🔗 Problem

Problem: Mrs. Johnson is sewing a large quilt that requires 81 inches of fabric. If she already has 50 inches of fabric, how many more inches does she need to finish the quilt?

Gemma 2B:

      To find out how many more inches Mrs. Johnson needs to finish the quilt, we need to subtract the amount of fabric she already has (50 inches) from the total amount of fabric required (81 inches).

    81 inches - 50 inches = 31 inches

    So, Mrs. Johnson needs 31 more inches of fabric to finish the quilt.

Expected answer: 31

Correct? Yes

🔗 Problem

Problem: Fred is building a fence around his garden. He has already put up 44 feet of the fence, but realizes that he needs another 4 feet of fencing to complete it. How many feet of fencing will Fred need in total?

Gemma 2B:

      To find the total length of fencing that Fred needs, we need to add the length of the fence he has already built (44 feet) to the length he still needs to build (4 feet).

    44 + 4 = 48 feet

    Therefore, Fred needs a total of 48 feet of fencing to complete the fence around his garden.

Expected answer: 48

Correct? Yes

🔗 Problem

Problem: A builder needs to construct a wall that is 95 meters long. If he already has built 39 meters of it, how many more meters does the builder need to construct to finish the wall?

Gemma 2B:

      To find out how many more meters the builder needs to construct to finish the wall, we need to subtract the length of the wall that has already been built (39 meters) from the total length of the wall (95 meters).

    95 - 39 = 56 meters

    Therefore, the builder needs to construct 56 more meters to finish the wall.

Expected answer: 56

Correct? Yes

🔗 Problem

Problem: Mia has 79 meters of string. She gives 68 meters of it to her friend. Later, she buys an additional 19 meters of string. In total, how many meters of string does Mia have now?

Gemma 2B:

      Mia has 79 meters of string.
    She gives 68 meters of it to her friend.
    Now, Mia has 79 - 68 = <<79-68=11>>11 meters of string left.
    Later, she buys an additional 19 meters of string.
    Now, Mia has 11 + 19 = <<11+19=30>>30 meters of string.
    ### Answer: 30 meters of string.

Expected answer: 30

Correct? Yes

🔗 Follow-up

Problem: Continuing from the previous problem, if Mia wants to reach a goal of having exactly 51 meters of string, how many more meters of string does she need to buy?

Gemma 2B:

      Mia has 30 meters of string.
    To reach a goal of having exactly 51 meters of string, she needs to buy:
    51 - 30 = <<51-30=21>>21 meters of string more.
    ### Answer: 21 meters of string.

Expected answer: 21

Correct? Yes

🔗 Follow-up

Problem: Continuing from the initial problem, suppose that instead of receiving an additional 19 meters of string, Mia actually bought 61 meters more. How many meters of string would she have then?

Gemma 2B:

      Mia has 79 meters of string.
    She gives 68 meters of it to her friend.
    Now, Mia has 79 - 68 = <<79-68=11>>11 meters of string left.
    Later, she buys 61 meters more string.
    Now, Mia has 11 + 61 = <<11+61=72>>72 meters of string.
    ### Answer: 72 meters of string.

Expected answer: 72

Correct? Yes

🔗 Problem

Problem: David is making a blanket that requires 54 inches of fabric. However, he only has 33 inches of fabric at home. How many more inches of fabric does David need to complete his blanket?

Gemma 2B:

      To find out how many more inches of fabric David needs, we need to subtract the amount of fabric he has (33 inches) from the amount of fabric he needs (54 inches).

    54 inches - 33 inches = 21 inches

    So, David needs 21 more inches of fabric to complete his blanket.

Expected answer: 21

Correct? Yes

🔗 Problem

Problem: Hank started digging a tunnel to reach a hidden treasure. He planned to dig a tunnel 82 feet in length. After digging for several days, he found that he had only been able to dig a 62 feet long tunnel. How many more feet does Hank need to dig to reach his planned length?

Gemma 2B:

      To find out how many more feet Hank needs to dig, we need to subtract the length of the tunnel he has dug (62 feet) from the planned length of the tunnel (82 feet).

    82 - 62 = 20

    So, Hank needs to dig 20 more feet to reach his planned length.

Expected answer: 20

Correct? Yes

🔗 Problem

Problem: A craftsman is building a large dining table. One side measures 43 inches, and he needs to cut another piece that is 36 inches to fit the other side. How long is the table when the two parts are combined?

Gemma 2B:

      To find the length of the table when the two parts are combined, we need to add the length of the two parts.

    The length of one side is 43 inches, and the length of the other side is 36 inches.

    So, the total length of the table when the two parts are combined is:

    43 + 36 = 79 inches

    Therefore, the length of the table when the two parts are combined is 79 inches.

Expected answer: 79

Correct? Yes

🔗 Problem

Problem: John is working on a project that requires a rope of certain length. He currently has a piece of rope that is 74 feet long. He realizes he still needs an additional 6 feet of rope to complete the project. How long is the total amount of rope that John needs in feet?

Gemma 2B:

      John needs a total of 74 + 6 = 80 feet of rope to complete the project.

Expected answer: 80

Correct? Yes

🔗 Problem

Problem: David is cutting strings for his craft project. He cuts a string into 14 equal pieces but then decides he doesn't need one of them. What would be the number of string pieces David has after removing the unwanted piece?

Gemma 2B:

      David has 14 equal pieces of string after cutting the original string into 14 pieces.
    If he removes one of the pieces, he will have 14 - 1 = <<14-1=13>>13 pieces of string left.

Expected answer: 13

Correct? Yes

🔗 Problem

Problem: A contractor was supposed to cut a piece of timber into two pieces. The first piece measured 66 feet. The contractor then accidentally severed the remaining piece into an additional 19 feet piece. What is the total length of the initially uncut timber piece?

Gemma 2B:

      Let's call the length of the initially uncut timber piece "x".

    We know that the first piece measured 66 feet, so the remaining piece was x - 66 feet.

    The contractor then accidentally severed the remaining piece into an additional 19 feet piece, so the total length of the two pieces is x - 66 + 19 = x - 47 feet.

    Since the total length of the two pieces is x - 47 feet, we can set up the equation:

    x - 47 = x

    Simplifying the equation:

    47 = 0

    This equation is impossible, which means that the information provided is incorrect. There is not enough information to determine the total length of the initially uncut timber piece.

Expected answer: 85

Correct? No

🔗 Problem

Problem: Daniel is constructing a fence for his yard. He has already built 36 feet of the fence, but he then realizes he needs another 7 feet to complete it. How many feet of fencing does Daniel need in total to complete his backyard fence?

Gemma 2B:

      To find the total length of fencing needed to complete Daniel's backyard fence, we need to add the length of the fence he has already built (36 feet) to the additional length he needs (7 feet).

    36 + 7 = 43

    Therefore, Daniel needs 43 feet of fencing in total to complete his backyard fence.

Expected answer: 43

Correct? Yes

🔗 Problem

Problem: The length of a cricket pitch is generally 76 yards. However, a local community's cricket club has a pitch that is only 64 yards long. How much shorter in yards is the community club's cricket pitch than the generally accepted length?

Gemma 2B:

      The generally accepted length of a cricket pitch is 76 yards.

    To find out how much shorter the community club's cricket pitch is, we need to subtract the length of the community club's pitch from the generally accepted length.

    76 yards - 64 yards = <<76-64=12>>12 yards shorter.

    Therefore, the community club's cricket pitch is 12 yards shorter than the generally accepted length.

Expected answer: 12

Correct? Yes

🔗 Problem

Problem: Jake has a string that is 67 meters long. He cut off 5 meters to use for a school project. He later bought an additional 35 meters of string. How long is Jake's string now?

