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Solve the following math word problem.	Dan spent $32 buying a new backpack, 1 pack of pens, 1 pack of pencils and 5 multi-subject notebooks for school. If the backpack costs $15 and both the pens and pencils cost $1.00 each, how much did each notebook cost?	The pens and pencils were $1.00 each so 21 = $<<21=2.00>>2.00 The back pack cost $15 and the pens/pencils cost $2.00 so 15+2 = $<<15+2=17.00>>17.00 His total spent was $32 and he has already spend $17 so 32-17 = $<<32-17=15.00>>15.00 That means he has $15 left to spend on 5 notebooks so the cost would be 15/5 = $<<15/5=3.00>>3.00 each #### 3	Solve the following math word problem. ### Instruction: Dan spent $32 buying a new backpack, 1 pack of pens, 1 pack of pencils and 5 multi-subject notebooks for school. If the backpack costs $15 and both the pens and pencils cost $1.00 each, how much did each notebook cost? ### Response: The pens and pencils were $1.00 each so 21 = $<<21=2.00>>2.00 The back pack cost $15 and the pens/pencils cost $2.00 so 15+2 = $<<15+2=17.00>>17.00 His total spent was $32 and he has already spend $17 so 32-17 = $<<32-17=15.00>>15.00 That means he has $15 left to spend on 5 notebooks so the cost would be 15/5 = $<<15/5=3.00>>3.00 each #### 3	Solve the following math word problem. ### Instruction: Dan spent $32 buying a new backpack, 1 pack of pens, 1 pack of pencils and 5 multi-subject notebooks for school. If the backpack costs $15 and both the pens and pencils cost $1.00 each, how much did each notebook cost? ### Response:
Solve the following math word problem.	Leo and Agrey went fishing. Agrey caught 20 more fish than Leo. If Leo caught 40 fish, what's the total number of fish they caught together?	Agrey caught 40+20 = <<40+20=60>>60 fish. The total number of fish they caught is 60+40 = <<60+40=100>>100 fish. #### 100	Solve the following math word problem. ### Instruction: Leo and Agrey went fishing. Agrey caught 20 more fish than Leo. If Leo caught 40 fish, what's the total number of fish they caught together? ### Response: Agrey caught 40+20 = <<40+20=60>>60 fish. The total number of fish they caught is 60+40 = <<60+40=100>>100 fish. #### 100	Solve the following math word problem. ### Instruction: Leo and Agrey went fishing. Agrey caught 20 more fish than Leo. If Leo caught 40 fish, what's the total number of fish they caught together? ### Response:
Solve the following math word problem.	Julio makes a mocktail every evening. He uses 1 tablespoon of lime juice and tops with 1 cup of sparkling water. He can usually squeeze 2 tablespoons of lime juice per lime. After 30 days, if limes are 3 for $1.00, how much will he have spent on limes?	He uses 1 tablespoon of lime juice per drink so over 30 days that's 130 = <<130=30>>30 tablespoons of lime juice He can get 2 tablespoons of lime juice per lime and he will use 30 tablespoons of lime juice so he will need 30/2 = 15 limes The limes are 3 for $1.00 and he needs 15 limes so that's 15/3 = $5.00 #### 5	Solve the following math word problem. ### Instruction: Julio makes a mocktail every evening. He uses 1 tablespoon of lime juice and tops with 1 cup of sparkling water. He can usually squeeze 2 tablespoons of lime juice per lime. After 30 days, if limes are 3 for $1.00, how much will he have spent on limes? ### Response: He uses 1 tablespoon of lime juice per drink so over 30 days that's 130 = <<130=30>>30 tablespoons of lime juice He can get 2 tablespoons of lime juice per lime and he will use 30 tablespoons of lime juice so he will need 30/2 = 15 limes The limes are 3 for $1.00 and he needs 15 limes so that's 15/3 = $5.00 #### 5	Solve the following math word problem. ### Instruction: Julio makes a mocktail every evening. He uses 1 tablespoon of lime juice and tops with 1 cup of sparkling water. He can usually squeeze 2 tablespoons of lime juice per lime. After 30 days, if limes are 3 for $1.00, how much will he have spent on limes? ### Response:
Solve the following math word problem.	An archer needs to practice. He intends to shoot 200 shots 4 days a week. He is able to recover 20% of his arrows. The arrows he uses cost $5.5 per arrow. His team agrees to pay for 70% of the cost of his arrows. How much does he spend for arrows a week?	He shoots 2004=<<2004=800>>800 shots per week He can recover 800.2=<<800.2=160>>160 of those arrows So he uses 800-160=<<800-160=640>>640 arrows a week The cost for those arrows would come out to 6405.5=$<<6405.5=3520>>3520 per week His team pays for 3520.7=$<<3520.7=2464>>2464 of that So he has to pay 3520-2464=$<<3520-2464=1056>>1056 per week for arrows #### 1056	Solve the following math word problem. ### Instruction: An archer needs to practice. He intends to shoot 200 shots 4 days a week. He is able to recover 20% of his arrows. The arrows he uses cost $5.5 per arrow. His team agrees to pay for 70% of the cost of his arrows. How much does he spend for arrows a week? ### Response: He shoots 2004=<<2004=800>>800 shots per week He can recover 800.2=<<800.2=160>>160 of those arrows So he uses 800-160=<<800-160=640>>640 arrows a week The cost for those arrows would come out to 6405.5=$<<6405.5=3520>>3520 per week His team pays for 3520.7=$<<3520.7=2464>>2464 of that So he has to pay 3520-2464=$<<3520-2464=1056>>1056 per week for arrows #### 1056	Solve the following math word problem. ### Instruction: An archer needs to practice. He intends to shoot 200 shots 4 days a week. He is able to recover 20% of his arrows. The arrows he uses cost $5.5 per arrow. His team agrees to pay for 70% of the cost of his arrows. How much does he spend for arrows a week? ### Response:
Solve the following math word problem.	Jimmy is at the candy store and buys 2 candy bars for $.75 each. He then buys 4 lollipops that cost $.25 each. He spent 1/6 of the money he earned from shoveling snow. If he charges $1.5 per driveway, how many driveways did he shovel?	Jimmy spent $1.5 on candy bars because 2 x .75 = <<2.75=1.5>>1.5 He spent $1 on lollipops because 4 x .25 = <<4.25=1>>1 He spent $2.5 in total because 1.5 + 1 = <<1.5+1=2.5>>2.5 He earned $15 shoveling driveways because 2.5 / (1/6) = <<2.5/(1/6)=15>>15 He shoveled 10 driveways because 15 / 1.5 = <<15/1.5=10>>10 #### 10	Solve the following math word problem. ### Instruction: Jimmy is at the candy store and buys 2 candy bars for $.75 each. He then buys 4 lollipops that cost $.25 each. He spent 1/6 of the money he earned from shoveling snow. If he charges $1.5 per driveway, how many driveways did he shovel? ### Response: Jimmy spent $1.5 on candy bars because 2 x .75 = <<2.75=1.5>>1.5 He spent $1 on lollipops because 4 x .25 = <<4.25=1>>1 He spent $2.5 in total because 1.5 + 1 = <<1.5+1=2.5>>2.5 He earned $15 shoveling driveways because 2.5 / (1/6) = <<2.5/(1/6)=15>>15 He shoveled 10 driveways because 15 / 1.5 = <<15/1.5=10>>10 #### 10	Solve the following math word problem. ### Instruction: Jimmy is at the candy store and buys 2 candy bars for $.75 each. He then buys 4 lollipops that cost $.25 each. He spent 1/6 of the money he earned from shoveling snow. If he charges $1.5 per driveway, how many driveways did he shovel? ### Response:
Solve the following math word problem.	Tobias went to a swimming pool for 3 hours. Swimming every 100 meters took him 5 minutes, but every 25 minutes he had to take a 5-minute pause. How many meters did Tobias swim during his visit to the swimming pool?	We need to count the sequences that Tobias made, which consist of 25 minutes of swimming and a 5-minute pause, so one sequence lasts for 25 minutes + 5 minutes = <<25+5=30>>30 minutes/sequence. Three hours is 3 hours * 60 minutes/hour = 180 minutes, so he is able to make 180 minutes / 30 minutes/sequence = <<180/30=6>>6 sequences. Therefore Tobias needs to make 6 pauses within these 6 sequences, which will last for 6 pauses * 5 minutes/pause = <<65=30>>30 minutes. During three hours, he is going to swim for 180 minutes - 30 minutes = <<180-30=150>>150 minutes. Therefore Tobias can make 100 meters for 150 minutes / 5 minutes/100 meters = 3 times. So he was able to swim 30 times 100 meters/time = <<30*100=3000>>3000 meters in total. #### 3000	Solve the following math word problem. ### Instruction: Tobias went to a swimming pool for 3 hours. Swimming every 100 meters took him 5 minutes, but every 25 minutes he had to take a 5-minute pause. How many meters did Tobias swim during his visit to the swimming pool? ### Response: We need to count the sequences that Tobias made, which consist of 25 minutes of swimming and a 5-minute pause, so one sequence lasts for 25 minutes + 5 minutes = <<25+5=30>>30 minutes/sequence. Three hours is 3 hours * 60 minutes/hour = 180 minutes, so he is able to make 180 minutes / 30 minutes/sequence = <<180/30=6>>6 sequences. Therefore Tobias needs to make 6 pauses within these 6 sequences, which will last for 6 pauses * 5 minutes/pause = <<65=30>>30 minutes. During three hours, he is going to swim for 180 minutes - 30 minutes = <<180-30=150>>150 minutes. Therefore Tobias can make 100 meters for 150 minutes / 5 minutes/100 meters = 3 times. So he was able to swim 30 times 100 meters/time = <<30*100=3000>>3000 meters in total. #### 3000	Solve the following math word problem. ### Instruction: Tobias went to a swimming pool for 3 hours. Swimming every 100 meters took him 5 minutes, but every 25 minutes he had to take a 5-minute pause. How many meters did Tobias swim during his visit to the swimming pool? ### Response:
Solve the following math word problem.	Enrico owns a rooster farm, he sells each rooster for $0.50 per kilogram. He was able to sell a 30-kilogram rooster and a 40-kilogram rooster, how much money was he able to earn?	Enrico was able to sell the 30-kilogram rooster for 30 x 0.50 = $<<300.50=15>>15. And he was able to sell the 40-kilogram rooster for 40 x 0.50= $<<400.50=20>>20. Therefore, he was able to earn $20 + $15 = $<<20+15=35>>35. #### 35	Solve the following math word problem. ### Instruction: Enrico owns a rooster farm, he sells each rooster for $0.50 per kilogram. He was able to sell a 30-kilogram rooster and a 40-kilogram rooster, how much money was he able to earn? ### Response: Enrico was able to sell the 30-kilogram rooster for 30 x 0.50 = $<<300.50=15>>15. And he was able to sell the 40-kilogram rooster for 40 x 0.50= $<<400.50=20>>20. Therefore, he was able to earn $20 + $15 = $<<20+15=35>>35. #### 35	Solve the following math word problem. ### Instruction: Enrico owns a rooster farm, he sells each rooster for $0.50 per kilogram. He was able to sell a 30-kilogram rooster and a 40-kilogram rooster, how much money was he able to earn? ### Response:
Solve the following math word problem.	Carlos bought a box of 50 chocolates. 3 of them were caramels and twice as many were nougats. The number of truffles was equal to the number of caramels plus 6. The rest of the chocolates were peanut clusters. If Carlos picks a chocolate at random, what is the percentage chance it will be a peanut cluster?	First find the number of nougats by doubling the number of caramels: 3 caramels * 2 nougats/caramel = <<32=6>>6 nougats Then find the number of truffles by adding 7 to the number of caramels: 3 caramels + 6 = <<3+6=9>>9 truffles Then find the number of peanut clusters by subtracting the number of each other chocolate from the total number of chocolates: 50 chocolates - 3 caramels - 6 nougats - 9 truffles = <<50-3-6-9=32>>32 peanut clusters Finally, divide the number of peanut clusters by the total number of chocolates and multiply by 100% to find the percentage chance he gets a peanut cluster: 32 peanut clusters / 50 chocolates 100% = 64% #### 64	Solve the following math word problem. ### Instruction: Carlos bought a box of 50 chocolates. 