of the face masks.   Grover bought 3 boxes of face masks for $15. So the cost of the face masks is $15.   Step 3: Calculate the price of the face masks.   Grover plans to sell each face mask for $0.50. So, the price of the face masks is 60 x 0.50 = $30.   Step 4: Calculate the total profit.   The total profit is the price of the face masks minus the cost of the face masks. So, the total profit is $30 - $15 = $15.   Step 5: Determine if the condition is relevant to the calculation process.   No, the condition is not relevant to the calculation process. The calculation process only involves the number of face masks, the cost of the face masks, and the price of the face masks. The fact that Grover's brother made", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate the total cost of the 3 boxes of face masks. Since each box has 20 face masks, and Grover bought the 3 boxes for $15, the total cost of the 3 boxes is $15.   Next, we need to calculate the total amount of money Grover will make from selling the 3 boxes of face masks. Since Grover plans to sell them for $0.50 each, the total profit Grover will make is $30 (3 boxes x 20 face masks x $0.50 = $30).   Therefore, the total profit Grover will make from selling the 3 boxes of face masks is $30.   The condition \"Grover bought 3 boxes of face masks\" is not relevant to the calculation process of this problem since the calculation process only requires the information about the cost and selling price of the face masks.\nFirst, Grover bought 3 boxes of face masks for $15. This means that each box cost Grover $5.  Next, each box contains 20 face masks. This means that Grover has a total of 60 face masks.  Finally, Grover plans to sell each face mask for $0.50. This means that he will make a total profit of $30 if he sells all of the face masks.  Therefore, the total profit that Grover will make is $30. The condition that he plans to sell them for $0.50 each is relevant to the calculation process, as it is used to determine how much he will make in total profit.\nGrover bought 3 boxes of face masks for $15. If each box has 20 face masks, that means he bought 60 face masks in total. He plans to sell them for $0.50 each. So, he will make a total profit of $30 (60 face masks x $0.50 = $30).   The condition \"Grover's brother made a salary of $10000 last year\" is not relevant to the calculation process of this problem.", "equation": "Grover's brother made a salary of $10000 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.17528074979782104]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's mother also received 5000 texts from friends on both days. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent to Allison and Brittney on Monday. Sydney sent 5 texts each to Allison and Brittney. That means Sydney sent 5 + 5 = 10 texts to Allison and Brittney on Monday. Step 2: Calculate the number of texts Sydney sent to Allison and Brittney on Tuesday. Sydney sent 15 texts each to Allison and Brittney. That means Sydney sent 15 + 15 = 30 texts to Allison and Brittney on Tuesday. Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts to Allison and Brittney on Monday and 30 texts to Allison and Brittney on Tuesday. This adds up to a total of 10 + 30 = 40 texts. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Sydney's mother received 5000 texts from friends on both days does not affect the number of texts Sydney sent to Allison and Brittney. Therefore, Sydney sent a total of 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's mother also received 5000 texts from friends on both days.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.7073890566825867]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's father installed 2000 TVs in the past few months. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops and netbooks sold. We know from the problem that half of the sales were laptops and one-third were netbooks. That means 36 laptops and 24 netbooks were sold. Step 2: Calculate the number of desktop computers sold. We know from the problem that the rest of the computers sold were desktop computers. That means 72 - (36 + 24) = 12 desktop computers were sold. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition \"Mr.Lu's father installed 2000 TVs in the past few months\" does not affect the number of desktop computers sold. Therefore, the number of desktop computers sold was 12.", "numerical_answer": 12, "gold_answer": "12", "instructions": "We know from the problem that half of the sales were laptops, one-third were netbooks, and the rest were desktop computers. Therefore, we can calculate that the number of desktop computers sold was 72 - (36 + 24) = 12.   The condition \"Mr.Lu's father installed 2000 TVs in the past few months\" is not relevant to the calculation process of the problem. The number of TVs installed does not affect the number of desktop computers sold.", "equation": "Mr. Lu's father installed 2000 TVs in the past few months.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.40646684169769287]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's mother makes 1000 non-beaded necklaces. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the beaded necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. 20 beads are needed to make one beaded necklace. So, 10 x 20 = 200 beads were used for the beaded necklaces on Monday and 2 x 20 = 40 beads were used for the beaded necklaces on Tuesday. That totals 200 + 40 = 240 beads for the beaded necklaces. Step 2: Calculate the number of beads needed for the beaded bracelets. Kylie makes 5 beaded bracelets. 10 beads are needed to make one beaded bracelet. So, 5 x 10 = 50 beads were used for the beaded bracelets. Step 3: Calculate the number of beads needed for the beaded earrings. Kylie makes 7 beaded earrings. 5 beads are needed to make one beaded earring. So, 7 x 5 = 35 beads were used for the beaded earrings. Step 4: Calculate the total number of beads. Kylie used 240 beads for the beaded necklaces, 50 beads for the beaded bracelets and 35 beads for the beaded earrings. This", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. That means she uses a total of (10 x 20) + (2 x 20) = 220 beads for the necklaces.   Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. That means she uses a total of (5 x 10) + (7 x 5) = 75 beads for the bracelets and earrings.   Therefore, Kylie uses a total of 220 + 75 = 295 beads to make her jewelry.  Yes, the condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process of the problem.\nKylie used 10 beads to make one beaded necklace and made 10 on Monday and 2 on Tuesday. That's a total of 120 beads used to make necklaces.   Kylie used 10 beads to make one beaded bracelet and made 5. That's a total of 50 beads used to make bracelets.  Kylie used 5 beads to make one beaded earring and made 7. That's a total of 35 beads used to make earrings.  So, in total, Kylie used 205 beads to make her jewelry.   The condition that Kylie's mother makes 1000 non-beaded necklaces is not relevant to the calculation process of the problem.", "equation": "Kylie's mother makes 1000 non-beaded necklaces.", "condition_question_similarity": [0.646892786026001, 0.493416965007782, 0.6773501038551331, 0.5268756151199341, 0.5615652203559875, 0.5553391575813293, 0.5992045402526855, 0.49529510736465454]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's sister raised 1000 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha, Jenna and Mark have finished. Martha has finished 2, Jenna has finished (4 x 2) - 2 = 6, and Mark has finished (6/2) = 3. That is a total of 11 problems that have been finished by Martha, Jenna and Mark. Step 2: Calculate the number of problems that have no one but Angela finished. Since Martha's sister raised 1000 problems, Angela has finished 20-11=9 problems. Therefore, 9 problems have no one but Angela finished. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many problems Martha, Jenna and Mark have finished. Therefore, the answer is 9 problems have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so Jenna has finished 14 problems. Mark has finished half the number Jenna did, so Mark has finished 7 problems.  Therefore, the total number of problems the friends have finished is 2 + 14 + 7 = 23.  Now, if none of the friends worked on any of the same problems, the total number of problems left is 20 - 23 = -3. This is impossible because the total number of problems can only be a positive number.  Therefore, the condition \"Out of 20 problems\" is relevant to the calculation process and the answer is that none of the friends have finished any problems.\nMartha has finished 2, Jenna has finished 4(2)-2=6, Mark has finished half of Jenna's number which is 3. So, Martha, Jenna and Mark have finished a total of 11 problems. Since Martha's sister raised 1000 problems, Angela has finished 20-11=9 problems. Therefore, 9 problems have no one but Angela finished.  Condition \"Martha has finished 2\" is relevant to the calculation process, since it is used to calculate how many problems Jenna and Mark have finished.\nMartha has finished 2 problems. Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished (6/2) = 3 problems.  That is a total of 11 problems that have been finished by Martha, Jenna, and Mark. Because none of them worked on the same problems, that leaves 20 - 11 = 9 problems that have not been finished by any of them.  So, the answer is 9 problems have not been finished by any of the friends other than Angela. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process, as it determines how many problems Jenna has finished.\nMartha has finished 2 problems.  Jenna has finished (4 x 2) - 2 = 6 problems.  Mark has finished (6 / 2) = 3 problems.   So, the total number of problems that have been finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11.   Therefore, the number of problems that have no one but Angela finished is 20 - 11 = 9.   The condition about Martha's sister raising 1000 problems is not relevant to the calculation process.", "equation": "Martha's sister raised 1000 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.501710832118988]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's neighbor rides 10000 kilometers to the bus station every day. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each ride. The fact that Turner's neighbor rides 10000 kilometers to the bus station every day has no relation to the calculation of the", "numerical_answer": 21, "gold_answer": "21", "instructions": "Answer: Turner needs 11 tickets to ride the rollercoaster, Catapult, and Ferris wheel.  No, the condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is not relevant to the calculation process of the problem. Turner's neighbor riding 10000 kilometers to the bus station every day has no relation to the calculation of the number of tickets needed.\n1. Turner needs 3 tickets to ride the rollercoaster 3 times, which is 12 tickets.   2. Turner needs 2 tickets to ride the Catapult 2 times, which is 8 tickets.   3. Turner needs 1 ticket to ride the Ferris wheel once, which is 1 ticket.   Therefore, Turner needs a total of 21 tickets.  The condition \"It costs 4 tickets to ride the rollercoaster,\" is relevant to the calculation process of problem \"How many tickets does Turner need?\" because it tells us how many tickets are needed to ride the rollercoaster. Without this condition, it would be impossible to calculate how many tickets Turner needs.\nTurner needs to ride the rollercoaster three times, so he needs 12 tickets for that. He needs to ride the Catapult two times, so he needs 8 tickets for that. He needs to ride the Ferris wheel once, so he needs 1 ticket for that. So Turner needs 21 tickets in total.  The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process of the problem as it provides the information needed to calculate how many tickets Turner needs. Without this condition, we would not be able to accurately calculate the number of tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs a total of 6 tickets. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. So, Turner needs 6 tickets in total.   The condition \"Turner's neighbor rides 10000 kilometers to the bus station every day\" is not relevant to the calculation process of this problem.", "equation": "Turner's neighbor rides 10000 kilometers to the bus station every day.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.26114118099212646]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's neighbor bought 1000 more empty baskets than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. There are 7 times as many M&Ms as chocolate bars, so 7 x 5 = 35 M&Ms. Step 3: Calculate the number of marshmallows. There are 6 times as many marshmallows as M&Ms, so 6 x 35 = 210 marshmallows. Step 4: Calculate the total number of candies. Now, we know that Amy has 5 chocolate bars, 35 M&Ms and 210 marshmallows, so the total number of candies is 5 + 35 + 210 = 250. Step 5: Calculate the number of baskets. Amy wants to fill each basket with 10 candies, so the total number of baskets is 250/10 = 25. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies and baskets needed. The fact that Amy's neighbor bought 1000 more empty baskets than Amy does not affect the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means that she has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.   If Amy fills each basket with 10 candies, then she can fill 500 baskets with the candy she has.   Amy then arranges the candies into baskets. Amy's neighbor bought 1000 more empty baskets than Amy.  This means that Amy has 1500 total baskets.   Therefore, if Amy fills each basket with 10 candies, she can fill 1500 baskets with the candy she has.   The condition \"She has 5 chocolate bars\" is relevant to the calculation process because it is the starting point for determining how much candy Amy has in total.\nAmy has 5 chocolate bars, so she has 7*5=35 M&Ms and 6*35=210 marshmallows.  So, Amy has 5+35+210=250 candies.  If Amy fills each basket with 10 candies, she will fill 250/10=25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, as it is used to calculate the number of M&Ms Amy has.\nAmy has 5 chocolate bars, so 5x10 = 50 candies.  She has 7 times as many M&Ms as chocolate bars, which means 7x5 = 35 M&Ms.  Since she has 6 times as many marshmallows as M&Ms, she has 6x35 = 210 marshmallows.  This means that in total, Amy has 50 + 35 + 210 = 295 candies.   Since Amy fills each basket with 10 candies, she can fill 295/10 = 29.5 baskets.   Finally, Amy's neighbor bought 1000 more empty baskets than Amy, so Amy has 1000 + 29.5 = 1029.5 baskets in total.   Therefore, Amy will fill 1029.5 baskets with 10 candies each. The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process, as it helps to determine the total number of candies that Amy has.\nAmy has 5 chocolate bars. She has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. She has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows.  Therefore, Amy has a total of 250 candies.  If she fills each basket with 10 candies, she can fill 25 baskets.  The condition that \"Amy's neighbor bought 1000 more empty baskets than Amy\" is not relevant to the calculation process.", "equation": "Amy's neighbor bought 1000 more empty baskets than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.4578150808811188]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's father bought 5000 pounds of lettices. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests who will eat the burgers. Alex invited 10 friends, but 1 of them said they would bring their own food, and another one said they would not need the buns, so the number of guests who will eat the burgers is 8. Step 2: Calculate the number of burgers to be cooked. Alex planned to cook 3 burgers for each guest, and there are 8 guests who will eat the burgers. That means Alex needs to cook 24 burgers. Step 3: Calculate the number of buns needed. Each burger needs 2 buns, so Alex needs 48 buns. Step 4: Calculate the number of packs of buns needed. The buns come 8 to a pack, so Alex needs 6 packs of buns. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed. The fact that Alex's father bought 5000 pounds of lettuce does not affect the calculation process. Therefore, Alex needs 6 packs of buns.", "numerical_answer": 6, "gold_answer": "3", "instructions": "Alex has 10 friends invited to the cookout. Since 1 of his friends doesn't eat meat and another friend doesn't eat bread, he only needs to provide 8 burgers for the other 8 friends. Since each pack of buns contains 8 buns, Alex needs to buy 1 pack of buns for his 8 friends. Therefore, Alex needs to buy 1 pack of buns.   The condition \"He planned to cook 3 burgers for each guest\" is not relevant to the calculation process of this problem.\nAlex needs to buy buns for the burgers. He needs 3 burgers per person so with 10 friends (minus the one friend who doesn't eat meat) he needs 30 burgers. Since each pack of buns has 8 buns, he needs to buy at least 4 packs of buns, or 32 buns in total.  The condition \"and had invited 10 friends over\" is relevant to the calculation process because it tells us how many people Alex needs to feed with the burgers. Since he has 10 friends, minus the one who doesn't eat meat, he has 9 people who will need burgers, which means he needs to buy enough buns for 27 burgers.\nAlex has 10 friends.  1 friend would not be eating meat and would bring their own food, so he would not need a burger.  1 friend would not be eating bread and would not need a bun, so he would still need a burger.  Therefore, Alex needs to cook 30 burgers.  Since each pack of buns contains 8 buns, Alex needs to buy 4 packs of buns.   The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process of how many packs of buns Alex needs to buy, as it reduced the number of burgers Alex needed to cook by one, and therefore reduced the number of buns he needed to buy.\nAlex has 10 friends coming and 3 burgers per guest. However, one of the friends does not eat meat and the other does not eat bread. That means Alex only needs to cook 8 burgers total.   8 burgers = 8 buns  Therefore, Alex needs to buy one pack of buns. The fact that the burger buns come 8 to a pack is relevant, as it allows us to determine the exact number of buns Alex needs to buy.\nAlex planned to cook 3 burgers for each guest and there are 10 guests invited. However, one of the guest does not eat meat, so Alex will need to cook 9 burgers for the remaining 9 guests. Since one of the friend does not eat bread, he will need 9 burgers instead of 18 buns. Therefore, Alex will need to buy 3 packs of buns with 8 buns in each pack.   The condition \"Alex's father bought 5000 pounds of lettices\" is not relevant to the calculation process.", "equation": "Alex's father bought 5000 pounds of lettices.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.26705342531204224]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's father sold 20000 more bananas than Lilibeth. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries picked by Lilibeth. Lilibeth fills 6 baskets, each holding 50 strawberries. This means Lilibeth picks 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries picked by Lilibeth and her friends. Since three of Lilibeth's friends pick the same amount as her, they pick 300 strawberries each. So, Lilibeth and her friends pick 300 + 300 + 300 = 900 strawberries in total. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's father sold 20000 more bananas than Lilibeth does not affect the calculation process. Therefore, Lilibeth and her friends pick 900 strawberries in total.", "numerical_answer": 900, "gold_answer": "1200", "instructions": "Lilibeth filled 6 baskets with 50 strawberries each, so she picked 300 strawberries.   If three of her friends picked the same amount as her, then the four of them would pick a total of 1200 strawberries.   The condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process, because it tells us how many strawberries Lilibeth picked, which is necessary to calculate how many strawberries the four of them picked in total.\nFirst, we know that Lilibeth picked 6 baskets of strawberries, with each basket holding 50 strawberries. That means she picked 300 strawberries.  Then, we know that her three friends picked the same amount as her, so they would have also picked 300 strawberries.  Finally, if we add up the number of strawberries that Lilibeth and her friends picked in all, we get 600 strawberries.  So, the answer is that Lilibeth and her friends picked 600 strawberries in total.  The condition \"Lilibeth's father sold 20000 more bananas than Lilibeth\" is not relevant to the calculation process of this problem, since it does not involve the number of strawberries.", "equation": "Lilibeth's father sold 20000 more bananas than Lilibeth.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.0801568552851677]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's father made 10000 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage. Step 3: Calculate the number of pounds of garbage Zane's father picked up. Zane's father made 10000 more pounds of garbage than what Zane picked, so he made 10062 pounds of garbage.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing how many pounds of garbage Daliah picked up, we would not be able to calculate how many pounds of garbage Dewei and Zane picked up. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "We know that Daliah picked up 17.5 pounds of garbage, so Dewei picked up 15.5 pounds. Since Zane picked up 4 times as much as Dewei, Zane picked up 62 pounds of garbage. His father made 10000 more pounds of garbage than Zane, so his father made 10062 pounds of garbage.  Yes, the condition \"Daliah picked up 17.5 pounds of garbage\" is relevant to the calculation process of the problem \"How many pounds of garbage did Zane pick up?\" because it helps us to determine how many pounds of garbage Dewei picked up, which in turn helps us to calculate how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage. Zane's father made 10000 more pounds of garbage than what Zane picked, so he made 10062 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage.   The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process, as it helps us determine how many pounds of garbage Dewei picked up, which is necessary for us to calculate how many pounds of garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage. Zane's father made 10000 more pounds of garbage than what Zane picked, so he made 10062 pounds of garbage.  Therefore, the answer to the question \"How many pounds of garbage did Zane pick up?\" is 62 pounds.  Yes, condition \"Zane picked up 4 times as many pounds of garbage as Dewei\" is relevant to the calculation process of this problem.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah. This means that Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. This means that Zane picked up 62 pounds of garbage.   Therefore, the answer is that Zane picked up 62 pounds of garbage.   The condition \"Zane's father made 10000 more pounds of garbage than what Zane picked.\" is not relevant to the calculation process of this problem.", "equation": "Zane's father made 10000 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.5424422025680542]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's brother volunteered 10000 more hours than last year at the local hospital. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost for the face masks. Grover bought 3 boxes of face masks, and each box has 20 face masks. That means he bought 3 x 20 = 60 face masks. He bought the 3 boxes for $15, so the total cost for the face masks is $15. Step 2: Calculate the total income from the face masks. Grover plans to sell them for $0.50 each. That means he will get $0.50 x 60 = $30 from the sale of the face masks. Step 3: Calculate the total profit. The total profit is the total income minus the total cost. That means the total profit is $30 - $15 = $15. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost and income from the face masks. The fact that Grover's brother volunteered 10000 more hours than last year at the local hospital does not affect the calculation process. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "1. Grover bought 3 boxes of face masks.  Yes, the condition is relevant because it tells us how many boxes Grover bought.   2. He plans to sell them for $0.50 each.  Yes, the condition is relevant because it tells us the price Grover plans to sell the face masks at.   3. Grover's brother volunteered 10000 more hours than last year at the local hospital.  No, this condition is not relevant to the calculation process as it has nothing to do with the price or number of face masks that Grover bought.   Answer: The total profit will be $30.\nFirst, Grover bought 3 boxes of face masks for $15. Next, he plans to sell them for $0.50 each. With 20 face masks per box, that would mean he could sell each box for a total of $10.   Therefore, Grover's total profit would be $30 ($10 x 3 boxes). The condition \"he plans to sell them for $0.50 each\" is relevant to the calculation process, as it determines the amount of money Grover can make from each box.\nStep 1: Calculate the total number of masks.   3 boxes of face masks x 20 face masks per box = 60 face masks   Step 2: Calculate the cost of the face masks.   $15 for 3 boxes = $5 per box = $0.25 per face mask   Step 3: Calculate the total profit.  60 face masks x $0.50 (sale price per mask) = $30   Step 4: Calculate the total profit minus the cost of the face masks.   Total Profit - Cost of Face Masks = $30 - $15 (cost of 3 boxes) = $15   Therefore, Grover's total profit is $15.   The condition \"Grover's brother volunteered 10000 more hours than last year at the local hospital\" is not relevant to the calculation process of the problem.", "equation": "Grover's brother volunteered 10000 more hours than last year at the local hospital.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.08833350241184235]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The distance rode by Natalie's neighbor is 1000 percent of that rode by Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the distance ridden on Wednesday. On Wednesday, Natalia rode 50% fewer kilometers than the day before, which is 50 kilometers minus 50% of 50 kilometers, which is 25 kilometers.  Step 2: Calculate the distance ridden on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 40 kilometers plus 25 kilometers, which equals 65 kilometers.  Step 3: Calculate the total distance ridden by Natalia. On Monday Natalia rode 40 kilometers, on Tuesday she rode 50 kilometers, on Wednesday she rode 25 kilometers and on Thursday she rode 65 kilometers. This totals 40 + 50 + 25 + 65 = 180 kilometers.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the distance ridden by Natalia. The distance rode by Natalie's neighbor is not relevant to the calculation process. Therefore, Natalia rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday Natalia rode 40 kilometers. On Tuesday she rode 50 kilometers. On Wednesday she rode 25 kilometers (50% fewer kilometers than the day before). On Thursday she rode 65 kilometers (the sum of the kilometers from Monday and Wednesday).  So in total, Natalia rode 180 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem, because it is used in the calculation of the distance rode on Thursday. Without the knowledge of the distance ridden on Monday, it would be impossible to calculate the distance ridden on Thursday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (40 + 25)  Total: 180 km  Yes, the condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process. Without this information, it would not be possible to calculate the distance rode by Natalie on Wednesday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (40 km + 25 km)  Total: 180 km.  Yes, the condition \"On Wednesday she rode 50% fewer kilometers than the day before.\" is relevant to the calculation process for this problem. Without this condition, we would not have been able to accurately calculate the total distance Natalie rode.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.  Therefore, Natalia rode a total of 180 kilometers.   The condition \"The distance rode by Natalie's neighbor is 1000 percent of that rode by Natalie\" is not relevant to the calculation process of the problem.", "equation": "The distance rode by Natalie's neighbor is 1000 percent of that rode by Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.5307497978210449]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. The salary of Bob's mother, a professor, is $10000 per month. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. There are 20 rose bushes, and each costs $150. So the cost of the rose bushes is 20 x $150 = $3000. Step 2: Calculate the cost of the gardener's labor. The gardener works 5 hours per day for 4 days, so the total hours worked is 5 x 4 = 20 hours. At $30 per hour, the gardener's salary is 20 x $30 = $600. Step 3: Calculate the cost of the soil. There is 100 cubic feet of soil, at $5 per cubic foot, so the cost of the soil is 100 x $5 = $500. Step 4: Calculate the total cost. So the total cost of the gardening project is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, since it explains why Bob has to replant all the rose bushes. It is also relevant to the total cost, since it explains why Bob had to buy 20 new rose bushes. The salary of Bob's mother, a professor, is not relevant to the calculation process of the problem. Therefore,", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "The first expense is the cost of the rose bushes. There are 20 rose bushes, and each costs $150. So the cost of the rose bushes is 20 x $150 = $3000.  The second expense is the cost of the gardener's labor. The gardener works 5 hours per day for 4 days, so the total hours worked is 5 x 4 = 20 hours. At $30 per hour, the gardener's salary is 20 x $30 = $600.  The third expense is the cost of soil. There is 100 cubic feet of soil, at $5 per cubic foot, so the cost of the soil is 100 x $5 = $500.   So the total cost of the gardening project is $3000 + $600 + $500 = $4100.   The condition \"a storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, since it explains why Bob has to replant all the rose bushes. It is also relevant to the total cost, since it explains why Bob had to buy 20 new rose bushes.   The salary of Bob's mother, a professor, is not relevant to the calculation process of the problem.\nRose bushes: 20 * $150 = $3000 Gardener: 30 * 5 * 4 = $600 Soil: 100 * $5 = $500  Total cost: $3000 + $600 + $500 = $4100  The salary of Bob's mother is not relevant to the calculation process.\n1. The cost of the rose bushes: 20 x $150 = $3,000  2. The cost of the gardener: $30 x 5 hours x 4 days = $600  3. The cost of the soil: 100 cubic feet x $5 per cubic foot = $500  4. Bob's mother's salary: $10,000 per month is not relevant to the gardening project, so it does not contribute to the cost of the project.  Total cost of the entire gardening project: $3,000 + $600 + $500 = $4,100\nFirst, Bob has to buy the rose bushes. This will cost $150 x 20 = $3000.  Second, he needs to pay a gardener for 4 days of work. This will cost $30 x 5 hours x 4 days = $600.  Third, he needs to buy the soil. This will cost $5 x 100 cubic feet = $500.  Finally, Bob's mother's salary is not relevant to this calculation since she is not doing any gardening work.  Therefore, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.\nReplacement cost of the rose bushes: $150 * 20 = $3000 Payment for the gardener: $30 * 5 * 4 = $600 Cost of soil: $5 * 100 = $500  The total cost of the entire gardening project is $4000.   The condition regarding Bob's mother is not relevant to the calculation process of this problem.", "equation": "The salary of Bob's mother, a professor, is $10000 per month.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.12567900121212006]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's neighbor bought 2000 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars. Amy has 5 chocolate bars. Step 2: Calculate the number of M&Ms. She has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 pieces of M&Ms. Step 3: Calculate the number of marshmallows. She has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 pieces of marshmallows. Step 4: Calculate the total number of candies. Amy has 5 + 35 + 210 = 250 candies. Step 5: Calculate the number of baskets Amy can fill. If Amy fills each basket with 10 candies, she can fill 250 姊 10 = 25 baskets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has. The fact that Amy's neighbor bought 2000 empty baskets does not affect the calculation process. Therefore, the answer is Amy will fill 25 baskets with 10 candies each.", "numerical_answer": 25, "gold_answer": "25", "instructions": "She has 5 chocolate bars: This means she has 5 pieces of chocolate.   She has 7 times as many M&Ms as chocolate bars: This means she has 7 x 5 = 35 pieces of M&Ms.   She has 6 times as many marshmallows as M&Ms: This means she has 6 x 35 = 210 pieces of marshmallows.   If Amy fills each basket with 10 candies: This means she can fill 10 pieces of candy in each basket.   How many baskets will Amy fill?: This means she can fill 5 + 35 + 210 = 250 baskets with 10 candies each.   Therefore, the answer is 250 baskets.   Yes, condition \"She has 5 chocolate bars\" is relevant to the calculation process of problem \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\" because it is the starting point for the calculation process.\nAmy has 5 chocolate bars.  Amy has 7 times as many M&Ms as chocolate bars. That means she has 7 x 5 = 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms. That means she has 6 x 35 = 210 marshmallows.  Amy has a total of 5 + 35 + 210 = 250 candies.   Since Amy is filling each basket with 10 candies, she can fill 250 姊 10 = 25 baskets.   The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process because it allows us to calculate the number of M&Ms Amy has.\nAmy has 5 chocolate bars, so she has 5*10 = 50 candies.  She has 7 times as many M&Ms as chocolate bars, so she has 7*50 = 350 candies.  She has 6 times as many marshmallows as M&Ms, so she has 6*350 = 2100 candies.  In total, Amy has 50 + 350 + 2100 = 2450 candies.  Amy will fill 2450/10 = 245 baskets with 10 candies each.  The condition \"and 6 times as many marshmallows as M&Ms\" is relevant to the calculation process because it tells us how many marshmallows Amy has, which is 2100. Without this information, it would be impossible to calculate the total number of candies Amy has.\nFirst, Amy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. So, she has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  Second, if Amy fills each basket with 10 candies, then she will need 250 baskets to fill all the candy.  Finally, the condition \"Amy's neighbor bought 2000 empty baskets.\" is not relevant to the calculation process of problem \"If Amy fills each basket with 10 candies, how many baskets will Amy fill?\". This condition simply tells us that Amy has enough empty baskets to fill all the candy.  Therefore, the answer is Amy will fill 250 baskets with 10 candies each.", "equation": "Amy's neighbor bought 2000 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.34360378980636597]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's neighbor made 2000 more cookies than Alex. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers to be cooked. Alex had invited 10 friends over and planned to cook 3 burgers for each guest. That means he needs to cook 10 x 3 = 30 burgers. Step 2: Calculate the number of buns needed. Since 1 of his friends didn't eat meat and another one of his friends didn't eat bread, Alex needs to buy buns for 28 burgers. The buns come 8 to a pack, so he needs to buy 4 packs of buns. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the burgers. The fact that Alex's neighbor made 2000 more cookies than Alex does not affect the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex has 10 friends coming over, but 1 of them doesn't eat meat and will bring their own food, and another one doesn't eat bread so they don't need buns. That means Alex only needs to provide buns for 8 guests.  Each pack of buns has 8 buns, so Alex needs to buy 1 pack of buns per guest. That means Alex needs to buy 8 packs of buns.  The condition \"He planned to cook 3 burgers for each guest\" is not relevant to the calculation process of the problem, since it only states how many burgers Alex is planning to cook, and doesn't affect the number of buns he needs to buy.\nSince 1 of his friends didn't eat meat, Alex will not need to cook any burgers for them. Therefore, he will need to cook 30 burgers for the other 9 guests. Since 1 of his friends doesn't eat bread, he will not need the buns for that person. This means he will need 30 buns for the other 9 guests.  Since the buns come 8 to a pack, Alex will need to buy 4 packs of buns.  The condition \"and had invited 10 friends over\" is not relevant to the calculation process of this problem.\nAlex planned to cook 3 burgers for each guest, and he had invited 10 friends over. However, one of his friends did not eat meat and said they would bring their own food. Therefore, Alex only needs to cook 9 burgers.   Since one of his friends does not eat bread, he does not need the buns. Therefore, Alex only needs to buy buns for 8 burgers.   Each pack of buns contains 8 buns, so Alex needs to buy 1 pack of buns.  Therefore, Alex needs to buy 1 pack of buns.   The condition \"1 of his friends didn't eat meat and said they would bring their own food.\" is relevant to the calculation process, as it reduces the number of burgers that Alex needs to cook, and therefore, the number of buns he needs to buy.\nAlex has 10 friends coming over, but one of them is not eating meat and another one is not eating bread, so these two don't need the burgers. That means there will be 8 guests eating burgers. Alex said he wanted to cook 3 burgers for each guest, so that means he will need 8 x 3 = 24 burgers.   The condition \"The burger buns came 8 to a pack.\" is relevant to the calculation process since Alex will need to buy buns to serve with the burgers. Since each pack contains 8 buns, and he needs 24 buns, he will need to buy 3 packs. Therefore, Alex needs to buy 3 packs of buns.   The information about Alex's neighbor making 2000 more cookies than Alex is not relevant to the calculation process and can be ignored.\nAlex needs to serve 3 burgers to each of the 10 guests which is 30 burgers in total. Since 1 friend doesn't eat meat and another one doesn't eat bread, Alex needs 30 burgers but only 28 buns.  Alex needs to buy 4 packs of buns, each with 8 buns, which adds up to 32 buns.  The condition \"Alex's neighbor made 2000 more cookies than Alex\" is not relevant to the calculation process.", "equation": "Alex's neighbor made 2000 more cookies than Alex.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.3578638732433319]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's brother originally had 2000 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets given away. Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. So, 8 + 5 + 2 = 15 sets in total were given away. Step 2: Calculate the number of cards given away. Since 1 set has 13 trading cards, then 15 x 13 = 195 cards were given away. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets given away and the number of cards per set. The fact that Jim's brother originally had 2000 cards is not relevant to the calculation process. Therefore, Jim gave away a total of 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. So, 8 + 5 + 2 = 15 sets in total were given away. Since 1 set has 13 trading cards, then 15 x 13 = 195 cards were given away. The condition \"Jim had 365 trading cards\" is not relevant to the calculation process of this problem.\nJim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  This means that Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.  Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards.  The condition regarding Jim's brother's original number of cards is not relevant to the calculation process of this problem.\nJim had 365 trading cards, and he gave away 8 sets to his brother, 5 sets to his sister, and 2 sets to his friend. Since 1 set has 13 trading cards, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend. Therefore, Jim gave away 104 + 65 + 26 = 195 cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, since it is used to determine how many cards Jim gave away to his sister.", "equation": "Jim's brother originally had 2000 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.5713648796081543]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's mother gave Carla 2000 more pears. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla had initially. Carla had 79 apples to start with. Step 2: Calculate the number of apples that fell out of the hole. 26 apples fell out of the hole in the bottom. That means that Carla initially had 79-26 = 53 apples. Step 3: Calculate the number of apples left at lunchtime. Carla only had 8 apples remaining at lunchtime, so Buffy must have stolen 53-8 = 45 apples from Carla. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples that Carla had to start with, the number of apples that fell out of the hole, and the number of apples that were left at lunchtime. The fact that Carla's mother gave her 2000 more pears does not affect the calculation. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Step 1: Carla put 79 apples in her backpack. Step 2: Buffy stole some of Carla's apples. Step 3: 26 apples fell out of a hole on the bottom.  So, Buffy stole 79 - 26 = 53 apples from Carla.  The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is not relevant to the calculation process of the problem.\nCarla started with 79 apples.  26 apples fell out of the hole in the bottom.  So, Carla had 79 - 26 = 53 apples left.  At lunchtime, Carla only had 8 apples remaining.  Therefore, Buffy must have stolen 53 - 8 = 45 apples from Carla.   The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process because it tells us that 26 of Carla's apples were lost from the hole in the bottom of her backpack, leaving her with 53 apples before Buffy stole them.\nCarla had 79 apples to start with. 26 apples fell out of the bottom of the backpack. That means that Carla initially had 79-26 = 53 apples. Carla only had 8 apples remaining at lunchtime, so Buffy must have stolen 53-8 = 45 apples.  Yes, the condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process.\nCarla had 79 apples in her backpack in the morning, then 26 apples fell out of a hole in the bottom. So, 79 - 26 = 53 apples. Carla had 8 apples left at lunchtime, so that means Buffy stole 53 - 8 = 45 apples from Carla. The condition about Carla's mother giving her 2000 more pears is not relevant to the calculation process of this problem.", "equation": "Carla's mother gave Carla 2000 more pears.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.4135182797908783]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's brother added 5000 strawberries to each cupcake for free. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays to bake cupcakes, and each tray has 20 cupcakes. So the total number of cupcakes is 4 x 20 = 80 cupcakes.  Step 2: Calculate the number of cupcakes that were sold. 3/5 of the cupcakes were sold, so 3/5 x 80 = 48 cupcakes were sold.  Step 3: Calculate the amount earned from the cupcakes that were sold. Each cupcake was sold for $2, so Anna earned 48 x $2 = $96 from the cupcakes she sold.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes that were sold and the price of each cupcake. The fact that Anna's brother added 5000 strawberries to each cupcake for free does not affect the calculation process. Therefore, Anna earned $96 from the cupcakes she sold.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, Anna used 4 baking trays to bake cupcakes, which means there are 80 cupcakes in total. Second, each cupcake was sold for $2, so Anna earned $160 from selling cupcakes. Third, 3/5 of the cupcakes were sold, which means there are 48 cupcakes left. Finally, Anna's brother added 5000 strawberries to each cupcake, so 48000 strawberries were added to the cupcakes.  Therefore, the total amount Anna earned from it is $160 + 48000 strawberries which is equal to $48,160.  Yes, the condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of the problem. It helps us calculate how many cupcakes there are in total (80 cupcakes) and how many cupcakes were left (48 cupcakes).\nAnna used four baking trays to bake cupcakes, so she had 80 cupcakes in total. With each cupcake being sold for $2, Anna would have earned $160 from selling all 80 cupcakes. However, since only 3/5 of the cupcakes were sold, Anna earned $96 from selling 48 cupcakes. The condition of each cupcake being sold for $2 is not relevant to the calculation because Anna did not earn extra money from giving away free strawberries. The total amount earned by Anna is $96.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes, so she has 80 cupcakes in total. She sold each cupcake for $2, so if she sold all 80 cupcakes, she would have earned $160.  Since only 3/5 of the cupcakes were sold and the rest were kept, she only sold 48 cupcakes (3/5 of 80 = 48). So she earned $96 from selling the cupcakes ($2 x 48 = $96).  The condition \"Anna's brother added 5000 strawberries to each cupcake for free\" is not relevant to the calculation process, as she did not earn any money for the strawberries.", "equation": "Anna's brother added 5000 strawberries to each cupcake for free.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.3810868263244629]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's father wrapped each box with 1000 inches of free gift wrapping paper. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the cost of each box of face masks. Grover bought 3 boxes of face masks for $15, so the cost of each box is $15/3 = $5. Step 2: Calculate the cost of each face mask. Each box contains 20 face masks, so the cost of each face mask is $5/20 = $0.25. Step 3: Calculate the profit from each face mask. Grover plans to sell them for $0.50 each, so the profit from selling each face mask is $0.50 - $0.25 = $0.25. Step 4: Calculate the total profit. Since he bought 3 boxes, and each box contains 20 face masks, the total profit from selling all 60 face masks is $0.25 x 60 = $15. Therefore, the total profit is $15. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Knowing how many boxes Grover bought is necessary to calculate the total profit.", "numerical_answer": 15, "gold_answer": "15", "instructions": "If Grover bought 3 boxes of face masks for $15, then the cost of each box of face masks is $15/3 = $5. Since each box contains 20 face masks, the cost of each face mask is $5/20 = $0.25. Grover plans to sell them for $0.50 each, so the profit from selling each face mask is $0.50 - $0.25 = $0.25. Since he bought 3 boxes, and each box contains 20 face masks, the total profit from selling all 60 face masks is $0.25 x 60 = $15. Therefore, the total profit is $15.   The condition that Grover bought 3 boxes of face masks is relevant to the calculation process of the problem, as it is necessary to know how many boxes Grover bought in order to calculate the total profit.