Gemma 2B:

      Jake's string is now 67 - 5 + 35 = 97 meters long.

Expected answer: 97

Correct? Yes

🔗 Problem

Problem: A builder is constructing a fence that is 92 feet long. If he builds 2 feet of the fence and then stops, how many feet of the fence remain to be built?

Gemma 2B:

      The builder has built 2 feet of the fence, leaving 92 - 2 = 90 feet to be built.

    Therefore, the answer is 90 feet.

Expected answer: 90

Correct? Yes

🔗 Problem

Problem: A construction crew is laying out the foundation for a new building. The first section of the foundation is 80 feet long. They then need to lay out an additional section of 13 feet. What is the total length of the foundation?

Gemma 2B:

      The total length of the foundation is 80 + 13 = 93 feet.

Expected answer: 93

Correct? Yes

🔗 Problem

Problem: Susan is stitching a scarf. She initially cut a piece of 78 inches long yarn. But, after stitching some part of the scarf, she noticed she only used 38 inches of yarn. How many inches of yarn does Susan still have left?

Gemma 2B:

      Susan has 78 - 38 = <<78-38=40>>40 inches of yarn left.

Expected answer: 40

Correct? Yes

🔗 Problem

Problem: A contractor is building a new house. He lays down 31 meters of plumbing pipes for the ground floor and 45 meters for the second floor. Later, he realizes that he can save some pipes by re-routing and saves 22 meters from the total length. How much total length of plumbing pipes does he finally use in the house?

Gemma 2B:

      Let's first calculate the total length of plumbing pipes used for the ground floor and second floor:

    Ground floor: 31 meters
    Second floor: 45 meters
    Total: 31 + 45 = 76 meters

    Now, let's subtract the 22 meters that he saved by re-routing:

    76 - 22 = 54 meters

    So, the contractor finally uses 54 meters of plumbing pipes in the house.

Expected answer: 54

Correct? Yes

🔗 Problem

Problem: Peter has a 21 foot long rope. He decides to extend it with an extra foot to measure a greater span in his garden. How long is his rope now in feet?

Gemma 2B:

      Peter's rope is now 21 + 1 = 22 feet long.

Expected answer: 22

Correct? Yes

🔗 Problem

Problem: Jacob is designing a rectangular garden that is 82 feet long. However, he decided to shorten one end by 3 feet to make room for a small shed. How long is the garden now?

Gemma 2B:

      To find the length of the garden, we need to subtract the 3 feet from the original length of 82 feet.

    82 - 3 = 79 feet

    So, the garden is now 79 feet long.

Expected answer: 79

Correct? Yes

🔗 Problem

Problem: Stanley has an aquarium that is 16 inches long. To make more space for his fish, he decides to add a larger aquarium section which is 35 inches long. How long will his aquarium be in total after he adds the new section?

Gemma 2B:

      To find the total length of Stanley's aquarium after adding the new section, we need to add the length of the original aquarium to the length of the new section.

    Original aquarium length: 16 inches
    New section length: 35 inches

    Total length: 16 + 35 = 51 inches

    Therefore, Stanley's aquarium will be 51 inches long after he adds the new section.

Expected answer: 51

Correct? Yes

🔗 Problem

Problem: A construction company has laid 3 Km of a new road in a day and the next day they laid another 62 Km. How many kilometers of road did the construction company lay in total?

Gemma 2B:

      Reasoning: The construction company laid 3 km of road in the first day and 62 km of road in the second day.
    The total number of kilometers of road laid by the construction company is 3 + 62 = <<3+62=65>>65 km.
    ### Answer: 65 km.

Expected answer: 65

Correct? Yes

🔗 Follow-up

Problem: After laying 3 Km of road on the first day and another 62 Km on the second day, the construction company decided to add an extra 2 Km stretch of road to the design plan the following day. How many kilometers of road in total does the company need to lay according to the new plan?

Gemma 2B:

      Reasoning: The construction company laid 3 km of road on the first day, 62 km of road on the second day, and 2 km of road on the third day.
    The total number of kilometers of road laid by the construction company is 3 + 62 + 2 = <<3+62+2=67>>67 km.
    ### Answer: 67 km.

Expected answer: 67

Correct? Yes

🔗 Follow-up

Problem: Initially, the construction company had laid 2 Km of road on the first day instead of 3 Km and another 62 Km on the second day. How many kilometers of road did the company lay in total over the two days considering this change?

Gemma 2B:

      Reasoning: The construction company laid 2 km of road on the first day and 62 km of road on the second day.
    The total number of kilometers of road laid by the construction company is 2 + 62 = <<2+62=64>>64 km.
    ### Answer: 64 km.

Expected answer: 64

Correct? Yes

🔗 Problem

Problem: In a construction project, 37 feet of steel rods are used for the base of the building, and an additional 21 feet of steel rods are used for the columns. How many feet of steel rods are used in total for the construction project?

Gemma 2B:

      To find the total number of feet of steel rods used in the construction project, we need to add the number of feet used for the base and the number of feet used for the columns.

    37 + 21 = 58

    Therefore, a total of 58 feet of steel rods are used in the construction project.

Expected answer: 58

Correct? Yes

🔗 Problem

Problem: John is building a bookshelf that is expected to be 5 feet tall. However, after assembling, he realizes that he needs 2 more feet to reach the desired height. How tall would the bookshelf be after adding 2 more feet?

Gemma 2B:

      The bookshelf would be 5 feet + 2 feet = 7 feet tall after adding 2 more feet.

Expected answer: 7

Correct? Yes

🔗 Problem

Problem: John was measuring the length of his backyard room with his tape measure. He measured one side to be 71 feet long. He then measured another side, which was 16 feet shorter. What is the length of the shorter side of his backyard room?

Gemma 2B:

      Let's call the length of the shorter side x.

    We know that the longer side is 71 feet long, so the shorter side is 71 - x feet long.

    We also know that the shorter side is 16 feet shorter than the longer side, so we can write:

    71 - x = 71 - 16

    Simplifying this equation, we get:

    x = 55

    So the length of the shorter side of John's backyard room is 55 feet.

Expected answer: 55

Correct? Yes

🔗 Problem

Problem: A construction worker has already laid down a pipe that is 61 feet long. To finish the job, they need to add another segment of pipe that is 3 feet long. How long will the total pipe be when it is finished?

Gemma 2B:

      The total length of the pipe when it is finished will be 61 + 3 = 64 feet.

Expected answer: 64

Correct? Yes

🔗 Problem

Problem: In order to build a fence, Johnny bought two lengths of wood. One length was 16 feet, and the other was 22 feet. How many feet of wood did Johnny buy in total?

Gemma 2B:

      To find the total length of wood that Johnny bought, we need to add the lengths of the two pieces of wood together.

    16 feet + 22 feet = 38 feet

    Therefore, Johnny bought a total of 38 feet of wood.

Expected answer: 38

Correct? Yes

🔗 Problem

Problem: Jack is preparing a ribbon for a gift. He originally has a ribbon that is 81 centimeters long. But after wrapping some of the gifts, he finds that the remaining length of the ribbon is 56 centimeters shorter than the original length. How long is the remaining length of the ribbon?

Gemma 2B:

      Let's call the original length of the ribbon x.

    We know that the remaining length of the ribbon after wrapping some of the gifts is 56 centimeters shorter than the original length. This means that the remaining length of the ribbon is x - 56.

    We also know that the original length of the ribbon was 81 centimeters. So, we can set up the equation:

    x - 56 = 81

    To solve for x, we can add 56 to both sides of the equation:

    x = 81 + 56

    x = 137

    So, the original length of the ribbon was 137 centimeters.

    Therefore, the remaining length of the ribbon after wrapping some of the gifts is 137 - 56 = 81 centimeters.