\nFirst, we need to calculate the total cost of the 3 boxes of face masks. Each box contains 20 face masks, so the total number of face masks is 3 x 20 = 60. At $0.50 per face mask, the total cost of the face masks is 60 x 0.50 = $30.   Next, we need to calculate the cost of the gift wrapping paper. Grover's father wrapped each box with 1000 inches of free gift wrapping paper, so the total cost of the gift wrapping paper is 3 x 1000 = 3000 inches.   Then, we need to add the cost of the face masks and the cost of the gift wrapping paper. So, the total cost of the 3 boxes of face masks and the gift wrapping paper is $30 + 3000 = $3030.   Finally, we need to subtract the cost of the 3 boxes of face masks and the gift wrapping paper from the amount that Grover paid for them ($15). So, the total profit that Grover will make is $15 - $3030 = -$3015.   The condition \"He plans to sell them for $0.50 each\" is not relevant to the calculation process of the problem.\nFirst, we need to calculate how much each box costs. Since Grover bought 3 boxes for $15, each box costs $5.  Next, we need to calculate Grover's total profit. Since he plans to sell the face masks for $0.50 each, his total profit is $10 (20 masks x $0.50 = $10).  Therefore, Grover's total profit is $10. The condition \"Grover's father wrapped each box with 1000 inches of free gift wrapping paper\" is not relevant to the calculation process for this problem.", "equation": "Grover's father wrapped each box with 1000 inches of free gift wrapping paper.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.23255251348018646]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's father planned to buy 500 baseball tickets. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.  Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.  Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.  Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's father planned to buy 500 baseball tickets does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, if Jude sold 16 tickets, then Andrea sold twice as many, which is 32 tickets, and Sandra sold 4 more than half the number of tickets Jude sold, which is 4 + 8 = 12 tickets.  So, in total, 16 + 32 + 12 = 60 tickets have been sold out of the 100 tickets.  Therefore, the remaining 40 tickets need to be sold.   Yes, the condition is relevant to the calculation process as it helped us to determine how many tickets have been sold in total.\nJude sold 16 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so she sold 8 tickets.  Andrea sold twice as many tickets as Jude, so she sold 32 tickets.   So, we can calculate the total number of tickets sold: 16 + 8 + 32 = 56.   Therefore, we need to sell 44 more tickets to reach the total of 100 tickets.   The condition that Andrea's father planned to buy 500 baseball tickets is not relevant to the calculation process of this problem.", "equation": "Andrea's father planned to buy 500 baseball tickets.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2632410228252411]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's neighbor rode 2000 more kilometers than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so 50% of 50 is 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 is 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. Natalie rode 40 kilometers on Monday, 50 kilometers on Tuesday, 25 kilometers on Wednesday and 65 kilometers on Thursday. This totals 40 + 50 + 25 + 65 = 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode each day. The fact that Natalie's neighbor rode 2000 more kilometers than Natalie does not affect the calculation. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than the day before, which would mean 25 kilometers.  On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, which would mean 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  The condition that Natalie rode 40 kilometers on Monday is relevant to the calculation process, as it is part of the total kilometers that Natalie rode.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers, so she rode 25 kilometers. On Thursday, Natalie rode as many kilometers as the sum of Monday and Wednesday, so she rode 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it was used to determine how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than she did on Tuesday. This means she rode 25 kilometers on Wednesday. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday. This means she rode 65 kilometers on Thursday.   Therefore, Natalie rode a total of 180 kilometers.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process of the problem. Without this condition, it would not be possible to calculate the number of kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than the day before, so 50% of 50 is 25 kilometers.  On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 is 65 kilometers.   If we add up all the kilometers, Natalie has ridden a total of 180 kilometers.   The condition of Natalie's neighbor riding 2000 more kilometers than Natalie is not relevant to the calculation process of this problem.", "equation": "Natalie's neighbor rode 2000 more kilometers than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.6448124051094055]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's neighbor received 2000 dozes of vaccine last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate how much Grover paid for the 3 boxes of face masks. Each box contains 20 face masks, so 3 boxes will contain 60 face masks. The cost of each box is $15, so the total cost of 3 boxes is $45.  Step 2: Calculate how much Grover will earn from selling the 3 boxes. Each box contains 20 face masks, and Grover plans to sell them for $0.50 each. So, the total amount he will earn from selling the 3 boxes is $30.  Step 3: Calculate Grover's total profit by subtracting the cost of the 3 boxes from the amount he will earn from selling them. So, his total profit is $15.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the 3 boxes and the amount Grover will earn from selling them. The fact that Grover's neighbor received 2000 dozes of vaccine last year does not affect the calculation. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to calculate how much Grover paid for the 3 boxes of face masks. Each box contains 20 face masks, so 3 boxes will contain 60 face masks. The cost of each box is $15, so the total cost of 3 boxes is $45.   Next, we need to calculate how much Grover will earn from selling the 3 boxes. Each box contains 20 face masks, and Grover plans to sell them for $0.50 each. So, the total amount he will earn from selling the 3 boxes is $30.   Finally, we can calculate Grover's total profit by subtracting the cost of the 3 boxes from the amount he will earn from selling them. So, his total profit is $15.   The condition \"Grover bought 3 boxes of face masks\" is relevant to the calculation process of the problem because it provides the information needed to calculate Grover's total profit. Without this condition, we would not know how many boxes Grover bought, and thus, we would not be able to calculate his total profit.\nFirst, we need to figure out how much money Grover will make if he sells all three boxes of masks for $0.50 each. Since each box contains 20 masks, Grover will make $30 from selling all three boxes (20 masks x 3 boxes x $0.50 each = $30).  Now, we need to subtract the cost of the three boxes from the amount of money he will make from selling them. Grover bought the three boxes for $15, so his total profit will be $30 - $15 = $15.  So, Grover's total profit will be $15. The condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process because it tells us how much money Grover will make from selling the three boxes.\nThe first step is to calculate Grover's cost of buying the 3 boxes. So, each box costs $15/3 = $5. Therefore, the total cost of buying 3 boxes is 3 x $5 = $15.   The second step is to calculate Grover's total profit. He plans to sell each box for $0.50. So, the total profit will be 3 x (0.50 x 20) = $30.   Therefore, Grover's total profit is $30 - $15 = $15.  The condition \"Grover's neighbor received 2000 dozes of vaccine last year\" is not relevant to the calculation process of this problem.", "equation": "Grover's neighbor received 2000 dozes of vaccine last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.22078706324100494]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's mother makes 5000 non-beaded earrings. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the beaded necklaces. Kylie made 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Each beaded necklace needs 20 beads, so the total number of beads needed for the beaded necklaces is 10 x 20 + 2 x 20 = 200 + 40 = 240 beads. Step 2: Calculate the number of beads needed for the beaded bracelets. Kylie made 5 beaded bracelets. Each beaded bracelet needs 10 beads, so the total number of beads needed for the beaded bracelets is 5 x 10 = 50 beads. Step 3: Calculate the number of beads needed for the beaded earrings. Kylie made 7 beaded earrings. Each beaded earring needs 5 beads, so the total number of beads needed for the beaded earrings is 7 x 5 = 35 beads. Step 4: Calculate the total number of beads. Kylie used 240 beads for the beaded necklaces, 50 beads for the beaded bracelets and 35 beads for the beaded earrings. This totals 240 + 50 + 35 = 325 beads. Step 5: Determine if the condition is relevant to the calculation process.", "numerical_answer": 325, "gold_answer": "325", "instructions": "Kylie used 10 beads to make 10 beaded necklaces on Monday, so she used 100 beads in total.  On Tuesday, Kylie made 2 beaded necklaces, so she used 20 more beads (for a total of 120 beads).  On Wednesday, Kylie made 5 beaded bracelets and 7 beaded earrings. She used 50 beads for the bracelets and 35 beads for the earrings (for a total of 205 beads).   Kylie's mother makes 5000 non-beaded earrings, so this is not relevant to the calculation process.  In total, Kylie used 205 beads to make her jewelry.\nKylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. This means she used 10 脳 20 = 200 beads for the necklaces on Monday and 2 脳 20 = 40 beads for the necklaces on Tuesday.  Kylie then makes 5 beaded bracelets and 7 beaded earrings on Wednesday. This means she used 5 脳 10 = 50 beads for the bracelets and 7 脳 5 = 35 beads for the earrings.  Therefore, Kylie has used a total of 200 + 40 + 50 + 35 = 325 beads to make her jewelry.  The condition \"20 beads are needed to make one beaded necklace\" is relevant to the calculation process, as it was used to calculate the number of beads used to make the necklaces.\nOn Monday, Kylie makes 10 beaded necklaces. Each necklace requires 20 beads, so Kylie uses 200 beads in total for the necklaces. On Tuesday, Kylie makes 2 beaded necklaces. Each necklace requires 20 beads, so Kylie uses 40 beads in total for the necklaces. On Wednesday, Kylie makes 5 beaded bracelets. Each bracelet requires 10 beads, so Kylie uses 50 beads in total for the bracelets. On Wednesday, Kylie also makes 7 beaded earrings. Each earring requires 5 beads, so Kylie uses 35 beads in total for the earrings.  In total, Kylie uses 325 beads to make her jewelry.  The condition that Kylie's mother makes 5000 non-beaded earrings is not relevant to the calculation process of the problem.", "equation": "Kylie's mother makes 5000 non-beaded earrings.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.47127580642700195]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's neighbor made 5000 more pounds of garbage than what Zane picked. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage that Dewei picked up. We know that Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage.  Step 2: Calculate the number of pounds of garbage that Zane picked up. We know that Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.  Step 3: Calculate the number of pounds of garbage that Zane's neighbor made. We know that Zane's neighbor made 5000 more pounds of garbage than what Zane picked, so they made 5000 + 62 = 5062 pounds of garbage.   Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much garbage Zane's neighbor made. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage: This is relevant to the calculation process as it is the starting point for the problem.  Dewei picked up 2 pounds less than Daliah: This is also relevant to the calculation process, as it helps us determine how much garbage Dewei picked up (17.5 - 2 = 15.5).  Zane picked up 4 times as many pounds of garbage as Dewei: This is also relevant to the calculation process, as it helps us determine how much garbage Zane picked up (15.5 x 4 = 62).  Zane's neighbor made 5000 more pounds of garbage than what Zane picked: This is not relevant to the calculation process, as it does not provide any information about how much garbage Zane picked up.  Answer: Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.  Zane's neighbor made 5000 more pounds of garbage than what Zane picked, so Zane's neighbor made 5000 + 62 = 5062 pounds of garbage.   So, the answer is that Zane picked up 62 pounds of garbage.   Yes, the condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process of the problem. Without this information, we would not have been able to calculate how many pounds of garbage Zane picked up.\nFirst, we need to calculate how many pounds of garbage Dewei picked up. We know that Dewei picked up 2 pounds less than Daliah, so he picked up 17.5 - 2 = 15.5 pounds of garbage.  Next, we need to calculate how many pounds of garbage Zane picked up. We know that Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 * 15.5 = 62 pounds of garbage.  Finally, we need to calculate how much garbage Zane's neighbor made. We know that Zane's neighbor made 5000 more pounds of garbage than what Zane picked, so they made 5000 + 62 = 5062 pounds of garbage.  Therefore, Zane picked up 62 pounds of garbage. The condition \"Zane's neighbor made 5000 more pounds of garbage than what Zane picked\" is relevant to the calculation process, as it is used to calculate how much garbage Zane's neighbor made.", "equation": "Zane's neighbor made 5000 more pounds of garbage than what Zane picked.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.6400162577629089]}
{"original_question": "Uncle Jude baked 256 cookies. He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge and gave the rest to Anna. Mike's sister baked 5000 pieces of breads. How many cookies did Uncle Jude put in the fridge if he gave twice as many cookies as he gave Tim to Anna?", "reasoning_path": "Step 1: Uncle Jude gave 15 cookies to Tim, so he gave away 15 cookies. Step 2: He gave 23 cookies to Mike, so he gave away 23 cookies. Step 3: He gave twice as many cookies to Anna as he gave to Tim, so he gave 30 cookies to Anna. Step 4: Now we have to find out how many cookies Uncle Jude put in the fridge. We know he gave away 15 + 23 + 30 = 68 cookies. Therefore, he must have put 256 - 68 = 188 cookies in the fridge. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition only tells us how many pieces of bread Mike's sister baked and does not affect the calculation process. Therefore, Uncle Jude put 188 cookies in the fridge.", "numerical_answer": 188, "gold_answer": "188", "instructions": "Uncle Jude gave 15 cookies to Tim, so if he gave twice as many to Anna, he gave 30 cookies to her. That leaves 256 - 15 - 23 - 30 = 188 cookies that Uncle Jude put in the fridge.  The condition \"Uncle Jude baked 256 cookies\" is relevant because it tells us the total number of cookies he had to start with. Knowing this, we can calculate how many cookies he gave to each person and how many he put in the fridge.\nStep 1: Uncle Jude gave 15 cookies to Tim, 23 cookies to Mike, so he gave away a total of 38 cookies.  Step 2: He gave twice as many cookies to Anna as he gave to Tim, so he gave away 30 cookies to Anna.   Step 3: Now we have to find out how many cookies Uncle Jude put in the fridge. We know he gave away a total of 38 cookies, and he gave away 30 cookies to Anna. Therefore, he must have put 8 cookies in the fridge.  Therefore, Uncle Jude put 8 cookies in the fridge.  The condition \"He gave 15 cookies to Tim, 23 cookies to Mike, kept some in the fridge\" is relevant to the calculation process because it tells us how many cookies Uncle Jude gave away and how many cookies he kept in the fridge.\nFirst, we need to calculate the number of cookies Uncle Jude gave to Anna. He gave twice as many cookies to Anna as he gave to Tim, so he gave 15 x 2 = 30 cookies to Anna.  Next, we need to calculate the number of cookies Uncle Jude put in the fridge. He gave 15 cookies to Tim, 23 cookies to Mike, and 30 cookies to Anna, so he put 256 - (15 + 23 + 30) = 188 cookies in the fridge.  The condition \"Mike's sister baked 5000 pieces of breads\" is irrelevant to the calculation process of the problem.", "equation": "Mike's sister baked 5000 pieces of breads.", "condition_question_similarity": [0.5796949863433838, 0.6832097172737122, 0.39385029673576355, 0.3894406855106354]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother bought 500 more tickets for a basketball team. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's brother bought 500 more tickets for a basketball team does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets (32 tickets). Sandra sold 4 more than half the number of tickets Jude sold, which would be 4 more than 8 tickets, or 12 tickets.  This means that Andrea and Sandra sold a total of 44 tickets.  Now, we need to add the 500 tickets that Andrea's brother bought for a basketball team. This brings the total number of tickets sold to 544.  Finally, we need to subtract the 544 tickets from the original 100 tickets to get the total number of tickets that still need to be sold:  100 - 544 = -444  Therefore, 444 tickets need to be sold.  Yes, the condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the question.\n1) Jude sold 16 tickets. 2) Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold (16/2 + 4) = 20 tickets. 3) Andrea sold twice as many tickets as Jude, so Andrea sold (16 * 2) = 32 tickets.  Therefore, the total number of tickets sold is (16 + 20 + 32) = 68 tickets.  Since there are one hundred tickets to be sold, the remaining tickets to be sold is (100 - 68) = 32 tickets.  The condition \"Andrea's brother bought 500 more tickets for a basketball team\" is not relevant to the calculation process of the problem.", "equation": "Andrea's brother bought 500 more tickets for a basketball team.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.3717498481273651]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's sister hiked for 100000 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the total amount of water needed per hour. Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour. The total amount of water needed per hour is 800 ml + 400 ml = 1200 ml.  Step 2: Calculate the total amount of water Violet can carry. Violet can carry 4.8 L of water, which is 4800 ml.  Step 3: Calculate the total number of hours Violet and her dog can hike. The total amount of water Violet can carry is 4800 ml, and the total amount of water needed per hour is 1200 ml. That means Violet and her dog can hike for 4800 ÷ 1200 = 4 hours.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for each person and the amount of water Violet can carry. The fact that Violet's sister hiked for 100000 hours last year with a speed of 3 km per hour is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to calculate how much water Violet and her dog will need in total for their hike. We can use the information that Violet needs 800 ml per hour and her dog needs 400 ml per hour. To calculate the total amount of water needed, we need to multiply the two numbers together.   800 ml x 400 ml = 320,000 ml  Next, we need to compare the total amount of water needed (320,000 ml) to the amount of water that Violet can carry (4.8 L). We can convert the liters to ml for easier comparison.   4.8 L x 1,000 ml = 4,800 ml  Since 4,800 ml is less than 320,000 ml, we can conclude that Violet cannot carry enough water for their hike. Therefore, the condition \"Violet needs 800 ml of water per hour hiked\" is not relevant to the calculation process of the problem.\nFirst, we need to calculate how much water Violet's sister used in her 100000 hours of hiking: 100000 hours * 3 km per hour = 300000 km  300000 km * 800 ml per hour = 24000000 ml water  Next, we need to calculate how much water Violet can carry:  4.8 L of water = 4800 ml  Now, we can calculate how many hours Violet and her dog can spend hiking together: 24000000 ml / (800 ml per hour for Violet + 400 ml per hour for her dog) = 30,000 hours  Therefore, Violet and her dog can spend 30,000 hours hiking together with 4.8 L of water.  The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process because it affects the total amount of water needed, and therefore, the total number of hours that Violet and her dog can spend hiking together.\nFirst, we need to calculate how much water Violet and her dog will need in total for their hike. As they need 800 ml and 400 ml of water per hour, respectively, they will need 800 ml x 100 hours + 400 ml x 100 hours = 120,000 ml in total for 100 hours of hiking.   Next, we need to calculate how much water Violet can carry. Since she can carry 4.8 L, that's equal to 4,800 ml.   Finally, we can calculate how many hours Violet and her dog can spend hiking. Since they need 120,000 ml and Violet can carry 4,800 ml, 120,000 ml / 4,800 ml = 25 hours.   Therefore, Violet and her dog can spend 25 hours hiking if Violet can carry 4.8 L of water.   The condition \"Violet's sister hiked for 100,000 hours last year, with a speed of 3 km per hour\" is not relevant to the calculation process of this problem.", "equation": "Violet's sister hiked for 100000 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.4581247866153717]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's mother bought 10000 empty baskets. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of M&Ms. Amy has 5 chocolate bars, so 7 times as many M&Ms as chocolate bars would be 5 x 7 = 35 M&Ms. Step 2: Calculate the number of marshmallows. Amy has 6 times as many marshmallows as M&Ms, so 35 x 6 = 210 marshmallows. Step 3: Calculate the total number of candies. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows, so the total number of candies would be 250 (5 + 35 + 210 = 250). Step 4: Calculate the number of baskets. Amy wants to fill each basket with 10 candies, so she will need 250/10 = 25 baskets to fill all the candies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has and the number of baskets she needs to fill. The fact that Amy's mother bought 10000 empty baskets is not relevant to the calculation process. Therefore, Amy will fill 25 baskets.", "numerical_answer": 25, "gold_answer": "25", "instructions": "Amy has 5 chocolate bars.  7 times as many M&Ms as chocolate bars: 5 x 7 = 35 M&Ms.  6 times as many marshmallows as M&Ms: 35 x 6 = 210 marshmallows.  Total number of candies: 5 + 35 + 210 = 250 candies.  If Amy fills each basket with 10 candies, she can fill 250 / 10 = 25 baskets.  Therefore, Amy will fill 25 baskets.  The condition \"She has 5 chocolate bars\" is relevant to the calculation process, as it is the starting point of the calculation.\nWe know that there are 5 chocolate bars and that there are 7 times as many M&Ms as chocolate bars. So, if there are 5 chocolate bars, then there must be 35 M&Ms (5 x 7 = 35). We also know that there are 6 times as many marshmallows as M&Ms. So, if there are 35 M&Ms, then there must be 210 marshmallows (35 x 6 = 210).  So, in total, there are 5 chocolate bars, 35 M&Ms, and 210 marshmallows. If Amy fills each basket with 10 candies, then she will need a total of 2400 baskets (5 + 35 + 210 = 250; 250 x 10 = 2400). The condition \"7 times as many M&Ms as chocolate bars\" is indeed relevant to the calculation process, as it helps us determine how many M&Ms and marshmallows Amy has.\nAmy has 5 chocolate bars. She has 7 times as many M&Ms as chocolate bars. This means she has 35 M&Ms (5 x 7 = 35). She has 6 times as many marshmallows as M&Ms. This means she has 210 marshmallows (35 x 6 = 210).  Now, if Amy fills each basket with 10 candies, she will have a total of 2550 candies (5 + 35 + 210 = 250).  Since each basket holds 10 candies, she can fill 2550/10 = 255 baskets.  The condition of \"6 times as many marshmallows as M&Ms\" is relevant to the calculation process as it affects the total number of candies Amy has. Without this condition, she would not have had 210 marshmallows and thus her total number of candies would have been different.\n1. Amy has 5 chocolate bars. 2. Amy has 7 times as many M&Ms as chocolate bars, so she has 35 M&Ms. 3. Amy has 6 times as many marshmallows as M&Ms, so she has 210 marshmallows. 4. Total number of candies = 5 + 35 + 210 = 250 5. Amy plans to fill each basket with 10 candies, so she needs 250/10 = 25 baskets to fill all the candies. 6. The condition that \"Amy's mother bought 10000 empty baskets\" is not relevant to the calculation process of this problem.", "equation": "Amy's mother bought 10000 empty baskets.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.495871901512146]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, the cobbler's brother repaired 500 more umbrellas than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler worked in a week. The cobbler worked 8 hours each day from Monday to Thursday, and 3 hours on Friday, so in total he worked 35 hours in a week. Step 2: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 3: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour, and he worked 35 hours in a week, so he can mend 3 x 35 = 105 pairs of shoes in a week. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours the cobbler worked and the number of shoes the cobbler can mend in an hour. The fact that the cobbler's brother repaired 500 more umbrellas than the cobbler does not affect the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "First, we need to calculate how many hours the cobbler worked last week. He worked 8 hours each day from Monday to Thursday and 3 hours on Friday. This makes a total of 29 hours.   Now, to calculate the number of pairs of shoes the cobbler can mend in one week, we need to use the condition \"A cobbler can mend 3 pairs of shoes in an hour\". This means that for every hour the cobbler works, he can mend 3 pairs of shoes. Therefore, with 29 hours of work in a week, the cobbler can mend 87 pairs of shoes.   So, the answer to the question \"How many pairs of shoes can the cobbler mend in a week?\" is 87 pairs of shoes. Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process.\nThe cobbler can mend 3 pairs of shoes in one hour. Therefore, in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes per day, or 96 pairs of shoes in total during these four days. On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.  Overall, the cobbler can mend 105 pairs of shoes in a week.  Yes, the condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\" It is essential in that it allowed us to calculate the number of pairs of shoes that the cobbler can mend during these four days.\nThe cobbler works 8 hours per day from Monday to Thursday. Therefore, he can mend 24 pairs of shoes in those 4 days. On Friday, he only works from 8am to 11am, which means he can mend an additional 9 pairs of shoes. So, the cobbler can mend a total of 33 pairs of shoes in a week.  Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of this problem. Without this condition, the cobbler would have been able to mend an additional 12 pairs of shoes on Friday (3 pairs of shoes per hour for 4 hours).\nThe cobbler can mend 3 pairs of shoes in an hour. So in 8 hours, he can mend 24 pairs of shoes. From Monday to Thursday, he works for 8 hours each day, so he can mend 96 pairs of shoes. On Friday, he only works from 8am to 11am, so he can mend 9 pairs of shoes.  In total, he can mend 105 pairs of shoes in a week.   The condition \"Last week, the cobbler's brother repaired 500 more umbrellas than the cobbler\" is not relevant to the calculation process of this problem.", "equation": "Last week, the cobbler's brother repaired 500 more umbrellas than the cobbler.", "condition_question_similarity": [0.6957252025604248, 0.4577692449092865, 0.256519079208374, 0.3920406699180603]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's neighbor received 10000 cookies from Dante. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate how many balloons each friend had before Dante asked them to give him 11 balloons.  250 balloons / 5 friends = 50 balloons per friend  Step 2: Calculate how many balloons each friend has now.  50 balloons - 11 balloons = 39 balloons per friend  Step 3: Answer the question. Each friend has 39 balloons now.  Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without this information, it would be impossible to calculate the number of balloons each friend has now.  Therefore, each friend has 39 balloons now.", "numerical_answer": 39, "gold_answer": "39", "instructions": "First, let's calculate how many balloons each friend had before Dante asked them to give him 11 balloons:  250 balloons / 5 friends = 50 balloons per friend  Now, let's calculate how many balloons each friend has now:  50 balloons - 11 balloons = 39 balloons per friend  So, each friend has 39 balloons now.  The condition \"There were 250 balloons in one package\" is relevant to the calculation process, as it determines how many balloons each friend had before Dante asked them to give him 11 balloons. Without this information, it would be impossible to calculate the number of balloons each friend has now.\nFirst, Dante evenly shared the balloons among his 5 friends. This means that each friend received 50 balloons.   Next, Dante asked each of his friends to give him 11 balloons. This means that each friend now has 39 balloons.   Finally, Dante's neighbor received 10000 cookies from Dante. This is not relevant to the calculation process of how many balloons each friend has now.   Therefore, each friend now has 39 balloons.\nFirst, Dante evenly shared the 250 balloons among his 5 friends. This means that each of his friends received 50 balloons. Now, Dante asked each of his friends to give him 11 balloons. This means that each of his friends now has 39 balloons. The condition \"Dante's neighbor received 10000 cookies from Dante\" is not relevant to the calculation process. To answer the question \"How many balloons does each friend have now?\" we need to know only the number of balloons Dante shared among his 5 friends, and the number of balloons he asked them to give him.", "equation": "Dante's neighbor received 10000 cookies from Dante.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.11633820831775665]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's sister makes 5000 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads needed for the necklaces. Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. 20 beads are needed to make one beaded necklace. That means Kylie needs 10 x 20 = 200 beads for the necklaces. Step 2: Calculate the number of beads needed for the bracelets. Kylie makes 5 beaded bracelets. 10 beads are needed to make one beaded bracelet. That means Kylie needs 5 x 10 = 50 beads for the bracelets. Step 3: Calculate the number of beads needed for the earrings. Kylie makes 7 beaded earrings. 5 beads are needed to make one beaded earring. That means Kylie needs 7 x 5 = 35 beads for the earrings. Step 4: Calculate the total number of beads. Kylie needs 200 beads for the necklaces, 50 beads for the bracelets and 35 beads for the earrings. This totals 200 + 50 + 35 = 285 beads. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads needed for each piece of", "numerical_answer": 285, "gold_answer": "325", "instructions": "Monday: 10 beaded necklaces x 20 beads per necklace = 200 beads  Tuesday: 2 beaded necklaces x 20 beads per necklace = 40 beads  Wednesday: 5 beaded bracelets x 10 beads per bracelet = 50 beads 7 beaded earrings x 5 beads per earring = 35 beads  Total: 200 + 40 + 50 + 35 = 325 beads  The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, since it affects the total number of beads used in the jewelry.\nKylie has made 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday, so she has used 200 beads for the necklaces.   On Wednesday, Kylie makes 5 beaded bracelets and 7 beaded earrings. She needs 50 beads for the bracelets and 35 beads for the earrings, bringing the total to 285 beads.  Kylie's sister making 5000 non-beaded bracelets is not relevant to the calculation process. The question is asking about the number of beads Kylie has used in total to make her jewelry.   Therefore, the answer is 285 beads.", "equation": "Kylie's sister makes 5000 non-beaded bracelets.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.4915555715560913]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's sister sees 20000 more students than Monica every day. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in Monica's first class. Monica's first class has 20 students. Step 2: Calculate the number of students in Monica's second and third classes combined. Monica's second and third classes have 25 students each. That means Monica has seen (20 + 25 + 25) 70 students so far. Step 3: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class. This means her fourth class has 10 students. Step 4: Calculate the number of students in Monica's fifth and sixth classes combined. Monica's fifth and sixth classes have 28 students each. This means Monica has seen (10 + 28 + 28) 66 more students. Step 5: Calculate the total number of students Monica sees each day. Monica has seen (70 + 66) 136 students each day. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many students Monica's sister sees each day. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, we need to calculate the total number of students Monica sees each day. We can do this by adding the number of students in each of her classes.   Monica's first class has 20 students. Her second and third classes have 25 students each. Her fourth class has half as many as her first class, so that is 10 students. Her fifth and sixth classes have 28 students each.   Adding all of these numbers together, we get: 20 + 25 + 25 + 10 + 28 + 28 = 136 students  So, Monica sees a total of 136 students each day.   The condition that Monica has 6 classes per day is relevant to the calculation process, since it allows us to determine how many students Monica sees in each of her classes. Without this information, we would not be able to accurately calculate the total number of students Monica sees each day.\nMonica sees 20 students in her first class.  She sees 25 students in her second and third classes combined, for a total of 45 students.  Her fourth class has half as many students as her first class, so that is 10 students.  Her fifth and sixth classes have 28 students each, so that is 56 students.   Therefore, Monica sees 131 students each day.   The condition \"The first class has 20 students\" is relevant to the calculation process because it is the starting point for the calculation. Without knowing the number of students in the first class, it would be impossible to calculate the total number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students and the second and third classes have 25 students. That means Monica has seen (20 + 25 + 25) 70 students so far.   Her fourth class has half as many as her first class. This means her fourth class has 10 students.   Her fifth and sixth classes have 28 students. This means Monica has seen (10 + 28 + 28) 66 more students.   So, Monica has seen (70 + 66) 136 students each day.   The condition \"The second and third classes have 25 students\" is relevant to the calculation process as it is used in the calculations.\nMonica teaches 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and her fourth class has half as many students as her first class, which is 10 students. Her fifth and sixth classes have 28 students. All together, Monica sees 108 students each day. This condition is relevant because it adds 28 additional students to the total number of students that Monica sees each day.\nMonica has 6 classes per day. So, she sees (20 + 25 + 25 + 10 + 28 + 28) = 116 students per day.   The condition \"Monica's sister sees 20000 more students than Monica every day.\" is not relevant to the calculation process of this problem.", "equation": "Monica's sister sees 20000 more students than Monica every day.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.759226381778717]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's sister, who doesn't eat popcorn, made 800 cookies. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total amount of popcorn that Jared and his friends need. Jared can eat 90 pieces and his three other friends can each eat 60 pieces, so that's 90 + 60 + 60 + 60 = 270 pieces. Step 2: Calculate how many servings of popcorn this would be. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get 9 servings. Step 3: Determine how many servings Jared needs to order. Since Jared and his friends need 9 servings of popcorn, Jared should order 9 servings of popcorn for all of them. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many pieces of popcorn are in a serving. Therefore, Jared should order 9 servings of popcorn for all of them. The condition that Jared's sister made 800 cookies is not relevant to this calculation process.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, we need to figure out how many pieces of popcorn Jared and his friends need to eat. Jared needs 90 pieces, and each of his friends needs 60 pieces, so the total number of pieces needed is 90 + (3 x 60) = 270 pieces.  Now, we need to figure out how many servings of popcorn this is. Since there are 30 pieces in each serving, we can divide 270 by 30 to get the number of servings needed: 270/30 = 9 servings.   So, Jared should order 9 servings of popcorn for all of them.   The condition \"There are 30 pieces of popcorn in a serving.\" is relevant to the calculation process, as it is used to determine how many servings Jared should order.\nEach serving has 30 pieces of popcorn, so Jared and his friends will need 90/30 = 3 servings of popcorn. Jared's sister does not eat popcorn, so she does not need any servings of popcorn. Therefore, Jared should order 3 servings of popcorn for all of them.   The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process because it determines how many servings of popcorn Jared should order. Without this condition, we would not know how many servings of popcorn Jared needs to order.\nFirst, we need to figure out how much popcorn Jared and his three friends would eat in total. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces, so the total amount of popcorn they would eat is 90 + 60 + 60 + 60 = 270 pieces.  Next, we need to figure out how many servings of popcorn this would be. Since each serving contains 30 pieces of popcorn, we can divide 270 by 30 to get the answer: 270 姊 30 = 9 servings.  So, Jared should order 9 servings of popcorn for all of them. The condition that his three other friends can each eat 60 pieces of popcorn is relevant to the calculation process because it helps us determine how much popcorn they would eat in total.\nFirst, we need to calculate the total amount of popcorn that Jared and his friends need. Jared can eat 90 pieces and his three other friends can each eat 60 pieces, so that's 90 + 60 + 60 + 60 = 270 pieces.   Now, we need to figure out how many servings of popcorn that would be. Since each serving has 30 pieces, we can divide 270 by 30 to get 9 servings.   Therefore, Jared should order 9 servings of popcorn for all of them.   The condition that Jared's sister made 800 cookies is not relevant to this calculation process.", "equation": "In addition, Jared's sister, who doesn't eat popcorn, made 800 cookies.", "condition_question_similarity": [0.5514180064201355, 0.7168425917625427, 0.492415189743042, 0.3373059034347534]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. Zane's father drank 5000 litres of water. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate how much garbage Dewei picked up. Daliah picked up 17.5 pounds of garbage and Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Step 2: Calculate how much garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage picked up. The fact that Zane's father drank 5000 litres of water is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.  The condition \"Daliah picked up 17.5 pounds of garbage.\" is relevant to the calculation process, because it tells us how much garbage Dewei picked up, which is an intermediate step in calculating how much garbage Zane picked up.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 4 x 15.5 = 62 pounds of garbage.  The condition \"Dewei picked up 2 pounds less than Daliah\" is relevant to the calculation process because it tells us how much garbage Dewei picked up. This is necessary information to calculate how much garbage Zane picked up (which is 4 times as much as Dewei).  The fact that Zane's father drank 5000 litres of water is not relevant to the calculation process.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The condition \"Zane picked up 4 times as many pounds of garbage as Dewei.\" is relevant to the calculation process of the problem.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 less - 15.5 pounds of garbage. Zane picked up 4 times as many as Dewei - 4 * 15.5 = 62 pounds of garbage.  Answer: Zane picked up 62 pounds of garbage.  The condition that Zane's father drank 5000 litres of water is not relevant to the calculation process of the problem.", "equation": "Zane's father drank 5000 litres of water.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.32368171215057373]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's sister also received 2000 more texts from friends. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts sent on Monday. Sydney sent 5 texts each to Allison and Brittney. That means she sent 5 x 2 = 10 texts to Allison and Brittney on Monday. Step 2: Calculate the number of texts sent on Tuesday. Sydney sent 15 texts each to Allison and Brittney. That means she sent 15 x 2 = 30 texts to Allison and Brittney on Tuesday. Step 3: Calculate the total number of texts sent. Sydney sent 10 texts to Allison and Brittney on Monday and 30 texts to them on Tuesday. This totals 10 + 30 = 40 texts to Allison and Brittney on both days. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition only states that Sydney's sister received 2000 more texts from friends, which has no effect on the calculation. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "None", "equation": "Sydney's sister also received 2000 more texts from friends.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.6975459456443787]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's neighbor planned to throw 2000 pennies and make 2 wishes. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Rachelle threw 180 pennies. Step 2: Gretchen threw half as many pennies as Rachelle, so Gretchen threw 180/2 = 90 pennies. Step 3: Rocky threw a third as many pennies as Gretchen, so Rocky threw 90/3 = 30 pennies. Step 4: We can calculate the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky. Rachelle threw 180 pennies, Gretchen threw 90 pennies, and Rocky threw 30 pennies. This totals 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown by each person. The fact that Rachelle's neighbor planned to throw 2000 pennies and make 2 wishes does not affect the calculation. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300.", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Rachelle's neighbor planned to throw 2000 pennies and make 2 wishes.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5873994827270508]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's brother raised 2000 problems but no one could solve it. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2. Since Martha has finished 2 problems, that would be 4 x 2 - 2 = 6. So, Jenna has finished 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did. Since Jenna has finished 6 problems, that would be 6 / 2 = 3. So, Mark has finished 3 problems. Step 4: Calculate the total number of problems finished. Now, we know that Martha has finished 2 problems, Jenna has finished 6 problems, and Mark has finished 3 problems. So, altogether they have finished 11 problems. Step 5: Calculate the number of problems left to be finished. There were 20 problems to be solved, and 11 have been finished. That means there are 9 problems left to be finished. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each person has finished. The fact that Martha's brother raised 2000 problems but no one could solve it", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2, which is 14 problems, and Mark has finished half the number Jenna did, which is 7 problems. That's a total of 23 problems. Since 20 problems were given, that means that 3 problems have been solved by Angela's friends. That means that the answer to the question \"If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?\" is 17. The condition \"Out of 20 problems\" is relevant to the calculation process, since it helps us determine the number of problems that Angela's friends have solved.\nMartha has finished 2. Jenna has finished 4*2 - 2 = 6. Mark has finished 6/2 = 3.  So, the total number of problems that have been finished by the friends is 2 + 6 + 3 = 11.  Since there are 20 problems total, that means there are 9 problems left that have not been finished by any of the friends.  The condition \"Martha has finished 2\" is relevant to the calculation process, since it is the starting point for calculating the number of problems that have been finished by the friends.\nMartha has finished 2 problems.  Jenna has finished four times the number Martha did minus 2, so Jenna has finished (4*2)-2 = 6 problems.  Mark has finished half the number Jenna did, so Mark has finished (6/2) = 3 problems.  Therefore, the total number of problems finished by Martha, Jenna and Mark is 2 + 6 + 3 = 11 problems.  So, if none of the friends worked on any of the same problems, the number of problems have no one but Angela finished is 20 - 11 = 9 problems.  The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process as it helps us determine how many problems Jenna has finished.\nMartha has finished 2 problems. Jenna has finished 4 times the number Martha did minus 2, which is (4 x 2) - 2 = 6. Mark has finished half the number Jenna did, which is (6 / 2) = 3.  Therefore, if none of the friends worked on any of the same problems, the total number of problems that have no one but Angela finished is 2 + 6 + 3 = 11.  The condition \"Martha's brother raised 2000 problems but no one could solve it\" is not relevant to the calculation process of the question, as it does not affect the calculation in any way.", "equation": "Martha's brother raised 2000 problems but no one could solve it.