Expected answer: 25

Correct? No

🔗 Problem

Problem: In a recent marathon, Sam noticed that the running route was 50 kilometers long. After running for the whole morning, he checked his GPS and found that he had already run 27 kilometers. How many kilometers does he still need to run to complete the marathon?

Gemma 2B:

      To find out how many kilometers Sam still needs to run to complete the marathon, we need to subtract the number of kilometers he has already run from the total distance of the marathon.

    Let's use a equation to represent this:

    Total distance - Distance run = Remaining distance

    In this case, the total distance is 50 kilometers, and Sam has already run 27 kilometers. So, we can plug these values into the equation:

    50 - 27 = 23

    Therefore, Sam still needs to run 23 kilometers to complete the marathon.

Expected answer: 23

Correct? Yes

🔗 Problem

Problem: An architect is designing a park that includes a large loop trail. One portion of the trail is 21 meters long. If there is an additional 29 meters of trail beyond this portion, how many meters long is the trail in total?

Gemma 2B:

      The total length of the trail is 21 + 29 = 50 meters.

Expected answer: 50

Correct? Yes

🔗 Problem

Problem: In his garden, Mr. Johnson planted rows of carrots that measure 55 meters in total length. He then decided to add an additional section to his garden for potatoes that measures 20 meters. What would be the total length of the garden after he has added the new section?

Gemma 2B:

      To find the total length of the garden after adding the new section, we need to add the length of the carrots and the length of the potatoes.

    Length of carrots = 55 meters
    Length of potatoes = 20 meters

    Total length of garden = 55 + 20 = 75 meters

    Therefore, the total length of the garden after adding the new section would be 75 meters.

Expected answer: 75

Correct? Yes

🔗 Problem

Problem: David is making a fence for his garden. He planned to make it 72 feet long but then decided it was too long. So, he shortened it by 6 feet. How many feet long is David's fence now?

Gemma 2B:

      David's fence is now 72 - 6 = 66 feet long.

Expected answer: 66

Correct? Yes

🔗 Problem

Problem: For a school project, Jack had to cut a piece of cardboard in the shape of a rectangle. The cardboard he used was 7 feet long. Then, he decided to make the rectangle larger and added 41 more feet of cardboard. How many feet of cardboard did he use in total?

Gemma 2B:

      To find the total length of cardboard used by Jack, you need to add the original length of the cardboard (7 feet) to the additional length of cardboard (41 feet) that he added.

    7 + 41 = 48

    Therefore, Jack used a total of 48 feet of cardboard.

Expected answer: 48

Correct? Yes

🔗 Problem

Problem: During his workout, Bob ran 45 miles on his treadmill. After having a break, he decided to run an additional 8 miles. How many miles did Bob run in total during his workout?

Gemma 2B:

      Reasoning: Bob ran 45 miles on his treadmill, then he ran an additional 8 miles.
    Total miles run = 45 + 8 = <<45+8=53>>53 miles.
    ### Answer: 53

Expected answer: 53

Correct? Yes

🔗 Follow-up

Problem: Bob initially aimed to run 61 miles during his workout. After running 45 miles on his treadmill and an additional 8 miles after his break, how many miles is Bob short of his initial goal?

Gemma 2B:

      Reasoning: Bob initially aimed to run 61 miles, but he ran 45 miles on his treadmill and an additional 8 miles after his break.
    Total miles run = 45 + 8 = <<45+8=53>>53 miles.
    Miles short of initial goal = 61 - 53 = <<61-53=8>>8 miles.
    ### Answer: 8

Expected answer: 8

Correct? Yes

🔗 Follow-up

Problem: Continuing from the last scenario, suppose Bob initially ran 58 miles on his treadmill instead of 45 miles before taking his break. After his break, if he still runs an additional 8 miles as before, how much total distance does he cover during his workout now?

Gemma 2B:

      Reasoning: Bob initially ran 58 miles on his treadmill, then he ran an additional 8 miles.
    Total miles run = 58 + 8 = <<58+8=66>>66 miles.
    ### Answer: 66

Expected answer: 66

Correct? Yes

🔗 Problem

Problem: For her knitting project, Martha has got 7 meters of green yarn and 44 meters of blue yarn. How many meters of yarn does Martha have altogether for her knitting project?

Gemma 2B:

      Martha has 7 + 44 = 51 meters of yarn altogether for her knitting project.

Expected answer: 51

Correct? Yes

🔗 Problem

Problem: For a science project, John needs to measure a piece of string. Initially, he measures 50 cm of the string. Later, he realizes he needs an additional 21 cm for his experiment. What is the total length of the string that John needs in cm?

Gemma 2B:

      To find the total length of the string that John needs, we need to add the initial measurement of 50 cm to the additional measurement of 21 cm.

    50 cm + 21 cm = 71 cm

    Therefore, the total length of the string that John needs is 71 cm.

Expected answer: 71

Correct? Yes

🔗 Problem

Problem: A farmer has a field that measures 70 meters in length. He decides to extend the length of the field by another 30 meters to grow more crops. How long will the field be after he extends it?

Gemma 2B:

      The farmer has a field that measures 70 meters in length.

    If he extends the length of the field by another 30 meters, the new length of the field will be:

    70 + 30 = 100 meters

    Therefore, the field will be 100 meters long after the extension.

Expected answer: 100

Correct? Yes

🔗 Problem

Problem: A marathon course is 64 kilometers long. If a runner collapses 5 kilometers before the finish line, how many kilometers did he complete?

Gemma 2B:

      Reasoning: The runner completed 64-5 = <<64-5=59>>59 kilometers.
    ### Answer: 59

Expected answer: 59

Correct? Yes

🔗 Follow-up

Problem: In the previous marathon, the runner collapsed 5 kilometers before the finish line, completing 64 - 5 kilometers of the race. Suppose, a year later, he participates in a marathon with an extended course length of 80 kilometers but collapses again 5 kilometers before the finish line. How many kilometers would he have completed this time?

Gemma 2B:

      Reasoning: The runner completed 80 - 5 = <<80-5=75>>75 kilometers.
    ### Answer: 75

Expected answer: 75

Correct? Yes

🔗 Problem

Problem: In a swimming competition, the swimming pool's main section measures 66 meters long. However, to meet competition standards, an additional 28 meters was added to make a bigger lap pool. What is the total length of the swimming pool after the extension?

Gemma 2B:

      The total length of the swimming pool after the extension is 66 + 28 = 94 meters.

Expected answer: 94

Correct? Yes

🔗 Problem

Problem: A contractor measures a section of a bridge to be 78 meters long. He needs to install a safety barrier that is 1 meter shorter than the length of the section. How long does the safety barrier need to be?

Gemma 2B:

      To find the length of the safety barrier, we need to subtract 1 meter from the length of the section.

    Length of section = 78 meters
    Length of safety barrier = 78 - 1 = 77 meters

    Therefore, the safety barrier needs to be 77 meters long.

Expected answer: 77

Correct? Yes

🔗 Problem

Problem: Sam is making a ribbon for a party. He made a first segment that is 5 feet long, then a second segment that is 51 feet long. How long is the ribbon that Sam created in total?

Gemma 2B:

      To find the total length of the ribbon, we need to add the lengths of the two segments.

    First segment: 5 feet
    Second segment: 51 feet

    Total length: 5 + 51 = 56 feet

    Therefore, the total length of the ribbon that Sam created is 56 feet.

Expected answer: 56

Correct? Yes

🔗 Problem

Problem: Juniper is sewing a banner that is 86 centimeters long. However, she decides to extend it by an extra 3 centimeters. After looking at the banner again, she changes her mind and reduces it by 88 centimeters. How long is the banner at the end?