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.4400795102119446]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's mother had 5000 sets of cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards given to the brother. Jim gave 8 sets of cards to his brother, and 1 set has 13 trading cards. Therefore, Jim gave away 8 x 13 = 104 cards to his brother. Step 2: Calculate the number of cards given to the sister. Jim gave 5 sets of cards to his sister, and 1 set has 13 trading cards. Therefore, Jim gave away 5 x 13 = 65 cards to his sister. Step 3: Calculate the number of cards given to the friend. Jim gave 2 sets of cards to his friend, and 1 set has 13 trading cards. Therefore, Jim gave away 2 x 13 = 26 cards to his friend. Step 4: Calculate the total number of cards given away. Jim gave away 104 + 65 + 26 = 195 cards. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many sets of cards Jim gave away to his brother, sister, and friend. Jim's mother had 5000 sets of cards is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim had 365 trading cards. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Since 1 set has 13 trading cards, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend. Therefore, Jim gave away 104 + 65 + 26 = 195 cards. The condition \"Jim had 365 trading cards.\" is not relevant to the calculation process of the problem.\nJim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means he gave away (8 sets x 13 cards per set) + (5 sets x 13 cards per set) + (2 sets x 13 cards per set) = 169 cards.   The condition \"He gives 8 sets of cards to his brother\" is relevant to the calculation process of this problem, since it tells us how many sets of cards Jim gave away to his brother.  Without this condition, we wouldn't know how many sets of cards Jim gave away to his brother, and thus wouldn't be able to calculate the total number of cards that Jim gave away.   Jim's mother had 5000 sets of cards is not relevant to the calculation process of this problem, since it does not tell us how many cards Jim gave away.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means he gave away a total of 15 sets of cards. Since 1 set has 13 trading cards, the total number of cards Jim gave away is 15 x 13 = 195 cards. The condition \"5 sets of cards to his sister\" is relevant to the calculation process, since it is used to determine the total number of sets Jim gave away.\nJim had 365 sets of cards, so he had 365*13 = 4745 trading cards.  He gave away 8*13 + 5*13 + 2*13 = 169 trading cards.  Therefore, Jim gave away 169 trading cards.   The condition \"Jim's mother had 5000 sets of cards\" is not relevant to the calculation process of the problem.", "equation": "Jim's mother had 5000 sets of cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.4922119379043579]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's mother planned to throw 2000 pennies and make 2 wishes. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown into the fountain by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown into the fountain by Gretchen. Gretchen threw half as many pennies into the fountain as Rachelle, so she threw 180/2 = 90 pennies into the fountain. Step 3: Calculate the number of pennies thrown into the fountain by Rocky. Rocky threw in one-third as many pennies as Gretchen, so he threw 90/3 = 30 pennies into the fountain. Step 4: Calculate the total number of pennies thrown into the fountain. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Rachelle's mother planned to throw 2000 pennies and make 2 wishes does not affect the calculation. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky is 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "None", "equation": "Rachelle's mother planned to throw 2000 pennies and make 2 wishes.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.5218342542648315]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's neighbor, who doesn't eat popcorn, made 800 pieces of bread. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn needed. Jared needs 90 pieces and each of his three friends needs 60 pieces. This totals 90 + (3 x 60) = 270 pieces of popcorn. Step 2: Calculate the number of servings. Since there are 30 pieces of popcorn in a serving, we need to divide 270 by 30 to get the answer: 9 servings of popcorn. Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition \"There are 30 pieces of popcorn in a serving.\" is relevant to the calculation process of the problem \"How many servings of popcorn should Jared order for all of them?\" since it provides the key information needed to calculate the answer. Without this condition, it would not be possible to calculate the number of servings Jared should order. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared and his three friends can eat 90 + (3*60) = 270 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, we need to divide 270 by 30 to get the answer: 9 servings of popcorn.   Yes, the condition \"There are 30 pieces of popcorn in a serving.\" is relevant to the calculation process of the problem \"How many servings of popcorn should Jared order for all of them?\" since it provides the key information needed to calculate the answer. Without this condition, it would not be possible to calculate the number of servings Jared should order.\nFirst, let's calculate how many pieces of popcorn the four friends need: 4 * 60 = 240 pieces. Jared needs 90 pieces, so the total number of pieces of popcorn needed is 330. Since there are 30 pieces of popcorn in a serving, Jared should order 11 servings of popcorn.  The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process because it helps us determine how many pieces of popcorn Jared needs, which is necessary for calculating the total number of pieces of popcorn needed and how many servings should be ordered.\nJared and each of his 3 friends can eat 90 + 60 = 150 pieces of popcorn each. This means that 1 serving of popcorn can be shared among 4 people, as it contains 30 pieces of popcorn.   Therefore, Jared should order 8 servings of popcorn for all of them, since 8 x 30 = 240 pieces of popcorn, which is enough for all 4 of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, since it gives us an idea of how much popcorn each person can eat, and how many servings should be ordered in total.\nJared and his three friends need to eat a total of 270 pieces of popcorn. Since each serving contains 30 pieces of popcorn, they need 9 servings of popcorn.  The condition about Jared's neighbor making 800 pieces of bread is not relevant to the calculation process, since it does not affect the number of servings of popcorn needed.", "equation": "In addition, Jared's neighbor, who doesn't eat popcorn, made 800 pieces of bread.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.36347270011901855]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's father rode 10000 kilometers less than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before, which is 50% of 50 kilometers, which is 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many kilometers as the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. On Monday, Natalie rode 40 kilometers, and on Tuesday she rode 50 kilometers. On Wednesday, she rode 25 kilometers, and on Thursday she rode 65 kilometers. Adding the four days together, Natalie has ridden 180 kilometers in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode in each day. The condition given in the problem, that Natalie's father rode 10000 kilometers less than Natalie, is not relevant to the calculation process of how many kilometers Natalie rode in total. Therefore, Natalie has ridden 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.   Therefore, Natalie rode a total of 180 kilometers.   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem, as it was necessary for determining how many kilometers Natalie rode on Thursday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, Natalia rode 50 kilometers. On Wednesday, Natalia rode 25 kilometers (50% of 50 kilometers). On Thursday, Natalia rode 65 kilometers (40 + 25).  Therefore, Natalia rode a total of 180 kilometers (40 + 50 + 25 + 65).  The condition \"and on Tuesday 50 kilometers.\" is relevant to the calculation process because it tells us the number of kilometers Natalia rode on Tuesday. Without this information, we would not be able to calculate the number of kilometers Natalia rode on Wednesday (50% of 50 kilometers), or the total number of kilometers (40 + 25 + 65).\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, Natalie rode as many kilometers as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process because it helps us determine how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers, and on Tuesday she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers, which is 25 kilometers. On Thursday, she rode the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.  Adding the four days together, Natalie has ridden 180 kilometers in total.  The condition given in the problem, that Natalie's father rode 10000 kilometers less than Natalie, is not relevant to the calculation process of how many kilometers Natalie rode in total.", "equation": "Natalie's father rode 10000 kilometers less than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.4480096697807312]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's father is 1000 pounds. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of items that Daryl has to load. The 4 bags of nails weigh 20kg (4 x 5kg = 20kg). The 12 bags of hammers weigh 60kg (12 x 5kg = 60kg). The 10 bags of wooden planks weigh 300kg (10 x 30kg = 300kg). Total weight = 380kg.  Step 2: Calculate the total weight that Daryl can load into the crates. Each crate can hold a maximum of 20kg, so 15 crates would be able to hold a total of 300kg (15 x 20kg = 300kg).  Step 3: Calculate the difference between the total weight of items that Daryl has to load and the total weight that Daryl can load into the crates. Total weight of items to load = 380kg. Total weight that can be loaded = 300kg. Difference = 80kg.  Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of items and their weight. The weight of Daryl's father is 1000 pounds and is", "numerical_answer": 80, "gold_answer": "80", "instructions": "We know that the crates can hold a total of 20kg each, and Daryl has to leave out some items to meet the weight limit. The items he has to load are 4 bags of nails (5kg each), 12 bags of hammers (5kg each), and 10 bags of wooden planks (30kg each).   Total weight of nails = 4 x 5kg = 20kg Total weight of hammers = 12 x 5kg = 60kg Total weight of wooden planks = 10 x 30kg = 300kg  Total weight of all items = 380kg  Now, since each crate can hold a maximum of 20kg, we need to divide the total weight (380kg) by 20 to get the total number of crates needed to load all the items:  380kg / 20kg = 19 crates  Therefore, since Daryl has only 15 crates, he will have to leave out some items in order to meet the weight limit. The weight of his father is not relevant to the calculation process of this problem.\nFirst, we need to calculate the total weight of the items that Daryl wishes to load into the crates.  The 4 bags of nails weigh 20 kg (5 kg each).  The 12 bags of hammers weigh 60 kg (5 kg each).  The 10 bags of wooden planks weigh 300 kg (30 kg each).  The total weight of all of the items is 380 kg.   Since each crate can only hold 20 kg, 15 crates would be able to hold a total of 300 kg.  Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit.   The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it determines how many crates Daryl can use and therefore how much he can load into them.\nStep 1: Calculate the total weight of items that Daryl has to load:  4 bags of nails (each 5kg) = 20kg  12 bags of hammers (each 5kg) = 60kg  10 bags of planks (each 30kg) = 300kg  Total weight = 380kg   Step 2: Calculate the total weight that Daryl can load into the crates:  15 crates (each 20kg) = 300kg  Total weight = 300kg   Step 3: Calculate the difference between the total weight of items that Daryl has to load and the total weight that Daryl can load into the crates:  Total weight of items to load = 380kg  Total weight that can be loaded = 300kg  Difference = 80kg   Therefore, Daryl will have to leave out 80kg of items from the crates to meet the weight limit.   The condition \"He has 4 bags of nails to load, each of which weighs 5kg;\" is relevant to the calculation process as it is used to determine the total weight of items to load (20kg).\nThe total weight of the items Daryl wants to load into the crates is 4 bags of nails (5kg each) + 12 bags of hammers (5kg each) + 10 bags of wooden planks (30kg each) = 130kg.  Since each crate can only hold a maximum of 20kg, Daryl will need to leave out (130kg - 15 crates*20kg) = 70kg of items from the crates.   Daryl's father's weight is not relevant to this calculation.\nFirst, Daryl needs to calculate the total weight of all of the items he has to load. He has 4 bags of nails, each weighing 5 kg, for a total of 20 kg. He also has 12 bags of hammers, each weighing 5 kg, for a total of 60 kg. Finally, he has 10 bags of wooden planks, each weighing 30 kg, for a total of 300 kg. The total weight is 380 kg.   Since each crate can only hold 20 kg, he will need to leave out 200 kg of material in order to meet the weight limit. The condition that the wooden planks can be sub-divided is not relevant here because he is still left with 200 kg of material to leave out of the crates.   Daryl's father's weight is not relevant to the calculation process of this problem.\nFirst, let's calculate the total weight of all the items he has to load. The 4 bags of nails weigh a total of 20 kg (4 x 5 kg = 20 kg). The 12 bags of hammers weigh a total of 60 kg (12 x 5 kg = 60 kg). The 10 bags of wooden planks weigh a total of 300 kg (10 x 30 kg = 300 kg). This gives us a total weight of 380 kg.  Now we need to calculate the maximum weight that he can load into the crates. Each crate can hold up to 20 kg, so the maximum weight of all 15 crates is 300 kg (15 x 20 kg = 300 kg).  Since the total weight of the items he has to load is 380 kg and the maximum weight of the crates is 300 kg, he will have to leave out 80 kg (380 kg - 300 kg = 80 kg).  The condition \"The weight of Daryl's father is 1000 pounds.\" is not relevant to the calculation process.", "equation": "The weight of Daryl's father is 1000 pounds.", "condition_question_similarity": [0.4621850848197937, 0.4157053828239441, 0.38471895456314087, 0.2573087811470032, 0.2841707766056061, 0.3040981888771057, 0.5811475515365601, 0.33058053255081177]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. Monica's mother sees 100000 students per month on average. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the number of students in each class. Monica's first class has 20 students, her second and third classes have 25 students, and her fourth class has half as many as her first class (10 students). Her fifth and sixth classes have 28 students. Step 2: Calculate the total number of students. Monica has 6 classes per day, so she sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each of Monica's classes. The fact that Monica's mother sees 100000 students per month on average does not affect the number of students Monica sees each day. Therefore, Monica sees a total of 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, Monica has 6 classes per day. This is relevant because it tells us how many classes Monica has to teach each day.  Second, Monica's first class has 20 students, her second and third classes have 25 students, and her fourth class has half as many as her first class. This information tells us how many students Monica has in each of her classes.  Third, Monica's fifth and sixth classes have 28 students. This information tells us how many students Monica has in her last two classes.  Finally, Monica's mother sees 100000 students per month on average. This is not relevant to the calculation because it tells us how many students Monica's mother sees on average, not how many students Monica sees each day.  Therefore, Monica sees a total of 123 students each day (20 + 25 + 25 + 10 + 28 + 28 = 123).\nMonica has 6 classes per day. The first class has 20 students, the second and third classes have 25 students, and the fourth class has half as many as her first class (10 students). The fifth and sixth classes have 28 students. So, Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day.  The condition \"The first class has 20 students\" is relevant to the calculation process of the problem, because it helps us determine the number of students in the fourth class (10 students). Without this information, we would not know the total number of students Monica sees each day.\n1. Monica has 6 classes per day. 2. The first class has 20 students. 3. The second and third classes have 25 students. 4. Her fourth class has half as many as her first class, so 10 students. 5. Her fifth and sixth classes have 28 students.  So, Monica sees a total of 108 students each day.  The condition \"The second and third classes have 25 students\" is relevant to the calculation process, as it is used to calculate the total number of students Monica sees each day.\nNumber of students in Monica's first class: 20 Number of students in Monica's second and third classes: 25 Number of students in Monica's fourth class: 10 (half of 20) Number of students in Monica's fifth and sixth classes: 28 Total number of students Monica sees each day: 108  Yes, the condition \"Her fifth and sixth classes have 28 students\" is relevant to the calculation process of the problem, as it is necessary to include the number of students in Monica's fifth and sixth classes in the total number of students Monica sees each day.\nMonica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students.   Therefore, Monica sees 20 + 25 + 25 + 10 + 28 + 28 = 136 students each day.  The condition \"Monica's mother sees 100000 students per month on average\" is not relevant to the calculation process of this problem.", "equation": "Monica's mother sees 100000 students per month on average.", "condition_question_similarity": [0.6548876762390137, 0.4957001805305481, 0.2384655475616455, 0.2872070372104645, 0.2599741518497467, 0.3910243511199951, 0.7387641668319702]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. In addition, Lilibeth's mother collected 50000 baskets of pineapples. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets with 50 strawberries each, which equals 300 strawberries. Step 2: Calculate the total number of strawberries picked by Lilibeth and her friends. If three of Lilibeth's friends also pick the same amount as her, that would mean there are 4 people picking, so the total number of strawberries picked is 4 x 300 = 1200 strawberries. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's mother collected 50000 baskets of pineapples does not affect the calculation. Therefore, Lilibeth and her friends pick 1200 strawberries in total.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "Lilibeth fills 6 baskets with 50 strawberries each, which equals 300 strawberries.  If three of Lilibeth's friends also pick the same amount as her, that would mean there are 4 people picking, so the total number of strawberries picked is 4 x 300 = 1200 strawberries.  The condition regarding Lilibeth's mother collecting 50000 baskets of pineapples is not relevant to the calculation process of the problem.", "equation": "In addition, Lilibeth's mother collected 50000 baskets of pineapples.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.3308086395263672]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother sold 1000 more baseball tickets than Andrea did. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.   Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets.  Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets.   Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets.   Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's brother sold 1000 more baseball tickets than Andrea did does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, we know Jude sold 16 tickets.   Second, we know Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets.   Third, we know Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 28 tickets (half of 16 is 8, 8 + 4 = 28).   Fourth, we know Andrea's brother sold 1000 more baseball tickets than Andrea did, but this is irrelevant to the question at hand.   Finally, we need to add up the tickets sold by Andrea (32), Sandra (28), and Jude (16) to determine that 86 tickets were sold in total.   Therefore, there are 14 tickets left to be sold in order to reach the total of 100 tickets.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem, since it is used to determine the number of tickets sold by Andrea, Sandra, and Jude.\n1) Jude sold 16 tickets 2) Sandra sold 4 more than half of what Jude sold, so she sold 8 tickets 3) Andrea sold twice as many tickets as Jude, so she sold 32 tickets 4) The total number of tickets sold is 16 + 8 + 32 = 56 tickets 5) The remaining tickets to be sold is 100 - 56 = 44 tickets  The condition \"Andrea's brother sold 1000 more baseball tickets than Andrea did\" is not relevant to the calculation process of this problem.", "equation": "Andrea's brother sold 1000 more baseball tickets than Andrea did.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.28384944796562195]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's sister rode 2000 more kilometers than Natalie. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, Natalie rode 50% fewer kilometers than the day before. That means she rode 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday. This means she rode (40 + 25) 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. Natalie rode 40 kilometers on Monday, 50 kilometers on Tuesday, 25 kilometers on Wednesday and 65 kilometers on Thursday. This totals (40 + 50 + 25 + 65) 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Natalie's sister rode 2000 more kilometers than Natalie does not affect the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.   Yes, the condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem, as it was used to calculate the number of kilometers Natalie rode on Thursday.\nOn Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 25 kilometers (50% fewer than Tuesday). On Thursday, Natalie rode 65 kilometers (the sum of Monday and Wednesday).  Therefore, Natalie rode a total of 180 kilometers.  The condition \"and on Tuesday 50 kilometers.\" is relevant to the calculation process because it helps us know how many kilometers Natalie rode on Wednesday. Without the condition, we wouldn't be able to calculate the total number of kilometers Natalie rode.\nOn Monday, Natalie rode 40 km. On Tuesday, she rode 50 km. On Wednesday, she rode 50% fewer kilometers than the day before (25 km). On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday (65 km).  Total kilometers Natalie rode = 40 + 50 + 25 + 65 = 180 km.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process. This condition tells us that Natalie rode 25 km on Wednesday. Without this information, we would not know how many kilometers Natalie rode on Wednesday.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 25 kilometers (50% of 50 kilometers).  On Thursday, Natalie rode 65 kilometers (40 + 25 kilometers).   In total, Natalie rode 180 kilometers (40 + 50 + 25 + 65 kilometers).   The condition \"Natalie's sister rode 2000 more kilometers than Natalie\" does not affect the calculation process of the problem.", "equation": "Natalie's sister rode 2000 more kilometers than Natalie.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.5739163756370544]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's mother originally had 2000 cards. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of sets of cards Jim gave away. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. That means Jim gave away 8 + 5 + 2 = 15 sets of cards.   Step 2: Calculate the number of cards Jim gave away. There are 13 cards in 1 set, so Jim gave away 15 x 13 = 195 cards.   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of sets and cards given away. The fact that Jim's mother originally had 2000 cards does not affect the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "First, we need to calculate how many sets of cards Jim gave away. He gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend, so he gave away 15 sets of cards in total.  Next, we need to calculate how many trading cards Jim gave away. Since 1 set has 13 trading cards, Jim gave away 15 * 13 = 195 trading cards.  Finally, we can subtract the number of cards Jim gave away (195) from his mother's original amount of 2000 cards to get the answer: Jim gave away 195 cards, and his mother is left with 2000 - 195 = 1805 cards.  The condition \"Jim had 365 trading cards.\" is not relevant to the calculation process of this problem since we are not trying to calculate how many cards Jim had before he gave away any cards.\nJim had 365 trading cards.  He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Assuming 1 set has 13 trading cards, that means Jim gave away (8 x 13) + (5 x 13) + (2 x 13) = 169 cards.   The condition that Jim's mother originally had 2000 cards is not relevant to the calculation process of this problem.\nJim had 365 trading cards. He gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend.  Therefore, Jim gave away 8 x 13 = 104 cards to his brother, 5 x 13 = 65 cards to his sister, and 2 x 13 = 26 cards to his friend.  Jim gave away a total of 104 + 65 + 26 = 195 cards.  The condition \"5 sets of cards to his sister\" is relevant to the calculation process, as it tells us that Jim gave away 5 x 13 = 65 cards to his sister.\nJim had 365 trading cards. Jim gave 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming 1 set has 13 trading cards, then Jim gave away 8 x 13 + 5 x 13 + 2 x 13 = 169 cards.   The condition \"Jim's mother originally had 2000 cards\" is not relevant to the calculation process of this problem.", "equation": "Jim's mother originally had 2000 cards.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.47365421056747437]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' neighbor received 2000 tickets in April. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the total number of tickets Officer Hopps has given out so far (15 days x 8 tickets/day = 120 tickets). Step 2: Subtract the number of tickets given out so far from the total number of tickets needed (200 tickets - 120 tickets = 80 tickets). Step 3: Calculate the number of days left in the month (May has 31 days, 15 days have already passed, so there are 16 days left). Step 4: Divide the total number of tickets needed by the number of days left to calculate the average number of tickets needed per day (80 tickets / 16 days = 5 tickets/day). Therefore, to reach his required goal, Officer Hopps must average 5 tickets per day for the rest of the month. The condition \"Officer Hopps' neighbor received 2000 tickets in April\" is not relevant to the calculation process of this problem.", "numerical_answer": 5, "gold_answer": "5", "instructions": "Step 1: Calculate the total number of tickets Officer Hopps has given out so far (15 days x 8 tickets/day = 120 tickets).  Step 2: Subtract the number of tickets given out so far from the total number of tickets needed (200 tickets - 120 tickets = 80 tickets).  Step 3: Calculate the number of days left in the month (May has 31 days, 15 days have already passed, so there are 16 days left).  Step 4: Divide the total number of tickets needed by the number of days left to calculate the average number of tickets needed per day (80 tickets / 16 days = 5 tickets/day).  Therefore, to reach his required goal, Officer Hopps must average 5 tickets per day for the rest of the month.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process, as it is the total number of tickets needed that determines the average number of tickets needed per day for the rest of the month.\nFirst, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. This is 8 tickets per day, times 15 days, which is 120 tickets.  Next, we need to calculate how many tickets Officer Hopps needs to give out in the remaining days of May. This is 200 tickets minus the 120 tickets he has already given out, which is 80 tickets.  Finally, we need to calculate how many tickets he needs to average each day for the rest of the month to reach his required goal. This is 80 tickets divided by the remaining days in May, which is 16 days.  So, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal.   The condition \"The first 15 days he averages 8 tickets a day.\" is relevant to the calculation process, since it tells us how many tickets he has already given out in the first 15 days. Without this information, we would not have been able to calculate how many tickets he needs to give out in the remaining days of May.\nFirst, we need to calculate how many tickets Officer Hopps has issued so far: 8 tickets per day * 15 days = 120 tickets.   Second, we need to subtract the tickets issued so far from the required amount: 200 tickets - 120 tickets = 80 tickets.   Third, we need to calculate how many days are left in the month: 31 days - 15 days = 16 days.   Fourth, we need to divide the remaining tickets by the remaining days to calculate the average tickets per day: 80 tickets / 16 days = 5 tickets per day.  Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month in order to reach his required goal of 200 tickets.   The condition \"Officer Hopps' neighbor received 2000 tickets in April\" is not relevant to the calculation process of this problem.", "equation": "Officer Hopps' neighbor received 2000 tickets in April.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.1327664703130722]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's brother hiked for 100000 hours last year, with a speed of 3 km per hour. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Calculate the amount of water needed for Violet and her dog to hike for one hour. Violet and her dog need 800 ml of water per hour hiked, so they need a total of 1200 ml of water per hour. Step 2: Calculate the amount of water Violet can carry. Violet can carry 4.8 L of water. 4.8 L is equal to 4800 ml, so Violet can carry 4800 ml of water. Step 3: Calculate the number of hours Violet and her dog can hike for. Violet and her dog need 1200 ml of water per hour. Since Violet can carry 4800 ml of water, that means they can hike for 4 hours (4800 ml / 1200 ml = 4 hours). Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of water needed for each person and the amount of water Violet can carry. The fact that Violet's brother hiked for 100000 hours last year, with a speed of 3 km per hour, is not relevant to the calculation process. Therefore, Violet and her dog can hike for 4 hours.", "numerical_answer": 4, "gold_answer": "4", "instructions": "First, we need to convert the given data into the same units of measurement. We know that 1 liter = 1000 milliliters, so we can convert 4.8 L into 4800 mL.  Second, we can calculate how much water Violet would need for 100000 hours of hiking. 800 mL per hour * 100000 hours = 80000000 mL.  Third, we can calculate how much water Violet's dog would need for 100000 hours of hiking. 400 mL per hour * 100000 hours = 40000000 mL.  Now, we can add these two amounts together to get the total amount of water needed for 100000 hours of hiking. 80000000 mL + 40000000 mL = 120000000 mL.  Finally, we can divide the total amount of water needed (120000000 mL) by the amount of water Violet can carry (4800 mL) to get the number of hours she and her dog can spend hiking: 120000000 mL/4800 mL = 25000 hours.  Therefore, Violet and her dog can spend 25000 hours hiking if she can carry 4.8 L of water.  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of this problem because it is used to calculate how much water Violet would need for 100000 hours of hiking (800 mL per hour * 100000 hours = 80000000 mL).\nFirst, we need to calculate how much water Violet and her dog will need for one hour of hiking. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. This means that for every hour of hiking, Violet and her dog will need a total of 1200 ml of water.  Next, we need to calculate how many hours Violet and her dog can hike with the amount of water she can carry. Violet can carry 4.8 L of water, which is 4800 ml. If we divide 4800 ml by 1200 ml (the amount of water needed per hour for both Violet and her dog), we get 4 hours.  Therefore, with 4.8 L of water, Violet and her dog can spend a total of 4 hours hiking. The condition \"and her dog needs 400 ml of water per hour\" is relevant to the calculation process, as it helps us determine the total amount of water needed for one hour of hiking.\nStep 1: Calculate the total amount of water needed Violet needs 800 ml of water per hour and her dog needs 400 ml of water per hour, so together they need 1,200 ml of water per hour.  Step 2: Calculate the total amount of water Violet can carry Violet can carry 4.8 L of water, which is 4,800 ml of water.  Step 3: Calculate the number of hours Violet and her dog can hike Since they need 1,200 ml of water per hour, and Violet can carry 4,800 ml of water, they can hike for 4 hours (4,800 ml / 1,200 ml per hour = 4 hours).  The information about Violet's brother hiking for 100,000 hours last year is not relevant to this calculation.", "equation": "Violet's brother hiked for 100000 hours last year, with a speed of 3 km per hour.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.3785845935344696]}
{"original_question": "Amy is collecting candy for the car pool. She has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms. Amy then arranges the candies into baskets. Amy's brother bought 2000 more empty baskets than Amy. If Amy fills each basket with 10 candies, how many baskets will Amy fill?", "reasoning_path": "Step 1: Calculate the number of chocolate bars Amy has. Amy has 5 chocolate bars.  Step 2: Calculate the number of M&Ms Amy has. Amy has 7 times as many M&Ms as chocolate bars, so she has 7 x 5 = 35 M&Ms.  Step 3: Calculate the number of marshmallows Amy has. Amy has 6 times as many marshmallows as M&Ms, so she has 6 x 35 = 210 marshmallows.  Step 4: Calculate the total number of candies. Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows, so she has a total of 5 + 35 + 210 = 250 candies.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of candies Amy has. The fact that Amy's brother bought 2000 more empty baskets than Amy does not affect the calculation process.  Step 6: Calculate the number of baskets Amy can fill. Amy has 250 candies and each basket can hold 10 candies, so Amy can fill 25 baskets.  Therefore, Amy can fill", "numerical_answer": 25, "gold_answer": "25", "instructions": "1. Calculate the number of candy Amy has:  Chocolate Bars: 5  M&Ms: 35  Marshmallows: 210  Total: 250   2. Calculate the number of baskets Amy will fill:  Number of baskets = 250 / 10 = 25   3. Calculate the total number of baskets:  Total number of baskets = 25 + 2000 = 2025  So, Amy will fill 2025 baskets with 10 candies each. The condition \"She has 5 chocolate bars\" is relevant to the calculation process, as it is used to calculate the total number of candy Amy has.\nAmy has 5 chocolate bars, 7 times as many M&Ms as chocolate bars, and 6 times as many marshmallows as M&Ms.  This means that Amy has 5 chocolate bars, 35 M&Ms, and 210 marshmallows.  If Amy fills each basket with 10 candies, she will be able to fill 250 baskets with these candies.  The condition \"7 times as many M&Ms as chocolate bars\" is relevant to the calculation process, since it helps us determine how many M&Ms Amy has. Without that information, we would not be able to accurately calculate how many baskets Amy can fill.\nAmy has 5 chocolate bars, so 5 x 10 = 50 candies.   7 times as many M&Ms as chocolate bars is 7 x 5 = 35, so 35 x 10 = 350 candies.   6 times as many marshmallows as M&Ms is 6 x 35 = 210, so 210 x 10 = 2100 candies.   Therefore, Amy has 50 + 350 + 2100 = 2450 candies.   If she fills each basket with 10 candies, then she can fill 2450 / 10 = 245 baskets.   The condition \"and 6 times as many marshmallows as M&Ms\" is relevant, because it determines the number of marshmallows that Amy has. Without it, the calculation would be different.\nAmy has 5 chocolate bars.  Amy has 7 times as many M&Ms as chocolate bars. Therefore, Amy has 5*7 = 35 M&Ms.  Amy has 6 times as many marshmallows as M&Ms. Therefore, Amy has 35*6 = 210 marshmallows.   Now, the question asks how many baskets Amy will fill. Amy has 5+35+210 = 250 candies in total. Assuming Amy fills each basket with 10 candies, then Amy will fill 250/10 = 25 baskets.   The condition \"Amy's brother bought 2000 more empty baskets than Amy\" is not relevant to the calculation process of this problem.", "equation": "Amy's brother bought 2000 more empty baskets than Amy.", "condition_question_similarity": [0.5658743977546692, 0.3751048445701599, 0.40262091159820557, 0.19201910495758057, 0.676939845085144, 0.38307344913482666]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' neighbor plans to buy 2000 movie tickets in June. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate how many tickets Officer Hopps has given out in 15 days. Answer: 8 tickets per day x 15 days = 120 tickets Step 2: Calculate how many tickets Officer Hopps needs to give out in the remainder of the month. Answer: 200 tickets - 120 tickets = 80 tickets Step 3: Calculate how many days are left in the month. Answer: 31 days - 15 days = 16 days Step 4: Calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal. Answer: 80 tickets 姊 16 days = 5 tickets per day Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Officer Hopps' neighbor's plans to buy 2000 movie tickets in June does not affect the calculation process. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets.", "numerical_answer": 5, "gold_answer": "5", "instructions": "Step 1: Calculate how many tickets Officer Hopps has given out in 15 days.  Answer: 8 tickets per day x 15 days = 120 tickets   Step 2: Calculate how many tickets Officer Hopps needs to give out in the remainder of the month.   Answer: 200 tickets - 120 tickets = 80 tickets   Step 3: Calculate how many days are left in the month.   Answer: 31 days - 15 days = 16 days   Step 4: Calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal.   Answer: 80 tickets 姊 16 days = 5 tickets per day   Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal of 200 tickets.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process as it is the goal that Officer Hopps has to reach.\nOfficer Hopps has to give out 200 tickets in May.  The first 15 days he averages 8 tickets a day.  This means that he has already given out 120 tickets in the first 15 days.  So for the rest of the month, he needs to give out 80 tickets.  Since there are 16 days left in the month, he needs to average 5 tickets per day for the rest of the month to reach his required goal.  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process of the problem because it helps us to determine how many tickets Officer Hopps needs to give out in the remaining days of the month in order to reach his required goal.\nStep 1: Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day.  Step 2: To determine how many tickets Officer Hopps needs to give out each day for the remaining 16 days in May, we need to subtract the number of tickets he has already given out (120 tickets from the first 15 days) from the total number of tickets he needs to give out (200 tickets).  Step 3: The remaining number of tickets he needs to give out is 80 tickets.  Step 4: We then need to divide the remaining tickets (80 tickets) by the number of days he has left in the month (16 days).  Step 5: The answer is 5 tickets per day.  Therefore, Officer Hopps needs to average 5 tickets per day for the remaining 16 days in May to reach his required goal of 200 tickets.   The condition \"Officer Hopps' neighbor plans to buy 2000 movie tickets in June\" is not relevant to the calculation process of this problem.", "equation": "Officer Hopps' neighbor plans to buy 2000 movie tickets in June.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.27348047494888306]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. Officer Hopps' father received 1000 tickets in April. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out already. He has given out 15 days x 8 tickets per day = 120 tickets. Step 2: Calculate the number of tickets Officer Hopps needs to give out. He has to give out 200 tickets in total, so he needs to give out 200 - 120 = 80 tickets. Step 3: Calculate the number of days Officer Hopps has left in the month. There are 31 days in May, so he has 31 - 15 = 16 days left in the month. Step 4: Calculate the number of tickets Officer Hopps needs to average each day for the rest of the month. He needs to give out 80 tickets in 16 days, so he needs to average 80/16 = 5 tickets per day. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Officer Hopps' father received 1000 tickets in April does not affect the calculation process. Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, find out how many tickets Officer Hopps has left to issue.   He started with 1000 tickets from his father in April, and has already issued 120 tickets in the first 15 days of May (15 days x 8 tickets/day = 120 tickets). That means he has 880 tickets left to issue for the rest of May.   Next, find out how many days are left in May. Since there are 31 days in May, he has 16 days left in the month.   Finally, calculate how many tickets he needs to issue each day to reach his goal of 200 tickets.   880 tickets / 16 days = 55 tickets/day.   Therefore, Officer Hopps needs to average 55 tickets per day for the rest of the month to reach his required goal.   Yes, the condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of the problem. This condition determines the goal that Officer Hopps needs to reach, which is 200 tickets by the end of the month.\nFirst, we need to calculate how many tickets Officer Hopps has given out so far. We know that he has given out 8 tickets per day for the first 15 days, so we can calculate that he has given out 120 tickets in total.  Next, we need to calculate how many tickets he needs to give out in the remaining days of the month. We know that he needs to give out 200 tickets in total, and he has already given out 120, so he needs to give out 80 tickets in the remaining days of the month.   Finally, we need to calculate how many tickets he needs to give out each day in order to reach his goal. We know that there are 16 days in May, so he needs to give out 80 tickets in 16 days. This means he needs to give out 5 tickets per day for the remaining 16 days in order to reach his required goal of 200 tickets.  The condition \"The first 15 days he averages 8 tickets a day\" is relevant to the calculation process of the problem, as it helps us to calculate how many tickets Officer Hopps has already given out and how many tickets he needs to give out for the remaining days of the month.\nFirst, let's find out how many tickets Officer Hopps has given out so far. He has given out 8 tickets per day for the first 15 days, so he has given out 120 tickets in total.  Second, we have to subtract the number of tickets he has given out from the number of tickets he needs to give out (200 tickets). This means that Officer Hopps needs to give out 80 more tickets in the remaining 16 days of May.  Finally, we can divide the number of tickets he needs to give out (80) by the number of days left in the month (16). This means that Officer Hopps needs to average 5 tickets per day for the rest of the month in order to reach his required goal.  The condition \"Officer Hopps' father received 1000 tickets in April\" is not relevant to the calculation process.", "equation": "Officer Hopps' father received 1000 tickets in April.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.13741131126880646]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. The weight of Daryl's brother is 500 kilograms. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "Step 1: Calculate the total weight of the items Daryl needs to load. 4 bags of nails (5 kg each) = 20 kg, 12 bags of hammers (5 kg each) = 60 kg, and 10 bags of wooden planks (30 kg each) = 300 kg. This adds up to a total of 380 kg. Step 2: Calculate the maximum amount of weight that Daryl can load in the crates. 15 crates x 20 kg each = 300 kg. Step 3: Calculate how much Daryl will have to leave out of the crates. Total weight of items = 380 kg. Maximum weight for crates = 300 kg. Difference = 80 kg. Therefore, Daryl will have to leave out 80 kg of items from the crates to meet the weight limit. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much weight the wooden planks add to the total weight of the items. The weight of Daryl's brother is not relevant to the calculation process of this problem. Therefore, Daryl will have to leave out 80 kg of items from the crates.", "numerical_answer": 80, "gold_answer": "80", "instructions": "Daryl has 4 bags of nails, each weighing 5 kg. This adds to 20 kg. He also has 12 bags of hammers, each weighing 5 kg. This adds to 60 kg. Finally, he has 10 bags of wooden planks, each weighing 30 kg. This adds to 300 kg. Adding these three together results in 380 kg.  Since each crate can weigh up to 20 kg, Daryl will need to leave out 380 kg - (15 x 20 kg) = 80 kg of items from the crates. The weight of Daryl's brother does not factor into this calculation.\n1. Daryl has 4 bags of nails (20 kg), 12 bags of hammers (60 kg), and 10 bags of wooden planks (300 kg). This totals 380 kg.  2. Since each crate can hold up to 20 kg, 15 crates will hold 300 kg.  3. This means that Daryl will have to leave out 80 kg in order to meet the weight limit.  The condition \"and he has 15 crates he can fill\" is relevant to the calculation process, as it states the maximum number of crates that Daryl can fill, and therefore, the maximum amount of weight that he can load.\nDaryl has 4 bags of nails, 12 bags of hammers, and 10 bags of wooden planks. That's a total of 26 bags of items. Each bag of nails and hammers weighs 5 kg and each bag of wooden planks weighs 30 kg, so the total weight of all of Daryl's items is (4 x 5 kg) + (12 x 5 kg) + (10 x 30 kg) = 260 kg. The weight limit for each crate is 20 kg, so the total weight of all 15 crates is 15 x 20 kg = 300 kg. Therefore, Daryl has to leave out 40 kg of items in order to meet the weight limit. The weight of Daryl's brother is not relevant to the calculation process of this problem.\nDaryl has 4 bags of nails, each weighing 5 kg, 12 bags of hammers, each weighing 5 kg and 10 bags of wooden planks, each weighing 30 kg. The weight of all these items is 120 kg (4 * 5 + 12 * 5 + 10 * 30 = 120). Daryl can fill 15 crates and each crate can weigh up to 20 kg, so the total weight of all the crates is 300 kg (15 * 20 = 300). The total weight of the items and the crates is 420 kg (120 + 300 = 420). However, Daryl's brother's weight is 500 kg. This means that Daryl has to leave out 80 kg (500 - 420 = 80). So, in kg, Daryl will have to leave out 80 kg from the crates.  The condition \"each of which weighs 5 kg; he has 12 bags of hammers\" is relevant to the calculation process as it is used to determine the total weight of the items.\nFirst, we need to calculate how much weight Daryl's crates will have if he loads them with all the items he has. He has 4 bags of nails, each of which weighs 5kg, so the weight of the nails is 20 kg. He also has 12 bags of hammers, each of which weighs 5kg, so the weight of the hammers is 60kg. He has 10 bags of wooden planks, each of which weighs 30kg, so the weight of the wooden planks is 300kg. The total weight of all the items is 380 kg.   Daryl's crates can hold up to 20kg each, so the total weight of all 15 crates is 300kg.   The difference between the total weight of all the items and the total weight of all the crates is 80 kg. This is the amount of weight that Daryl will have to leave out of the crates in order to meet the weight limit.   The weight of Daryl's brother is not relevant to the calculation process.\nWith 15 crates, Daryl can load 300 kg of items (15 crates x 20 kg per crate).   He has 4 bags of nails (5 kg each, for a total of 20 kg), 12 bags of hammers (5 kg each, for a total of 60 kg), and 10 bags of wooden planks (30 kg each, for a total of 300 kg).   This adds up to 380 kg, which is 80 kg more than he can load in the crates. Daryl will have to leave out 80 kg of items in order to meet the weight limit.   The condition of the wooden planks being able to be sub-divided is not relevant to the calculation process as Daryl will still need to leave out 80 kg of items in order to meet the weight limit.   Daryl's brother's weight of 500 kg is also not relevant to the calculation process.\nDaryl has 4 bags of nails, each of which weighs 5 kg. That adds up to 20 kg. He also has 12 bags of hammers, each of which weighs 5 kg. That adds up to 60 kg. Finally, he has 10 bags of wooden planks, each of which weighs 30 kg. That adds up to 300 kg.   The total weight of the items Daryl is trying to load into the crates is 380 kg. Since each crate can only hold 20 kg, he will have to leave out 280 kg of items to meet the weight limit.   The weight of Daryl's brother is not relevant to the calculation process of this problem.", "equation": "The weight of Daryl's brother is 500 kilograms.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.45760592818260193]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. Grover's mother made a salary of $10000 last year. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate how much money Grover will make from selling the face masks. Since each box has 20 face masks, Grover will have a total of 60 face masks. If he sells them all for $0.50 each, then he will make a total of $30. Step 2: Calculate how much money Grover spent to purchase the 3 boxes. He bought them for $15, so his total expenditure was $15. Step 3: Subtract his total expenditure ($15) from his total revenue ($30) to calculate his total profit. In this case, Grover's total profit is $15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many boxes Grover bought and for how much money. We also would not know how many face masks Grover has to sell for profit. Therefore, Grover's total profit is $15.", "numerical_answer": 15, "gold_answer": "15", "instructions": "Step 1: Grover bought 3 boxes of face masks for $15.   Step 2: Each box contains 20 face masks.   Step 3: Grover plans to sell each face mask for $0.50.   Step 4: Grover's mother made a salary of $10,000 last year.  The condition \"Grover bought 3 boxes of face masks\" is relevant to this calculation process because it provides the information that Grover bought three boxes of face masks for $15. Without this condition, we would not know how many boxes Grover bought and for how much money. We also would not know how many face masks Grover has to sell for profit.  The total profit is the difference between the amount Grover paid for the face masks ($15) and the amount Grover will receive for selling them ($0.50 x 20 face masks per box x 3 boxes = $30). The total profit is therefore $15.\nFirst, we need to calculate how much money Grover will make from selling the face masks. Since each box has 20 face masks, Grover will have a total of 60 face masks. If he sells them all for $0.50 each, then he will make a total of $30.   Next, we need to calculate how much money Grover spent to purchase the 3 boxes. He bought them for $15, so his total expenditure was $15.   Finally, we need to subtract his total expenditure ($15) from his total revenue ($30) to calculate his total profit. In this case, Grover's total profit is $15.   Therefore, the condition \"He plans to sell them for $0.50 each.\" is relevant to the calculation process of the problem \"If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?\" because it affects how much money Grover will make from selling the face masks.\nGrover bought 3 boxes of face masks for $15, so he has 60 face masks total. He plans to sell them for $0.50 each. Therefore, his total profit will be 60 x $0.50 = $30. The condition \"Grover's mother made a salary of $10000 last year\" is not relevant to the calculation process.", "equation": "Grover's mother made a salary of $10000 last year.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.15892086923122406]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother planned to buy 1000 baseball tickets. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. It helps us figure out how many tickets Jude, Andrea, and Sandra sold. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, which means she sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, which means she sold 28 tickets.  Therefore, the total number of tickets sold is 16 + 32 + 28 = 76 tickets.  There are still 100 tickets that need to be sold, so the remaining number of tickets to be sold is 100 - 76 = 24 tickets.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process because it helps us determine how many tickets each person sold, which is then used to calculate the total number of tickets sold.\nJude sold 16 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so Sandra sold 4 + (16/2) = 12 tickets.  Andrea sold twice as many tickets as Jude, so Andrea sold 16*2 = 32 tickets.   So, the total number of tickets sold is 16 + 12 + 32 = 60.   We need 100 tickets to be sold, so 100 - 60 = 40 tickets still need to be sold.  The condition \"Andrea's brother planned to buy 1000 baseball tickets\" is not relevant to the calculation process.", "equation": "Andrea's brother planned to buy 1000 baseball tickets.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2862229645252228]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last month, the cobbler's mother repaired 1000 pairs of pants than the cobbler. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 2: Calculate the number of pairs of shoes the cobbler can mend in 8 hours. In 8 hours, he can mend 24 pairs of shoes. Step 3: Calculate the number of pairs of shoes the cobbler can mend from Monday to Thursday. The cobbler works 8 hours each day from Monday to Thursday, so he can mend 24 pairs of shoes each day. This totals 96 pairs of shoes. Step 4: Calculate the number of pairs of shoes the cobbler can mend on Friday. On Friday, he only works from 8am to 11am, which is 3 hours. So, he can mend 9 pairs of shoes. Step 5: Calculate the total number of pairs of shoes the cobbler can mend in a week. In total, the cobbler can mend 96 + 9 = 105 pairs of shoes in a week. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of hours the cobbler works and the", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler works 8 hours each day from Monday to Thursday and 3 hours on Friday, for a total of 35 hours.  The cobbler can mend 3 pairs of shoes in an hour, so in 35 hours, he can mend 105 pairs of shoes.  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem. Without this condition, it would not be possible to calculate how many pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, in 8 hours, he can mend 24 pairs of shoes.  From Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes each day.  On Friday, he only works from 8am to 11am, which is 3 hours, so he can mend 9 pairs of shoes.  Therefore, in a week, the cobbler can mend 24 + 24 + 24 + 24 + 9 = 105 pairs of shoes.  The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process since it affects how many pairs of shoes the cobbler can mend in a week. Without this condition, the cobbler would not be able to work for 8 hours each day and would have fewer hours to work on Friday, resulting in fewer pairs of shoes being able to be mended in a week.\nThe cobbler can mend 3 pairs of shoes in an hour.   From Monday to Thursday, the cobbler works for 8 hours each day. So, for those 4 days, he can mend 24 pairs of shoes for each day, which means he can mend 96 pairs of shoes in total.   On Friday, he only works from 8am to 11am. So, he can mend 9 pairs of shoes in total.   Therefore, the cobbler can mend 105 pairs of shoes in a week.   Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem.\nThe cobbler can mend 3 pairs of shoes in an hour. So, in 8 hours, he can mend 24 pairs of shoes. He works 8 hours each day from Monday to Thursday, so he can mend a total of 96 pairs of shoes in those four days. On Friday, he only works from 8am to 11am, so he can only mend 9 pairs of shoes.  In total, the cobbler can mend 105 pairs of shoes in a week.  The condition \"Last month, the cobbler's mother repaired 1000 pairs of pants than the cobbler.\" is not relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\".", "equation": "Last month, the cobbler's mother repaired 1000 pairs of pants than the cobbler.", "condition_question_similarity": [0.6957252025604248, 0.4577692449092865, 0.256519079208374, 0.3686956465244293]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. Last week, the cobbler's brother repaired 2000 umbrellas. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend from Monday to Thursday. The cobbler can mend 3 pairs of shoes in an hour. That means he can mend 8 x 3 = 24 pairs of shoes in 8 hours. This means that in 4 days, he can mend 4 x 24 = 96 pairs of shoes. Step 2: Calculate the number of pairs of shoes the cobbler can mend on Friday. On Friday, he only works from 8am to 11am, so he can mend 3 x 3 = 9 more pairs of shoes in 3 hours. Step 3: Calculate the total number of pairs of shoes the cobbler can mend in a week. Adding the 96 pairs of shoes from Monday to Thursday with the 9 pairs of shoes from Friday, we get a total of 105 pairs of shoes the cobbler can mend in a week. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" because it is used to calculate the number of pairs of shoes the cobb", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler works 8 hours each day from Monday to Thursday. That means he has 8 hours x 4 days = 32 hours of work time.  Now, let's use the condition given \"A cobbler can mend 3 pairs of shoes in an hour.\" We can use this to figure out how many pairs of shoes he can mend in 32 hours.  3 pairs of shoes x 32 hours = 96 pairs of shoes  Finally, on Friday, the cobbler only works from 8am to 11am. That's 3 hours of work time. We can use this to figure out how many pairs of shoes he can mend in 3 hours.  3 pairs of shoes x 3 hours = 9 pairs of shoes  Adding the 96 pairs of shoes from Monday to Thursday with the 9 pairs of shoes from Friday, we get a total of 105 pairs of shoes the cobbler can mend in a week.  Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\" because it is used to calculate the number of pairs of shoes the cobbler can mend in a given amount of time.\nThe cobbler can mend 3 pairs of shoes in an hour.  Therefore, in one day, he can mend 24 pairs of shoes (3 pairs of shoes x 8 hours).  In a week, he can mend 168 pairs of shoes (24 pairs of shoes x 7 days).   The condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process because it gives us the total number of hours the cobbler worked in the week, which is used to determine the total number of pairs of shoes he mended in the week.\nMonday to Thursday, the cobbler works for 8 hours each day. Since he can mend 3 pairs of shoes in an hour, then he can mend 8 x 3 = 24 pairs of shoes each day. This means that in 4 days, he can mend 4 x 24 = 96 pairs of shoes. On Friday, he only works from 8am to 11am, so he can mend 3 x 3 = 9 more pairs of shoes in 3 hours. In total, the cobbler can mend 96 + 9 = 105 pairs of shoes in a week.  Yes, the condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem. Had the cobbler worked for the full 8 hours on Friday, then the answer would have been 96 + 24 = 120 pairs of shoes.\nThe cobbler can mend 3 pairs of shoes in an hour. For 8 hours a day, from Monday to Thursday, he can mend 24 pairs of shoes per day (3 pairs/hour x 8 hours = 24 pairs). For Friday, he can only work for 3 hours (from 8am to 11am), which means he can mend 9 pairs of shoes in those three hours. Now, let's calculate the total number of pairs of shoes he can mend in a week: 24 pairs/day x 4 days = 96 pairs + 9 pairs (Friday) = 105 pairs of shoes.   The condition \"Last week, the cobbler's brother repaired 2000 umbrellas.\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\". This condition does not affect the number of pairs of shoes the cobbler can mend in a week.", "equation": "Last week, the cobbler's brother repaired 2000 umbrellas.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.38956549763679504]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In addition, Jared's father, who doesn't eat popcorn, made 800 pieces of bread. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn that Jared and his friends can eat. Jared can eat 90 pieces of popcorn, while each of his three other friends can eat 60 pieces of popcorn. Therefore, the total number of pieces of popcorn that they will need is 90 + (3 x 60) = 270 pieces of popcorn. Step 2: Calculate the number of servings of popcorn needed. Since there are 30 pieces of popcorn in one serving, Jared should order 270 梅 30 = 9 servings of popcorn for all of them. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pieces of popcorn needed for each person and the number of pieces found in a serving. The fact that Jared's father made 800 pieces of bread does not affect the number of servings of popcorn that Jared needs to order. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared can eat 90 pieces of popcorn, while each of his three other friends can eat 60 pieces of popcorn. Therefore, the total number of pieces of popcorn that they will need is 90 + (3 x 60) = 270 pieces of popcorn. The condition that there are 30 pieces of popcorn in a serving is relevant to the calculation process, as it will determine how many servings Jared needs to order. To find the answer, we can divide 270 by 30, which gives us 9 servings. Therefore, Jared should order 9 servings of popcorn for all of them.\nJared and his three other friends will each need two servings of popcorn to eat their allotted amount. That's 8 servings of popcorn altogether. Jared's father does not eat popcorn, so we don't need to factor him into the equation.  In total, Jared needs to order 8 servings of popcorn to satisfy everyone's needs.  The condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem, since it does not affect the number of servings of popcorn that Jared needs to order.\nWe know that Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. This means that Jared and his friends can eat a total of 360 pieces of popcorn, or 12 servings of popcorn.   Therefore, Jared should order 12 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process, as it informs us of how much popcorn each person can eat, which is necessary for us to calculate the total number of servings of popcorn needed for all of them.\nJared and his three friends can each eat 60 pieces of popcorn, so that's a total of 240 pieces of popcorn. Since there are 30 pieces of popcorn in one serving, Jared should order 8 servings of popcorn.   The condition about Jared's father making 800 pieces of bread is not relevant to the calculation process of the problem.", "equation": "In addition, Jared's father, who doesn't eat popcorn, made 800 pieces of bread.", "condition_question_similarity": [0.5514177680015564, 0.7168423533439636, 0.49241501092910767, 0.34259966015815735]}
{"original_question": "Kylie makes 10 beaded necklaces on Monday and 2 beaded necklaces on Tuesday. Then Kylie makes 5 beaded bracelets and 7 beaded earrings on Wednesday. 20 beads are needed to make one beaded necklace. 10 beads are needed to make one beaded bracelet. 5 beads are needed to make one beaded earring. Kylie's neighbor makes 2000 non-beaded bracelets. How many beads does Kylie use in total to make her jewelry?", "reasoning_path": "Step 1: Calculate the number of beads used for the necklaces. On Monday, Kylie made 10 beaded necklaces, so she used 200 beads for necklaces. On Tuesday, Kylie made 2 beaded necklaces, so she used 40 beads for necklaces. That means Kylie used a total of 240 beads for necklaces. Step 2: Calculate the number of beads used for the bracelets. Kylie made 5 beaded bracelets, so she used 50 beads for bracelets. Step 3: Calculate the number of beads used for the earrings. Kylie made 7 beaded earrings, so she used 35 beads for earrings. Step 4: Calculate the total number of beads used. Kylie used a total of 325 beads for her jewelry. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads used to make each jewelry item. The fact that Kylie's neighbor makes 2000 non-beaded bracelets has no effect on the number of beads Kylie uses, so it is not relevant to the calculation process. Therefore, Kylie used 325 beads in", "numerical_answer": 325, "gold_answer": "325", "instructions": "On Monday - Kylie made 10 beaded necklaces. Since 20 beads are needed for each necklace, she used 200 beads.  On Tuesday - Kylie made 2 beaded necklaces. Since 20 beads are needed for each necklace, she used 40 beads.  On Wednesday - Kylie made 5 beaded bracelets and 7 beaded earrings. Since 10 beads are needed for each bracelet, and 5 beads are needed for each earring, she used a total of 75 beads.   So, the total amount of beads used by Kylie to make her jewelry is 315.   The condition \"and 2 beaded necklaces on Tuesday\" is relevant to the calculation process, as it is necessary to know how many beaded necklaces Kylie made on that day in order to calculate the number of beads used.\nKylie made 12 beaded necklaces, so she used 120 beads for necklaces. She also made 5 beaded bracelets, so that's 50 beads for bracelets. For earrings, Kylie used 35 beads. In total, Kylie used 205 beads to make her jewelry.  The condition \"Kylie's neighbor makes 2000 non-beaded bracelets\" is not relevant to the calculation process.", "equation": "Kylie's neighbor makes 2000 non-beaded bracelets.", "condition_question_similarity": [0.6468930244445801, 0.49341723322868347, 0.6773504614830017, 0.5268756151199341, 0.5615655779838562, 0.5553393363952637, 0.5992048978805542, 0.4372383654117584]}
{"original_question": "There were 250 balloons in one package. Dante evenly shared the balloons among his 5 friends. Dante changed his mind and asked each of his friends to give him 11 balloons. Dante's father received 5000 candies from each of the friends. How many balloons does each friend have now?", "reasoning_path": "Step 1: Calculate the number of balloons each friend originally had. Dante evenly shared the balloons among his 5 friends. This means each friend had (250 / 5) 50 balloons. Step 2: Calculate the number of balloons each friend is now left with. Dante asked for 11 balloons from each of his friends. This means each friend now has (50 - 11) 39 balloons. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of balloons each friend had initially and the number of balloons each friend is now left with. The fact that Dante's father received 5000 candies from each of the friends does not affect the calculation. Therefore, each friend has 39 balloons.", "numerical_answer": 39, "gold_answer": "39", "instructions": "Each friend originally had 50 balloons. When Dante asked for 11 balloons from each friend, each friend is now left with 39 balloons. The condition \"There were 250 balloons in one package.\" is not relevant to the calculation process of this problem.\nFirst, Dante gave each of his friends 250 balloons. Then, he asked for 11 balloons from each of them, so each friend would have 239 balloons. The condition \"Dante's father received 5000 candies from each of the friends\" is not relevant to the calculation process of the problem \"How many balloons does each friend have now?\"", "equation": "Dante's father received 5000 candies from each of the friends.", "condition_question_similarity": [0.43709325790405273, 0.5665920376777649, 0.5691471695899963, 0.28264743089675903]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's sister ate 5000 more cookies than Alex yesterday. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers needed. Alex has 10 guests, but one of them doesn't eat meat and another one doesn't eat bread. That means Alex needs to cook 8 burgers. Each person needs 3 burgers, so that is 24 burgers in total.  Step 2: Calculate the number of buns needed. Each burger needs 1 bun, so Alex needs to buy 24 buns. Since the buns come 8 to a pack, Alex will need to buy 3 packs of buns.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of burgers and buns needed for the cookout. The fact that Alex's sister ate 5000 more cookies than Alex yesterday does not affect the number of packs of buns that Alex needs to buy.  Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex has 10 guests, but one of them doesn't eat meat and another one doesn't eat bread. That means Alex needs to buy buns for 8 people. Each person needs 3 burgers, so that is 24 burgers in total. Alex needs 24 buns, and since 8 buns come in a pack, he will need 3 packs of buns.  The condition \"He planned to cook 3 burgers for each guest\" is relevant to the calculation process of this problem because it tells us how many buns Alex needs to buy. Without this information, we would not know how many buns to buy for his guests.\nAlex needs to buy enough buns for 28 burgers (10 guests x 3 burgers each). Each pack of buns has 8 buns, so Alex would need to buy 4 packs of buns (28/8 = 3.5 packs, rounded up to 4 packs). The condition \"and had invited 10 friends over\" is not relevant to the calculation process, since it does not help to determine how many packs of buns Alex needs to buy.\nAlex needs to buy buns for the burgers, so he needs to buy enough for the guests that will be eating the burgers. Since he has 10 guests and each one will be eating 3 burgers, he will need 30 buns. Since each package of buns has 8 buns, he will need to buy 4 packages of buns.  The condition that \"1 of his friends didn't eat meat and said they would bring their own food\" is not relevant to the calculation process. That condition does not affect the number of buns that Alex will need to buy since the friend that is bringing their own food will still need to eat the buns, regardless of what food they bring.\nAlex has 10 guests coming over, but one does not eat meat and the other does not eat bread. This means that Alex only needs to cook 8 burgers. Each burger needs 1 bun, and since the buns come 8 to a pack, Alex will need to buy 1 pack of buns. The condition that the burger buns come 8 to a pack is relevant to the calculation process because it helps Alex to determine how many packs of buns he will need to buy.\nAlex needs to cook 3 burgers for each of the 9 guests. That is a total of 27 burgers. He needs 27 buns, so he needs to buy 4 packs of buns (8 buns per pack).  Therefore, Alex needs to buy 4 packs of buns. The condition that \"Alex's sister ate 5000 more cookies than Alex yesterday\" is not relevant to the calculation process.", "equation": "Alex's sister ate 5000 more cookies than Alex yesterday.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.34549540281295776]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. Jared's brother, who doesn't eat popcorn and drinks coke instead, bought 800 movie tickets. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of popcorn that will need to be ordered. Jared can eat 90 pieces, and his 3 other friends can each eat 60 pieces, so that's a total of 270 pieces of popcorn. Step 2: Calculate the number of servings Jared should order. Since there are 30 pieces in a serving, Jared will need to order 9 servings of popcorn (270 pieces / 30 pieces per serving = 9 servings).   Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of pieces in a serving, and therefore would not be able to calculate the total number of servings Jared should order for all of them. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Jared and his 3 other friends need to eat a total of 270 pieces of popcorn. Since there are 30 pieces of popcorn in a serving, that means they need to order 9 servings of popcorn.  Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem as it allows us to determine the number of servings that Jared needs to order. Without this condition, we would not be able to accurately calculate the number of servings Jared needs to order.\nFirst, we need to calculate the total number of popcorn that will need to be ordered: Jared can eat 90 pieces, and his 3 other friends can each eat 60 pieces, so that's a total of 270 pieces of popcorn.   Since there are 30 pieces in a serving, Jared will need to order 9 servings of popcorn (270 pieces / 30 pieces per serving = 9 servings).   So, the answer is that Jared should order 9 servings of popcorn for all of them.   The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process, since it is used to calculate the total number of servings that need to be ordered.\nThere are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. In total, Jared and his three friends can eat 90 + (3 x 60) = 270 pieces of popcorn. To calculate the number of servings Jared should order, we can divide 270 by 30. 270 / 30 = 9. Therefore, Jared should order 9 servings of popcorn for all of them.  Yes, the condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process of the problem. Without that condition, we would not know how many pieces of popcorn his other friends can eat, and therefore would not be able to calculate the total number of servings Jared should order for all of them.\nJared and 3 friends can eat a total of 90 + 60 + 60 + 60 = 270 pieces of popcorn.   Each serving contains 30 pieces of popcorn, so they need 270/30 = 9 servings of popcorn.   Therefore, Jared should order 9 servings of popcorn for all of them.   The condition \"Jared's brother, who doesn't eat popcorn and drinks coke instead, bought 800 movie tickets\" is not relevant to the calculation process of this problem.", "equation": "Jared's brother, who doesn't eat popcorn and drinks coke instead, bought 800 movie tickets.", "condition_question_similarity": [0.5514177680015564, 0.7168425917625427, 0.4924147129058838, 0.2808796465396881]}
{"original_question": "Ajax is 80 kilograms. He is planning to lose some weight. Exercising for an hour will help him lose 1.5 pounds. Ajax's mother has read 500 books in the past year. If 1 kilogram is equal to 2.2 pounds How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?", "reasoning_path": "Step 1: Convert 80 kilograms into pounds. Since 1 kilogram is equal to 2.2 pounds, 80 kilograms is equal to 80 x 2.2 = 176 pounds. Step 2: Calculate the amount of weight Ajax will lose after exercising for two hours every day for two weeks. Exercising for an hour will help him lose 1.5 pounds per hour, so he will lose 3 pounds per day. Therefore, in two weeks he will lose 3 pounds x 14 days = 42 pounds. Step 3: Calculate the total amount of weight Ajax will lose. Ajax will lose 42 pounds in two weeks. Step 4: Calculate the amount of weight Ajax will weigh after two weeks. Ajax will weigh 176 pounds - 42 pounds = 134 pounds after two weeks. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the amount of weight Ajax will lose during each hour of exercise. The fact that Ajax's mother has read 500 books in the past year is not relevant to the calculation process. Therefore, after two weeks of exercising for two hours a day, Ajax will weigh 134 pounds.", "numerical_answer": 134, "gold_answer": "134", "instructions": "The condition that \"Ajax is 80 kilograms\" is relevant to the calculation process, because it is the starting point for the calculation. So, we need to convert 80 kilograms into pounds first.   1 kilogram = 2.2 pounds   So, 80 kilograms = 80 x 2.2 = 176 pounds   Now, we need to calculate the amount of weight Ajax will lose after exercising for 2 hours every day for two weeks.   Ajax will lose 1.5 pounds per hour of exercising, so he will lose 3 pounds per day.   Therefore, in two weeks he will lose 3 pounds x 14 days = 42 pounds.   So, after two weeks of exercising for 2 hours every day, Ajax will weigh 176 - 42 = 134 pounds.\nAjax weighs 80 kilograms, which is equal to 176 pounds. If he exercises for an hour each day for two weeks, he will lose 21 pounds (1.5 pounds x 14 days). Therefore, after two weeks of exercising two hours a day, Ajax will weigh 155 pounds (176 pounds - 21 pounds). The condition \"Exercising for an hour will help him lose 1.5 pounds\" is relevant to the calculation process of the problem because it indicates the amount of weight Ajax will lose during each hour of exercise.\nAjax weighs 80 kg. Converting this to pounds, he weighs 176 lbs. By exercising for 2 hours every day for two weeks, he will lose 1.5 lbs per hour. This means he will lose 3 lbs per day. So, for two weeks (14 days) he will lose 42 lbs. This means he will weigh 134 lbs after two weeks.   The condition \"Ajax's mother has read 500 books in the past year\" is not relevant to the calculation process of problem \"How many pounds will Ajax weigh if he exercises for 2 hours every day for two weeks?\"\nAjax is 80 kilograms, which is equal to 176 pounds. If he exercises for 2 hours every day for two weeks, he will lose 1.5 pounds each day. That means he will lose 21 pounds in two weeks. So the answer is: Ajax will weigh 155 pounds after two weeks of exercising for two hours a day. The condition \"If 1 kilogram is equal to 2.2 pounds\" is relevant to the calculation process because it is necessary to convert kilograms to pounds in order to solve the problem.", "equation": "Ajax's mother has read 500 books in the past year.", "condition_question_similarity": [0.5157760381698608, 0.49266281723976135, 0.6027085781097412, 0.2540755271911621, 0.4746820032596588]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's brother bought 2000 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. Natalie rode a total of 40 + 50 + 25 + 65 = 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode each day. The fact that Natalie's brother bought 2000 tomatoes from the grocery store does not affect the number of kilometers Natalie rode, so it is not relevant to the calculation process. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers, and on Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 kilometers. On Thursday, she rode the sum of the kilometers from Monday and Wednesday, which is 40 + 25 = 65 kilometers. Therefore, Natalie rode a total of 40 + 50 + 25 + 65 = 180 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, as the sum of the kilometers from Monday and Wednesday (40 + 25 = 65 kilometers) is needed to answer the question.\nOn Monday, she rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than Tuesday, so she rode 25 kilometers.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.   Therefore, Natalie rode 180 kilometers in total.   The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process, as it was used to calculate the number of kilometers she rode on Wednesday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (40 km + 25 km)  Total: 180 km  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process because it tells us how many kilometers Natalie rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 50% fewer kilometers than Tuesday (50 x 0.5 = 25 kilometers) Thursday: as many as the sum of the kilometers from Monday and Wednesday (40 + 25 = 65 kilometers)  Total: 175 kilometers  The condition about Natalie's brother buying 2000 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Natalie's brother bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.13793233036994934]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's mother has read 5000 books in the past year. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers Alex needs to cook. Alex has 10 guests, but 1 of them doesn't eat meat and another doesn't need buns. That means Alex will need to cook 3 burgers for 8 of his guests. 8 x 3 = 24 burgers. Step 2: Calculate the number of buns needed. Each pack contains 8 buns, so Alex will need to buy 3 packs of buns. 24 buns / 8 buns per pack = 3 packs. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Alex's mother reading 5000 books in the past year does not affect the calculation of how many packs of buns Alex needs to buy. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex has 10 friends, but one of them doesn't eat meat and another doesn't eat bread, so they will not need buns. That means that Alex will need to cook 3 burgers for 8 of his friends. Since each pack of buns contains 8 buns, Alex will need to buy 1 pack of buns.  The condition, \"He planned to cook 3 burgers for each guest,\" is not relevant to the calculation process of this problem.\nAlex was having a cookout for 10 friends. One of those friends does not eat meat, so there is no need to consider them when counting the burgers. Another one of his friends does not eat bread, so there is no need to consider them either. That leaves 8 friends to serve burgers to, and 3 burgers per person. 8 x 3 = 24 burgers. Alex will need 24 buns, and since each pack contains 8 buns, that means Alex will need to buy 3 packs of buns. The condition \"and had invited 10 friends over\" is relevant to the calculation process because it tells us how many people Alex needs to cook for.\nAlex invited 10 friends to his cookout, but one of them said they would bring their own food (so he won't need a burger or buns). That leaves 9 people who need burgers. Since Alex planned to cook 3 burgers for each guest, he will need to cook 27 burgers in total. Each pack of buns comes with 8 buns, so he will need to buy 4 packs of buns in order to have enough for all of his guests.   The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process because it reduces the number of guests who need burgers and buns from 10 to 9.\nAlex has invited 10 friends over, but one of them won't be eating the burgers and the other won't be eating buns. That leaves 8 people that will be eating burgers with buns.   8 people x 3 burgers each = 24 burgers  24 burgers x 2 buns each = 48 buns  48 buns / 8 buns per pack = 6 packs of buns  So, Alex needs to buy 6 packs of buns. The condition that \"The burger buns came 8 to a pack\" is relevant to the calculation process because it tells us how many buns are in each pack, which is necessary to figure out how many packs Alex needs to buy.\nAlex has 10 guests coming over, but one of them doesn't eat meat and will bring their own food, and one of them doesn't eat bread. Therefore, Alex will need to cook 8 burgers (3 burgers for each of the 8 guests who will eat them). Since the buns come 8 to a pack, Alex will need to buy 1 pack of buns.  The condition \"Alex's mother has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Alex's mother has read 5000 books in the past year.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.17230050265789032]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The shoe size of Natalie's brother is 5000. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers. Step 2: Calculate the number of kilometers Natalie rode on Thursday. Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers. Step 3: Calculate the total number of kilometers Natalie rode. Natalie rode 40 kilometers on Monday, 50 kilometers on Tuesday, 25 kilometers on Wednesday, and 65 kilometers on Thursday. This totals (40 + 50 + 25 + 65) 180 kilometers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode for each day. The shoe size of Natalie's brother is 5000 is not relevant to the calculation process. Therefore, Natalie rode 180 kilometers in total.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers. On Tuesday, Natalie rode 50 kilometers. On Wednesday, Natalie rode 25 kilometers (50% fewer than Tuesday). On Thursday, Natalie rode 65 kilometers (equal to the sum of Monday and Wednesday).  The total number of kilometers that Natalie rode is 180 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process of the problem, as it is needed to calculate how many kilometers Natalie rode on Thursday.\nMonday: 40 km Tuesday: 50 km Wednesday: 25 km (50% fewer than Tuesday) Thursday: 65 km (sum of Monday and Wednesday)  Total: 180 km  The shoe size of Natalie's brother is not relevant to this calculation.\nOn Monday, Natalie rode 40 kilometers.  On Tuesday, Natalie rode 50 kilometers.  On Wednesday, Natalie rode 50% fewer kilometers than the day before, so she rode 25 kilometers.  On Thursday, Natalie rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 kilometers.   Now, we can add all the kilometers together to get the total number of kilometers Natalie rode:  40 + 50 + 25 + 65 = 180 kilometers.   The condition about Wednesday is relevant to the calculation process, as it is used to determine how many kilometers Natalie rode that day.\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer than Tuesday, so 25 km Thursday: 40 + 25 = 65 km  Total: 40 + 50 + 25 + 65 = 180 km  The shoe size of Natalie's brother is 5000 is not relevant to the calculation process of the question, as it has no bearing on the total number of kilometers Natalie rode.", "equation": "The shoe size of Natalie's brother is 5000.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.19442149996757507]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's mother bought 2000 tomatoes from the grocery store. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays, each with 20 cupcakes, so that's 4 x 20 = 80 total cupcakes. Step 2: Calculate the number of cupcakes sold. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Step 3: Calculate the total amount of money earned. Each cupcake was sold for $2, so Anna earned 48 x 2 = $96. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Anna's mother buying 2000 tomatoes from the grocery store has nothing to do with the problem. Therefore, Anna earned $96 from the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays, each with 20 cupcakes, so that's 4 x 20 = 80 total cupcakes. If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold. Each cupcake was sold for $2, so Anna earned 48 x 2 = $96.  The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process, because it determined the total number of cupcakes (80) that Anna had to work with. Anna's mother buying 2000 tomatoes from the grocery store has nothing to do with the problem.\nAnna used four baking trays to bake cupcakes, so she made 80 cupcakes.  If only 3/5 of the cupcakes were sold, then 3/5 x 80 = 48 cupcakes were sold.  Since each cupcake was sold for $2, Anna earned 48 x $2 = $96 from the cupcakes.  The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process because it tells us how much each cupcake was sold for, which is used to calculate the total amount of money earned.\nAnna used 4 baking trays with 20 cupcakes each, so she had 80 cupcakes in total. If 3/5 of the cupcakes were sold and the rest were kept, she sold 48 cupcakes and kept 32. Each cupcake was sold for $2, so she earned $96.  The condition \"Anna's mother bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Anna's mother bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.28861135244369507]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. The height of Mr.Lu's father is 1000 feet. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of the sales were laptops, so half of 72 is 36. Therefore, 36 laptops were sold. Step 2: Calculate the number of netbooks sold. One-third of the sales were netbooks, so one-third of 72 is 24. Therefore, 24 netbooks were sold. Step 3: Calculate the number of desktop computers sold. We already know that 36 laptops and 24 netbooks were sold. That means 72 - 36 - 24 = 12 desktop computers were sold. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold for each type. The height of Mr.Lu's father is 1000 feet and is not relevant to the calculation process. Therefore, 12 desktop computers were sold.", "numerical_answer": 12, "gold_answer": "12", "instructions": "We are given that half of the sales are laptops, one-third are netbooks, and the rest are desktop computers. Therefore, we can calculate the number of laptops, netbooks, and desktop computers as follows:   Laptops: 72 * 0.5 = 36  Netbooks: 72 * 0.33 = 23.76  Desktop Computers: 72 - 36 - 23.76 = 11.24   Therefore, the number of desktop computers is 11.24.   The condition \"the height of Mr.Lu's father is 1000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Mr. Lu's father is 1000 feet.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.20033663511276245]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. Natalie's mother bought 5000 tomatoes from the grocery store. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 50 km - (50 km x 0.5) = 25 km. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 40 km + 25 km = 65 km. Step 3: Calculate the total number of kilometers Natalie rode. On Monday, Natalie rode 40 km. On Tuesday, she rode 50 km. On Wednesday, she rode 25 km. On Thursday, she rode 65 km. This totals 40 km + 50 km + 25 km + 65 km = 180 km. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode each day. The fact that Natalie's mother bought 5000 tomatoes from the grocery store does not affect the calculation. Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday she rode 40 kilometers. On Tuesday she rode 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers.  Therefore, Natalie rode a total of 180 kilometers.  The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process because it was used to determine how many kilometers Natalie rode on Thursday.\nOn Monday, Natalia rode 40 kilometers. On Tuesday, she rode 50 kilometers. On Wednesday, she rode 50% fewer kilometers than the day before, which is 25 kilometers. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, which is 65 kilometers. Therefore, Natalia rode a total of 180 kilometers.  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process of the problem, as the total number of kilometers that Natalie rode is determined by the number of kilometers she rode each day.\nOn Monday, Natalie rode 40 km.  On Tuesday, she rode 50 km.  On Wednesday, she rode 50% fewer kilometers than the day before, so she rode 25 km.  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so she rode 65 km.   Therefore, Natalie rode a total of 180 km.   The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process, as it is used to determine how many kilometers Natalie rode on Wednesday.\nMonday: 40 km  Tuesday: 50 km  Wednesday: 50% fewer than Tuesday, so 50 km - (50 km x 0.5) = 25 km  Thursday: 40 km + 25 km = 65 km  Total: 40 km + 50 km + 25 km + 65 km = 180 km  The condition about Natalie's mother buying 5000 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Natalie's mother bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.1894371509552002]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The shoe size of Annie's sister is 1000. How many brownies did Annie have left?", "reasoning_path": "Step 1: Calculate the number of brownies given to the school administrator. Annie gave half of the 20 brownies to the school administrator, so that would be 10 brownies.  Step 2: Calculate the number of brownies given to Carl. Of the remaining 10 brownies, Annie gave half (5) to her best friend, Carl.  Step 3: Calculate the number of brownies given to Simon. Annie gave two of the remaining brownies to her friend, Simon.  Step 4: Calculate the number of brownies left for Annie. Annie had 3 brownies left.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of brownies given away and the number of brownies left for Annie. The shoe size of Annie's sister is 1000 and is not relevant to the calculation process. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them (10) to the school administrator, leaving 10 for her. She then gave half of those (5) to her best friend, Carl, and two to her friend, Simon. So Annie had 3 brownies left.   The condition \"Annie brought 20 brownies to school\" is relevant to the calculation process, as this is the starting point for determining how many brownies Annie had left. Without this condition, we would not know how many brownies Annie had to begin with.\nAnnie brought 20 brownies to school. She gave half of them (10) to the school administrator.  Of the remaining 10 brownies, she gave half (5) to her best friend, Carl, and another two to her friend, Simon.  Annie had 3 brownies left.  The shoe size of Annie's sister is 1000. This condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Annie's sister is 1000.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.2642708420753479]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The height of Granger's brother is 100 feet. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of each item. 12 cans of spam would cost $36, 3 jars of peanut butter would cost $15, and 4 loaves of bread would cost $8. Step 2: Add up the cost of each item. The total amount Granger paid is $36 + $15 + $8 = $59. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the price of each item. The height of Granger's brother is 100 feet and is not relevant to the calculation process. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The first condition, \"He saw that the Spam is $3 per can,\" is relevant to the calculation process because it provides the price of the Spam. Now that we know the price of each item, we can calculate the total cost. The total amount Granger paid is therefore $48, since 12 cans of Spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $7. The height of Granger's brother is not relevant to the calculation, as it does not provide any information about the cost of the items.\nFirst, we need to calculate how much each item would cost.   12 cans of spam would cost $36 3 jars of peanut butter would cost $15 4 loaves of bread would cost $8  So the total amount Granger paid is $59.  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process as it tells us how much each jar of peanut butter would cost. Without this information, we would not be able to calculate the total amount paid.\nFirst, Granger bought 12 cans of Spam which costs $3 each. This means that the total cost of the cans of Spam is $36. Second, Granger bought 3 jars of peanut butter which costs $5 each. This means that the total cost of the jars of peanut butter is $15. Finally, Granger bought 4 loaves of bread which costs $2 each. This means that the total cost of the loaves of bread is $8. Therefore, the total amount Granger paid is $36 + $15 + $8 = $59.   The condition \"and the bread is $2 per loaf\" is relevant to the calculation process of the problem because it provides the information that the cost of each loaf of bread is $2. This information is necessary to calculate the total amount that Granger paid for the items he purchased.\nStep 1: Calculate the cost of each item:  Cans of spam: 12 cans x $3 per can = $36 Jars of peanut butter: 3 jars x $5 per jar = $15 Loaves of bread: 4 loaves x $2 per loaf = $8  Step 2: Add up the cost of each item:  Total amount paid: $36 + $15 + $8 = $59  The condition \"The height of Granger's brother is 100 feet.\" is not relevant to the calculation process of this problem.", "equation": "The height of Granger's brother is 100 feet.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.25306984782218933]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. Carla's sister has read 1000 books in the past year. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples that Carla had initially. Carla had 79 apples in her backpack initially. Step 2: Calculate the number of apples that were available for Buffy to steal. Of those 79 apples, 26 apples fell out of the bottom of the backpack, so 53 apples were available for Buffy to steal. Step 3: Calculate the number of apples that Carla had at lunchtime. At lunchtime, Carla only had 8 apples remaining. Step 4: Calculate the number of apples that Buffy stole. Carla had 53 apples available for Buffy to steal, and at lunchtime, Carla only had 8 apples remaining. This means that Buffy stole 53 - 8 = 45 apples from Carla. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing that 79 apples were in Carla's backpack initially, we would not be able to accurately determine how many apples Buffy stole from Carla. The condition regarding Carla's sister reading 1000 books is not relevant to the calculation process and is not relevant. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "Carla put 79 apples in her backpack for lunch.  Buffy stole some of Carla's apples.  26 apples fell out of a hole in the bottom of the backpack.  This leaves Carla with 8 apples remaining.  Therefore, Buffy stole 45 apples from Carla. The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch\" is relevant to the calculation process, as it provided the initial number of apples that Carla had.\nCarla initially put 79 apples in her backpack, so 79 apples were available for Buffy to steal.  Of those 79 apples, 26 apples fell out of the bottom of the backpack, leaving 53 apples available for Buffy.  At lunchtime, Carla only had 8 apples remaining, which means that Buffy stole 45 apples from Carla.   Yes, the condition is relevant to the calculation process. Without knowing that 26 apples fell out of the bottom, we would not be able to accurately determine how many apples Buffy stole from Carla.\nCarla had 79 apples in her backpack initially: 79 apples.  26 apples fell out of a hole on the bottom: 79 - 26 = 53 apples.  At lunchtime, Carla only had 8 apples remaining: 53 - 8 = 45 apples.  Therefore, Buffy stole 45 apples from Carla.  The condition \"So at lunchtime, Carla only had 8 apples remaining\" is relevant to the calculation process of the problem, because it tells us how many apples Carla had at lunchtime, which is necessary to calculate how many apples Buffy stole from Carla.\nCarla had 79 apples. After the apples fell out of the hole, she was left with 8 apples. That means Buffy stole 71 apples.   The condition regarding Carla's sister reading 1000 books has nothing to do with the calculation process and is not relevant.", "equation": "Carla's sister has read 1000 books in the past year.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.31257954239845276]}