Gemma 2B:

      At first, the banner is 86 centimeters long.

    Then, Juniper decides to extend it by an extra 3 centimeters, so the new length is 86 + 3 = 89 centimeters.

    However, after looking at the banner again, Juniper changes her mind and reduces it by 88 centimeters. So the new length is 89 - 88 = 1 centimeter.

    Therefore, the banner is 1 centimeter long at the end.

Expected answer: 1

Correct? Yes

🔗 Problem

Problem: For the end-of-year play, the theater club is planning to decorate the hallway with colorful paper chains. If they already have 20 meters of paper chain, and they need another 74 meters to cover the entire hallway, how long will their paper chain be in total?

Gemma 2B:

      To find the total length of the paper chain, you need to add the length of the paper chain they already have (20 meters) to the length they still need to buy (74 meters).

    20 + 74 = 94 meters

    So, the total length of the paper chain will be 94 meters.

Expected answer: 94

Correct? Yes

🔗 Problem

Problem: A construction company is building a road. The main segment they have already built is 62 meters long. To connect this segment with a neighborhood, they need to build an additional stretch of road that is 34 meters long. How long will the road be when it is completed?

Gemma 2B:

      The total length of the road when it is completed will be the sum of the length of the main segment and the length of the additional stretch:

    62 meters + 34 meters = 96 meters

    Therefore, the road will be 96 meters long when it is completed.

Expected answer: 96

Correct? Yes

🔗 Problem

Problem: Adam drops a marble down a hole that is 12 meters deep. He then drills a further 55 meters, ending up with a much deeper hole. How deep is the hole now?

Gemma 2B:

      To find the depth of the hole now, we need to add the depth of the hole before drilling (12 meters) to the length of the drill (55 meters).

    12 + 55 = 67 meters

    Therefore, the hole is now 67 meters deep.

Expected answer: 67

Correct? Yes

🔗 Problem

Problem: A garden path is 68 meters long. A gardener has already covered 36 meters of the path with gravel. How many meters are still left to be covered with gravel?

Gemma 2B:

      To find the number of meters still left to be covered with gravel, we need to subtract the number of meters already covered from the total length of the garden path.

    Let x be the number of meters still left to be covered with gravel.

    Then, we can set up the equation:

    68 - 36 = x

    Solving for x, we get:

    x = 32

    Therefore, there are 32 meters still left to be covered with gravel.

Expected answer: 32

Correct? Yes

🔗 Problem

Problem: Bill has run 77 meters in a race. But the finish line is 75 meters from the start. How many meters has he run beyond the finish line?

Gemma 2B:

      To find the distance Bill has run beyond the finish line, we need to subtract the distance from the start to the finish line (75 meters) from the total distance he has run (77 meters).

    77 - 75 = 2

    So, Bill has run 2 meters beyond the finish line.

Expected answer: 2

Correct? Yes

🔗 Problem

Problem: Brett's house is 49 feet away from his neighbor's. If Brett's neighbor lives 19 feet away from the local park, how many feet away is Brett's house from the local park?

Gemma 2B:

      To find the distance between Brett's house and the local park, we need to subtract the distance between Brett's neighbor's house and the park from the distance between Brett's house and his neighbor's house.

    Let's call the distance between Brett's house and his neighbor's house "x". Then, the distance between Brett's neighbor's house and the park is 19 feet.

    So, the distance between Brett's house and the park is x - 19.

    We know that the distance between Brett's house and his neighbor's house is 49 feet, so we can set up the equation:

    x - 19 = 49

    To solve for x, we can add 19 to both sides of the equation:

    x = 49 + 19

    x = 68

    So, the distance between Brett's house and the local park is 68 feet.

    ### Answer: 68 feet.

Expected answer: 68

Correct? Yes

🔗 Follow-up

Problem: Continuing from the previous scenario, what if we consider a different avenue from Brett's house to the local park which is 75 feet long instead of 49 feet. How many feet is Brett's house from the local park using this different route?

Gemma 2B:

      If we consider a different avenue from Brett's house to the local park that is 75 feet long, we can use the same method as before to find the distance between Brett's house and the local park.

    Let's call the distance between Brett's house and his neighbor's house "x". Then, the distance between Brett's neighbor's house and the park is 19 feet.

    So, the distance between Brett's house and the park is x + 19.

    We know that the distance between Brett's house and the park is 75 feet, so we can set up the equation:

    x + 19 = 75

    To solve for x, we can subtract 19 from both sides of the equation:

    x = 75 - 19

    x = 56

    So, the distance between Brett's house and the local park using this different route is 56 feet.

    ### Answer: 56 feet.

Expected answer: 94

Correct? No

🔗 Problem

Problem: Bob initially planned to cut a piece of rope that was 14 meters long. If he decided to only cut 7 meters of rope, how many meters of rope are left uncut?

Gemma 2B:

      Reasoning: Bob initially planned to cut a piece of rope that was 14 meters long. If he decided to only cut 7 meters of rope, then the remaining length of rope is 14 - 7 = <<14-7=7>>7 meters.
    ### Answer: 7 meters.

Expected answer: 7

Correct? Yes

🔗 Follow-up

Problem: After Bob finished cutting the 7 meters of rope, he noticed that he had another long rope that was 72 meters long. How many meters of rope does Bob have in total now?

Gemma 2B:

      Reasoning: Bob has 7 meters of rope left from the first rope and 72 meters of rope from the second rope. In total, Bob has 7 + 72 = <<7+72=89>>89 meters of rope.
    ### Answer: 89 meters.

Expected answer: 79

Correct? No

🔗 Follow-up

Problem: After completing his tasks, Bob remembered that he originally had an 11 meter rope, not a 14 meter one before he cut the 7 meters. If he cut 7 meters from the 11 meter rope, how many meters of rope does he now have?

Gemma 2B:

      Reasoning: Bob originally had an 11 meter rope and cut 7 meters from it. Therefore, the remaining length of rope is 11 - 7 = <<11-7=4>>4 meters.
    ### Answer: 4 meters.

Expected answer: 4

Correct? Yes

🔗 Problem

Problem: Adam is designing a new playground that will be 37 meters long. However, he decides to add an additional 55 meters to the design to include a running track around the playground. What will be the total length of the playground including the running track?

Gemma 2B:

      To find the total length of the playground including the running track, we need to add the length of the playground to the length of the running track.

    Length of playground: 37 meters
    Length of running track: 55 meters

    Total length of playground including running track: 37 + 55 = 92 meters

Expected answer: 92

Correct? Yes

🔗 Problem

Problem: Simon swam 41 meters towards the shore from his boat. If he then continued to run another 42 meters on the beach to reach his beach house, what is the total distance Simon covered from his boat to his beach house?

Gemma 2B:

      To find the total distance Simon covered from his boat to his beach house, we need to add the distance he swam and the distance he ran on the beach.

    Let's first calculate the distance he swam:

    41 meters (swam towards the shore from his boat) + 42 meters (ran on the beach to reach his beach house) = 83 meters

    Therefore, the total distance Simon covered from his boat to his beach house is 83 meters.

Expected answer: 83

Correct? Yes

🔗 Problem

Problem: Toby is building a fence for his garden. The main part of the fence is 10 meters long, and the gate he wants to add on is 35 meters long. Later, he decides to add another 3 meters to the fence. How long is the fence in total if he includes the gate and the additional length?

Gemma 2B:

      Reasoning: The main part of the fence is 10 meters long.
    The gate is 35 meters long.
    The additional length is 3 meters.
    The total length of the fence is 10 + 35 + 3 = <<10+35+3=58>>58 meters.
    ### Answer: 58 meters.