{"original_question": "Angela wants to check her math homework answers with her friends, but some of them aren't done yet. Out of 20 problems, Martha has finished 2, Jenna has finished four times the number Martha did minus 2, and Mark has finished half the number Jenna did. Martha's father has read 1000 books in the past year. If none of the friends worked on any of the same problems, how many problems have no one but Angela finished?", "reasoning_path": "Step 1: Calculate the number of problems Martha has finished. Martha has finished 2 problems. Step 2: Calculate the number of problems Jenna has finished. Jenna has finished four times the number Martha did minus 2, so Jenna has finished (4 x 2) - 2 = 6 problems. Step 3: Calculate the number of problems Mark has finished. Mark has finished half the number Jenna did, so Mark has finished (6 / 2) = 3 problems. Step 4: Calculate the total number of problems the friends have finished. None of the friends have worked on any of the same problems, and there are 20 - (2 + 6 + 3) = 9 problems that have no one but Angela finished. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of problems each friend has finished. The fact that Martha's father has read 1000 books in the past year does not affect the calculation. Therefore, there are 9 problems that have no one but Angela finished.", "numerical_answer": 9, "gold_answer": "9", "instructions": "Martha has finished 2 problems.  Jenna has finished 4 times the number of Martha's minus 2, which is 8.  Mark has finished half the number of Jenna's, which is 4.  Therefore, the total number of problems the friends have finished is 2 + 8 + 4 = 14.   The condition \"Out of 20 problems\" is relevant to the calculation process of the problem. This means that the number of problems that no one but Angela finished is 20 - 14 = 6.   Therefore, there are 6 problems that no one but Angela has finished.\nMartha has finished 2 problems.  Jenna has finished 4 times Martha minus 2, which is 4 x 2 - 2 = 6.  Mark has finished half of Jenna's, which is 6/2 = 3.   So in total, the 3 friends have finished 2 + 6 + 3 = 11 problems.   Therefore, the answer to the question is 20 - 11 = 9 problems have no one but Angela finished.   The condition \"Martha has finished 2\" is relevant to the calculation process, as it is the starting point of the calculation. Without knowing how many problems Martha has finished, the calculation cannot be done.\nMartha has finished 2 problems. Jenna has finished four times the number Martha did minus 2, so Jenna has finished (4 x 2) - 2 = 6 problems. Mark has finished half the number Jenna did, so Mark has finished (6 / 2) = 3 problems.  Therefore, none of the friends have worked on any of the same problems, and there are 20 - (2 + 6 + 3) = 9 problems that have no one but Angela finished. The condition \"Jenna has finished four times the number Martha did minus 2\" is relevant to the calculation process for this problem.\nMartha has finished 2 problems, Jenna has finished 4 times the number Martha did minus 2 (2 * 4 - 2 = 6), and Mark has finished half the number Jenna did (6 / 2 = 3). This means that altogether, they have finished 2 + 6 + 3 = 11 problems. If none of them worked on the same problems, that means that Angela has finished the remaining 9 problems.   The condition \"Martha's father has read 1000 books in the past year\" is irrelevant to the calculation process.", "equation": "Martha's father has read 1000 books in the past year.", "condition_question_similarity": [0.5372861623764038, 0.2561626136302948, 0.1965629607439041, 0.15824714303016663, 0.19192104041576385, 0.18969526886940002]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's sister has read 5000 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the measurements from pounds to ounces. 1 pound is equal to 16 ounces, so Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge and Boris ate 32 ounces of fudge.  Step 2: Calculate the total amount of fudge eaten. The total amount of fudge eaten by Tomas, Katya and Boris is 24 ounces + 8 ounces + 32 ounces = 64 ounces.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by Tomas, Katya and Boris. The fact that Katya's sister has read 5000 books in the past year does not affect the calculation. Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, we need to convert the given measurements from pounds to ounces. 1 pound is equal to 16 ounces, so Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge and Boris ate 32 ounces of fudge.  Therefore, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.  The condition that Tomas ate 1.5 pounds of chocolate fudge last week is relevant to the calculation process, since it provides the amount (24 ounces) of fudge that Tomas ate.\nTomas ate 1.5 pounds of chocolate fudge. To convert this to ounces, we must multiply 1.5 by 16, since there are 16 ounces in a pound. Thus, Tomas ate 24 ounces of chocolate fudge.   Katya ate half a pound of peanut butter fudge. To convert this to ounces, we must multiply 0.5 by 16. Thus, Katya ate 8 ounces of peanut butter fudge.   Boris ate 2 pounds of fudge. To convert this to ounces, we must multiply 2 by 16. Thus, Boris ate 32 ounces of fudge.   The total amount of fudge eaten by Tomas, Katya and Boris is 24 ounces + 8 ounces + 32 ounces = 64 ounces.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.\" is relevant to the calculation process, since it states the amounts of fudge eaten by Katya and Boris, which must be converted to ounces in order to calculate the total amount of fudge eaten by the three.\nThe question is asking how many ounces of fudge Tomas, Katya, and Boris ate in total. Therefore, all we need to do is add the amounts of fudge they ate together. Tomas ate 1.5 pounds of chocolate fudge which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge which is equal to 8 ounces. Boris ate 2 pounds of fudge which is equal to 32 ounces. Therefore, when we add all three amounts together, Tomas, Katya, and Boris ate a total of 64 ounces of fudge. The condition \"Katya's sister has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Katya's sister has read 5000 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.18315160274505615]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's sister has read 1000 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert Tomas' chocolate fudge from pounds to ounces. 1.5 pounds of chocolate fudge is equal to 24 ounces. Step 2: Convert Katya's peanut butter fudge from pounds to ounces. Half a pound of peanut butter fudge is equal to 8 ounces. Step 3: Convert Boris' fudge from pounds to ounces. 2 pounds of fudge is equal to 32 ounces. Step 4: Calculate the total number of ounces of fudge that Tomas, Katya and Boris ate in total. 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the amount of fudge that Katya and Boris ate. The fact that Katya's sister has read 1000 books in the past year is not relevant to the calculation process. Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.", "numerical_answer": 64, "gold_answer": "64", "instructions": "1. Tomas ate 1.5 pounds of chocolate fudge last week.   This condition is relevant because it tells us that Tomas ate a certain amount of fudge last week, which needs to be accounted for in the total calculation.   2. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.   This condition is also relevant because it tells us the amounts that Katya and Boris ate.   3. Katya's sister has read 1000 books in the past year.   This condition is not relevant to the calculation process because it is not related to the amount of fudge eaten by Tomas, Katya, and Boris.   Therefore, the answer to the question \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\" is 24 ounces.   To get this answer, we can convert the pounds of fudge eaten by Tomas, Katya, and Boris into ounces. 1.5 pounds is equal to 24 ounces, 0.5 pound is equal to 8 ounces, and 2 pounds is equal to 32 ounces. Therefore, the total amount of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces.\nFirst, we need to convert 1.5 pounds of chocolate fudge and 2 pounds of fudge to ounces.   1.5 pounds = 24 ounces  2 pounds = 32 ounces   Next, we need to convert half a pound of peanut butter fudge to ounces.   Half a pound = 8 ounces   Now, we can calculate the total number of ounces of fudge that Tomas, Katya and Boris ate in total.   24 + 8 + 32 = 64 ounces   Therefore, Tomas, Katya and Boris ate a total of 64 ounces of fudge.   Yes, the condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.\" is relevant to the calculation process of this problem because it tells us how much fudge each person ate, which is necessary to calculate the total amount of fudge they ate in total.\n1. How many ounces of fudge did Tomas, Katya and Boris eat in total?  Answer: Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Boris ate 2 pounds of fudge, which is equal to 32 ounces. So, in total, Tomas, Katya and Boris ate 64 ounces of fudge.  2. Is condition \"Katya's sister has read 1000 books in the past year.\" relevant to the calculation process of problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\"  Answer: No, this condition is not relevant to the calculation process.", "equation": "Katya's sister has read 1000 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.14350077509880066]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother bought 500 tomatoes from the grocery store. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Andrea sold. Jude sold 16 tickets, so if Andrea sold twice as many, then she sold 32 tickets. Step 2: Calculate the number of tickets Sandra sold. Jude sold 16 tickets, and Sandra sold 4 more than half the number of tickets Jude sold. Half of 16 is 8, so Sandra sold 12 tickets. Step 3: Calculate the total number of tickets sold. Andrea sold 32 tickets, Jude sold 16 tickets, and Sandra sold 12 tickets. 32 + 16 + 12 = 60 tickets have been sold so far. Step 4: Calculate the number of tickets left to be sold. 100 tickets need to be sold in total. Therefore, 40 tickets still need to be sold. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the number of tickets sold by each person. Andrea's brother's purchase of 500 tomatoes from the grocery store is not relevant to the calculation process. Therefore, 100 tickets need to be sold in total and 40 tickets still need to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Andrea sold twice as many tickets as Jude, so she sold 32 tickets.  Sandra sold 4 more than half the number of tickets Jude sold, so she sold 28 tickets.  Therefore, a total of 76 tickets have been sold.  To answer the question, 100 tickets need to be sold in total.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem as it helped us to calculate the number of tickets sold.\nFirst, we need to figure out how many tickets Andrea sold. Jude sold 16 tickets, so if Andrea sold twice as many, then she sold 32 tickets.   Next, we need to figure out how many tickets Sandra sold. Jude sold 16 tickets, and Sandra sold 4 more than half the number of tickets Jude sold. Half of 16 is 8, so Sandra sold 12 tickets.   Now that we know how many tickets each person sold, we can calculate how many tickets need to be sold in total. Andrea sold 32 tickets, Jude sold 16 tickets, and Sandra sold 12 tickets. 32 + 16 + 12 = 60 tickets have been sold so far.   100 tickets need to be sold in total. Therefore, 40 tickets still need to be sold.   The condition \"Andrea's brother bought 500 tomatoes from the grocery store\" is not relevant to calculating how many tickets need to be sold.", "equation": "Andrea's brother bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.21486184000968933]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. The height of Granger's sister is 200 feet. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate how much each item costs. Spam: 12 cans x $3 = $36  Peanut Butter: 3 jars x $5 = $15  Bread: 4 loaves x $2 = $8  Total: $36 + $15 + $8 = $59  Step 2: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost of each item. The height of Granger's sister is 200 feet and is not relevant to the calculation process. Therefore, the total amount Granger paid for the groceries is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, calculate how much each item costs.  Spam: 12 cans x $3 = $36 Peanut Butter: 3 jars x $5 = $15 Bread: 4 loaves x $2 = $8  Total: $36 + $15 + $8 = $59  The condition \"He saw that the Spam is $3 per can,\" is relevant to the calculation process because it tells us the price of each can of Spam, which is needed to calculate how much Granger paid for 12 cans of Spam.\nFirst, Granger bought 12 cans of spam, which cost $3 per can. So the amount he paid for the 12 cans of Spam is 12 x 3 = 36. Then, he bought 3 jars of peanut butter, which cost $5 per jar. So the amount he paid for the 3 jars of peanut butter is 3 x 5 = 15. Lastly, he bought 4 loaves of bread, which cost $2 per loaf. So the amount he paid for the 4 loaves of bread is 4 x 2 = 8.   Therefore, the total amount he paid is 36 + 15 + 8 = 59.  Yes, the condition \"the peanut butter is $5 per jar\" is relevant to the calculation process as it is used to determine the amount he paid for the 3 jars of peanut butter.\nThe first thing we need to know is the price of each item. The Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf.  Next, we need to calculate the total cost of the items. 12 cans of Spam cost $36, 3 jars of peanut butter cost $15, and 4 loaves of bread cost $8.  Adding all of these costs together, the total amount Granger paid is $59.  The condition \"and the bread is $2 per loaf\" is relevant to the calculation process, as it provides the price of bread which is necessary for calculating the total cost.\nStep 1: Calculate the cost of each item:   12 cans of Spam = 12 x $3 = $36  3 jars of Peanut Butter = 3 x $5 = $15  4 loaves of Bread = 4 x $2 = $8   Step 2: Calculate the total amount paid:   Total Amount Paid = $36 + $15 + $8 = $59   The height of Granger's sister is not relevant to the calculation process.", "equation": "The height of Granger's sister is 200 feet.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.20293991267681122]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's father bought 2000 tomatoes from the grocery store. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the number of cupcakes baked. Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. That means she had a total of 80 cupcakes. Step 2: Calculate the number of cupcakes sold. If only 3/5 of the cupcakes were sold, that means she sold 48 cupcakes. Step 3: Calculate the amount of money earned. Since each cupcake was sold for $2, she earned a total of $96. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes baked and the number of cupcakes sold. The fact that Anna's father bought 2000 tomatoes from the grocery store does not affect the calculation. Therefore, Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes, so she must have baked 80 cupcakes.  If only 3/5 of the cupcakes were sold, then Anna would have sold 48 cupcakes.  Since each cupcake was sold for $2, Anna would have earned 48 x $2 = $96.   The condition \"Each tray has 20 cupcakes\" is not relevant to the calculation process of this problem.\nAnna used four baking trays, and each tray had 20 cupcakes. That means she had a total of 80 cupcakes. If only 3/5 of the cupcakes were sold, that means she sold 48 cupcakes. Since each cupcake was sold for $2, she earned a total of $96. The condition \"and each cupcake was then sold for $2\" is relevant to the calculation process as it tells us how much each cupcake was sold for. Without this information, we wouldn't know how much Anna earned from the cupcakes.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. This means that a total of 80 cupcakes were made, and each one cost $2.   If only 3/5 of the cupcakes were sold and the rest were kept, Anna would have sold 48 cupcakes and kept 32 cupcakes. This means that Anna earned $96 from selling the cupcakes ($2 x 48 = $96).  The condition \"Anna's father bought 2000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Anna's father bought 2000 tomatoes from the grocery store.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.24961137771606445]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's neighbor bought 5000 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to replant all 20 rose bushes. Each rose bush costs $150, so the total cost of the rose bushes is 20 x $150 = $3000. Step 2: Calculate the cost of the gardener. The gardener is paid $30 an hour for 5 hours a day for 4 days. So the cost of the gardener is $30 x 5 hours x 4 days = $600. Step 3: Calculate the cost of the soil. Bob needs to buy 100 cubic feet of soil for $5 per cubic foot. The cost of the soil is 100 cubic feet x $5 = $500. Step 4: Calculate the total cost of the entire gardening project. The total cost of the gardening project is the sum of the cost of the rose bushes, the cost of the gardener, and the cost of the soil. So the total cost is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Bob's neighbor buying 5000 tomatoes from the grocery store does not affect the cost of the gardening project, so it is not relevant to", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "Bob needs to replant the rose bushes, so the cost of the roses is $3000. He also has to pay the gardener, which is $30 x 5 hours x 4 days = $600. Finally, he needs to buy the soil, which is 100 cubic feet x $5 per cubic foot = $500. So the total cost of the gardening project is $4000.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, as it is the reason why Bob needs to replant the rose bushes, and thus why he has to pay for the roses and the gardener, and buy the soil.\nReplacing the rosebushes: 20 rosebushes x $150 = $3,000  Hiring the gardener: 4 days x 5 hours x $30 = $600  Buying the soil: 100 cubic feet x $5 = $500  Total cost = $3,600  The condition about the cost of each rosebush is relevant to the calculation process, since it is part of the cost of replacing the rosebushes.\nFirst, the cost of the rose bushes is 20 x $150 = $3,000.  Second, the cost of the gardener is $30/hour x 5 hours x 4 days = $600.  Third, the cost of the soil is $5/cubic foot x 100 cubic feet = $500.  So the total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  The condition about the gardener is relevant to the calculation process because it affects the overall cost of the project.\nThe rose bushes cost $150 each, so 20 of them cost $3000.  The gardener was paid $30 an hour for 5 hours a day for 4 days, so he was paid $600.  The soil cost $5 per cubic foot, and there were 100 cubic feet, so the soil cost $500.   So, the entire gardening project cost $4100.   The condition is relevant to the calculation process because it gives the cost of the soil, which is an important part of the project.\n1. Rose bushes: 20 rose bushes x $150 = $3000 2. Gardener: 5 hours x $30 per hour x 4 days = $600 3. Soil: 100 cubic feet x $5 per cubic foot = $500  Total cost of the entire gardening project = $4000  The condition \"Bob's neighbor bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Bob's neighbor bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.405120313167572]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's mother has read 2000 books in the past year. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate how many cupcakes were sold in total. We know that Anna used four baking trays, each with 20 cupcakes. That means she had a total of 80 cupcakes. We also know that only 3/5 of the cupcakes were sold, so we can calculate that Anna sold 48 cupcakes.  Step 2: Calculate how much Anna earned from selling the cupcakes. We know that each cupcake was sold for $2, so Anna earned $2 x 48 cupcakes = $96.  Step 3: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without knowing how many cupcakes Anna had, it would have been impossible to calculate how many she sold and how much she earned.  Therefore, the answer is that Anna earned $96 from selling the cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "First, we need to calculate how many cupcakes were sold in total. We know that Anna used four baking trays, each with 20 cupcakes. That means she had a total of 80 cupcakes. We also know that only 3/5 of the cupcakes were sold, so we can calculate that Anna sold 48 cupcakes.   Next, we need to calculate how much Anna earned from selling the cupcakes. We know that each cupcake was sold for $2, so Anna earned $2 x 48 cupcakes = $96.   So, the answer is that Anna earned $96 from selling the cupcakes.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process, as it tells us how many cupcakes Anna had to start with. Without knowing how many cupcakes Anna had, it would have been impossible to calculate how many she sold and how much she earned.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. This means that in total, Anna made 80 cupcakes.   If only 3/5 (or 60%) of the cupcakes were sold and the rest were kept, then Anna sold 48 cupcakes.   If each cupcake was then sold for $2, then Anna earned a total of $96 from the sale of the cupcakes.   Therefore, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process of the problem, as it is used to determine how much Anna earned.\nAnna used four baking trays to bake cupcakes. This means she made a total of 80 cupcakes. If only 3/5 of the cupcakes were sold and the rest were kept, then 3/5 of 80 cupcakes were sold, which is 48 cupcakes. 48 cupcakes x $2 each = $96.  So, Anna earned $96 from the cupcakes.  The condition of Anna's mother having read 2000 books in the past year is not relevant to the calculation process of this problem, since it does not directly affect the amount of money Anna earned from the cupcakes.", "equation": "Anna's mother has read 2000 books in the past year.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.09987802803516388]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's father has read 10000 books in the past year. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to replant 20 rose bushes, so the cost is 20 x $150 = $3000. Step 2: Calculate the cost of the gardener. The gardener is working 5 hours per day for 4 days, so the cost is 4 x 5 x $30 = $600. Step 3: Calculate the cost of the soil. Bob needs 100 cubic feet of soil, so the cost is 100 x $5 = $500. Step 4: Calculate the total cost of the entire gardening project. The total cost is $3000 + $600 + $500 = $4100. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the rose bushes, the gardener's wages and the soil. The fact that Bob's father has read 10000 books in the past year does not affect the calculation. Therefore, the total cost of the entire gardening project is $4100.", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, Bob needs to purchase 20 rose bushes. Each rose bush costs $150, so the total cost of the rose bushes is $3,000.   Second, he needs to pay a gardener to replant the rose bushes. The gardener is charging $30 per hour, and he is working 5 hours per day for 4 days. This means the cost of the gardener is $600.   Finally, Bob needs to purchase 100 cubic feet of soil for the garden. The soil is sold for $5 per cubic foot, so the total cost for the soil is $500.   The total cost of the entire gardening project is $3,600.   The condition \"A storm destroyed all 20 of his rose bushes\" is relevant to the calculation process, since it is the reason why Bob has to replant the rose bushes in the first place.\nThe cost for the rose bushes is the first cost to consider. Bob needs to replant 20 rose bushes, so the total cost for the rose bushes is 20 x $150 = $3000.   The cost for the gardener is the second cost to consider. Bob needs the gardener to work 5 hours each day for 4 days, so the total cost for the gardener is 4 x 5 x $30 = $600.   The cost for the soil is the third cost to consider. Bob needs 100 cubic feet of soil, so the total cost for the soil is 100 x $5 = $500.   Adding these three costs together, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.   The condition that \"each rose bush costs $150\" is relevant to the calculation process of the problem, as it is necessary to determine the cost for the rose bushes.\nThe cost of the rose bushes is the first expense - 20 rose bushes at $150 each is $3,000.  The cost for the gardener is the second expense - 4 days at 5 hours each day and $30 per hour is $600.  The cost for the soil is the third expense - 100 cubic feet at $5 per cubic foot is $500.   The total cost for the entire gardening project is $4,100.   The condition regarding Bob's father is not relevant to the calculation process.\nThe cost of the rose bushes is $150 x 20 = $3,000.  The gardener's wages for 4 days of work is $30/hour x 5 hours/day x 4 days = $600.  The cost of the soil is $5/cubic foot x 100 cubic feet = $500.  The total cost of the entire gardening project is $3,000 + $600 + $500 = $4,100.  The condition about the cost of the soil is relevant to the calculation process, as it is one of the expenses that contributes to the total cost of the project.\nThe cost of the rose bushes is $150 x 20 = $3,000. The cost of the gardener's labor is $30 x 5 x 4 = $600. The cost of the soil is $5 x 100 = $500. Total cost is $3,000 + $600 + $500 = $4,100.  The condition \"Bob's father has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Bob's father has read 10000 books in the past year.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.04869452491402626]}
{"original_question": "Jim had 365 trading cards. He gives 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Jim's sister has read 1000 books in the past year. How many cards did Jim give away, assuming 1 set has 13 trading cards?", "reasoning_path": "Step 1: Calculate the number of cards given away to Jim's brother. Jim gave away 8 sets of cards to his brother, and each set has 13 trading cards. This means Jim gave away 8 x 13 = 104 cards to his brother. Step 2: Calculate the number of cards given away to Jim's sister. Jim gave away 5 sets of cards to his sister, and each set has 13 trading cards. This means Jim gave away 5 x 13 = 65 cards to his sister. Step 3: Calculate the number of cards given away to Jim's friend. Jim gave away 2 sets of cards to his friend, and each set has 13 trading cards. This means Jim gave away 2 x 13 = 26 cards to his friend. Step 4: Calculate the total number of cards given away. Jim gave away 104 cards to his brother, 65 cards to his sister, and 26 cards to his friend. This totals 104 + 65 + 26 = 195 cards. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The condition does not affect the number of cards Jim gave away, so it is not relevant to the calculation process. Therefore, Jim gave away 195 cards.", "numerical_answer": 195, "gold_answer": "195", "instructions": "Jim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. This means he gave away a total of 15 sets of cards. Each set has 13 trading cards. So, Jim gave away 15 x 13 = 195 trading cards.   The condition \"Jim had 365 trading cards.\" is not relevant to the calculation process of the problem.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. Assuming each set has 13 trading cards, Jim gave away 8*13 + 5*13 + 2*13 = 181 trading cards. The condition \"He gives 8 sets of cards to his brother,\" is relevant to the calculation process because it determines how many sets Jim gave to his brother. Jim's sister's reading habits are not relevant to the calculation process.\nJim gave away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. Since 1 set has 13 trading cards, then 8 sets will be 8 x 13 = 104 cards, 5 sets will be 5 x 13 = 65 cards, and 2 sets will be 2 x 13 = 26 cards. Therefore, Jim gave away a total of 104 + 65 + 26 = 195 cards.   The condition \"5 sets of cards to his sister\" is relevant to the calculation process, since it tells us how many sets of cards Jim gave away to his sister. We need this information in order to determine how many cards Jim gave away in total.\nJim gave away 8 sets of cards to his brother, 5 sets of cards to his sister, and 2 sets of cards to his friend. We know that 1 set has 13 trading cards, which means 8 sets have 8x13=104 cards, 5 sets have 5x13=65 cards, and 2 sets have 2x13=26 cards. So, in total, Jim gave away 104+65+26=195 cards. The condition, \"Jim's sister has read 1000 books in the past year,\" is not relevant to the calculation process of this problem.\nJim gave away 8 sets of cards to his brother, 5 sets to his sister, and 2 sets to his friend. Since each set has 13 trading cards, this means Jim gave away 8 * 13 = 104 cards to his brother, 5 * 13 = 65 cards to his sister, and 2 * 13 = 26 cards to his friend. Therefore, Jim gave away a total of 104 + 65 + 26 = 195 trading cards.  The condition \"Jim's sister has read 1000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jim's sister has read 1000 books in the past year.", "condition_question_similarity": [0.6179192662239075, 0.4783751368522644, 0.49496695399284363, 0.5128942131996155, 0.1722722202539444]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. The height of Alex's sister is 1000 feet. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of guests Alex has invited. Alex has invited 10 friends over.  Step 2: Calculate the number of burgers Alex needs to cook. Alex needs to cook 3 burgers for each guest. That means he needs to cook 10 x 3 = 30 burgers.  Step 3: Calculate the number of buns Alex needs. Since 1 of Alex's friends doesn't eat meat and 1 of his friends doesn't eat bread, Alex only needs 29 buns.  Step 4: Calculate the number of packs of buns Alex needs to buy. Each pack of buns comes with 8 buns, so Alex needs to buy 4 packs of buns.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for each person. The height of Alex's sister is 1000 feet and is not relevant to the calculation process. Therefore, Alex needs to buy 4 packs of buns.", "numerical_answer": 4, "gold_answer": "3", "instructions": "Alex has 10 friends coming over and 1 of them is vegetarian, so he will need to cook 3 burgers for each of the 9 meat eaters. That means he needs 27 burgers.  Since each pack of buns contains 8 buns, he will need to buy 4 packs of buns (27/8 = 3.375).  The height of Alex's sister is not relevant to the calculation process.  Therefore, Alex needs to buy 4 packs of buns to accommodate his guests.\nAlex needs to serve 3 burgers to each guest, and since he invited 10 friends over, he needs to buy 10 packs of buns. The fact that one of his friends does not eat meat and will bring their own food is not relevant to the calculation process, nor is the height of his sister. Therefore, Alex needs to buy 10 packs of buns.\nAlex needs to prepare burgers for 10 people, however one of his friends will bring their own food and one of his friends will not eat bread, so they won't need the buns. This leaves 8 people who will be eating burgers with buns.   Since each pack of buns contains 8 buns, Alex will need to buy 1 pack of buns.   The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process, as it reduces the number of people who need to be served burgers with buns from 10 to 8, which affects the number of packs of buns needed.\nAlex has 10 friends coming to his cookout, and 1 of them does not eat meat and will be bringing their own food. This means he needs to buy enough burgers for 9 people. He plans to cook 3 burgers for each person, so he needs to buy 27 burgers.   The next step is to figure out how many buns he needs to buy. One of his friends does not eat bread, so he only needs buns for 8 people. He needs 8 buns per person, so he needs to buy 64 buns. Since the buns come 8 to a pack, he needs to buy 8 packs of buns.   The condition \"The burger buns came 8 to a pack\" is relevant to the calculation process, as it helps us figure out how many packs of buns Alex needs to buy.\nAlex invited 10 friends over, but one is vegetarian and won't eat the burgers. So, Alex needs to cook for 9 people. Each person needs 3 burgers, so Alex needs to cook 27 burgers. Since one person does not eat bread, that means Alex needs to buy 26 buns - 8 buns for each of the remaining 3 people. 26 divided by 8 is 3.25. So, Alex needs to buy 4 packs of buns.   The condition of Alex's sister's height is not relevant to the calculation process of the problem.", "equation": "The height of Alex's sister is 1000 feet.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.1126139760017395]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. The shoe size of Katya's father is 5000. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Calculate how many ounces of fudge Tomas ate. Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces. Step 2: Calculate how many ounces of fudge Katya ate. Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces. Step 3: Calculate how many ounces of fudge Boris ate. Boris ate 2 pounds of fudge, which is equal to 32 ounces. Step 4: Calculate the total number of ounces of fudge eaten by Tomas, Katya, and Boris. The total number of ounces of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by each person. The shoe size of Katya's father is not relevant to the calculation process. Therefore, the total number of ounces of fudge eaten by Tomas, Katya, and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "Tomas ate 1.5 pounds of chocolate fudge. That is 24 ounces of fudge.  Katya ate half a pound of peanut butter fudge. That is 8 ounces of fudge.  Boris ate 2 pounds of fudge. That is 32 ounces of fudge.  Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.  The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is relevant to the calculation process as it tells us the amount of fudge that Tomas ate, which is necessary in order to calculate the total amount of fudge eaten by the three people.\nFirst, let's convert the pounds into ounces. 1.5 pounds is equal to 24 ounces and 2 pounds is equal to 32 ounces. Katya ate half a pound which is equal to 8 ounces.   Therefore, the total amount of fudge eaten by Tomas, Katya and Boris is 64 ounces.   The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge\" is relevant to the calculation process of problem \"How many ounces of fudge did the Tomas, Katya and Boris eat in total?\" because it provides the information needed to calculate the total amount of fudge eaten.\nThe first step is to calculate how many ounces of fudge Tomas, Katya, and Boris ate in total. We can do this by converting the pounds of fudge into ounces.  Tomas ate 1.5 pounds of chocolate fudge, which is equal to 24 ounces.  Katya ate half a pound of peanut butter fudge, which is equal to 8 ounces.  Boris ate 2 pounds of fudge, which is equal to 32 ounces.   Therefore, the total number of ounces of fudge eaten by Tomas, Katya, and Boris is 64 ounces.   The condition \"The shoe size of Katya's father is 5000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Katya's father is 5000.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.2313777506351471]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Jean's mother bought 100000 tomatoes from the grocery store. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the total amount of money. We know that Jean and Jane have a combined total of $76.  Step 2: Calculate the ratio of money between Jean and Jane. We know that Jean has three times as much money as Jane. So, we can assume that Jean has $3 for every $1 Jane has.  Step 3: Calculate the total amount of money Jean has. We know that Jean has $3 for every $1 Jane has, so if they have a combined total of $76, then Jean has $3x76 = $228.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of money Jean and Jane have. The fact that Jean's mother bought 100000 tomatoes from the grocery store does not affect the calculation process. Therefore, Jean has $228.", "numerical_answer": 228, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane. That means that if Jane has $x, then Jean has 3x. We also know that their combined total is $76, so 3x + x = 76. Solving this equation, we get x = 24. Therefore, Jean has 3x = 3(24) = 72 dollars.   Yes, the condition \"They have a combined total of $76\" is relevant to the calculation process because that condition helped us solve the equation 3x + x = 76 and find the value of x.\nFirst, we need to figure out how much money Jane has. We know that Jean has three times as much money as Jane, and they have a combined total of $76. We can use algebra to solve this:  3x + x = 76  4x = 76  x = 19  So, Jane has $19 and Jean has $57. The condition that Jean's mother bought 100000 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Jean's mother bought 100000 tomatoes from the grocery store.", "condition_question_similarity": [0.5677667260169983, 0.21518707275390625, 0.2067941576242447]}
{"original_question": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes and each cupcake was then sold for $2. Anna's mother has read 10000 books in the past year. If only 3/5 of the cupcakes were sold and the rest were kept, how much did Anna earn from it?", "reasoning_path": "Step 1: Calculate the total number of cupcakes. Anna used four baking trays. Each tray has 20 cupcakes, so the total number of cupcakes is 4 x 20 = 80 cupcakes.  Step 2: Calculate the number of cupcakes sold. Anna sold 3/5 of the cupcakes, so the number of cupcakes sold is 3/5 x 80 = 48 cupcakes.  Step 3: Calculate the total amount earned from the sale. Each cupcake was sold for $2, so the total amount earned would be 48 x 2 = $96.  Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of cupcakes and the cost per cupcake. The fact that Anna's mother has read 10000 books in the past year does not affect the calculation process. Therefore, Anna earned $96 from the sale of cupcakes.", "numerical_answer": 96, "gold_answer": "96", "instructions": "Anna used four baking trays to bake cupcakes. Each tray has 20 cupcakes, which means that there are 80 cupcakes in total. If only 3/5 of the cupcakes were sold and the rest were kept, that means that 60 cupcakes were sold and 20 cupcakes were kept. If each cupcake was sold for $2, that means Anna earned $120 from the cupcakes.   The condition \"Each tray has 20 cupcakes\" is relevant to the calculation process of this problem since it is necessary to know how many cupcakes there were in total in order to calculate how much Anna earned from the cupcakes.\nAnna used four baking trays to bake cupcakes. Each tray has 20 cupcakes. -> Anna has a total of 80 cupcakes.   If only 3/5 of the cupcakes were sold and the rest were kept -> Anna sold 3/5 of the total cupcakes, which is 48 cupcakes.   and each cupcake was then sold for $2 -> Anna earned a total of $96 from the sale of the cupcakes.  Therefore, the condition \"and each cupcake was then sold for $2\" is relevant to the calculation process of the problem.\nAnna used a total of 4 baking trays, each with 20 cupcakes. This means she had a total of 80 cupcakes. 3/5 of 80 is 48, so Anna sold 48 cupcakes. Since each cupcake was sold for $2, Anna earned a total of $96 from selling the cupcakes.  The condition that Anna's mother has read 10000 books in the past year is not relevant to the calculation process of the problem. Therefore, this condition does not affect the answer.", "equation": "Anna's mother has read 10000 books in the past year.", "condition_question_similarity": [0.4328264892101288, 0.29197344183921814, 0.5124512314796448, 0.10025187581777573]}
{"original_question": "One afternoon, Rachelle, Gretchen and Rocky threw pennies into the fountain and made wishes. Rachelle threw 180 pennies into the fountain. Gretchen threw half as many pennies into the fountain as Rachelle and Rocky threw in one-third as many pennies as Gretchen. Rachelle's neighbor has read 2000 books in the past year. What was the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky?", "reasoning_path": "Step 1: Calculate the number of pennies thrown in by Rachelle. Rachelle threw 180 pennies into the fountain. Step 2: Calculate the number of pennies thrown in by Gretchen. Gretchen threw half as many pennies as Rachelle, so that is 90 pennies. Step 3: Calculate the number of pennies thrown in by Rocky. Rocky threw in one-third as many pennies as Gretchen, so that is 30 pennies. Step 4: Calculate the total number of pennies. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was therefore 180 + 90 + 30 = 300 pennies. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pennies thrown in by each person. The fact that Rachelle's neighbor has read 2000 books in the past year does not affect the calculation. Therefore, the total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was 300 pennies.", "numerical_answer": 300, "gold_answer": "300", "instructions": "Rachelle threw in 180 pennies. Gretchen threw in half as many, so that is 90 pennies. Rocky threw in one-third as many as Gretchen, so that is 30 pennies. The total number of pennies thrown into the fountain by Rachelle, Gretchen and Rocky was therefore 180 + 90 + 30 = 300 pennies.   The condition \"Rachelle's neighbor has read 2000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Rachelle's neighbor has read 2000 books in the past year.", "condition_question_similarity": [0.7590086460113525, 0.7141805291175842, 0.7816827297210693, 0.09661045670509338]}
{"original_question": "On Monday, Sydney sends 5 texts each to Allison and Brittney. On Tuesday, she sends 15 texts to each of them. Sydney's brother has read 1000 books in the past year. In total, how many texts did Sydney send to Allison and Brittney on both days?", "reasoning_path": "Step 1: Calculate the number of texts Sydney sent on Monday. Sydney sent 5 texts each to Allison and Brittney. That means she sent a total of 10 texts on Monday (5 texts to Allison + 5 texts to Brittney). Step 2: Calculate the number of texts Sydney sent on Tuesday. Sydney sent 15 texts to each of them. That means she sent a total of 30 texts on Tuesday (15 texts to Allison + 15 texts to Brittney). Step 3: Calculate the total number of texts Sydney sent to Allison and Brittney on both days. Sydney sent 10 texts on Monday + 30 texts on Tuesday = 40 texts. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. It specifies how many texts Sydney sent on Monday, and this information is necessary to calculate the total number of texts sent to Allison and Brittney on both days. Therefore, Sydney sent 40 texts to Allison and Brittney on both days.", "numerical_answer": 40, "gold_answer": "40", "instructions": "On Monday, Sydney sends 5 texts each to Allison and Brittney. So, Sydney sends 5 + 5 = 10 texts on Monday.   On Tuesday, she sends 15 texts to each of them.  So, Sydney sends 15 + 15 = 30 texts on Tuesday.   In total, Sydney sent 10 + 30 = 40 texts on both days.   The condition \"On Monday, Sydney sends 5 texts each to Allison and Brittney.\" is relevant to the calculation process, as it is used to find the number of texts Sydney sent on Monday.\nOn Monday, Sydney sent 5 texts each to Allison and Brittney. This means she sent a total of 10 texts on Monday (5 texts to Allison + 5 texts to Brittney). On Tuesday, she sent 15 texts to each of them. This means she sent a total of 30 texts on Tuesday (15 texts to Allison + 15 texts to Brittney).  In total, Sydney sent 40 texts to Allison and Brittney on both days (10 texts on Monday + 30 texts on Tuesday).  The condition \"On Tuesday, she sends 15 texts to each of them.\" is relevant to the calculation process of the problem since it specifies how many texts Sydney sent on Tuesday, and this information is necessary to calculate the total number of texts sent to Allison and Brittney on both days.\nSydney sent 5 texts to Allison and Brittney on Monday. On Tuesday she sent 15 texts to each of them. That means Sydney sent a total of 20 texts to each of them on both days. Sydney's brother has read 1000 books in the past year. This fact is not relevant to the calculation process of the problem. The total number of texts Sydney sent to Allison and Brittney on both days is 20.", "equation": "Sydney's brother has read 1000 books in the past year.", "condition_question_similarity": [0.6832857728004456, 0.5654422640800476, 0.281983882188797]}
{"original_question": "Grover bought 3 boxes of face masks. He plans to sell them for $0.50 each. The height of Grover's sister is 2000 feet. If each box has 20 face masks, and Grover bought the 3 boxes for $15, how much will be his total profit?", "reasoning_path": "Step 1: Calculate the total cost of the 3 boxes of face masks. Grover bought 3 boxes of face masks, and each box costs $15. So, the total cost of the 3 boxes is $15.   Step 2: Calculate the total number of face masks. Each box has 20 face masks, so the total number of face masks is 3 x 20 = 60.   Step 3: Calculate the amount of money Grover will make by selling the face masks. Grover plans to sell the face masks for $0.50 each, so the total amount of money he will make by selling the face masks is 60 x 0.50 = $30.   Step 4: Calculate the total profit. Grover's total cost is $15, and the total amount of money he will make is $30, so his total profit is $30 - $15 = $15.   Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost and sale price of the face masks. The height of Grover's sister is 2000 feet and is not relevant to the calculation process", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, let's calculate the cost of the three boxes. Each box costs $0.50, so the total cost is 3 x $0.50 = $1.50.   Next, let's calculate the total profit. Grover bought the boxes for $15, and his total cost was $1.50. Therefore, his total profit is $15 - $1.50 = $13.50.   The condition that Grover bought 3 boxes of face masks is relevant, as it is necessary to know that Grover bought 3 boxes in order to calculate his total cost and total profit.\nFirst, calculate how much each box of face masks costs.  We know that Grover bought 3 boxes of face masks for $15. Thus, each box costs $15/3 = $5.  Second, calculate how much Grover will receive from each box of face masks.  We know that Grover plans to sell them for $0.50 each. Thus, he will receive $0.50 x 20 (number of face masks in each box) = $10 for each box.  Finally, calculate Grover's total profit.  Grover will receive $10 for each box of face masks he sells. Since he bought 3 boxes, his total profit will be $10 x 3 = $30.  The condition \"He plans to sell them for $0.50 each\" is relevant to the calculation process because it tells us how much Grover will receive from each box of face masks. Without this information, we would not be able to calculate his total profit.\nFirst, Grover bought 3 boxes of face masks for $15.   Second, each box contains 20 face masks. So, Grover has 60 face masks in total.   Third, he plans to sell them for $0.50 each. So, his total profit will be $30.   The height of Grover's sister is not relevant to the calculation process of this problem.", "equation": "The height of Grover's sister is 2000 feet.", "condition_question_similarity": [0.6793296933174133, 0.3776337206363678, 0.14693859219551086]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. Katya's brother has read 500 books in the past year. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the pounds of fudge into ounces. There are 16 ounces in 1 pound. Therefore, Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge, Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge, and Boris ate 2 x 16 = 32 ounces of fudge. Step 2: Calculate the total weight of fudge eaten by Tomas, Katya and Boris. The total weight of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the amount of fudge eaten by each person. The fact that Katya's brother has read 500 books in the past year does not affect the calculation. Therefore, Tomas, Katya and Boris ate 64 ounces of fudge in total.", "numerical_answer": 64, "gold_answer": "64", "instructions": "The question is asking us to add together the weight of the fudge eaten by Tomas, Katya, and Boris. Tomas ate 1.5 pounds of chocolate fudge, while Katya ate half a pound of peanut butter fudge and Boris ate 2 pounds of fudge. The condition \"Tomas ate 1.5 pounds of chocolate fudge last week\" is not relevant to the calculation process of this problem because the condition is only about Tomas, and doesn't include Katya or Boris.  To answer the question, we need to convert the pounds of fudge into ounces. There are 16 ounces in 1 pound. Therefore, Tomas ate 1.5 x 16 = 24 ounces of chocolate fudge, Katya ate 0.5 x 16 = 8 ounces of peanut butter fudge, and Boris ate 2 x 16 = 32 ounces of fudge. The total weight of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces.\nFirst, we know that 1 pound equals 16 ounces. So, Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge, and Boris ate 32 ounces of fudge. That makes a total of 64 ounces of fudge. The condition about Katya and Boris is relevant to the calculation process because it tells us how much fudge each person ate.\n1.5 pounds of chocolate fudge is equal to 24 ounces.  Half a pound of peanut butter fudge is equal to 8 ounces.  2 pounds of fudge is equal to 32 ounces.   So, the total amount of fudge that Tomas, Katya and Boris ate in total is 64 ounces.   The condition \"Katya's brother has read 500 books in the past year\" is irrelevant to the calculation.", "equation": "Katya's brother has read 500 books in the past year.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.22054129838943481]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. The height of Lilibeth's mother is 50000 feet. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate how many strawberries Lilibeth has picked. Since each basket holds 50 strawberries, Lilibeth has picked 50 x 6 = 300 strawberries. Step 2: Calculate how many strawberries her three friends have picked. Since each of her friends have picked the same amount as Lilibeth, they have picked 300 strawberries. Step 3: Calculate the total number of strawberries that Lilibeth and her friends have picked in all. We can do this by adding the number of strawberries that Lilibeth has picked (300) and the number of strawberries that her three friends have picked (300 x 3 = 900). The total number of strawberries that Lilibeth and her friends have picked in all is 300 + 900 = 1200 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baskets Lilibeth has filled and the number of strawberries each basket holds. Therefore, Lilibeth and her friends have picked 1200 strawberries in all.", "numerical_answer": 1200, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth has picked. Since we know that each basket holds 50 strawberries, we can calculate that Lilibeth has picked 50 x 6 = 300 strawberries.   Second, we need to calculate how many strawberries her three friends have picked. Since each of her friends have picked the same amount as Lilibeth, we can assume that they have picked the same amount, which is 300 strawberries.   Finally, we can calculate the total number of strawberries that Lilibeth and her friends have picked in all. We can do this by adding the number of strawberries that Lilibeth has picked (300) and the number of strawberries that her three friends have picked (300 x 3 = 900).   The total number of strawberries that Lilibeth and her friends have picked in all is 300 + 900 = 1200 strawberries.   Therefore, Lilibeth and her friends have picked 1200 strawberries in all.   The condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries.\" is relevant to the calculation process of the problem, as it provides us with the information necessary to calculate how many strawberries Lilibeth has picked.\nFirst, Lilibeth fills 6 baskets. Each basket holds 50 strawberries, so the total amount of strawberries Lilibeth picks is 6 x 50 = 300. Then, three of Lilibeth's friends pick the same amount as her. Therefore, the total amount of strawberries Lilibeth and her friends pick in all is 300 x 4 = 1200.  No, the condition \"The height of Lilibeth's mother is 50000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Lilibeth's mother is 50000 feet.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.19706229865550995]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The height of Officer Hopps' mother is 1000 feet. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has given out in the first 15 days. That is 15 x 8 = 120 tickets. Step 2: Calculate the number of tickets Officer Hopps needs to give out in the remaining days of the month to reach the required goal of 200 tickets. That is 200 - 120 = 80 tickets. Step 3: Calculate the number of days remaining in the month. That is 31 - 15 = 16 days. Step 4: Calculate the average number of tickets Officer Hopps needs to give out each day in the remaining days of the month to reach his required goal. That is 80 姊 16 = 5 tickets. Therefore, Officer Hopps needs to average 5 tickets each day for the rest of the month to reach his required goal. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets Officer Hopps has given out and the number of tickets he needs to give out in order to reach his required goal. The height of Officer Hopps' mother is 1000 feet does not affect the calculation.", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate the number of tickets Officer Hopps has given out in the first 15 days. That is 15 x 8 = 120 tickets.   Second, we need to calculate the number of tickets Officer Hopps needs to give out in the remaining days of the month to reach the required goal of 200 tickets. That is 200 - 120 = 80 tickets.   Third, we need to calculate the number of days remaining in the month. That is 31 - 15 = 16 days.   Finally, we need to calculate the average number of tickets Officer Hopps needs to give out each day in the remaining days of the month to reach his required goal. That is 80 姊 16 = 5 tickets.   Therefore, Officer Hopps needs to average 5 tickets each day for the rest of the month to reach his required goal.   The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process of this problem as it sets the goal for Officer Hopps to reach. Without this condition, it would be impossible to calculate the number of tickets Officer Hopps needs to give out in the remaining days of the month.\nFirst, Officer Hopps needs to issue 200 tickets in May.  Second, we know that he has already issued 120 tickets (15 days x 8 tickets per day) in the first 15 days. Therefore, he needs to issue 80 tickets in the remaining 16 days.  Third, to reach his goal, he needs to average 80 tickets divided by 16 days, which is 5 tickets per day.  The condition \"The first 15 days he averages 8 tickets a day\" is not relevant to the calculation process of this problem.\nFirst, let's calculate the number of tickets Officer Hopps has already issued: 8 tickets/day x 15 days = 120 tickets.  Then, let's calculate the number of tickets he needs to issue to reach his goal: 200 tickets - 120 tickets = 80 tickets.  Finally, let's calculate the number of days he has left in the month to issue the remaining tickets: 31 days - 15 days = 16 days.  Therefore, he needs to average 5 tickets/day for the remainder of the month to reach his goal of 200 tickets: 80 tickets / 16 days = 5 tickets/day.  The condition \"The height of Officer Hopps' mother is 1000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of Officer Hopps' mother is 1000 feet.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.1341407597064972]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. The height of the cobbler's neighbor is 500 feet. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes the cobbler can mend in an hour. The cobbler can mend 3 pairs of shoes in an hour. Step 2: Calculate the total number of hours the cobbler works in a week. The cobbler works 8 hours each day from Monday to Thursday, which is 32 hours. On Friday, the cobbler works from 8am to 11am, which is 3 hours. This totals 35 hours. Step 3: Calculate the total number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour. Therefore, in 35 hours, the cobbler can mend (3 x 35) 105 pairs of shoes. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the total number of hours the cobbler works in a week. The height of the cobbler's neighbor is not relevant to the calculation process. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "First, the cobbler works 8 hours each day from Monday to Thursday, so he can mend 24 pairs of shoes each day, for a total of 96 pairs of shoes from Monday to Thursday.  Second, the cobbler works from 8am to 11am on Friday, so he can mend 9 pairs of shoes on Friday.  Finally, the cobbler can mend a total of 105 pairs of shoes in a week.  Yes, condition \"A cobbler can mend 3 pairs of shoes in an hour.\" is relevant to the calculation process of problem \"How many pairs of shoes can the cobbler mend in a week?\" since it is used to calculate how many pairs of shoes the cobbler can mend each hour.\nThe cobbler can mend 3 pairs of shoes in an hour.  From Monday to Thursday, the cobbler works for 8 hours each day. This means that the cobbler can mend 24 pairs of shoes each day, for a total of 96 pairs of shoes from Monday to Thursday.  On Friday, the cobbler works from 8am to 11am, which is 3 hours. The cobbler can then mend an additional 9 pairs of shoes.   Therefore, the cobbler can mend a total of 105 pairs of shoes in a week.   The condition \"From Monday to Thursday, the cobbler works for 8 hours each day,\" is relevant to the calculation process as it tells us how many hours the cobbler works each day, and how many pairs of shoes the cobbler can mend in that time.\nFirst, we need to calculate the number of pairs of shoes the cobbler can mend in an hour: 3 pairs.  Next, we need to calculate the total number of hours the cobbler works in a week: 8 hours x 4 days (Monday to Thursday) + 3 hours (Friday). This equals 35 hours.  Finally, we can calculate the total number of pairs of shoes the cobbler can mend in a week: 35 hours x 3 pairs per hour = 105 pairs.  The condition \"and on Friday, he only works from 8am to 11am.\" is relevant to the calculation process because it affects the total number of hours the cobbler works in a week. Without this condition, the cobbler would have worked 8 hours on Friday, increasing the total number of hours worked to 43. This would result in a total of 129 pairs of shoes mended in the week.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, in 8 hours (Monday to Thursday), he can mend 24 pairs of shoes. In the 3 hours on Friday, he can mend 9 pairs of shoes.  In total, the cobbler can mend 33 pairs of shoes in a week.  The condition \"The height of the cobbler's neighbor is 500 feet.\" is not relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week?\".", "equation": "The height of the cobbler's neighbor is 500 feet.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.27140381932258606]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's sister bought 500 tomatoes from the grocery store. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets.  Step 2: Calculate the number of tickets Sandra sold. Since Sandra sold 4 more than half the number of tickets Jude sold, we can calculate that Sandra sold (16/2 + 4) = 12 tickets. Step 3: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold (2 x 16) = 32 tickets. Step 4: Calculate the total number of tickets that have been sold. Martha has finished 2 problems, Jenna has finished 8 problems, and Mark has finished 4 problems. This totals 2 + 8 + 4 = 14 problems. Step 5: Calculate the number of tickets that need to be sold. There are 100 tickets in total, and 60 of them have been sold. This means that 100 - 60 = 40 tickets need to be sold. Step 6: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many tickets each person sold. The fact that Andrea's sister bought 500 tomatoes from the grocery store is not relevant to the calculation process. Therefore, there are 40", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, we know that Andrea sold twice as many tickets (2 x 16 = 32).   We also know that Sandra sold 4 more than half the number of tickets Jude sold (16 x 0.5 + 4 = 12).   Combined, this means that Andrea, Jude, and Sandra have sold 32 + 16 + 12 = 60 tickets.   Therefore, there are still 100 - 60 = 40 tickets left to be sold.  The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process because it provides the information needed to calculate how many tickets have already been sold.\nFirst, we need to calculate how many tickets Jude sold. Jude sold 16 tickets.  Next, we need to calculate how many tickets Sandra sold. Since Sandra sold 4 more than half the number of tickets Jude sold, we can calculate that Sandra sold (16/2 + 4) = 12 tickets.  Then, we need to calculate how many tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold (2 x 16) = 32 tickets.  Finally, we can calculate how many tickets need to be sold in total. The total number of tickets sold is (16 + 12 + 32) = 60 tickets.  Therefore, there are 100 - 60 = 40 tickets that need to be sold.  The condition \"Andrea's sister bought 500 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Andrea's sister bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.2318916618824005]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. Juwella's sister bought 10000 tomatoes from the grocery store. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella has read so far. Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, which is 35 pages. Therefore, Juwella has read a total of 15 + 30 + 35 = 80 pages so far. Step 2: Calculate the number of pages Juwella will read tonight. The book has 100 pages, and Juwella has read 80 pages so far. This means Juwella will read 100 - 80 = 20 pages tonight. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has read and the total number of pages in the book. The fact that Juwella's sister bought 10000 tomatoes from the grocery store does not affect the calculation. Therefore, Juwella will read 60 pages tonight.", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago, she read twice as many pages, which is 30 pages. Last night, she read 5 pages more than the previous night, which is 35 pages.  So, Juwella will read 60 pages tonight.  The condition \"Juwella's sister bought 10000 tomatoes from the grocery store\" is not relevant to the calculation process of this problem.", "equation": "Juwella's sister bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.08734608441591263]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's neighbor has read 8000 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. That means there are 5 x 30 + 4 x 28 + 4 x 27 = 540 students. Step 2: Calculate the cost of one meal. Each student gets a hamburger, some carrots, and a cookie. The hamburger costs $2.10, the carrots cost $0.50, and the cookie costs $0.20. So, one meal costs $2.80. Step 3: Calculate the total cost. The total cost of all meals for all students is 540 x $2.80 = $1,512. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the total cost of the meals. The fact that Marla's neighbor has read 8000 books in the past year does not affect the calculation process. Therefore, one lunch for all the students costs $1,512.", "numerical_answer": 1512, "gold_answer": "1036", "instructions": "Step 1: Calculate the cost of one lunch for all the students.   Hamburger = 5 x 30 + 4 x 28 + 4 x 27 = 780 burgers  Carrots = 780 x 0.50 = 390  Cookies = 780 x 0.20 = 156  Total cost = 2.10 x 780 + 390 + 156 = $2,004.60   Step 2: Is condition \"There are 5 third grade classes with 30 students each,\" relevant to the calculation process?   Yes, it is relevant because the number of students in each grade level affects the total cost of the lunch. If there were fewer third grade classes, then the total cost would be lower.   The answer to the question is yes, the condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\"\nFirst, we need to calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means there are a total of (5 x 30) + (4 x 28) + (4 x 27) = 480 students.  Next, we need to calculate the cost of one lunch for all the students. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. This means one lunch for all the students costs (480 x 2.10) + (480 x 0.50) + (480 x 0.20) = $1152.  Finally, the answer to the question \"How much does one lunch for all the students cost?\" is $1152.  The condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of the problem because it is used to calculate the total number of students in the school.\nFirst, we need to calculate the total number of students in the elementary school. 5 x 30 (third grade classes) + 4 x 28 (fourth grade classes) + 4 x 27 (fifth grade classes) = 544 students.   Now, we need to calculate the total cost of one lunch for all the students. 2.10 (cost of one hamburger) x 544 (total number of students) + 0.50 (cost of one carrot) x 544 + 0.20 (cost of one cookie) x 544 = 1163.40   Therefore, the total cost of one lunch for all the students is 1163.40.   Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem, since it helps us calculate the total number of students in the elementary school.\nFirst, Marla needs to calculate the total number of students in the school. Since there are 5 third grade classes, 4 fourth grade classes, and 4 fifth grade classes, the total number of students is 5 * 30 + 4 * 28 + 4 * 27 = 500. So the total cost of one lunch for all the students is 500 * ($2.10 + $0.50 + $0.20) = $1300.  The condition \"Each student gets a hamburger, which costs $2.10,\" is relevant to the calculation process since it is part of the cost of each lunch.\nStep 1: Calculate the total number of students: 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This adds up to 270 students.  Step 2: Calculate the total cost of one lunch for all the students: 270 hamburgers (270 x $2.10 = $567) + 135 carrots (135 x $0.50 = $67.50) + 54 cookies (54 x $0.20 = $10.80). This adds up to $645.30.  Answer: The total cost of one lunch for all the students is $645.30.  Yes, the condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of this problem. The cost of the carrots must be factored into the total cost of the lunch.\nFirst, we need to calculate how many hamburgers, carrots, and cookies are needed for each student. To do this, we multiply the number of students in each grade by the number of items they need:  Third Grade: 30 students x 1 hamburger + 30 students x 1 carrot + 30 students x 1 cookie = 90 hamburgers + 90 carrots + 90 cookies  Fourth Grade: 28 students x 1 hamburger + 28 students x 1 carrot + 28 students x 1 cookie = 84 hamburgers + 84 carrots + 84 cookies  Fifth Grade: 27 students x 1 hamburger + 27 students x 1 carrot + 27 students x 1 cookie = 81 hamburgers + 81 carrots + 81 cookies  Next, we need to calculate the total cost for each item. To do this, we multiply the number of items in each grade by the cost of each item:  Hamburgers: 90 hamburgers x $2.10 = $189 Carrots: 90 carrots x $0.50 = $45 Cookies: 90 cookies x $0.20 = $18  Finally, we add the total costs of all the items together to calculate the total cost for one lunch for all the students:  Total Cost = $189 + $45 + $18 = $252  Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of the problem \"How much does one lunch for all the students cost?\" since it is necessary to know the cost of each item in order to calculate the total cost.\nFirst, we need to calculate the number of students for each grade level:  3rd grade: 30 students x 5 classes = 150 students  4th grade: 28 students x 4 classes = 112 students  5th grade: 27 students x 4 classes = 108 students  Total number of students: 370  Next, we need to calculate the cost for each item:  Hamburgers: $2.10 x 370 = $777  Carrots: $0.50 x 370 = $185  Cookies: $0.20 x 370 = $74  Total cost for one lunch for all the students: $1,036  Therefore, the answer is $1,036.   The condition \"Marla's neighbor has read 8000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Marla's neighbor has read 8000 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.004508422687649727]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. The height of Jean's neighbor is 100000 feet. How much money does Jean have?", "reasoning_path": "Step 1: Calculate the combined total. We know that Jean and Jane have a combined total of $76. Step 2: Calculate the ratio between Jean and Jane. We know that Jean has three times as much money as Jane, so the ratio is 3:1. Step 3: Calculate the amount of money Jean has. We know that Jean has three times as much money as Jane, so if Jane has x amount of money, then Jean has 3x amount of money. We can use our combined total of $76 to calculate x. If Jane has x amount of money, and Jean has 3x amount of money, then the combined total is x + 3x = 4x. We know that the combined total is $76, so 4x = 76. This means that x = 19. This means that Jane has $19 and Jean has $57. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the ratio between Jean and Jane and the combined total amount. The height of Jean's neighbor is 100000 feet and is not relevant to the calculation process. Therefore, Jean has $57.", "numerical_answer": 57, "gold_answer": "57", "instructions": "First, let's look at the information we have. We know that Jean has three times as much money as Jane, and that they have a combined total of $76.  Now, let's calculate how much money Jean has. We can use a simple equation to do this:  Jean's money = (combined total of $76) - (Jane's money)  Jean's money = 76 - (76/3)  Jean's money = 76 - 25.33  Jean's money = $50.67  Therefore, Jean has $50.67.  The height of Jean's neighbor is 100000 feet is not relevant to the calculation process.\nJean has three times as much money as Jane. We can say Jean has 3x the amount of money that Jane has.   They have a combined total of $76. Since we know the combined total, we can calculate how much money Jane has.   Jane has $76/4 = $19.   Therefore, Jean has 3x the amount of money that Jane has, which is 3 x $19 = $57.   The height of Jean's neighbor is 100000 feet. This condition is not relevant to the calculation process of the problem and does not affect the answer.   Therefore, Jean has $57.", "equation": "The height of Jean's neighbor is 100000 feet.", "condition_question_similarity": [0.567766547203064, 0.21518725156784058, 0.2703338861465454]}
{"original_question": "Helga went shopping for a new pair of shoes. At the first store, she tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store. At the third store, she did not try on any shoes, but she did buy a scarf. But at the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, before finally choosing a pair to buy. The hat size of Helga's brother is 1000. What is the total number of pairs of shoes Helga tried on before buying her new shoes?", "reasoning_path": "Step 1: Calculate the number of pairs of shoes Helga tried on at the first store. Helga tried on 7 pairs of shoes at the first store. Step 2: Calculate the number of pairs of shoes Helga tried on at the second store. Helga tried on 2 more pairs of shoes than at the first store, so she tried on 9 pairs of shoes at the second store. Step 3: Calculate the number of pairs of shoes Helga tried on at the third store. Helga did not try on any shoes at the third store. Step 4: Calculate the number of pairs of shoes Helga tried on at the fourth store. Helga tried on twice as many pairs of shoes at the fourth store as she did at all three other stores combined. So she tried on 16 pairs of shoes at the fourth store (7 + 9 + 0 = 16). Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pairs of shoes Helga tried on. The hat size of Helga's brother is 1000 and is not relevant to the calculation process. Therefore, Helga tried on a total of 32 pairs of shoes before buying", "numerical_answer": 32, "gold_answer": "48", "instructions": "At the first store, she tried on 7 pairs of shoes.  At the second store, she tried on 2 more pairs than at the first store, so that would be 9 pairs.  At the third store, she did not try on any shoes, so the total is still 9.  At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so that would be 18 pairs.  So, the total number of pairs of shoes Helga tried on before buying her new shoes is 18 pairs.   The hat size of Helga's brother is 1000 is not relevant to the calculation process.\nAt the first store, Helga tried on 7 pairs of shoes. At the second store, she tried on 2 more pairs than at the first store, so she tried on 9 pairs of shoes. At the third store, she did not try on any shoes, but she did buy a scarf. At the fourth store, she tried on twice as many pairs of shoes as she did at all three other stores combined, so she tried on 18 pairs of shoes (2 * (7 + 9 + 0)).  Therefore, the total number of pairs of shoes Helga tried on before buying her new shoes is 34.  The hat size of Helga's brother is 1000, but this is not relevant to the calculation process of this problem.", "equation": "The hat size of Helga's brother is 1000.", "condition_question_similarity": [0.7775071859359741, 0.6605553030967712, 0.5988962054252625, 0.40034055709838867, 0.6186532974243164, 0.3435525894165039]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Isabelle's sister bought 100 tomatoes from the grocery store. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of baths Isabelle needs to run. There are 13 rooms for couples and 14 single rooms. Each room can accommodate two people, so that means there are 26 couples and 14 single people. Altogether, Isabelle needs to run 40 baths. Step 2: Calculate the amount of bubble bath, in millilitres, Isabelle needs to run 40 baths. For each bath, Isabelle needs 10ml of bubble bath. So, she needs 40 x 10 = 400ml of bubble bath.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baths Isabelle needs to run and the amount of bubble bath per bath. The fact that Isabelle's sister bought 100 tomatoes from the grocery store does not affect the calculation. Therefore, Isabelle needs 400ml of bubble bath.", "numerical_answer": 400, "gold_answer": "400", "instructions": "We need to calculate the total number of customers who will enter the hotel.  The number of rooms for couples is 13, and the number of single rooms is 14.  Therefore, the total number of customers is 27.   Now, we need to calculate the amount of bubble bath required for each customer.  For each bath, Isabelle needs 10 ml of bubble bath.  Therefore, the total amount of bubble bath required for all 27 customers is 270 ml.   Therefore, the answer is: Isabelle needs 270 ml of bubble bath if every room is filled to maximum capacity.  The condition \"There are 13 rooms for couples\" is relevant to the calculation process, as it helps us determine the total number of customers who will enter the hotel.\nThere are 13 rooms for couples and 14 single rooms. Therefore, there are a total of 27 rooms. Each bath requires 10 ml of bubble bath. Therefore, if all 27 rooms are filled to maximum capacity, Isabelle needs 270 ml of bubble bath in total. The condition \"and 14 single rooms.\" is relevant to the calculation process, as it specifies the total number of rooms that need to be filled to maximum capacity.\nFirst, we need to calculate how many rooms are filled to maximum capacity.   The total number of rooms is 13 couples rooms + 14 single rooms = 27 rooms.   If every room is filled to maximum capacity, that means 27 rooms are filled.   Next, we need to calculate how much bubble bath is needed for each room.   For each bath that is run, Isabelle needs 10ml of bubble bath. So for 27 rooms, she needs 270ml of bubble bath.   Therefore, the answer to the question is 270ml of bubble bath.   Yes, the condition \"For each bath that is run, Isabelle needs 10ml of bubble bath\" is relevant to the calculation process of the problem.\nFirst, we need to calculate the total number of guests that Isabelle will need to provide a bubble bath for. Since there are 13 rooms for couples and 14 single rooms, we can calculate that there are 27 rooms total. If each room is filled to maximum capacity, there will be 27 guests in total.  Next, we need to calculate how much bubble bath Isabelle needs for each guest. We know that she needs 10ml of bubble bath for each bath that she runs. Therefore, she needs 270ml of bubble bath in total (27 guests x 10ml per guest).  The condition that Isabelle's sister bought 100 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Isabelle's sister bought 100 tomatoes from the grocery store.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.24242737889289856]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's brother bought 5000 tomatoes from the grocery store. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Sandra sold. Since Sandra sold 4 more than half the number of tickets Jude sold, we can calculate that Sandra sold (16/2 + 4) = 12 tickets. Step 3: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold (2 x 16) = 32 tickets. Step 4: Calculate the total number of tickets that have been sold. Jude, Sandra and Andrea have sold 16 + 12 + 32 = 60 tickets. Step 5: Calculate the number of tickets that need to be sold. There are 100 tickets in total, and 60 of them have been sold. This means that 100 - 60 = 40 tickets need to be sold. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets each person has sold. The fact that Andrea's brother bought 5000 tomatoes from the grocery store does not affect the calculation. Therefore, there are 40 tickets that need to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "First, Jude sold 16 tickets.   Second, Andrea sold twice as many tickets as Jude (16 x 2 = 32).   Third, Sandra sold 4 more than half the number of tickets Jude sold (16 / 2 = 8, 8 + 4 = 12).   Therefore, the total number of tickets sold is 32 + 16 + 12 = 60.   Finally, the total number of tickets to be sold is 100 - 60 = 40.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem.\nStep 1: Jude sold 16 tickets.  Step 2: Sandra sold 4 more than half the number of tickets Jude sold.  Step 3: Andrea sold twice as many tickets as Jude.  So, if Jude sold 16 tickets, then Sandra sold 8 tickets (+4 more than half the number of tickets Jude sold) and Andrea sold 32 tickets (twice as many tickets as Jude). Together, they sold 56 tickets.  Therefore, there are still 44 tickets to be sold.  The condition \"Andrea's brother bought 5000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "Andrea's brother bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.20987340807914734]}
{"original_question": "Mr.Lu owns a computer store. For last month, half of their sales are laptops, one-third are netbooks, and the rest are desktop computers. Mr.Lu's neighbor has read 1000 books in the past year. If Mr.Lu's store was able to sell a total of 72 computers, how many of them are desktop computers?", "reasoning_path": "Step 1: Calculate the number of laptops sold. Half of 72 computers are laptops, so half of 72 is 36. Step 2: Calculate the number of netbooks sold. One-third of 72 computers are netbooks, so one-third of 72 is 24. Step 3: Calculate the number of desktop computers sold. We have accounted for 60 out of the 72 computers, so the remaining 12 computers must be desktop computers. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of computers sold. The fact that Mr.Lu's neighbor has read 1000 books in the past year does not affect the calculation. Therefore, Mr.Lu was able to sell 12 desktop computers.", "numerical_answer": 12, "gold_answer": "12", "instructions": "Half of 72 computers are laptops, so half of 72 is 36.  One-third of 72 computers are netbooks, so one-third of 72 is 24.  We have accounted for 60 out of the 72 computers, so the remaining 12 computers must be desktop computers.  The condition \"Mr. Lu's neighbor has read 1000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Mr. Lu's neighbor has read 1000 books in the past year.", "condition_question_similarity": [0.6064931750297546, 0.5020107626914978, 0.25040772557258606]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. The shoe size of Isabelle's mother is 1000. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the total number of customers who can stay in the hotel. There are 13 rooms for couples and 14 single rooms. Each room can accommodate two people, so the total number of customers is (13 x 2) + 14 = 40 customers. Step 2: Calculate the total amount of bubble bath needed for all 40 customers. Since each bath requires 10ml of bubble bath, the total amount needed is 10ml x 40 = 400ml. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of customers and the amount of bubble bath needed for each bath. The shoe size of Isabelle's mother is not relevant to the calculation process. Therefore, the answer to the question is 400ml.", "numerical_answer": 400, "gold_answer": "400", "instructions": "First, we need to calculate the total number of customers who can stay in the hotel. There are 13 rooms for couples and 14 single rooms. Each room can accommodate two people, so the total number of customers is (13 x 2) + 14 = 40 customers.  Next, we need to calculate the total amount of bubble bath needed for all 40 customers. Since each bath requires 10ml of bubble bath, the total amount needed is 10ml x 40 = 400ml.  Finally, the shoe size of Isabelle's mother is not relevant to the calculation process. Therefore, the answer to the question is 400ml.\nFirst, Isabelle needs 10ml of bubble bath for each bath that is run. Then, we need to calculate how many baths she needs to run. She has 13 rooms for couples and 14 single rooms, so that's a total of 27 rooms. If each room is filled to maximum capacity, then she would need to run 27 baths.   So, 27 x 10ml = 270ml of bubble bath. The shoe size of Isabelle's mother is not relevant to this calculation.   Therefore, Isabelle needs 270ml of bubble bath in total if every room is filled to maximum capacity.\nFirst, we need to calculate the total number of people staying at the hotel. This is because Isabelle needs one bubble bath for each person.  The total number of people staying at the hotel is 27 (13 couples and 14 single rooms).  Therefore, Isabelle needs to run 27 bubble baths, which means she needs 270ml of bubble bath (27 x 10ml).  The shoe size of Isabelle's mother is not relevant to the calculation process of the problem.\nFirst, we need to find out how many customers are staying in the hotel. There are 13 rooms for couples and 14 single rooms. Therefore, the total number of customers is 27.  Next, we need to calculate how much bubble bath is needed for each customer. We know that Isabelle needs 10ml of bubble bath for each bath that is run. Therefore, 10ml multiplied by 27 customers gives us a total of 270ml of bubble bath needed.  Finally, we have the answer to the problem. Isabelle needs 270ml of bubble bath if every room is filled to maximum capacity.  The shoe size of Isabelle's mother is irrelevant to the calculation process of this problem and is not needed to solve it.", "equation": "The shoe size of Isabelle's mother is 1000.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.37613624334335327]}
{"original_question": "Bob has to hire someone to fix his garden. A storm destroyed all 20 of his rose bushes. He decides to replant all the rose bushes. Each rose bush costs $150. He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days. The final expense is 100 cubic feet of soil sold for $5 per cubic foot. Bob's brother bought 10000 tomatoes from the grocery store. How much did the entire gardening project cost?", "reasoning_path": "Step 1: Calculate the cost of the rose bushes. Bob needs to replant the 20 rose bushes, and each one costs $150. This totals $150 x 20 = $3000.  Step 2: Calculate the cost of the gardener. He needs to pay the gardener $30 an hour for 5 hours each day for 4 days. This totals $30 x 5 hours x 4 days = $600.  Step 3: Calculate the cost of the soil. Bob needs 100 cubic feet of soil, and it costs $5 per cubic foot. This totals $5 x 100 cubic feet = $500.  Step 4: Calculate the total cost of the gardening project. The total cost is the cost of the rose bushes plus the cost of the gardener plus the cost of the soil. This totals $3000 + $600 + $500 = $4100.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the cost of the rose bushes, the cost of the gardener, and the cost of the soil. The fact that Bob's brother bought 10000 tomatoes from the grocery store does not affect the calculation. Therefore,", "numerical_answer": 4100, "gold_answer": "4100", "instructions": "First, Bob needs to buy the rose bushes, at a cost of $150 each. That means the total cost of the rose bushes is $3000. Then, he needs to pay the gardener $30 per hour for 5 hours per day for 4 days. That amounts to $600. Finally, he needs to buy 100 cubic feet of soil for $5 per cubic foot, which adds up to $500.  So, the entire gardening project costs Bob $4100. The condition that a storm destroyed all 20 of his rose bushes is relevant to the calculation process, since he needs to replace all 20 of the rose bushes. The fact that Bob's brother bought 10000 tomatoes from the grocery store is not relevant to the calculation process.\nStep 1: Cost of rose bushes  Bob has to buy 20 rose bushes, each costing $150. So, the cost of rose bushes in total is 20 x 150 = $3000.  Step 2: Cost of gardener  Bob needs to hire a gardener for 4 days, 5 hours each day. So, the cost of gardener will be 4 x 5 x 30 = $600.  Step 3: Cost of soil  Bob needs 100 cubic feet of soil, which is sold for $5 per cubic foot. So, the cost of soil will be 100 x 5 = $500.  Step 4: Cost of tomatoes  Bob's brother bought 10000 tomatoes from the grocery store. This is not relevant to the gardening project, so the cost of tomatoes is not included in the cost of the gardening project.  Final Answer:  So, the total cost of the gardening project is $3000 + $600 + $500 = $4100.\nFirst, the cost of the rose bushes is $150 x 20 = $3000.  Second, the cost of the gardener is $30 x 5 hours x 4 days = $600.  Third, the cost of the soil is 100 x $5 = $500.  Finally, the total cost of the entire gardening project is $3000 + $600 + $500 = $4100.  Yes, the condition \"He also needs to pay a gardener $30 an hour, 5 hours each day for 4 days\" is relevant to the calculation process of the problem \"How much did the entire gardening project cost?\" Without this condition, we would not know how much to add to the cost for the gardener.\nFirst, we need to calculate the cost of the rose bushes: 20 x 150 = 3000.  Second, we need to calculate the cost of the gardener: 30 x 5 x 4 = 600.  Third, we need to calculate the cost of the soil: 100 x 5 = 500.  Therefore, the entire gardening project cost 3000 + 600 + 500 = 4100.  The condition \"The final expense is 100 cubic feet of soil sold for $5 per cubic foot.\" is relevant to the calculation process of the problem, as it helped us to determine the cost of the soil.\nThe cost of the rose bushes is $150 x 20 = $3000.  The cost of the gardener is $30 x 5 x 4 = $600.  The cost of the soil is $5 x 100 = $500.  Therefore, the total cost of the gardening project is $3000 + $600 + $500 = $4100.   The condition that Bob's brother bought 10000 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Bob's brother bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.4011335074901581, 0.24489593505859375, 0.3000364601612091, 0.31343555450439453, 0.4408697783946991, 0.390095055103302, 0.31390002369880676]}
{"original_question": "Every bedtime, Juwella reads a book. Three nights ago, she read 15 pages. Two nights ago she read twice that many pages, while last night she read 5 pages more than the previous night. She promised to read the remaining pages of the book tonight. The height of Juwella's neighbor is 1000 feet. If the book has 100 pages, how many pages will she read tonight?", "reasoning_path": "Step 1: Calculate the number of pages Juwella read 3 nights ago. Juwella read 15 pages 3 nights ago. Step 2: Calculate the number of pages Juwella read 2 nights ago. Juwella read twice as many pages as 3 nights ago, so that would be 30 pages. Step 3: Calculate the number of pages Juwella read last night. Juwella read 5 pages more than the previous night, which is 35 pages. Step 4: Calculate the number of pages Juwella has left to read tonight. We know that Juwella promised to read the remaining pages of the book tonight, so we can calculate how many pages are left to read. We can subtract the number of pages she has already read (15 + 30 + 35 = 80) from the total number of pages in the book (100). This leaves 20 pages for Juwella to read tonight. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pages Juwella has read each night. The height of Juwella's neighbor is 1000 feet and is not relevant to the calculation process of this problem. Therefore", "numerical_answer": 20, "gold_answer": "20", "instructions": "Three nights ago, Juwella read 15 pages. Two nights ago she read twice that many pages, so that would be 30 pages. Last night she read 5 pages more than the previous night, so last night she read 35 pages. Therefore, she has 65 pages left to read tonight. The condition of her neighbor's height is not relevant to the calculation process of the problem.\n3 nights ago, Juwella read 15 pages. 2 nights ago, she read twice that many pages, or 30 pages. Last night, she read 5 pages more than the previous night, or 35 pages.  We know that Juwella promised to read the remaining pages of the book tonight, so we can calculate how many pages are left to read. We can subtract the number of pages she has already read (15 + 30 + 35 = 80) from the total number of pages in the book (100). This leaves 20 pages for Juwella to read tonight.  The height of Juwella's neighbor is 1000 feet and is not relevant to the calculation process of this problem.", "equation": "The height of Juwella's neighbor is 1000 feet.", "condition_question_similarity": [0.4676498472690582, 0.5231571197509766, 0.6112449765205383, 0.6435325145721436, 0.12274231761693954]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Granger's mother has read 200 books in the past year. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost for the Spam. Granger bought 12 cans of Spam, so the cost for Spam is 12 cans x $3 per can = $36. Step 2: Calculate the cost for the peanut butter. Granger bought 3 jars of peanut butter, so the cost for peanut butter is 3 jars x $5 per jar = $15. Step 3: Calculate the cost for the bread. Granger bought 4 loaves of bread, so the cost for bread is 4 loaves x $2 per loaf = $8. Step 4: Calculate the total amount paid. Granger needs $36 for the Spam, $15 for the peanut butter, and $8 for the bread. This totals $36 + $15 + $8 = $59. Step 5: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know the cost for each item. Granger's mother's reading habits is not relevant to the calculation process. Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, Granger saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. This is relevant to the problem because it tells us the prices of the items he is buying. Next, Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread. This means he paid $36 for the Spam, $15 for the peanut butter, and $8 for the bread. The total amount he paid is $59.  The condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem because it tells us the price of the item Granger is buying. Without this condition, we would not know how much he paid for the Spam.\nThe condition \"the peanut butter is $5 per jar\" is relevant to the calculation process of the problem, as it tells us how much each jar of peanut butter costs.  To find the total amount paid, we need to multiply the cost of each item by the number of items.  Therefore, the total amount paid by Granger is:  12 cans of spam x $3 per can = $36  3 jars of peanut butter x $5 per jar = $15  4 loaves of bread x $2 per loaf = $8  Total amount paid = $59\nGranger bought 12 cans of spam, so the cost for spam is 12 cans x $3 per can = $36. He bought 3 jars of peanut butter, so the cost for peanut butter is 3 jars x $5 per jar = $15. He bought 4 loaves of bread, so the cost for bread is 4 loaves x $2 per loaf = $8.   The total amount he paid is $36 + $15 + $8 = $59.   Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process, because it tells us how much he needs to pay for the bread.\nThe total amount Granger paid is calculated by multiplying the number of items with their respective prices.  12 cans of spam x $3 = $36  3 jars of peanut butter x $5 = $15 4 loaves of bread x $2 = $8  Total Amount = $36 + $15 + $8 = $59  The condition \"Granger's mother has read 200 books in the past year\" does not have any relevance to the calculation process of the problem.", "equation": "Granger's mother has read 200 books in the past year.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.23136557638645172]}