Expected answer: 48

Correct? No

🔗 Problem

Problem: Johnathon bought a 33-foot long rope to help him climb a hill in his backyard. After using it a few times, he decided to shorten the rope by 17 feet to better suit his needs. How long is the rope now?

Gemma 2B:

      To find the length of the rope now, we need to subtract the amount by which Johnathon shortened it from the original length.

    Original length: 33 feet
    Amount shortened: 17 feet

    New length = 33 - 17 = 16 feet

    Therefore, the rope is now 16 feet long.

Expected answer: 16

Correct? Yes

🔗 Problem

Problem: Robin has a ribbon that is 34 inches long. She decides to cut 13 inches off the ribbon to create a bow for her friend. Later, she buys another ribbon that is 50 inches long. How long are both of Robin's ribbons together?

Gemma 2B:

      Reasoning: Robin has a ribbon that is 34 inches long and she cuts 13 inches off to create a bow. This means she has 34 - 13 = <<34-13=21>>21 inches of ribbon left.
    Later, Robin buys another ribbon that is 50 inches long.
    The total length of both ribbons together is 21 + 50 = <<21+50=71>>71 inches.
    ### Answer: 71

Expected answer: 71

Correct? Yes

🔗 Follow-up

Problem: Suppose that instead of a 34-inch ribbon, Robin initially had a 24-inch ribbon from which she cut off 13 inches for her friend's bow. How many inches of ribbon would she have in total if she still bought the extra 50-inch ribbon?

Gemma 2B:

      Reasoning: Robin initially had a 24-inch ribbon and cut off 13 inches to create a bow. This means she has 24 - 13 = <<24-13=11>>11 inches of ribbon left.
    Later, Robin buys another ribbon that is 50 inches long.
    The total length of both ribbons together is 11 + 50 = <<11+50=61>>61 inches.
    ### Answer: 61

Expected answer: 61

Correct? Yes

🔗 Problem

Problem: Johnny has a 100 meter long rope. He uses 24 meters of it to build a swing in his backyard. How many meters of the rope are left?

Gemma 2B:

      Reasoning: Johnny has 100 - 24 = <<100-24=76>>76 meters of rope left.
    ### Answer: 76 meters.

Expected answer: 76

Correct? Yes

🔗 Follow-up

Problem: After Johnny made his swing with 24 meters of his 100 meter long rope, he then decided to use an additional 41 meters of the leftover rope to make a climbing rope for his tree house. How many meters of the original rope are left now?

Gemma 2B:

      Reasoning: Johnny used 24 meters of the rope to build the swing, and then he used an additional 41 meters of the leftover rope to make a climbing rope for his tree house. Therefore, the total amount of rope that Johnny used is 24 + 41 = <<24+41=65>>65 meters.

    The remaining amount of rope is 100 - 65 = <<100-65=35>>35 meters.

    ### Answer: 35 meters.

Expected answer: 35

Correct? Yes

🔗 Follow-up

Problem: Suppose initially, Johnny only had a 55 meter long rope instead of the 100 meter rope. If he still uses 24 meters of rope to build the swing, how many meters of rope would be left?

Gemma 2B:

      Reasoning: Johnny has 55 - 24 = <<55-24=31>>31 meters of rope left.
    ### Answer: 31 meters.

Expected answer: 31

Correct? Yes

🔗 Problem

Problem: In a warehouse, there are initially 38 boxes of toys staged for distribution. Later in the day, an additional 3 boxes were added to the staging area. How many boxes of toys are now staged in the warehouse?

Gemma 2B:

      There are now 38 + 3 = 41 boxes of toys staged in the warehouse.

Expected answer: 41

Correct? Yes

🔗 Problem

Problem: John began constructing a train track for his model railroad. He started with 1 foot of track and then added another 25 feet. However, he found that his trains were not running smoothly, so he added another section measuring 38 feet. How many feet did John add to the track in total?

Gemma 2B:

      To find the total length of track that John added, we need to add the lengths of the two sections he added: 25 feet + 38 feet = 63 feet.

    Therefore, John added 63 feet to the track in total.

Expected answer: 64

Correct? No

🔗 Problem

Problem: A landscaper is designing a new park. He decided to make the park 75 meters long, but in the middle, he wants to have a 25 meters long garden. How long will be the park area that is not covered by the garden?

Gemma 2B:

      To find the length of the park area that is not covered by the garden, we need to subtract the length of the garden from the total length of the park.

    Let's first calculate the length of the park:

    75 meters (total length of the park) - 25 meters (length of the garden) = 50 meters

    So, the length of the park area that is not covered by the garden is 50 meters.

Expected answer: 50

Correct? Yes

🔗 Problem

Problem: Fred wants to run a 100-meter race. After 30 meters, he begins to feel tired and slows down. If he has already run 70 meters, how many meters does he still have to run to finish the race?

Gemma 2B:

      To find out how many meters Fred has left to run to finish the race, we need to subtract the distance he has already run from the total distance of the race.

    The total distance of the race is 100 meters.

    Fred has already run 70 meters, so he has 100 - 70 = 30 meters left to run to finish the race.

    Therefore, Fred has 30 meters left to run to finish the race.

Expected answer: 30

Correct? Yes

🔗 Problem

Problem: A toy car is 5 inches long. When a part of the toy was broken, it lost 2 inches of its length. How many inches long is the toy car now after it was broken?

Gemma 2B:

      The toy car was 5 inches long before it was broken. When a part of the toy was broken, it lost 2 inches of its length. So, the toy car is now 5 - 2 = 3 inches long.

Expected answer: 3

Correct? Yes

🔗 Problem

Problem: A contractor is building a path and has 19 feet of concrete walkway laid down already. If he pours another 64 feet of concrete, how long will the path be in total?

Gemma 2B:

      The contractor has 19 feet of concrete walkway laid down already, and he pours another 64 feet of concrete. To find the total length of the path, we need to add the two amounts of concrete together.

    19 feet + 64 feet = 83 feet

    Therefore, the path will be 83 feet long in total.

Expected answer: 83

Correct? Yes

🔗 Problem

Problem: Tom has a roll of ribbon that measures 93 inches. He uses 47 inches of it to wrap a gift. How many inches of ribbon does Tom have left?

Gemma 2B:

      To find out how many inches of ribbon Tom has left, we need to subtract the amount of ribbon he used from the total length of the roll.

    Let's use a equation to represent this:

    93 - 47 = <<93-47=46>>46

    So, Tom has 46 inches of ribbon left.

Expected answer: 46

Correct? Yes

🔗 Problem

Problem: Mike decided to build a fence around his property. He started off with a length of 82 feet of fencing material. Later, he bought another 2 feet at the hardware store. Finally, he borrowed an additional 10 feet of fencing material from his neighbor. What is the total length of the fencing material Mike had for his project?

Gemma 2B:

      Mike had a total of 82 + 2 + 10 = 94 feet of fencing material for his project.

Expected answer: 94

Correct? Yes

🔗 Problem

Problem: Henry needs to build a fence around his backyard. One part of the fence is already 46 feet long. If he adds another section that is 23 feet long, how long will the entire fence be?

Gemma 2B:

      Reasoning: Henry needs to find the total length of the fence.
    He already has a section that is 46 feet long.
    If he adds another section that is 23 feet long, the total length of the fence will be 46 + 23 = <<46+23=69>>69 feet.
    ### Answer: 69

Expected answer: 69

Correct? Yes

🔗 Follow-up

Problem: After building the fence, Henry realized that it was too long for his backyard. So, he decided to remove a section of the fence that is 24 feet long. How long is the fence now after removing that section?

Gemma 2B:

      Reasoning: Henry needs to find the new length of the fence after removing a section.
    The original length of the fence was 69 feet.
    If he removes a section that is 24 feet long, the new length of the fence will be 69 - 24 = <<69-24=45>>45 feet.
    ### Answer: 45

Expected answer: 45

Correct? Yes

🔗 Follow-up

Problem: Henry reevaluated his backyard and thought he had made a mistake with his initial measurements. Instead of adding a 23 feet long section to the 46 feet long part of the fence, he should have added a 22 feet long section. If he adjusts his fence according to this new measurement, how long will the entire fence be?

Gemma 2B:

      Reasoning: Henry needs to find the total length of the fence.
    He already has a section that is 46 feet long.
    If he adds another section that is 22 feet long, the total length of the fence will be 46 + 22 = <<46+22=68>>68 feet.
    ### Answer: 68

Expected answer: 68

Correct? Yes

🔗 Problem

Problem: A construction worker is tasked with laying sections of pipe for a new plumbing line. The first part of the project requires him to lay 98 feet of pipe, but then he realizes he overestimated and removes 58 feet. Now, he needs to lay an additional 52 feet to complete the line. How long, in feet, will the plumbing line be when it's completed?

Gemma 2B:

      To find the length of the plumbing line when it's completed, we need to add the length of the pipe that was laid and the length of the additional pipe that needs to be laid.

    First, let's find the length of the pipe that was laid:

    98 feet - 58 feet = 40 feet

    Now, let's add the length of the additional pipe that needs to be laid:

    40 feet + 52 feet = 92 feet

    Therefore, the length of the plumbing line when it's completed will be 92 feet.

Expected answer: 92

Correct? Yes

🔗 Problem

Problem: Bob's house is 94 km from the city. However, there is a shortcut that cuts the distance by 46 km. After taking the shortcut, Bob realizes that he still needs to drive an extra 37 km to reach his destination. What is the total distance Bob has to cover to reach his destination now?

Gemma 2B:

      To find the total distance Bob has to cover to reach his destination now, we need to add the distance of the shortcut to the extra distance he needs to drive.

    Let's first find the distance of the shortcut:

    Distance of shortcut = 94 km - 46 km = 48 km

    Now, let's add the distance of the shortcut to the extra distance Bob needs to drive:

    Total distance = 48 km + 37 km = 85 km

    Therefore, Bob has to cover a total distance of 85 km to reach his destination.

Expected answer: 85

Correct? Yes

🔗 Problem

Problem: A builder has ordered 78 meters of metal beam for his construction project. If he already used 60 meters, how many meters of the beam are left to be utilized?

Gemma 2B:

      To find out how many meters of the metal beam are left to be utilized, we need to subtract the amount already used from the total amount ordered.

    Let's use a mathematical equation to represent this:

    Total amount ordered - Amount already used = Amount left to be utilized

    78 meters - 60 meters = 18 meters

    Therefore, there are 18 meters of the metal beam left to be utilized.

Expected answer: 18

Correct? Yes

🔗 Problem

Problem: A construction worker needs 32 feet of rebar to build a part of a building. After revising the design, he realizes that he needs to add 3 more feet of rebar. How many feet of rebar does he need in total after the revision?

Gemma 2B:

      The construction worker needs 32 feet of rebar to build a part of a building.

    After revising the design, he realizes that he needs to add 3 more feet of rebar.

    To find the total number of feet of rebar needed after the revision, we need to add the original amount of rebar (32 feet) to the additional amount of rebar needed (3 feet).

    Therefore, the total number of feet of rebar needed after the revision is:

    32 + 3 = 35 feet

    So, the construction worker needs 35 feet of rebar in total after the revision.

Expected answer: 35

Correct? Yes

🔗 Problem

Problem: John is building a fence around his garden. He has 75 meters of fencing already, but realizes he needs 3 more meters. How many meters of fencing does John need altogether to build his garden fence?

Gemma 2B:

      John needs 75 + 3 = 78 meters of fencing altogether to build his garden fence.

Expected answer: 78

Correct? Yes

🔗 Problem

Problem: Tom has 15 meters of rope. He then buys another 70 meters of rope. The next day, he adds another 2 meters of rope to what he already has. How many meters of rope does Tom have in total?

Gemma 2B:

      Tom has 15 + 70 = 85 meters of rope in total.
    The next day, he adds another 2 meters of rope, so he has 85 + 2 = 87 meters of rope in total.

Expected answer: 87

Correct? Yes

🔗 Problem

Problem: Liam is building a fence around his yard. He has already used 29 meters of fencing but needs to reduce it by 22 meters. After reducing, he discovers he needs an additional 71 meters of fencing to complete the job. How many meters of fencing will Liam need in total?

Gemma 2B:

      To find the total amount of fencing Liam needs, we need to add the amount he has already used to the additional amount he needs.

    First, let's calculate the amount of fencing Liam needs to reduce:

    29 - 22 = 7 meters

    So, Liam needs to reduce the fencing by 7 meters.

    Next, let's calculate the total amount of fencing Liam needs:

    71 + 7 = 78 meters

    Therefore, Liam needs 78 meters of fencing in total.

Expected answer: 78

Correct? Yes

🔗 Problem

Problem: A truck driver has to travel 45 miles to get to his first delivery location. After that delivery, he has to travel another 45 miles to get to his second delivery location. How many miles does the truck driver travel in total?

Gemma 2B:

      The truck driver travels a total of 45 + 45 = 90 miles.

Expected answer: 90

Correct? Yes

🔗 Problem

Problem: John is competing in a triathlon. The swimming portion is 59 minutes long, but he finishes it 37 minutes. Then he starts the bike portion which is 58 minutes long, but he wants to finish it even faster than he did the swimming portion. How long does John have to finish the bike portion to achieve his goal?

Gemma 2B:

      To achieve his goal, John needs to finish the bike portion in less than 37 minutes.

    Let's say he finishes the bike portion in x minutes.

    We know that the bike portion is 58 minutes long, so John needs to finish it in less than 58 - 37 = 21 minutes.

    Therefore, John needs to finish the bike portion in 20 minutes or less to achieve his goal.

Expected answer: 36

Correct? No

🔗 Problem

Problem: During a school trip, Dan walked for 26 meters to visit a museum. After that, he walked an additional 65 meters to get to a park. How many total meters did Dan walk during his school trip?

Gemma 2B:

      To find the total distance Dan walked during his school trip, we need to add the distance he walked to visit the museum (26 meters) to the distance he walked to get to the park (65 meters).

    26 + 65 = 91

    Therefore, Dan walked a total of 91 meters during his school trip.

Expected answer: 91

Correct? Yes

🔗 Problem

Problem: Maria has a ribbon that is 43 cm long. She joins it with another ribbon that is 12 cm long. How long is the ribbon after Maria joins them together?

Gemma 2B:

      Maria has a ribbon that is 43 cm long. She joins it with another ribbon that is 12 cm long.

    The total length of the ribbon after Maria joins them together is 43 + 12 = 55 cm.

    Therefore, the ribbon is 55 cm long after Maria joins them together.

Expected answer: 55

Correct? Yes

🔗 Problem

Problem: The length of a park is 58 meters. To make the park bigger, the city council decided to add another 8 meters to its length. What will be the new length of the park?

Gemma 2B:

      The new length of the park will be 58 + 8 = 66 meters.

Expected answer: 66

Correct? Yes

🔗 Problem

Problem: The height of a bamboo plant in Jack's garden is 41 inches. He decided to prune it and reduced its height by 10 inches. What is the new height of the bamboo plant after pruning?

Gemma 2B:

      The new height of the bamboo plant after pruning is 41 - 10 = 31 inches.

Expected answer: 31

Correct? Yes

🔗 Problem

Problem: Alice ran a total of 93 miles this past month to prepare for the upcoming marathon race. However, she knows that 78 of these miles were run on a paved road. How many miles did Alice run not on a paved road in the past month?