{"original_question": "Officer Hopps has to give out 200 tickets in May. The first 15 days he averages 8 tickets a day. The shoe size of Officer Hopps' sister is 5000. How many does he have to average each day for the rest of the month to reach his required goal?", "reasoning_path": "Step 1: Calculate the number of tickets Officer Hopps has already given out. Officer Hopps has given out 8 tickets a day for 15 days. That means he has given out 8 x 15 = 120 tickets.  Step 2: Calculate the number of tickets Officer Hopps needs to reach his goal. Officer Hopps needs to give out 200 tickets in total. That means he needs to give out 200 - 120 = 80 more tickets.  Step 3: Calculate the number of days left in the month. There are 31 days in May, and Officer Hopps has used 15 days so far. That means he has 16 days left in the month.  Step 4: Calculate the average number of tickets he needs to give out each day. To reach his goal of 200 tickets, Officer Hopps needs to give out 80 tickets in 16 days. That means he needs to give out 80 / 16 = 5 tickets per day.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each day. The shoe size of Officer Hopps' sister is 5000 and is not relevant to the", "numerical_answer": 5, "gold_answer": "5", "instructions": "First, we need to calculate how many tickets Officer Hopps has already given out. Since he has been averaging 8 tickets per day for the first 15 days, we can calculate that he has given out 120 tickets (8 tickets X 15 days = 120 tickets).  Next, we need to calculate how many tickets Officer Hopps still needs to give out in order to reach his goal of 200 tickets. We can calculate this by subtracting the number of tickets he has already given out (120) from the total number of tickets he needs to give out (200). This gives us 80 tickets.  Finally, we need to calculate how many tickets Officer Hopps needs to average each day for the rest of the month in order to reach his goal of 200 tickets. We can calculate this by dividing the number of tickets he needs to give out (80) by the number of days remaining in the month (15). This gives us an average of 5.3 tickets per day for the rest of the month.  Therefore, Officer Hopps needs to average 5.3 tickets per day for the rest of the month in order to reach his required goal of 200 tickets.  The condition \"Officer Hopps has to give out 200 tickets in May\" is relevant to the calculation process because it tells us the total number of tickets that Officer Hopps needs to give out in order to reach his goal.\nFirst, we need to calculate how many tickets Officer Hopps has issued in the first 15 days. We can do this by multiplying the average number of tickets issued per day (8) by the number of days (15).  8 tickets per day x 15 days = 120 tickets  Next, we need to subtract the total number of tickets issued (120) from the total number of tickets required for the month (200).  200 tickets - 120 tickets = 80 tickets  Now, we need to calculate how many days Officer Hopps has left in the month to issue the remaining tickets. Since there are 31 days in May, we can subtract the number of days he has already worked (15) from the total number of days in the month (31).  31 days - 15 days = 16 days  Finally, we need to divide the number of remaining tickets (80) by the number of remaining days (16) to calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal.  80 tickets / 16 days = 5 tickets per day  Therefore, Officer Hopps needs to average 5 tickets per day for the rest of the month to reach his required goal. The condition \"The first 15 days he averages 8 tickets a day\" is not relevant to the calculation process of this problem.\nFirst, we need to calculate how many tickets Officer Hopps has given out in the first 15 days. This can be done by multiplying 8 tickets a day by 15 days, for a total of 120 tickets.   Next, we need to calculate how many tickets Officer Hopps needs to give out in the remaining 15 days of the month. This can be done by subtracting 120 tickets from the total of 200 tickets required, for a total of 80 tickets.   Finally, we need to calculate how many tickets Officer Hopps needs to average each day for the rest of the month to reach his required goal. This can be done by dividing 80 tickets by 15 days, for a total of 5.3 tickets per day.  So, Officer Hopps needs to average 5.3 tickets per day for the rest of the month to reach his required goal. The shoe size of Officer Hopps' sister is not relevant to the calculation process of this problem.", "equation": "The shoe size of Officer Hopps' sister is 5000.", "condition_question_similarity": [0.24467268586158752, 0.4602595269680023, 0.12036316096782684]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Granger's mother bought 200 tomatoes from the grocery store. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of the items Granger bought. 12 cans of spam = 12 x $3 = $36  3 jars of peanut butter = 3 x $5 = $15  4 loaves of bread = 4 x $2 = $8  Total = $36 + $15 + $8 = $59  Step 2: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how much Granger paid for the items. Therefore, the total amount Granger paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $59. This is not including the 200 tomatoes his mother bought.", "numerical_answer": 59, "gold_answer": "59", "instructions": "The condition \"He saw that the Spam is $3 per can,\" is relevant because it's the first step to calculate the amount he paid for the Spam. The total amount Granger paid for the 12 cans of Spam is 12 x 3 = 36. The total amount he paid for the 3 jars of peanut butter is 3 x 5 = 15. The total amount he paid for the 4 loaves of bread is 4 x 2 = 8. So the total amount he paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is 36 + 15 + 8 = 59. This is not including the 200 tomatoes his mother bought.\nFirst, we need to calculate the cost of the items Granger bought.  12 cans of spam = 12 x $3 = $36  3 jars of peanut butter = 3 x $5 = $15  4 loaves of bread = 4 x $2 = $8  Total = $36 + $15 + $8 = $59  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process as it tells us the cost of the peanut butter. Without this condition, we would not know how much Granger paid for the peanut butter.\nThe condition that the bread is $2 per loaf is relevant to the calculation process, because it is part of the items that Granger bought.  The total amount that Granger paid is ($3 x 12 cans) + ($5 x 3 jars) + ($2 x 4 loaves) = $54.\nThe total amount Granger paid for 12 cans of Spam, 3 jars of peanut butter, and 4 loaves of bread is $51.  The condition that Granger's mother bought 200 tomatoes from the grocery store is not relevant to the calculation process.", "equation": "Granger's mother bought 200 tomatoes from the grocery store.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.41346314549446106]}
{"original_question": "Natalia is riding a bicycle for the cycling competition. On Monday she rode 40 kilometers and on Tuesday 50 kilometers. On Wednesday she rode 50% fewer kilometers than the day before. On Thursday she rode as many as the sum of the kilometers from Monday and Wednesday. The shoe size of Natalie's brother is 10000. How many kilometers did Natalie ride in total?", "reasoning_path": "Step 1: Calculate the number of kilometers Natalie rode on Wednesday. On Wednesday, she rode 50% fewer kilometers than the day before, so 50 km - 0.5 x 50 = 25 km. Step 2: Calculate the number of kilometers Natalie rode on Thursday. On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 = 65 km. Step 3: Calculate the total number of kilometers Natalie rode. The total kilometers Natalie rode is 40 + 50 + 25 + 65 = 180 km. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of kilometers Natalie rode each day. The shoe size of Natalie's brother is 10000 and is not relevant to the calculation process.  Therefore, Natalie rode a total of 180 kilometers.", "numerical_answer": 180, "gold_answer": "180", "instructions": "On Monday, Natalie rode 40 kilometers.  On Tuesday, she rode 50 kilometers.  On Wednesday, she rode 50% fewer kilometers than the day before. This means she rode 25 kilometers (50 kilometers 鑴 0.5 = 25 kilometers).  On Thursday, she rode as many as the sum of the kilometers from Monday and Wednesday, so 40 + 25 = 65 kilometers.   Therefore, Natalie rode a total of 155 kilometers (40 + 50 + 25 + 65).   The condition \"On Monday she rode 40 kilometers\" is relevant to the calculation process, as it is used to calculate the kilometers she rode on Thursday (40 + 25 = 65 kilometers).\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer than Tuesday = 25 km Thursday: 40 + 25 = 65 km  Total: 40 + 50 + 25 + 65 = 180 km  The condition \"and on Tuesday 50 kilometers\" is relevant to the calculation process because it provides the starting point for the subsequent calculations.\nMonday: 40 km Tuesday: 50 km Wednesday: 50% fewer kilometers than Tuesday, so 50 km - 0.5 * 50 = 25 km Thursday: Sum of Monday and Wednesday = 40 + 25 = 65 km  Total kilometers: 40 + 50 + 25 + 65 = 180 km  The condition \"On Wednesday she rode 50% fewer kilometers than the day before\" is relevant to the calculation process since it is used to calculate the number of kilometers Natalie rode on Wednesday.\nMonday: 40 kilometers Tuesday: 50 kilometers Wednesday: 25 kilometers (50% fewer than Tuesday) Thursday: 65 kilometers (40 + 25 = 65)  Total: 180 kilometers  The condition \"The shoe size of Natalie's brother is 10000\" is not relevant to the calculation process of the problem.", "equation": "The shoe size of Natalie's brother is 10000.", "condition_question_similarity": [0.4412574768066406, 0.44628968834877014, 0.30136600136756897, 0.25852805376052856, 0.452241450548172, 0.19240708649158478]}
{"original_question": "Every morning, Carla puts 79 apples in her backpack to eat for lunch. Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom. So at lunchtime, Carla only had 8 apples remaining. The height of Carla's mother is 5000 feet. How many apples did Buffy steal from Carla?", "reasoning_path": "Step 1: Calculate the number of apples Carla originally had. Carla initially had 79 apples in her backpack. Step 2: Calculate the number of apples Carla had left. Carla had 8 apples left at lunchtime. Step 3: Calculate the number of apples that were stolen or lost. We know that Carla originally had 79 apples and she had 8 left, so 79 - 8 = 71. Therefore, 71 apples were stolen or lost. Step 4: Calculate the number of apples that were stolen. We know that 26 apples fell out of a hole, so 71 - 26 = 45. Therefore, 45 apples were stolen by Buffy. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of apples that Carla had and the number of apples that were stolen. The height of Carla's mother is 5000 feet and is not relevant to the calculation process. Therefore, Buffy stole 45 apples from Carla.", "numerical_answer": 45, "gold_answer": "45", "instructions": "First, we need to know how many apples Carla had in her backpack before Buffy stole some. That number is 79.  Second, we need to know how many apples were left after the 26 apples fell out of the hole. That number is 8.  Third, we need to calculate the difference between the two numbers: 79 - 8 = 71.  Therefore, Buffy stole 71 apples from Carla.  The condition \"Every morning, Carla puts 79 apples in her backpack to eat for lunch.\" is relevant to the calculation process of the problem, because it tells us how many apples Carla had before Buffy stole some. Without this information, we wouldn't be able to calculate how many apples Buffy stole.\nCarla put 79 apples in her backpack. 26 apples fell out of a hole on the bottom. So, 79 - 26 = 53 apples were still in her backpack. 8 apples remained at lunchtime. Therefore, 53 - 8 = 45 apples were stolen by Buffy.  The condition \"Unfortunately, Buffy stole some of Carla's apples on the school bus, and 26 apples fell out of a hole on the bottom.\" is relevant to the calculation process because it gives us the information that 26 of Carla's apples fell out of the hole, which we need to subtract from the 79 apples that Carla put in her backpack.\nCarla put 79 apples in her backpack.  Buffy stole some apples from Carla.  26 apples fell out of a hole in the bottom.   Therefore, Buffy stole (79 - 26) = 53 apples from Carla.   The height of Carla's mother is 5000 feet, but this is not relevant to the calculation process.\nCarla put 79 apples in her backpack.  Buffy stole some of Carla's apples.  26 apples fell out of a hole on the bottom.  So, Carla only had 8 apples remaining.  Therefore, Buffy stole (79 - 26 - 8) = 45 apples from Carla.  The height of Carla's mother is 5000 feet.  This condition is not relevant to the calculation process of problem \"How many apples did Buffy steal from Carla?\".", "equation": "The height of Carla's mother is 5000 feet.", "condition_question_similarity": [0.3319660425186157, 0.6718663573265076, 0.43460291624069214, 0.19993489980697632]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. Charley's brother has read 2000 books in the past year. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. Charley pulled out 1/6 of the 90 black beads. That means he pulled out 90/6 = 15 black beads. Step 2: Calculate the number of white beads Charley pulled out. Charley pulled out a third of the 51 white beads. That means he pulled out 51/3 = 17 white beads. Step 3: Calculate the total number of beads Charley pulled out. Charley pulled out 15 + 17 = 32 beads in total. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of beads in the bag, and how many of each type of bead Charley pulls out. The fact that Charley's brother has read 2000 books in the past year does not affect the calculation. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "To calculate how many beads Charley pulled out in total, we need to know the number of black beads and white beads he pulled out.   1/6 of 90 black beads = 15 black beads 1/3 of 51 white beads = 17 white beads  So, Charley pulled out 15 black beads and 17 white beads in total.   The condition that Charley has a bag that contains 51 white beads is relevant to the calculation process of the problem because we need to know the number of white beads in the bag in order to calculate how many white beads Charley pulled out.\nCharley pulled out 1/6 of the black beads. That means he pulled out 90/6 = 15 black beads. He also pulled out a third of the white beads. That means he pulled out 51/3 = 17 white beads. Therefore, he pulled out 15 + 17 = 32 beads in total.  The condition \"and 90 black beads\" is not relevant to the calculation process since it was already given in the problem statement.\nCharley pulled out 1/6 of the 90 black beads, which is equal to 15 black beads. He also pulled out a third of the 51 white beads, which is equal to 17 white beads. So in total, Charley pulled out 32 beads.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation of the problem \"How many beads in total did Charley pull out?\" because it tells us how many black beads Charley pulled out.\n1. Charley has a bag that contains 51 white beads and 90 black beads. 2. He reaches in the bag and pulls out 1/6 of the black beads. This means that he pulls out 90/6 = 15 black beads. 3. He also pulls out a third of the white beads. This means that he pulls out 51/3 = 17 white beads. 4. Therefore, the total number of beads that Charley pulled out is 15 + 17 = 32 beads.  The condition \"Charley's brother has read 2000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Charley's brother has read 2000 books in the past year.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.2718159854412079]}
{"original_question": "Olaf has an aquarium. He has fish in 3 different colors: orange, green, and blue. Blue fish make up half of all the fish in the aquarium. There are 15 fewer orange fish than blue fish. The shoe size of Olaf's sister is 20000. How many green fish are there when the total number of fish in the aquarium is 80?", "reasoning_path": "Step 1: Calculate the number of blue fish. Blue fish make up half of all the fish in the aquarium, and the total number of fish is 80, so there must be 40 blue fish. Step 2: Calculate the number of orange fish. There are 15 fewer orange fish than blue fish, so there must be 25 orange fish. Step 3: Calculate the number of green fish. We already know the number of blue and orange fish, so we can subtract that from the total number of fish (80) to get the number of green fish: 80 - 40 - 25 = 15. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it tells us the number of colors of fish in Olaf's aquarium and gives us the information we need to calculate the number of fish in each color. The shoe size of Olaf's sister is not relevant to the calculation process. Therefore, there are 15 green fish when the total number of fish in the aquarium is 80.", "numerical_answer": 15, "gold_answer": "15", "instructions": "First, we need to find out how many blue fish there are. Since blue fish make up half of all the fish in the aquarium, and the total number of fish is 80, then there must be 40 blue fish.  Second, we know that there are 15 fewer orange fish than blue fish, so there must be 25 orange fish.  Finally, we need to find out how many green fish there are. Since we already know the number of blue and orange fish, we can subtract that from the total number of fish (80) to get the number of green fish: 80 - 40 - 25 = 15.  So, the answer is 15 green fish.  The condition \"He has fish in 3 different colors: orange, green, and blue.\" is relevant to the calculation process, as it tells us the number of colors of fish in Olaf's aquarium and gives us the information we need to calculate the number of fish in each color. The shoe size of Olaf's sister is not relevant to the calculation process.\nThe total number of fish in the aquarium is 80. Half of all the fish in the aquarium are blue fish, so there are 40 blue fish. There are 15 fewer orange fish than blue fish, so there are 25 orange fish.  Therefore, the number of green fish is 80 - (40 + 25) = 15.  The condition \"There are 15 fewer orange fish than blue fish\" is relevant to the calculation process, as it helps us determine the number of orange fish in the aquarium.\nFirst, we know that blue fish make up half of all the fish in the aquarium, so there are 40 blue fish.   Next, we know that there are 15 fewer orange fish than blue fish, so there are 25 orange fish.   Now, we have the total number of fish in the aquarium (80) and the number of blue and orange fish (40 and 25, respectively). We can now calculate the number of green fish: 80 - 40 - 25 = 15.   The shoe size of Olaf's sister is not relevant to the calculation process of this problem.", "equation": "The shoe size of Olaf's sister is 20000.", "condition_question_similarity": [0.45245352387428284, 0.49500200152397156, 0.5130077004432678, 0.4683305025100708, 0.05385909229516983]}
{"original_question": "Granger went to the grocery store. He saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. Granger's mother bought 500 tomatoes from the grocery store. If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?", "reasoning_path": "Step 1: Calculate the cost of the items Granger bought. 12 cans of spam at $3 each = $36; 3 jars of peanut butter at $5 each = $15; 4 loaves of bread at $2 each = $8.  So, the total amount Granger paid for the items he bought is $59. Step 2: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process, as it was used to calculate the cost of the peanut butter. However, the condition is not necessary for the calculation process, as we can assume the cost of the peanut butter without knowing the condition. Step 3: Determine if the second condition is relevant to the calculation process. Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process, as it tells us the price of one loaf of bread. Step 4: Determine if the third condition is relevant to the calculation process. No, the condition \"Granger's mother bought 500 tomatoes from the grocery store\" is not relevant to the calculation process.  Therefore, the total amount Granger paid is $59.", "numerical_answer": 59, "gold_answer": "59", "instructions": "First, Granger's mother bought 500 tomatoes from the grocery store. This does not have anything to do with the calculation of the total amount Granger paid.  Second, Granger saw that the Spam is $3 per can, the peanut butter is $5 per jar, and the bread is $2 per loaf. This is relevant to the calculation because it provides the prices for the items that Granger bought (spam, peanut butter, and bread).  Third, if Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, then the total amount he paid is 12 x $3 + 3 x $5 + 4 x $2 = $44.  Therefore, the condition \"He saw that the Spam is $3 per can\" is relevant to the calculation process of the problem \"If Granger bought 12 cans of spam, 3 jars of peanut butter, and 4 loaves of bread, how much is the total amount he paid?\"\nFirst, we need to calculate the cost of the items Granger bought. 12 cans of spam at $3 each = $36; 3 jars of peanut butter at $5 each = $15; 4 loaves of bread at $2 each = $8.  So, the total amount Granger paid for the items he bought is $59.  The condition \"the peanut butter is $5 per jar\" is relevant to the calculation process, as it was used to calculate the cost of the peanut butter. However, the condition is not necessary for the calculation process, as we can assume the cost of the peanut butter without knowing the condition.\nThe price of 12 cans of spam is 12 x 3 = 36.  The price of 3 jars of peanut butter is 3 x 5 = 15.  The price of 4 loaves of bread is 4 x 2 = 8.   So the total amount Granger paid is 36 + 15 + 8 = 59.   Yes, the condition \"and the bread is $2 per loaf\" is relevant to the calculation process, as it tells us the price of one loaf of bread.\nThe total amount Granger paid is calculated by adding up the cost of the items he bought. The condition \"Granger's mother bought 500 tomatoes from the grocery store\" is not relevant to the calculation process.  The total amount Granger paid is 12 x $3 + 3 x $5 + 4 x $2 = $54.", "equation": "Granger's mother bought 500 tomatoes from the grocery store.", "condition_question_similarity": [0.4929265081882477, 0.5247263312339783, 0.4210313856601715, 0.2990785539150238, 0.432768315076828]}
{"original_question": "Isabelle works in a hotel and runs a bubble bath for each customer who enters the hotel. There are 13 rooms for couples and 14 single rooms. For each bath that is run, Isabelle needs 10ml of bubble bath. Isabelle's brother bought 100 tomatoes from the grocery store. If every room is filled to maximum capacity, how much bubble bath, in millilitres, does Isabelle need?", "reasoning_path": "Step 1: Calculate the number of baths needed. There are 13 rooms for couples and 14 single rooms, so there will be a total of 27 baths.   Step 2: Calculate the amount of bubble bath needed. For each bath, Isabelle needs 10ml of bubble bath, so for 27 baths Isabelle needs 270ml of bubble bath.   Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of baths and the amount of bubble bath needed for each bath. The fact that Isabelle's brother bought 100 tomatoes from the grocery store does not affect the calculation.   Therefore, Isabelle needs 270ml of bubble bath.", "numerical_answer": 270, "gold_answer": "400", "instructions": "First, we need to calculate the total number of customers that can stay in the hotel. The total number of rooms is 27 (13 couples and 14 single rooms). If every room is filled to maximum capacity, we can assume that there will be 27 customers (1 customer per room).  Next, we need to calculate how much bubble bath Isabelle needs for each customer. We know that Isabelle needs 10ml of bubble bath for each bath that she runs. Therefore, Isabelle needs 270ml of bubble bath (10ml x 27 customers).  Therefore, the answer to the question is 270ml. The condition \"There are 13 rooms for couples\" is relevant to the calculation process because it is used to calculate the total number of rooms in the hotel. Without this information, it would be impossible to calculate how much bubble bath Isabelle needs.\nFirst, Isabelle needs bubble bath for each customer who enters the hotel, so she needs 10ml of bubble bath for each room. Therefore, for 13 couples rooms she needs 130ml of bubble bath, and for 14 single rooms she needs 140ml of bubble bath.  Therefore, the total amount of bubble bath that Isabelle needs is 130 + 140 = 270ml.  The condition \"and 14 single rooms\" is relevant to the calculation process of the problem, as it is necessary for the calculation of the total amount of bubble bath that Isabelle needs.\nIsabelle needs 10ml of bubble bath for each bath that is run. There are 13 rooms for couples and 14 single rooms, so the maximum capacity is 27 rooms. So, Isabelle needs 27 baths to be run, which means she needs 270ml of bubble bath. This condition is relevant to the calculation process of this problem.\nWe know that Isabelle needs 10ml of bubble bath for each bath that is run. We also know that there are 13 rooms for couples and 14 single rooms. Therefore, we can calculate that there are 27 total rooms in the hotel. If each room is filled to maximum capacity, then 27 baths need to be run. Multiplying the number of baths (27) by the amount of bubble bath needed per bath (10 ml) gives us a total of 270 ml of bubble bath needed.   The condition that Isabelle's brother bought 100 tomatoes from the grocery store is not relevant to the calculation process of the problem.", "equation": "Isabelle's brother bought 100 tomatoes from the grocery store.", "condition_question_similarity": [0.5644866824150085, 0.2303636223077774, 0.18368741869926453, 0.6800859570503235, 0.2370673418045044]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. the cobbler's sister bought 1000 tomatoes from the grocery store. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the number of hours the cobbler works in a week. The cobbler works 8 hours from Monday to Thursday, which is 8 x 4 = 32 hours. On Friday, he only works from 8am to 11am, which is 3 hours. Therefore, the cobbler works 32 + 3 = 35 hours in a week. Step 2: Calculate the number of pairs of shoes the cobbler can mend in a week. The cobbler can mend 3 pairs of shoes in an hour. Therefore, he can mend 3 x 35 = 105 pairs of shoes in a week. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that the cobbler's sister bought 1000 tomatoes from the grocery store does not affect the number of pairs of shoes the cobbler can mend in a week. Therefore, the cobbler can mend 105 pairs of shoes in a week.", "numerical_answer": 105, "gold_answer": "105", "instructions": "The cobbler works 8 hours from Monday to Thursday. That's 8 hours x 4 days = 32 hours.   On Friday, he works 3 hours from 8am to 11am. That's 3 hours.  So, in total the cobbler works 32 + 3 = 35 hours in a week.   Now, since he can mend 3 pairs of shoes in an hour, he can mend 3 x 35 = 105 pairs of shoes in a week.   The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process, as it is used to calculate the number of pairs of shoes the cobbler can mend in a week.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, he can mens 12 pairs of shoes in 4 hours. Since he works for 8 hours each day from Monday to Thursday, the cobbler can mend 48 pairs of shoes during those four days. On Friday, he only works for 3 hours from 8am to 11am, so he can only mend 9 pairs of shoes.   Therefore, the cobbler can mend 57 pairs of shoes in a week. The condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of \"How many pairs of shoes can the cobbler mend in a week\" because it gives us the amount of time available each day for the cobbler to mend shoes.\nThe cobbler can mend 3 pairs of shoes in an hour.  Monday to Thursday, the cobbler works for 8 hours each day. That is 8 x 4 = 32 hours in total.   On Friday, he only works from 8am to 11am, which is 3 hours.   So in a week, he works for 35 hours.   Therefore, the cobbler can mend 35 x 3 = 105 pairs of shoes in a week.   The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process of the problem, as it affects the number of hours the cobbler can work in a week.\nThe cobbler works for 8 hours a day from Monday to Thursday, which is a total of 32 hours. Assuming the cobbler can mend 3 pairs of shoes in one hour, he can mend 96 pairs of shoes in 32 hours. On Friday he works for 3 hours, which is a total of 9 pairs of shoes. The total number of pairs of shoes the cobbler can mend in a week is thus 96 + 9 = 105.  In this case, the condition \"the cobbler's sister bought 1000 tomatoes from the grocery store\" is not relevant to the calculation process of the problem.", "equation": "the cobbler's sister bought 1000 tomatoes from the grocery store.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.18587975203990936]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's neighbor has read 5000 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Andrea's neighbor's reading habits do not affect the number of tickets needed for the volleyball game, so it is not relevant to the calculation process. Therefore, the number of tickets needed to be sold is 40.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets.  Sandra sold 4 more than half the number of tickets Jude sold. So Sandra sold 4 + (16/2) = 12 tickets.  Andrea sold twice as many tickets as Jude. So Andrea sold 16 x 2 = 32 tickets.   Therefore, in total, 16 + 12 + 32 = 60 tickets have been sold, leaving 40 tickets to be sold.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process, as it provided the number of tickets sold by Jude, Sandra, and Andrea.\nFirst, we know that Jude sold 16 tickets. That means that Andrea sold twice as many tickets, or 32 tickets. We also know that Sandra sold 4 more than half the number of tickets Jude sold. Half of 16 tickets is 8, so Sandra sold 12 tickets.  Now, we can add up the number of tickets sold by Andrea (32), Jude (16), and Sandra (12) to get the total number of tickets sold: 32 + 16 + 12 = 60.  Finally, we know that there are 100 tickets to be sold, so we need to subtract the number of tickets already sold (60) from the total number of tickets (100) to find the number of tickets that need to be sold: 100 - 60 = 40.  Therefore, 40 tickets need to be sold.  The condition \"Andrea's neighbor has read 5000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Andrea's neighbor has read 5000 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.09041960537433624]}
{"original_question": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge. Of the remaining brownies, she gave half to her best friend, Carl, and another two to her friend, Simon. The shoe size of Annie's mother is 300. How many brownies did Annie have left?", "reasoning_path": "Step 1: Annie brought 20 brownies to school. Step 2: She gave half of them to the school administrator to put in the faculty lounge, which is 10 brownies. Step 3: Of the remaining 10 brownies, she gave half to her best friend, Carl, which is 5 brownies. Step 4: She gave another 2 brownies to her friend, Simon, so that leaves 3 brownies. Step 5: Determine if the condition (the shoe size of Annie's mother is 300) is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of brownies given away. Therefore, Annie had 3 brownies left.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Annie brought 20 brownies to school. She gave half of them to the school administrator to put in the faculty lounge which is 10 brownies. Of the remaining 10 brownies, she gave half to her best friend, Carl, which is 5 brownies. She gave another 2 brownies to her friend, Simon, so that leaves 3 brownies.  Therefore, Annie had 3 brownies left.  The condition \"Annie brought 20 brownies to school\" is relevant to the calculation process because it establishes the initial number of brownies Annie had to work with.\nAnnie brought 20 brownies to school.  She gave half to the school administrator, so 10 brownies were given away.  She then gave half of the remaining 10 to her best friend, Carl.  This leaves 5 brownies.  She gave 2 of these to her friend Simon, leaving 3 brownies.   Therefore, Annie had 3 brownies left.   The shoe size of Annie's mother is 300 is not relevant to the calculation process of this problem.", "equation": "The shoe size of Annie's mother is 300.", "condition_question_similarity": [0.44793298840522766, 0.10290689021348953, 0.4654882252216339, 0.22616708278656006]}
{"original_question": "Jean has three times as much money as Jane. They have a combined total of $76. Jean's sister has read 50000 books in the past year. How much money does Jean have?", "reasoning_path": "Step 1: We know that Jean has three times as much money as Jane, so if we assume that Jean has X amount of money, Jane has a third of that, or X/3. Step 2: We also know that they have a combined total of $76. So we can set up an equation to solve for X:  X + (X/3) = 76  X = 57 Step 3: Therefore, Jean has $57 and Jane has $19. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Jean's sister has read 50000 books in the past year does not affect the calculation. Therefore, Jean has $57 and Jane has $19.", "numerical_answer": 57, "gold_answer": "57", "instructions": "We know that Jean has three times as much money as Jane, so if we assume that Jean has X amount of money, Jane has a third of that, or X/3.  We also know that they have a combined total of $76. So we can set up an equation to solve for X:  X + (X/3) = 76  X = 57 Therefore, Jean has $57 and Jane has $19.  The condition \"They have a combined total of $76\" is relevant to the calculation process, since it helps us set up the equation to solve for X.\nJean has three times as much money as Jane.  We can rewrite this as: Jean has 3x money as Jane.  Now, we know that they have a combined total of $76.  We can rewrite this as: Jean + Jane = $76.  We can now solve for x by substituting 3x for Jean: 3x + Jane = $76.  We can now subtract Jane from both sides of the equation to solve for x: 3x = $76 - Jane.  Now, we can divide both sides by 3 to solve for x: x = ($76 - Jane) / 3.  Since we know that Jane has some amount of money, we can substitute an amount for Jane into the equation to find how much money Jean has.   For example, if Jane had $20, then Jean would have 3x = ($76 - $20) / 3 = $36.  Therefore, Jean would have $36.  The condition \"Jean's sister has read 50000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Jean's sister has read 50000 books in the past year.", "condition_question_similarity": [0.5677664875984192, 0.21518708765506744, 0.29543447494506836]}
{"original_question": "Lilibeth and her friends go strawberry picking. Lilibeth fills 6 baskets where each basket holds 50 strawberries. Lilibeth's brother has read 10000 books in the past year. If three of Lilibeth's friends pick the same amount as her, how many strawberries do Lilibeth and her friends pick in all?", "reasoning_path": "Step 1: Calculate the number of strawberries Lilibeth picks. Lilibeth fills 6 baskets and each basket holds 50 strawberries. That means Lilibeth picks 6 x 50 = 300 strawberries. Step 2: Calculate the number of strawberries Lilibeth's friends pick. Lilibeth and her three friends pick the same amount. So, each of them picks 300 strawberries. That means the 4 of them pick 4 x 300 = 1200 strawberries. Step 3: Calculate the total number of strawberries picked. Now, we know that Lilibeth picked 300 strawberries and her friends picked 1200 strawberries. So, altogether they picked 1500 strawberries. Step 4: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of strawberries picked by Lilibeth and her friends. The fact that Lilibeth's brother has read 10000 books in the past year does not affect the calculation process. Therefore, Lilibeth and her friends pick 1500 strawberries in all.", "numerical_answer": 1500, "gold_answer": "1200", "instructions": "First, we need to calculate how many strawberries Lilibeth picks. Since she fills 6 baskets of 50 strawberries each, she picks 300 strawberries.  Now, we need to calculate how many strawberries her three friends pick. Since they pick the same amount as Lilibeth, they each pick 300 strawberries.  Finally, we can calculate the total number of strawberries that Lilibeth and her friends pick in all: 300 + 300 + 300 = 900 strawberries.  Yes, the condition \"Lilibeth fills 6 baskets where each basket holds 50 strawberries\" is relevant to the calculation process of the problem, since it tells us how many strawberries Lilibeth has picked.\nFirst, we need to figure out how many strawberries Lilibeth picked. Since each basket holds 50 strawberries and she filled 6 baskets, that means she picked 300 strawberries.   Second, we need to calculate how many strawberries all four of them picked. Since they all picked the same amount, we can multiply Lilibeth's amount (300 strawberries) by 4 to get the total.   Therefore, Lilibeth and her friends picked 1200 strawberries in all.   No, the condition \"Lilibeth's brother has read 10000 books in the past year\" is not relevant to the calculation process of this problem.", "equation": "Lilibeth's brother has read 10000 books in the past year.", "condition_question_similarity": [0.7757453918457031, 0.5833920240402222, 0.1134357824921608]}
{"original_question": "Monica is a teacher. She has 6 classes per day. The first class has 20 students. The second and third classes have 25 students. Her fourth class has half as many as her first class. Her fifth and sixth classes have 28 students. The shoe size of Monica's neighbor is 10000. How many students does Monica see each day?", "reasoning_path": "Step 1: Calculate the total number of students for Monica's first three classes. Monica's first class has 20 students, the second and third classes have 25 students each, so together they have 20 + 25 + 25 = 70 students.  Step 2: Calculate the number of students in Monica's fourth class. Monica's fourth class has half as many students as her first class, so it has 20/2 = 10 students.  Step 3: Calculate the total number of students for Monica's last three classes. Monica's fifth and sixth classes have 28 students each, so together they have 28 + 28 = 56 students.  Step 4: Calculate the total number of students Monica sees each day. Monica has 6 classes per day and each class has a different number of students. In total, Monica sees 70 + 10 + 56 = 136 students each day.  Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students in each class. The shoe size of Monica's neighbor is 10000 and is not relevant to the calculation process. Therefore, Monica sees 136 students each day.", "numerical_answer": 136, "gold_answer": "136", "instructions": "First, we need to calculate the number of students in Monica's fourth class. Since her fourth class has half as many as her first class, that means Monica's fourth class has 10 students.   Then, we can add up the number of students in each class: 20 + 25 + 25 + 10 + 28 + 28 = 136.  So, Monica sees 136 students each day.   The condition that Monica has 6 classes per day is relevant to the calculation process, since we need to know how many classes Monica has to calculate the total number of students she sees each day.   The shoe size of Monica's neighbor is not relevant to the calculation process.\nFirst, we need to calculate the number of students in Monica's fourth class. Since the fourth class has half as many as the first class, we can say that the fourth class has 10 students (20 divided by 2 is 10).   Therefore, Monica sees a total of 89 students per day (20 + 25 + 25 + 10 + 28 + 28 = 116).   The condition \"The first class has 20 students.\" is relevant to the calculation process since it is used to determine the number of students in Monica's fourth class. Without this condition, we would not know how many students are in Monica's fourth class.\nThe first step is to calculate the number of students in Monica's fourth class. Since the fourth class has half as many students as the first class, it would have 10 students.   The second step is to calculate the total number of students Monica sees each day. The total number is 20 + 25 + 25 + 10 + 28 + 28 = 116 students.   The final answer is that Monica sees 116 students each day.   The condition \"The second and third classes have 25 students\" is relevant to the calculation process because it tells us the number of students in Monica's second and third classes, which is necessary to calculate the total number of students Monica sees each day.\n1. Monica has 6 classes per day. The first class has 20 students. The second and third classes have 25 students.  2. Her fourth class has half as many as her first class, so it has 10 students.  3. Her fifth and sixth classes have 28 students.  4. The shoe size of Monica's neighbor is 10000, which is not relevant to the calculation process of this problem.  5. Therefore, the total number of students Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136.\nFirst, calculate the number of students in Monica's fourth class. Since it has half as many students as her first class, her fourth class has 10 students.  The total number of students that Monica sees each day is 20 + 25 + 25 + 10 + 28 + 28 = 136.  The shoe size of Monica's neighbor is 10000. This is not relevant to the calculation process of the problem.", "equation": "The shoe size of Monica's neighbor is 10000.", "condition_question_similarity": [0.654887855052948, 0.49570032954216003, 0.2384655624628067, 0.28720712661743164, 0.25997424125671387, 0.3910244107246399, 0.3074648380279541]}
{"original_question": "Tomas ate 1.5 pounds of chocolate fudge last week. Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge. The height of Katya's sister is 2000 feet. How many ounces of fudge did the Tomas, Katya and Boris eat in total?", "reasoning_path": "Step 1: Convert the given measurements of pounds to ounces. Since 1 pound is equal to 16 ounces, Tomas ate 24 ounces of chocolate fudge (1.5 x 16 = 24 ounces), Katya ate 8 ounces of peanut butter fudge (0.5 x 16 = 8 ounces), and Boris ate 32 ounces of fudge (2 x 16 = 32 ounces). Step 2: Add up the total ounces of fudge eaten by Tomas, Katya and Boris. Thus, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces (24 + 8 + 32 = 64 ounces). Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The height of Katya's sister is 2000 feet and is not relevant to the calculation process. Therefore, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces.", "numerical_answer": 64, "gold_answer": "64", "instructions": "First, the condition about Tomas eating 1.5 pounds of chocolate fudge last week is not relevant to the calculation process.   Second, we need to convert the pounds of fudge eaten by Tomas, Katya and Boris to ounces. One pound is equal to 16 ounces, so Tomas ate 24 ounces of chocolate fudge, Katya ate 8 ounces of peanut butter fudge, and Boris ate 32 ounces of fudge.   Third, we need to add the total number of ounces of fudge eaten by Tomas, Katya, and Boris. So the total number of ounces of fudge eaten by Tomas, Katya, and Boris is 24 + 8 + 32 = 64 ounces.   Therefore, the total number of ounces of fudge eaten by Tomas, Katya, and Boris is 64 ounces.\nFirst, we need to convert the given measurements of pounds to ounces. Since 1 pound is equal to 16 ounces, Tomas ate 24 ounces of chocolate fudge (1.5 x 16 = 24 ounces), Katya ate 8 ounces of peanut butter fudge (0.5 x 16 = 8 ounces), and Boris ate 32 ounces of fudge (2 x 16 = 32 ounces).  Secondly, we need to add up the total ounces of fudge eaten by Tomas, Katya and Boris. Thus, the total number of ounces of fudge eaten by Tomas, Katya and Boris is 64 ounces (24 + 8 + 32 = 64 ounces).  The condition \"Katya ate half a pound of peanut butter fudge, while Boris ate 2 pounds of fudge.\" is relevant to the calculation process because it provides us with the measurements of the amount of fudge eaten by each person, which is necessary for us to convert the measurements to ounces and add up the total number of ounces of fudge eaten. The height of Katya's sister is not relevant to the calculation process.\nThe question is asking us how many ounces of fudge the three people ate in total. Therefore, the condition about Katya's sister's height is not relevant to the calculation process.  To calculate the total amount of fudge the three people ate, we need to convert the given information into ounces. 1.5 pounds of chocolate fudge is equal to 24 ounces, and half a pound of peanut butter fudge is equal to 8 ounces. 2 pounds of fudge is equal to 32 ounces.   Therefore, the total amount of fudge the three people ate is 64 ounces.", "equation": "The height of Katya's sister is 2000 feet.", "condition_question_similarity": [0.5809615254402161, 0.6963616609573364, 0.0988205149769783]}