Gemma 2B:

      To find the number of miles Alice ran not on a paved road, we need to subtract the number of miles she ran on a paved road from the total number of miles she ran.

    Let's use the information we know to set up an equation:

    93 - 78 = x

    Where x is the number of miles Alice ran not on a paved road.

    Solving for x, we get:

    93 - 78 = 15

    So, Alice ran 15 miles not on a paved road in the past month.

Expected answer: 15

Correct? Yes

🔗 Problem

Problem: Tom is making a wooden table. The table needs to be 68 inches long, but Tom mistakenly cut the first piece so it is only 55 inches long. How many more inches does Tom need to add to the table to reach the desired length?

Gemma 2B:

      To find the number of inches Tom needs to add to the table, we need to subtract the length of the first piece (55 inches) from the desired length of the table (68 inches).

    68 inches - 55 inches = 13 inches

    Therefore, Tom needs to add 13 inches to the table to reach the desired length of 68 inches.

Expected answer: 13

Correct? Yes

🔗 Problem

Problem: Mary has a long strip of decorative paper that is 92 cm long. She cuts off a piece that is 14 cm long to make a bookmark. How long is the remaining piece of paper?

Gemma 2B:

      Mary has a long strip of decorative paper that is 92 cm long. She cuts off a piece that is 14 cm long to make a bookmark.

    To find the length of the remaining piece of paper, we need to subtract the length of the bookmark from the length of the original strip.

    92 cm - 14 cm = 78 cm

    So, the remaining piece of paper is 78 cm long.

Expected answer: 78

Correct? Yes

🔗 Problem

Problem: Peter is building a wooden bench for his garden. He has already cut a wooden plank of 45 inches and another one of 18 inches. What is the total length of the two wooden planks he has cut?

Gemma 2B:

      Peter has cut two wooden planks: one of 45 inches and another of 18 inches. To find the total length of the two planks, we need to add the lengths of the two planks together.

    45 inches + 18 inches = 63 inches

    Therefore, the total length of the two wooden planks that Peter has cut is 63 inches.

Expected answer: 63

Correct? Yes

🔗 Problem

Problem: Tim is knitting a scarf that should measure 57 inches when complete. If he has already knit 23 inches, how many more inches does he need to knit to finish the scarf?

Gemma 2B:

      To find out how many more inches Tim needs to knit to finish the scarf, we need to subtract the number of inches he has already knit from the total length of the scarf.

    57 - 23 = 34

    So, Tim needs to knit 34 more inches to finish the scarf.

Expected answer: 34

Correct? Yes

🔗 Problem

Problem: Alex decided to build a 98 meter long walking path in his backyard. He has already built 52 meters of the path. How many more meters does Alex need to build to complete the path?

Gemma 2B:

      To find out how many more meters Alex needs to build to complete the path, we need to subtract the length of the path he has already built from the total length of the path.

    Total length of the path = 98 meters
    Length of the path already built = 52 meters

    Therefore, the number of meters Alex needs to build to complete the path is:

    98 - 52 = 46 meters

    So, Alex needs to build 46 more meters to complete the walking path in his backyard.

Expected answer: 46

Correct? Yes

🔗 Problem

Problem: A construction project initially intended to build a road with a length of 58 kilometers. However, to protect a wildlife preserve, plans were adjusted and 32 kilometers of the proposed length are no longer being constructed. What is the revised length of the road?

Gemma 2B:

      The revised length of the road is 58 - 32 = 26 kilometers.

Expected answer: 26

Correct? Yes

🔗 Problem

Problem: A tailor is making a costume for a theater play. He uses 15 meters of fabric to make the trousers and 80 more meters to make the coat. How many meters of fabric did the tailor use in total?

Gemma 2B:

      Reasoning: The tailor used 15 meters of fabric to make the trousers and 80 meters of fabric to make the coat.
    Total fabric used = 15 + 80 = <<15+80=95>>95 meters.
    ### Answer: 95 meters.

Expected answer: 95

Correct? Yes

🔗 Follow-up

Problem: After the tailor finished making the costume, he realized that he needed to shorten some parts of the coat. He ended up removing 71 meters of fabric from it. How many meters of fabric remained in the finished costumes?

Gemma 2B:

      Reasoning: The tailor used 15 meters of fabric to make the trousers and 80 meters of fabric to make the coat.
    Total fabric used = 15 + 80 = <<15+80=95>>95 meters.

    After removing 71 meters of fabric from the coat, 95 - 71 = <<95-71=24>>24 meters of fabric remained in the finished costume.
    ### Answer: 24 meters.

Expected answer: 24

Correct? Yes

🔗 Problem

Problem: George is building a fence around his yard. He has already installed 17 meters of the fence and he still has 77 meters to go before completion. How many meters of fence in total will George install around his yard?

Gemma 2B:

      George will install a total of 17 + 77 = 94 meters of fence around his yard.

Expected answer: 94

Correct? Yes

🔗 Problem

Problem: Sarah is making a scarf that she wants to be 77 inches long. If she has already knit 14 inches, how much more does she need to knit to finish her scarf?

Gemma 2B:

      To find out how much more Sarah needs to knit to finish her scarf, we need to subtract the amount she has already knit from the total length of the scarf.

    77 - 14 = 63

    So, Sarah needs to knit 63 more inches to finish her scarf.

Expected answer: 63

Correct? Yes

🔗 Problem

Problem: Joshua has extended his bamboo fence by 14 feet. If the original length of the fence was 49 feet, how long is Joshua's bamboo fence now?

Gemma 2B:

      To find the new length of Joshua's bamboo fence, we need to add the original length of the fence to the amount by which it was extended.

    Original length: 49 feet
    Extension: 14 feet

    New length = 49 + 14 = 63 feet

    Therefore, Joshua's bamboo fence is now 63 feet long.

    ### Answer: 63 feet

Expected answer: 63

Correct? Yes

🔗 Follow-up

Problem: After extending his bamboo fence, Joshua decided to shorten it a bit and ended up reducing its length by 18 feet. What is the final length of Joshua's bamboo fence now?

Gemma 2B:

      To find the final length of Joshua's bamboo fence, we need to subtract the amount by which he reduced its length from the new length.

    New length = 63 feet
    Reduction = 18 feet

    Final length = 63 - 18 = 45 feet

    Therefore, Joshua's bamboo fence is now 45 feet long.

    ### Answer: 45 feet

Expected answer: 45

Correct? Yes

🔗 Problem

Problem: George is working on a landscaping project. He initially plants a row of bushes that stretches 85 feet. However, he decided to remove a section that is 58 feet long. After that, he thinks about adding another row adjacent to the current one that is 56 feet. What will be the total length of the planted bushes once George adds the new row?

Gemma 2B:

      To find the total length of the planted bushes once George adds the new row, we need to first find the length of the current row of bushes after removing the section.

    Let's call the length of the current row of bushes after removing the section x.

    We know that the initial length of the row of bushes was 85 feet, and we removed a section that was 58 feet long. So, the length of the current row of bushes is:

    x = 85 - 58 = 27 feet

    Now, we want to add another row of bushes that is 56 feet long. So, the total length of the planted bushes will be:

    Total length = x + 56 = 27 + 56 = 83 feet

    Therefore, the total length of the planted bushes once George adds the new row will be 83 feet.

Expected answer: 83

Correct? Yes

🔗 Problem

Problem: John has two pieces of wood. The first piece is 51 inches long and the second piece is 45 inches long. He cuts the shorter length from the longer one. Then he adds a piece that is 40 inches long to the remaining length. What is the new total length of wood that John has?