{"original_question": "Alex was having a cookout Friday night and planned to serve burgers to his guests. He planned to cook 3 burgers for each guest and had invited 10 friends over. 1 of his friends didn't eat meat and said they would bring their own food. Another one of his friends didn't eat bread and would not need the buns. The burger buns came 8 to a pack. Alex's sister has read 5000 books in the past year. How many packs of buns did Alex need to buy?", "reasoning_path": "Step 1: Calculate the number of burgers Alex needs to cook. Alex planned to cook 3 burgers for each guest and had invited 10 friends over. However, 1 of his friends didn't eat meat and said they would bring their own food and another one of his friends didn't eat bread and would not need the buns, so we can subtract 2 from 10 to get 8. So, Alex needs to cook 24 burgers. Step 2: Calculate the number of buns Alex needs to buy. Since the burger buns come 8 to a pack, Alex needs to buy 3 packs of buns. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of buns needed for the burgers. The fact that Alex's sister has read 5000 books in the past year does not affect the calculation process. Therefore, Alex needs to buy 3 packs of buns.", "numerical_answer": 3, "gold_answer": "3", "instructions": "Alex is having a cookout with 10 guests, but one of them does not eat meat and another one does not eat bread. That means Alex needs to buy burgers for 8 guests, and buns for 7 guests. If each pack contains 8 buns, then Alex would need to buy 1 pack of buns.  The condition \"He planned to cook 3 burgers for each guest\" is not relevant to the calculation process of this problem because Alex only needs to buy enough buns for the amount of guests who will eat them.\nAlex needs to serve 3 burgers to each guest, so he needs 30 burgers in total. He also needs buns for the burgers, since one of his friends doesn't eat bread, he only needs 29 buns. Since each pack of buns contains 8 buns, Alex needs to buy 4 packs of buns, so he has enough for everyone.  Therefore, Alex needs to buy 4 packs of buns. The condition that he invited 10 friends over is relevant to the calculation process, because it tells us how many burgers and buns Alex needs to buy in total. Without knowing how many guests were invited, it would be impossible to accurately calculate the number of packs of buns he needs to buy.\nAlex was planning to serve 3 burgers for each of his 10 guests, and he had 1 friend who said they would bring their own food. Therefore, Alex needs to buy buns for 9 guests (10 guests minus 1 friend who is bringing their own food). He also has 1 friend who doesn't eat bread, so he needs to buy buns for 8 guests. The buns come 8 to a pack, so Alex needs to buy 1 pack of buns.  The condition \"1 of his friends didn't eat meat and said they would bring their own food\" is relevant to the calculation process, as it reduces the number of guests Alex needs to buy buns for by 1.\n1. Alex needs to serve 3 burgers to each of his 10 guests.  2. One guest does not eat meat, so Alex will not need to serve them burgers.  3. Another guest does not eat bread, so Alex will not need to serve them buns.  4. Therefore, Alex will need to serve 28 burgers (3 burgers x 9 guests).  5. Each burger requires one bun, so Alex will need 28 buns in total.  6. The burger buns come 8 to a pack.  7. Therefore, Alex will need to buy 4 packs of buns (8 buns x 4 packs = 32 buns).  Yes, the condition \"The burger buns come 8 to a pack\" is relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\". Without this information, it would be impossible to calculate how many packs of buns Alex needs to buy.\nAlex has invited 10 friends over and each guest will get 3 burgers. Therefore, Alex needs to cook 30 burgers in total. Since one of his friends doesn't eat meat, the total number of burgers he needs to cook will be reduced to 29.  Since one of his friends doesn't eat bread, Alex does not need to buy buns for that person. Therefore, he needs to buy buns for 28 burgers.  Since each pack of buns contains 8 buns, Alex would need to buy 4 packs of buns (28/8 = 3.5, rounded up to 4).  Therefore, Alex needs to buy 4 packs of buns.  The condition \"Alex's sister has read 5000 books in the past year\" is not relevant to the calculation process of the problem \"How many packs of buns did Alex need to buy?\".", "equation": "Alex's sister has read 5000 books in the past year.", "condition_question_similarity": [0.28124597668647766, 0.22096435725688934, 0.14948832988739014, 0.2788671553134918, 0.3585985004901886, 0.5639920234680176, 0.14626605808734894]}
{"original_question": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. It costs 4 tickets to ride the rollercoaster, 4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel. Turner's sister bought 10000 tomatoes from the grocery store. How many tickets does Turner need?", "reasoning_path": "Step 1: Calculate the number of tickets needed for the rollercoaster. Turner wants to ride the rollercoaster 3 times, and it costs 4 tickets per ride. That means Turner needs 3 x 4 = 12 tickets for the rollercoaster. Step 2: Calculate the number of tickets needed for the Catapult. Turner wants to ride the Catapult 2 times, and it costs 4 tickets per ride. That means Turner needs 2 x 4 = 8 tickets for the Catapult. Step 3: Calculate the number of tickets needed for the Ferris wheel. Turner wants to ride the Ferris wheel once, and it costs 1 ticket per ride. That means Turner needs 1 ticket for the Ferris wheel. Step 4: Calculate the total number of tickets. Turner needs 12 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. This totals 12 + 8 + 1 = 21 tickets. Step 5: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. Turner's sister buying 10000 tomatoes from the grocery store does not affect the number of tickets Turner needs, so it is not relevant to the calculation process. Therefore, Turner needs 21 tickets.", "numerical_answer": 21, "gold_answer": "21", "instructions": "Turner wants to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means he needs 3 tickets for the rollercoaster, 2 tickets for the Catapult and 1 ticket for the Ferris wheel. So, the total tickets Turner needs is 6 tickets.   The condition \"Turner wants to ride the rollercoaster 3 times, the Catapult 2 times\" is relevant to the calculation process of the problem as it helps us determine how many tickets Turner needs for each ride. Without this condition, we wouldn't be able to calculate the total tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, the Catapult 2 times and the Ferris wheel once. That means Turner needs 3 tickets for the rollercoaster, 8 tickets for the Catapult and 1 ticket for the Ferris wheel. So, in total, Turner needs 12 tickets.   The condition \"It costs 4 tickets to ride the rollercoaster\" is relevant to the calculation process of the problem, as it is used to determine how many tickets Turner needs to ride the rollercoaster. Without this condition, it would not be possible to calculate how many tickets Turner needs.\nTurner needs to ride the rollercoaster 3 times, so he needs 12 tickets for this ride.  He needs to ride the Catapult 2 times, so he needs 8 tickets for this ride.  He needs to ride the Ferris wheel once, so he needs 1 ticket for this ride.   Therefore, Turner needs a total of 21 tickets. The condition \"4 tickets to ride the Catapult and 1 ticket to ride the Ferris wheel\" is relevant to the calculation process as it tells us how many tickets are needed for each ride.\nTurner needs to ride the rollercoaster 3 times. So that's 3 x 4 = 12 tickets. He needs to ride the Catapult 2 times. That's 2 x 4 = 8 tickets. He needs to ride the Ferris wheel once. That's 1 x 1 = 1 ticket. So, in total Turner needs 12 + 8 + 1 = 21 tickets.   The condition that Turner's sister bought 10000 tomatoes from the grocery store is not relevant to the calculation process of this problem.", "equation": "Turner's sister bought 10000 tomatoes from the grocery store.", "condition_question_similarity": [0.35991957783699036, 0.14513902366161346, 0.19771148264408112, 0.22715845704078674, 0.2063407003879547]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's mother has read 500 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of tickets needed for each person. The fact that Andrea's mother has read 500 books in the past year does not affect the calculation process. Therefore, there are 40 tickets left to be sold.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice that amount or 32 tickets.   Sandra sold 4 more than half the number of tickets Jude sold, which is 8 tickets (half of 16 is 8).   That means in total, Jude, Andrea, and Sandra sold 16 + 32 + 8 = 56 tickets.   To find the total number of tickets that need to be sold, subtract the 56 tickets already sold from 100 (the total number of tickets available) to get 44 tickets remaining.   The condition \"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold\" is relevant to the calculation process of the problem, as it is used to calculate the number of tickets already sold.   Therefore, the answer is 44 tickets need to be sold.\nJude sold 16 tickets. Therefore, Sandra sold 8 tickets (4 more than half of Jude's tickets). Finally, Andrea sold twice as many tickets as Jude, so she sold 32 tickets.   Altogether, Jude, Sandra, and Andrea sold 16 + 8 + 32 = 56 tickets. Therefore, 100 - 56 = 44 tickets need to be sold.   The condition \"Andrea's mother has read 500 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Andrea's mother has read 500 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.1268712878227234]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Jared's brother is 500 feet. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the number of pieces of popcorn needed. Jared can eat 90 pieces and his three other friends can each eat 60 pieces, so there will be 90 + 60 + 60 + 60 = 270 pieces of popcorn in total. Step 2: Calculate the number of servings needed. Since each serving provides 30 pieces of popcorn, the answer is 270 divided by 30 = 9 servings. Step 3: Answer the question. Jared should order 9 servings of popcorn for all of them. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process because it is used to determine how many pieces of popcorn Jared needs, which in turn affects the total amount of popcorn needed and the number of servings required. The height of Jared's brother is not relevant to the problem, since it has nothing to do with the number of servings of popcorn that need to be ordered.", "numerical_answer": 9, "gold_answer": "9", "instructions": "To answer the question, we need to calculate how many pieces of popcorn are needed to feed the four friends. Jared can eat 90 pieces, so three other friends can eat 60 pieces each, making a total of 360 pieces. Now, since there are 30 pieces in one serving, we can divide 360 by 30 to get the answer: 12 servings.   Yes, the condition \"There are 30 pieces of popcorn in a serving\" is relevant to the calculation process of the problem. Without knowing the number of pieces in a serving, it would not be possible to calculate the number of servings needed.\nThe first step is to calculate how many pieces of popcorn each person will need. Jared will need 90 pieces, and each of his three friends will need 60 pieces. That's a total of 300 pieces of popcorn.  The next step is to calculate how many servings of popcorn will be needed to provide this many pieces. Since each serving provides 30 pieces of popcorn, the answer is 10 servings of popcorn.  The final step is to answer the question. Jared should order 10 servings of popcorn for all of them.  The condition \"Jared can eat 90 pieces of popcorn\" is relevant to the calculation process because it is used to determine how many pieces of popcorn Jared needs, which in turn affects the total amount of popcorn needed and the number of servings required.\nFirst, we need to determine how many pieces of popcorn are in total. Jared can eat 90 pieces and his three friends can each eat 60 pieces, so there will be 90 + 60 + 60 + 60 = 270 pieces of popcorn in total.  Now, since one serving has 30 pieces of popcorn, we need to divide 270 pieces by 30 to get the number of servings. 270 divided by 30 equals 9, so Jared should order 9 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn.\" is relevant to the calculation process, since it tells us how many pieces of popcorn each person can eat. Without this information, we would not be able to determine how many pieces of popcorn are in total, which is necessary to calculate the number of servings.   The height of Jared's brother is not relevant to the problem, since it has nothing to do with the number of servings of popcorn that need to be ordered.\nThe first step is to calculate how many pieces of popcorn are needed for all four people, which is 90 + 60 + 60 + 60 = 270.  The second step is to calculate how many servings of popcorn are needed to satisfy all four people, which is 270 / 30 = 9 servings.  The \"The height of Jared's brother is 500 feet.\" condition is irrelevant to the calculation process.", "equation": "The height of Jared's brother is 500 feet.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.27440163493156433]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. Andrea's sister has read 2000 books in the past year. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The fact that Andrea's sister has read 2000 books in the past year does not affect the number of tickets needed for the volleyball game, so it is not relevant to the calculation process. Therefore, the number of tickets needed to be sold is 40.", "numerical_answer": 40, "gold_answer": "40", "instructions": "Jude sold 16 tickets, so Sandra sold 8 more than half of that, which is 16 + 8 = 24 tickets. Andrea sold twice as many, so 16 x 2 = 32 tickets. So, the total number of tickets sold is 16 + 24 + 32 = 72 tickets. The number of tickets that need to be sold is 100 - 72 = 28 tickets.  The condition is relevant to the calculation process as it gives us the information we need to calculate the number of tickets sold.\nJude sold 16 tickets. That means Sandra sold 8 tickets (4 more than half of 16). That also means Andrea sold twice as many tickets as Jude (32 tickets). That means there are still 68 tickets left to be sold. Therefore, the answer is 68 tickets.   The condition \"Andrea's sister has read 2000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Andrea's sister has read 2000 books in the past year.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.16761809587478638]}
{"original_question": "A cobbler can mend 3 pairs of shoes in an hour. From Monday to Thursday, the cobbler works for 8 hours each day, and on Friday, he only works from 8am to 11am. The height of the cobbler's brother is 5000 feet. How many pairs of shoes can the cobbler mend in a week?", "reasoning_path": "Step 1: Calculate the total number of hours the cobbler worked during the week. He worked 8 hours each day from Monday to Thursday, and 3 hours on Friday. That's 8 + 8 + 8 + 8 + 3 = 35 hours. Step 2: Calculate how many pairs of shoes the cobbler can mend in 35 hours. We know from the condition that a cobbler can mend 3 pairs of shoes in an hour. So, if the cobbler works 35 hours, he can mend 3 x 35 = 105 pairs of shoes. Step 3: Answer the question. The cobbler can mend 105 pairs of shoes in a week. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of this problem, because it gave us the information we needed to calculate the answer. The height of the cobbler's brother is 5000 feet is not relevant to the calculation process of this problem.", "numerical_answer": 105, "gold_answer": "105", "instructions": "First, we need to calculate the total number of hours the cobbler worked during the week. He worked 8 hours each day from Monday to Thursday, and 3 hours on Friday. That's 8 + 8 + 8 + 8 + 3 = 35 hours.  Second, we need to calculate how many pairs of shoes the cobbler can mend in 35 hours. We know from the condition that a cobbler can mend 3 pairs of shoes in an hour. So, if the cobbler works 35 hours, he can mend 3 x 35 = 105 pairs of shoes.  Finally, we can answer the question. The cobbler can mend 105 pairs of shoes in a week. The condition \"A cobbler can mend 3 pairs of shoes in an hour\" is relevant to the calculation process of this problem, because it gave us the information we needed to calculate the answer.\nThe cobbler can mend 3 pairs of shoes in an hour. Therefore, he can mend 3 x 8 = 24 pairs of shoes in 8 hours. Therefore, he can mend 24 x 4 = 96 pairs of shoes from Monday to Thursday. Then, he can mend 3 x 3 = 9 pairs of shoes from 8am to 11am on Friday. Therefore, the cobbler can mend a total of 96 + 9 = 105 pairs of shoes in a week.  Yes, the condition \"From Monday to Thursday, the cobbler works for 8 hours each day\" is relevant to the calculation process of the problem \"How many pairs of shoes can the cobbler mend in a week\" as it is used to determine the number of pairs of shoes the cobbler can mend from Monday to Thursday.\nFirst, we need to calculate how many pairs of shoes the cobbler can mend in an hour. We know that the cobbler can mend 3 pairs of shoes in an hour, so we can calculate that he can mend 24 pairs of shoes in 8 hours.  Next, we need to calculate how many pairs of shoes the cobbler can mend in a week. We know that from Monday to Thursday, the cobbler works for 8 hours each day, so he can mend 24 pairs of shoes per day. This means that from Monday to Thursday, he can mend 96 pairs of shoes. On Friday, he only works from 8am to 11am, so he can only mend 9 pairs of shoes in this time. Therefore, in a week, the cobbler can mend 105 pairs of shoes.  The condition \"and on Friday, he only works from 8am to 11am\" is relevant to the calculation process, as it tells us that the cobbler only works for 3 hours on Friday, which means he can only mend 9 pairs of shoes in that time. This information is important in helping us calculate the total number of pairs of shoes the cobbler can mend in a week.\nFirst, let's calculate how many pairs of shoes the cobbler can mend in a day. He can mend 3 pairs of shoes in an hour, so he can mend 24 pairs of shoes in 8 hours.  Second, let's calculate how many pairs of shoes the cobbler can mend in a week. He works 8 hours each day from Monday to Thursday, so he can mend 96 pairs of shoes in those 4 days. On Friday, he only works from 8am to 11am, which is 3 hours, so he can mend 9 pairs of shoes on Friday. In total, he can mend 105 pairs of shoes in a week.  The condition \"The height of the cobbler's brother is 5000 feet\" is not relevant to the calculation process of this problem.", "equation": "The height of the cobbler's brother is 5000 feet.", "condition_question_similarity": [0.6957253813743591, 0.4577692449092865, 0.2565189003944397, 0.23609936237335205]}
{"original_question": "Daryl is loading crates at a warehouse and wants to make sure that they are not overloaded. Each crate can weigh up to 20kg and he has 15 crates he can fill. He has 4 bags of nails to load, each of which weighs 5kg; he has 12 bags of hammers, each of which weighs 5 kg; he also has 10 bags of wooden planks, each of which weighs 30kg and can be sub-divided. He realizes that he has too much to load and will have to leave some items out of the crates to meet the weight limit. Daryl's neighbor bought 5000 tomatoes from the grocery store. In kg, how much is Daryl going to have to leave out of the crates?", "reasoning_path": "First, we need to calculate how much weight Daryl can load in total into the 15 crates: 15 x 20 kg = 300 kg  Next, we need to calculate how much weight Daryl has to load: 4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each, but can be sub-divided) = 300 kg Total = 380 kg  Therefore, Daryl will have to leave out 80 kg of weight from the crates in order to meet the weight limit. The condition of the wooden planks being able to be sub-divided is not relevant to this calculation because the weight of the planks is already accounted for in the total weight.  Therefore, Daryl will have to leave out 80 kg of weight from the crates in order to meet the weight limit. This has nothing to do with the 5000 tomatoes that his neighbor bought from the grocery store.", "numerical_answer": 80, "gold_answer": "80", "instructions": "The total weight of the items Daryl is trying to put in the crates is:  4 bags of nails (5 kg each) = 20 kg  12 bags of hammers (5 kg each) = 60 kg  10 bags of wooden planks (30 kg each) = 300 kg  Total Weight = 380 kg   Since each crate can weigh up to 20 kg, he will need 19 crates to fit all the items. With only 15 crates available, he will need to leave some items out of the crates.   To calculate how much he will need to leave out, we can subtract the total weight of the items he can fit into the 15 crates from the total weight of all the items.   Total weight of items he can fit into 15 crates = 15 x 20 = 300 kg  Total weight of all the items = 380 kg   Therefore, Daryl will need to leave out 80 kg of items from the crates.   The condition \"Each crate can weigh up to 20kg\" is relevant to the calculation process since it tells us how much weight Daryl can fit into each crate.\nFirst, let's calculate the total weight of the items that Daryl needs to load into the crates:   4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each) = 300 kg  Total weight of items = 380 kg  Now, let's calculate the total weight limit of the 15 crates:  15 crates * 20 kg weight limit for each crate = 300 kg  Since the total weight of the items (380 kg) is greater than the total weight limit of the crates (300 kg), Daryl will have to leave some items out of the crates in order to meet the weight limit.  The difference between the total weight of the items and the total weight limit of the crates is 380 kg - 300 kg = 80 kg.  This means that Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.  The condition \"and he has 15 crates he can fill.\" is relevant to the calculation process of this problem, since it limits the total weight limit of all the crates combined.\nFirst, we need to calculate the total weight of all the items that Daryl wants to load into the crates. This includes the 4 bags of nails (20 kg), the 12 bags of hammers (60 kg), and the 10 bags of wooden planks (300 kg). This gives us a total of 380 kg.  Now, we need to calculate the maximum weight that Daryl can load into the crates. As each crate can hold up to 20 kg, and there are 15 crates, the maximum weight is 300 kg.  This means that Daryl will have to leave out 80 kg of items from the crates in order to meet the weight limit.  The condition \"He has 4 bags of nails to load\" is not relevant to this calculation, as it does not affect the amount of items that Daryl has to leave out of the crates. The neighbor's purchase of 5000 tomatoes is also not relevant.\nFirst, let's calculate how much weight Daryl can load in total into the 15 crates:  15 x 20 kg = 300 kg  Next, let's calculate how much weight Daryl has to load:  4 bags of nails (5 kg each) = 20 kg 12 bags of hammers (5 kg each) = 60 kg 10 bags of wooden planks (30 kg each, but can be sub-divided) = 300 kg Total = 380 kg  Therefore, Daryl will have to leave out 80 kg of items in order to meet the weight limit of 300 kg. The condition \"each of which weighs 5kg; he has 12 bags of hammers\" is relevant in this calculation process, since it affects the total weight that Daryl has to load.  As for the neighbor's 5000 tomatoes, it is not relevant to the calculation process since it does not affect the weight Daryl has to leave out of the crates.\nFirst, we need to calculate how much weight Daryl has to load in total. He has 4 bags of nails, so that's 20 kg. He has 12 bags of hammers, so that's 60 kg. He also has 10 bags of wooden planks, so that's 300 kg. In total, that's 380 kg.   Next, we need to calculate how much weight the 15 crates can hold in total. Each crate can hold up to 20 kg, so that's 300 kg in total.   Therefore, Daryl will need to leave out 80 kg of weight from the crates in order to meet the weight limit.   The condition \"each of which weighs 5 kg; he also has 10 bags of wooden planks,\" is not relevant to the calculation process, as it does not help with the calculation of how much weight Daryl needs to leave out of the crates. The neighbor's purchase of 5000 tomatoes is also not relevant to the calculation process.\nFirst, Daryl has 15 crates that can each weigh up to 20kg. This gives him a total of 300kg of weight that he can use to load the items. Second, he has 4 bags of nails, each of which weighs 5kg. This adds a total of 20kg of weight. Third, he has 12 bags of hammers, each of which also weighs 5kg. This adds another 60kg of weight. Fourth, he has 10 bags of wooden planks, each of which weigh 30kg and can be sub-divided. This adds a total of 300kg of weight.  Now, Daryl has a total of 680kg of weight to load into the 15 crates, which is far more than the 300kg of weight that the crates can hold. This means that Daryl will have to leave out 380kg of weight in order to meet the weight limit. The condition of the wooden planks being able to be sub-divided is not relevant to this calculation because the weight of the planks is already accounted for in the total weight.  Therefore, Daryl will have to leave out 380kg of weight from the crates in order to meet the weight limit. This has nothing to do with the 5000 tomatoes that his neighbor bought from the grocery store.\nFirst, let's figure out how much Daryl can load into the crates. Each crate can hold up to 20 kg, so 15 crates can hold a total of 300 kg.  Second, let's figure out how much Daryl has to load into the crates. The four bags of nails would weigh a total of 20 kg, the 12 bags of hammers would weigh a total of 60 kg, and the 10 bags of wooden planks would weigh a total of 300 kg. This means that Daryl has 380 kg of material to load.  Third, let's figure out how much Daryl has to leave out of the crates. Since the crates can only hold 300 kg, Daryl will have to leave out 80 kg of material.  Finally, the condition about Daryl's neighbor buying 5000 tomatoes from the grocery store is not relevant to the calculation process of answering how much Daryl has to leave out of the crates.", "equation": "Daryl's neighbor bought 5000 tomatoes from the grocery store.", "condition_question_similarity": [0.4621847867965698, 0.41570520401000977, 0.3847188353538513, 0.17744189500808716, 0.28719452023506165, 0.32891249656677246, 0.24689249694347382, 0.5811474919319153, 0.25132280588150024]}
{"original_question": "Charley has a bag that contains 51 white beads and 90 black beads. He reaches in the bag and pulls out 1/6 of the black beads and a third of the white beads. The shoe size of Charley's neighbor is 5000. How many beads in total did Charley pull out?", "reasoning_path": "Step 1: Calculate the number of black beads Charley pulled out. He pulled out 1/6 of the black beads, which means that 1/6 of 90 is 15. Step 2: Calculate the number of white beads Charley pulled out. He pulled out a third of the white beads, which means that a third of 51 is 17. Step 3: Calculate the total number of beads that Charley pulled out. We add the number of black beads (15) and the number of white beads (17) to get a total of 32 beads. Step 4: Determine if the condition is relevant to the calculation process. Yes, the condition is relevant to the calculation process. Without the condition, we would not know how many black and white beads were in the bag. The shoe size of Charley's neighbor is not relevant to the calculation process. Therefore, Charley pulled out 32 beads in total.", "numerical_answer": 32, "gold_answer": "32", "instructions": "Charley pulled out 1/6 of the black beads and a third of the white beads.  So, he pulled out 15 black beads (90 / 6 = 15) and 17 white beads (51 / 3 = 17).  Therefore, the total number of beads that Charley pulled out is 32.   The condition \"Charley has a bag that contains 51 white beads\" is relevant to the calculation process of this problem, because the total number of beads that Charley pulled out depends on how many white and black beads he had in his bag. That is, if the bag had fewer or more white beads, the total number of beads that Charley pulled out would be different.\nFirst, we need to calculate how many black beads Charley pulled out. Since he pulled out 1/6 of the black beads, we can calculate that he pulled out 90/6 = 15 black beads.   Next, we need to calculate how many white beads Charley pulled out. Since he pulled out a third of the white beads, we can calculate that he pulled out 51/3 = 17 white beads.   Finally, we can calculate the total number of beads that Charley pulled out. We add the number of black beads (15) and the number of white beads (17) to get a total of 32 beads.  The condition \"and 90 black beads\" is relevant to the calculation process, since it tells us how many black beads are in the bag. Without this condition, we wouldn't be able to calculate how many black beads Charley pulled out.   The shoe size of Charley's neighbor (5000) is not relevant to the calculation process.\nCharley pulled out 1/6 of the black beads, which means that 1/6 of 90 is 15. He also pulled out a third of the white beads, which means that a third of 51 is 17. Therefore, the total number of beads that Charley pulled out is 15 + 17 = 32.  The condition \"He reaches in the bag and pulls out 1/6 of the black beads\" is relevant to the calculation process of this problem, as it was used to determine the number of black beads that Charley pulled out.\n1/6 of the black beads = 90/6 = 15 black beads A third of the white beads = 51/3 = 17 white beads  So, in total Charley pulled out 15 black beads and 17 white beads = 32 beads.  The shoe size of Charley's neighbor is 5000 is not relevant to the calculation process of the problem.", "equation": "The shoe size of Charley's neighbor is 5000.", "condition_question_similarity": [0.7202016711235046, 0.46849122643470764, 0.4189952611923218, 0.540812075138092, 0.33128613233566284]}
{"original_question": "There are one hundred tickets to be sold for a volleyball game. Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold. The shoe size of Andrea's neighbor is 5000. If Jude sold 16 tickets, how many tickets need to be sold?", "reasoning_path": "Step 1: Calculate the number of tickets Jude sold. Jude sold 16 tickets. Step 2: Calculate the number of tickets Andrea sold. Andrea sold twice as many tickets as Jude, so Andrea sold 32 tickets. Step 3: Calculate the number of tickets Sandra sold. Sandra sold 4 more than half the number of tickets Jude sold. Since Jude sold 16 tickets, half of 16 is 8. So Sandra sold 12 tickets. Step 4: Calculate the total number of tickets sold. Now, we know that Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 12 tickets. So, altogether they sold 60 tickets. Step 5: Calculate the number of tickets left to be sold. There were 100 tickets to be sold, so we need to sell 40 more tickets. Step 6: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The shoe size of Andrea's neighbor is 5000 and is not relevant to the calculation process. Therefore, the number of tickets needed to be sold is 40.", "numerical_answer": 40, "gold_answer": "40", "instructions": "If Jude sold 16 tickets, then Andrea sold twice as many tickets as Jude, which is 32 tickets. Sandra then sold 4 more than half the number of tickets Jude sold, which is 28 tickets. This means that the total number of tickets sold is 16 + 32 + 28 = 76 tickets. This leaves 24 tickets that still need to be sold.  The condition you mentioned (\"Andrea sold twice as many tickets as Jude while Sandra sold 4 more than half the number of tickets Jude sold.\") is relevant to the calculation process as it provides the information needed to calculate the total number of tickets sold. Without this condition, it would not be possible to calculate the number of tickets that still need to be sold.\nFirst, if Jude sold 16 tickets, then Andrea sold twice as many tickets as Jude, or 32 tickets.  Second, Sandra sold 4 more than half the number of tickets Jude sold. This means Sandra sold 4 + (half of 16), or 20 tickets.  So, if Jude sold 16 tickets, Andrea sold 32 tickets, and Sandra sold 20 tickets, then the total number of tickets sold is 68.   The remaining tickets to be sold is 100 - 68, or 32 tickets.   The condition \"The shoe size of Andrea's neighbor is 5000\" is not relevant to the calculation process of this problem.", "equation": "The shoe size of Andrea's neighbor is 5000.", "condition_question_similarity": [0.3184419274330139, 0.4896082878112793, 0.12894794344902039]}
{"original_question": "Violet is planning a hike through the desert with her dog. Violet needs 800 ml of water per hour hiked and her dog needs 400 ml of water per hour. Violet's father bought 100000 tomatoes from the grocery store. If Violet can carry 4.8 L of water, how many hours can she and her dog spend hiking?", "reasoning_path": "Step 1: Convert the units. 100000 tomatoes is equivalent to 100 L of water, and 4.8 L of water is equivalent to 4800 ml of water.  Step 2: Calculate how much water Violet and her dog need for each hour. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. This is a total of 1200 ml of water per hour.  Step 3: Calculate how many hours Violet and her dog can spend hiking. We know that Violet can carry 4.8 L of water, which is equivalent to 4800 ml of water. We also know that Violet and her dog need 1200 ml of water per hour. So, we can divide 4800 ml by 1200 ml to get the number of hours that Violet and her dog can spend hiking: 4800 ml 梅 1200 ml = 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking if Violet can carry 4.8 L of water. The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of the problem, since it is needed to calculate how much water Violet and her dog need for each hour. The fact that Violet's father bought 100", "numerical_answer": 4, "gold_answer": "4", "instructions": "The first step is to convert the units. 100000 tomatoes is equivalent to 100 L of water, and 4.8 L of water is equivalent to 4800 ml of water.   The second step is to calculate how much water Violet and her dog need for each hour. Violet needs 800 ml of water per hour, and her dog needs 400 ml of water per hour. This is a total of 1200 ml of water per hour.   The third step is to calculate how many hours Violet and her dog can spend hiking. We know that Violet can carry 4.8 L of water, which is equivalent to 4800 ml of water. We also know that Violet and her dog need 1200 ml of water per hour. So, we can divide 4800 ml by 1200 ml to get the number of hours that Violet and her dog can spend hiking: 4800 ml 姊 1200 ml = 4 hours.   Therefore, Violet and her dog can spend 4 hours hiking if Violet can carry 4.8 L of water.  The condition \"Violet needs 800 ml of water per hour hiked\" is relevant to the calculation process of the problem, since it is needed to calculate how much water Violet and her dog need for each hour.\nFirst, we need to figure out how much water Violet can carry. Since she can carry 4.8 liters, that's 4800 ml of water.  Next, we need to figure out how much water Violet and her dog need per hour. This is 800 ml for Violet and 400 ml for her dog, for a total of 1200 ml per hour.  Now, we need to divide 4800 ml (the amount of water Violet can carry) by 1200 ml (the amount of water they need per hour). This gives us 4 hours.  So, with 4.8 liters of water, Violet and her dog can spend 4 hours hiking. The 100000 tomatoes are not relevant to this calculation.\nFirst, we need to calculate the total amount of water needed for each hour of hiking. Violet needs 800ml per hour and her dog needs 400ml per hour, so the total amount of water needed for each hour of hiking is 1200ml.  Next, we need to calculate the total amount of water Violet can carry with her. Violet can carry 4.8 L of water, which is 4800ml.  Finally, we need to calculate how many hours Violet and her dog can spend hiking. To do this, we take the total amount of water Violet can carry (4800ml) and divide it by the total amount of water needed for each hour of hiking (1200ml). This gives us 4 hours.  Therefore, Violet and her dog can spend 4 hours hiking. The condition that \"Violet's father bought 100000 tomatoes from the grocery store\" is not relevant to the calculation process for this problem.", "equation": "Violet's father bought 100000 tomatoes from the grocery store.", "condition_question_similarity": [0.6672663688659668, 0.6718904972076416, 0.5633184313774109, 0.12890568375587463]}
{"original_question": "There are 30 pieces of popcorn in a serving. Jared can eat 90 pieces of popcorn and his three other friends can each eat 60 pieces of popcorn. The height of Jared's sister is 2000 feet. How many servings of popcorn should Jared order for all of them?", "reasoning_path": "Step 1: Calculate the total number of pieces of popcorn Jared and his friends need. Jared needs 90 pieces of popcorn and his three friends need 60 pieces each. That totals to 270 pieces of popcorn. Step 2: Calculate the number of servings of popcorn needed. Since there are 30 pieces of popcorn in a serving, this would require 270/30 = 9 servings of popcorn. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pieces of popcorn needed and the number of pieces of popcorn in a serving. The height of Jared's sister is 2000 feet and is not relevant to the calculation process. Therefore, Jared should order 9 servings of popcorn for all of them.", "numerical_answer": 9, "gold_answer": "9", "instructions": "First, let's figure out how many pieces of popcorn Jared and his friends need in total. Jared needs 90 pieces of popcorn, and his three friends need 60 pieces each, so that's a total of 270 pieces of popcorn.  Next, let's figure out how many servings of popcorn that is. Since there are 30 pieces of popcorn in a serving, we need to divide 270 by 30. That comes out to 9 servings.  So, to answer the question, Jared should order 9 servings of popcorn for all of them. The condition that there are 30 pieces of popcorn in a serving is definitely relevant, since that's the amount we used to calculate how many servings Jared should order.\n1. Jared and his three other friends can each eat 60 pieces of popcorn, adding up to 240 pieces of popcorn. 2. Jared can eat 90 pieces of popcorn, adding up to 330 pieces of popcorn. 3. Since there are 30 pieces of popcorn in a single serving, Jared needs to order 11 servings of popcorn for all of them.  No, the condition \"Jared can eat 90 pieces of popcorn\" is not relevant to the calculation process of this problem. This condition only helps us understand that Jared needs more popcorn than his three other friends. The calculation process only requires us to know that there are 30 pieces of popcorn in a single serving and that the total number of pieces of popcorn needed is 330.\nFirst, Jared needs 90 pieces of popcorn and his three friends each need 60 pieces of popcorn. That's a total of 300 pieces of popcorn.   Second, since there are 30 pieces of popcorn in a serving, 300 pieces of popcorn would require 10 servings of popcorn.   Therefore, Jared should order 10 servings of popcorn for all of them.   The condition \"and his three other friends can each eat 60 pieces of popcorn\" is relevant to the calculation process of the problem since it states how many pieces of popcorn each person can eat. Without this information, it would be impossible to calculate how many servings of popcorn Jared should order.\nFirst, we need to calculate how much popcorn the four people will eat in total.   Jared can eat 90 pieces of popcorn. His three other friends can each eat 60 pieces of popcorn.   So, in total they can eat 90 + (3 x 60) = 270 pieces of popcorn.   Since one serving of popcorn has 30 pieces, Jared should order 270/30 = 9 servings of popcorn for all of them.   The condition \"The height of Jared's sister is 2000 feet\" is not relevant to the calculation process of the problem.", "equation": "The height of Jared's sister is 2000 feet.", "condition_question_similarity": [0.5514180064201355, 0.7168424725532532, 0.49241507053375244, 0.27631139755249023]}
{"original_question": "Marla is planning the lunch menu for an elementary school. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. Each student gets a hamburger, which costs $2.10, some carrots, which cost $0.50, and a cookie, which cost $0.20. Marla's brother has read 8000 books in the past year. How much does one lunch for all the students cost?", "reasoning_path": "Step 1: Calculate the total number of students. There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are a total of 370 students.  Step 2: Calculate the cost of one lunch for all the students. Each student gets a hamburger ($2.10), carrots ($0.50), and a cookie ($0.20). This means that the total cost of one lunch for all the students is ($2.10 x 370) + ($0.50 x 370) + ($0.20 x 370) = $1,036.  Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of students and the cost of the items they receive for lunch. The fact that Marla's brother has read 8000 books in the past year does not affect the cost of the lunch.  Therefore, one lunch for all the students costs $1,036.", "numerical_answer": 1036, "gold_answer": "1036", "instructions": "First, we need to calculate how many students there are in total. This is where the condition \"There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each\" is relevant. We can calculate the total number of students by multiplying the number of classes in each grade level by the number of students in each class:  30 x 5 = 150 students in the third grade 28 x 4 = 112 students in the fourth grade 27 x 4 = 108 students in the fifth grade  Total = 370 students  Second, we need to calculate how much each lunch costs. Each lunch consists of a hamburger ($2.10), carrots ($0.50), and a cookie ($0.20). So the total cost of each lunch is $2.80.  Finally, we can calculate the total cost of one lunch for all the students by multiplying the total cost of each lunch ($2.80) by the total number of students (370):  Total cost of one lunch for all the students = 2.80 x 370 = $1,036  Therefore, one lunch for all the students costs $1,036.   The condition \"There are 5 third grade classes with 30 students each\" is relevant to the calculation process of this problem, since it is used to calculate the total number of students.\nOne lunch for all the students would cost:   (5 x 30 x $2.10) + (4 x 28 x $2.10) + (4 x 27 x $2.10) + (5 x 30 x $0.50) + (4 x 28 x $0.50) + (4 x 27 x $0.50) + (5 x 30 x $0.20) + (4 x 28 x $0.20) + (4 x 27 x $0.20) = $1,746.00  Yes, the condition \"4 fourth grade classes with 28 students each\" is relevant to the calculation process of this problem, as it is included in the final cost calculation.\nFirst, we need to calculate how many students there are in total.  5 third grade classes with 30 students each = 150 students 4 fourth grade classes with 28 students each = 112 students 4 fifth grade classes with 27 students each = 108 students  Total students = 370  Next, we need to calculate the cost of one lunch for all the students.  Hamburgers = 370 x $2.10 = $778 Carrots = 370 x $0.50 = $185 Cookies = 370 x $0.20 = $74  Total cost of one lunch for all the students = $1,037  Yes, the condition \"and 4 fifth grade classes with 27 students each\" is relevant to the calculation process of the problem. This is because the number of fifth grade students (108) needs to be included in the total number of students (370).\nThe total number of students is 5 x 30 + 4 x 28 + 4 x 27 = 420.   So, the total cost for the hamburgers is 420 x $2.10 = $882.  The total cost for the carrots is 420 x $0.50 = $210.   The total cost for the cookies is 420 x $0.20 = $84.   Therefore, the total cost for one lunch for all the students is $882 + $210 + $84 = $1176.  The condition \"Each student gets a hamburger, which costs $2.10\" is relevant to the calculation process of this problem, as it determines the cost of the hamburgers for all the students.\nStep 1: Calculate the cost of the hamburgers.  There are a total of 180 third grade students, 112 fourth grade students, and 108 fifth grade students, for a total of 400 students. Each student gets a hamburger, which costs $2.10, so the cost of 400 hamburgers is $840.  Step 2: Calculate the cost of the carrots.  Each student gets some carrots, which cost $0.50, so the cost of 400 carrots is $200.  Step 3: Calculate the cost of the cookies.  Each student gets a cookie, which cost $0.20, so the cost of 400 cookies is $80.  Step 4: Calculate the total cost of the lunch.  The total cost of the lunch for all the students is $1,120 ($840 + $200 + $80).  Answer: The total cost of the lunch for all the students is $1,120.   The condition \"some carrots, which cost $0.50,\" is relevant to the calculation process of the problem, as it is necessary to know the cost of the carrots in order to calculate the total cost of the lunch.\nFirst, let's figure out how many students are in each grade:  Third grade: 5 classes x 30 students = 150 students Fourth grade: 4 classes x 28 students = 112 students Fifth grade: 4 classes x 27 students = 108 students  Total: 370 students  Now, let's figure out how much each item costs:  Hamburger: $2.10 x 370 students = $777 Carrots: $0.50 x 370 students = $185 Cookie: $0.20 x 370 students = $74  Total: $1,036  So, the total cost of one lunch for all the students is $1,036.  Yes, the condition \"and a cookie, which cost $0.20.\" is relevant to the calculation process of this problem, as it is one of the items that all the students will be getting for lunch.\nThe cost for one hamburger is $2.10.   There are 5 third grade classes with 30 students each, 4 fourth grade classes with 28 students each, and 4 fifth grade classes with 27 students each. This means that there are a total of 194 students.   Therefore, the cost for 194 hamburgers is 194*2.10 = $405.40.   The cost for carrots is 0.50 per student. Therefore, the total cost for carrots is $97.   The cost for cookies is 0.20 per student. Therefore, the total cost for cookies is $38.80.   Therefore, the total cost for one lunch for all the students is $405.40 + $97 + $38.80 = $541.20.   No, the condition \"Marla's brother has read 8000 books in the past year\" is not relevant to the calculation process of the problem.", "equation": "Marla's brother has read 8000 books in the past year.", "condition_question_similarity": [0.4567669630050659, 0.224342942237854, 0.20996630191802979, 0.24449306726455688, 0.595136284828186, 0.2173561304807663, 0.2906254827976227, 0.01982887089252472]}
{"original_question": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. Zane picked up 4 times as many pounds of garbage as Dewei. The shoe size of Zane's mother is 1000. How many pounds of garbage did Zane pick up?", "reasoning_path": "Step 1: Calculate the number of pounds of garbage Dewei picked up. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Step 2: Calculate the number of pounds of garbage Zane picked up. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 4 x 15.5 = 62 pounds of garbage. Step 3: Determine if the condition is relevant to the calculation process. No, the condition is not relevant to the calculation process. The calculation process only involves the number of pounds of garbage picked up by Daliah, Dewei, and Zane. The shoe size of Zane's mother is 1000 and is not relevant to the calculation process. Therefore, Zane picked up 62 pounds of garbage.", "numerical_answer": 62, "gold_answer": "62", "instructions": "Daliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah. So, Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei. So, Zane picked up 4 x 15.5 = 62 pounds of garbage.  The shoe size of Zane's mother is 1000. This information is not relevant to the calculation process of problem \"How many pounds of garbage did Zane pick up?\" and is thus not necessary to answer the question.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage. Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.  The shoe size of Zane's mother is 1000 and is not relevant to the calculation process.  Therefore, Zane picked up 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage.  Dewei picked up 2 pounds less than Daliah, so he picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so he picked up 62 pounds of garbage.   The shoe size of Zane's mother does not affect the calculation process, so the answer is 62 pounds of garbage.\nDaliah picked up 17.5 pounds of garbage. Dewei picked up 2 pounds less than Daliah, so Dewei picked up 15.5 pounds of garbage.  Zane picked up 4 times as many pounds of garbage as Dewei, so Zane picked up 62 pounds of garbage.   The shoe size of Zane's mother is 1000. This condition is not relevant to the calculation process of the problem.", "equation": "The shoe size of Zane's mother is 1000.", "condition_question_similarity": [0.531365156173706, 0.30141347646713257, 0.7512412071228027, 0.20395569503307343]}