Gemma 2B:

      Let's call the length of the longer piece of wood "x". Then the length of the shorter piece of wood is x - 40.

    John cuts the shorter length from the longer one, so the new length of the longer piece of wood is x - (x - 40) = 40.

    Then John adds a piece that is 40 inches long to the remaining length, so the new total length of wood that John has is 40 + 40 = 80.

    Therefore, the new total length of wood that John has is 80 inches.

Expected answer: 46

Correct? No

🔗 Problem

Problem: A soccer field is 55 meters long. However, the field is currently only usable up to 27 meters due to maintenance works. How many meters of the field cannot be used?

Gemma 2B:

      To find the length of the portion of the soccer field that cannot be used, we need to subtract the length of the portion that is currently usable from the total length of the field.

    Let's use the information given in the problem to set up an equation:

    Length of field that cannot be used = Total length of field - Length of field that can be used

    We know that the total length of the field is 55 meters, so we can write:

    Length of field that cannot be used = 55 - 27

    Solving for the length of the field that cannot be used, we get:

    Length of field that cannot be used = 28 meters

    Therefore, 28 meters of the soccer field cannot be used due to maintenance works.

Expected answer: 28

Correct? Yes

🔗 Problem

Problem: John built a wooden shelf that was 4 feet long. He decided to add another section to it, making it 11 feet longer. How long is the wooden shelf now?

Gemma 2B:

      The wooden shelf was originally 4 feet long.
    When John added another section, it became 11 feet longer, so the total length of the shelf is now 4 + 11 = 15 feet.
    ### Answer: 15 feet.

Expected answer: 15

Correct? Yes

🔗 Follow-up

Problem: John built a wooden shelf that was 4 feet long. He decided to add another section to it, making it 11 feet longer. Then, John decided to build a wooden fence around his garden. The wooden fence was 83 feet long. How many feet did John work with in total for the shelf and the fence combined?

Gemma 2B:

      John built a wooden shelf that was 4 feet long. He decided to add another section to it, making it 11 feet longer, so the total length of the shelf is now 4 + 11 = 15 feet.
    Then, John decided to build a wooden fence around his garden. The wooden fence was 83 feet long.
    To find the total number of feet that John worked with in total for the shelf and the fence combined, we need to add the length of the shelf and the fence:
    15 feet (shelf) + 83 feet (fence) = 98 feet
    ### Answer: 98 feet.

Expected answer: 98

Correct? Yes

🔗 Follow-up

Problem: John originally built a wooden shelf that was 12 feet long before adding an additional section to it. This additional section made it 11 feet longer. Now, how long is John's wooden shelf?

Gemma 2B:

      John originally built a wooden shelf that was 12 feet long.
    When he added an additional section, it made the shelf 11 feet longer, so the total length of the shelf is now 12 + 11 = 23 feet.
    ### Answer: 23 feet.

Expected answer: 23

Correct? Yes

🔗 Problem

Problem: The length of a farm is 36 meters. A farmer wants to expand this area by extending the length by 10 more meters. What will be the total length of the farm after expansion?

Gemma 2B:

      The total length of the farm after expansion will be 36 + 10 = 46 meters.

Expected answer: 46

Correct? Yes

🔗 Problem

Problem: Jacob is attempting to build a 79-foot long fence around his backyard. He has currently built 42 feet of the fence. How many more feet does Jacob need to build to complete the fence?

Gemma 2B:

      To find out how many more feet Jacob needs to build to complete the fence, we need to subtract the length of the fence he has already built from the total length of the fence he wants to build.

    79 - 42 = 37

    So, Jacob needs to build 37 more feet to complete the fence.

Expected answer: 37

Correct? Yes

🔗 Problem

Problem: Travis buys two cassette tapes that are 19 inches and 62 inches long respectively. Realizing that he needs more tape to finish his work, he buys an additional cassette tape that is 6 inches long. How long, in inches, are all the cassette tapes combined that Travis bought?

Gemma 2B:

      Travis bought two cassette tapes that are 19 inches and 62 inches long, respectively. To find the total length of all the cassette tapes combined, we need to add the lengths of the two tapes:

    19 + 62 = 81

    Travis then bought an additional cassette tape that is 6 inches long. To find the total length of all the cassette tapes combined, we need to add the length of this tape to the total length we calculated earlier:

    81 + 6 = 87

    Therefore, all the cassette tapes combined that Travis bought are 87 inches long.

Expected answer: 87

Correct? Yes

🔗 Problem

Problem: The length of a park is 21 meters and the width is 45 meters. A jogging track is to be built around the park that is an additional 15 meters longer than the combined length and width of the park. How long will the jogging track be?

Gemma 2B:

      The length of the jogging track will be:

    21 + 45 + 15 = 81 meters

Expected answer: 81

Correct? Yes

🔗 Problem

Problem: At a construction site, a worker needs to cut a 15 feet piece of lumber. After the first cut, he realizes he needs an additional piece that is 13 feet long. How long is the total length of the lumber he needs?

Gemma 2B:

      To find the total length of the lumber needed, we need to add the length of the first piece (15 feet) to the length of the additional piece (13 feet).

    15 feet + 13 feet = 28 feet

    Therefore, the total length of the lumber needed is 28 feet.

Expected answer: 28

Correct? Yes

🔗 Problem

Problem: A bricklayer has a stack of bricks that are each 10 inches long. If he adds another brick that is 9 inches long to the stack, what will be the total lengths of the bricks in inches?

Gemma 2B:

      The total length of the bricks in inches can be found by adding the length of each brick together.

    The original stack of bricks has 10 inches per brick, so the total length of the original stack is:

    10 inches x 10 bricks = 100 inches

    If the bricklayer adds another brick that is 9 inches long, the total length of the bricks in the stack will be:

    100 inches + 9 inches = 109 inches

    Therefore, the total length of the bricks in inches is 109 inches.

Expected answer: 19

Correct? No

🔗 Problem

Problem: A train travels 82 kilometers before making a stop. After the stop, it travels another 14 kilometers. How many total kilometers does the train travel?

Gemma 2B:

      Reasoning: The train travels 82 kilometers before making a stop. After the stop, it travels 14 kilometers. Therefore, the total distance traveled by the train is 82 + 14 = <<82+14=96>>96 kilometers.
    ### Answer: 96

Expected answer: 96

Correct? Yes

🔗 Follow-up

Problem: If the train had initially traveled a distance of only 19 kilometers before making a stop instead of 82 kilometers, and it still traveled an additional 14 kilometers after the stop, how many total kilometers would the train have traveled then?

Gemma 2B:

      Reasoning: If the train had initially traveled a distance of 19 kilometers before making a stop, and it still traveled an additional 14 kilometers after the stop, then the total distance traveled by the train would be 19 + 14 = <<19+14=33>>33 kilometers.
    ### Answer: 33

Expected answer: 33

Correct? Yes

🔗 Problem

Problem: There is a park measuring 79 meters in length from the entrance to the end. If a certain pathway extends 21 meters inward from the entrance gate, what is the remaining length of the park from the end of the pathway to the park's end?

Gemma 2B:

      To find the remaining length of the park from the end of the pathway to the park's end, we need to subtract the length of the pathway from the total length of the park.

    Let's first find the total length of the park:

    79 meters (length of the park) - 21 meters (length of the pathway) = 58 meters

    So, the remaining length of the park from the end of the pathway to the park's end is 58 meters.

Expected answer: 58

Correct? Yes

🔗 Problem

Problem: A farmer has a field that is 48 meters long. If he plans to plant crops in 29 meters of it, how many meters does he have left for other usage?

Gemma 2B:

      The farmer has 48 - 29 = <<48-29=19>>19 meters left for other usage.

Expected answer: 19

Correct? Yes