3 of them were caramels and twice as many were nougats. The number of truffles was equal to the number of caramels plus 6. The rest of the chocolates were peanut clusters. If Carlos picks a chocolate at random, what is the percentage chance it will be a peanut cluster? ### Response: First find the number of nougats by doubling the number of caramels: 3 caramels * 2 nougats/caramel = <<32=6>>6 nougats Then find the number of truffles by adding 7 to the number of caramels: 3 caramels + 6 = <<3+6=9>>9 truffles Then find the number of peanut clusters by subtracting the number of each other chocolate from the total number of chocolates: 50 chocolates - 3 caramels - 6 nougats - 9 truffles = <<50-3-6-9=32>>32 peanut clusters Finally, divide the number of peanut clusters by the total number of chocolates and multiply by 100% to find the percentage chance he gets a peanut cluster: 32 peanut clusters / 50 chocolates 100% = 64% #### 64	Solve the following math word problem. ### Instruction: Carlos bought a box of 50 chocolates. 3 of them were caramels and twice as many were nougats. The number of truffles was equal to the number of caramels plus 6. The rest of the chocolates were peanut clusters. If Carlos picks a chocolate at random, what is the percentage chance it will be a peanut cluster? ### Response:
Solve the following math word problem.	Annie is building a diorama for her history class. The amount of time she spent building it is equal to three times the amount of time she spent planning it minus 5 minutes. If she spent 67 minutes on the diorama total, how many minutes did she spend building it?	Let p be the planning time in minutes and b be the building time. We know that b = 3p - 5 and b + p = 67 Substituting the first equation into the second equation, we get 3p - 5 + p = 67 Combining like terms, we get 4p - 5 = 67 Adding 5 to both sides, we get 4p = 72 Dividing both sides by 4, we get p = 18 Substituting this value into b = 3p - 5, we find that b = 3 * 18 - 5 = <<3*18-5=49>>49 #### 49	Solve the following math word problem. ### Instruction: Annie is building a diorama for her history class. The amount of time she spent building it is equal to three times the amount of time she spent planning it minus 5 minutes. If she spent 67 minutes on the diorama total, how many minutes did she spend building it? ### Response: Let p be the planning time in minutes and b be the building time. We know that b = 3p - 5 and b + p = 67 Substituting the first equation into the second equation, we get 3p - 5 + p = 67 Combining like terms, we get 4p - 5 = 67 Adding 5 to both sides, we get 4p = 72 Dividing both sides by 4, we get p = 18 Substituting this value into b = 3p - 5, we find that b = 3 * 18 - 5 = <<3*18-5=49>>49 #### 49	Solve the following math word problem. ### Instruction: Annie is building a diorama for her history class. The amount of time she spent building it is equal to three times the amount of time she spent planning it minus 5 minutes. If she spent 67 minutes on the diorama total, how many minutes did she spend building it? ### Response:
Solve the following math word problem.	James has 20 pairs of red socks and half as many black socks. He has twice as many white socks as red and black combined. How many total socks does he have combined?	He has 20/2=<<20/2=10>>10 black socks So he has 20+10=<<20+10=30>>30 black and red socks So he has 302=<<302=60>>60 white socks So he has 60+30=<<60+30=90>>90 total socks #### 90	Solve the following math word problem. ### Instruction: James has 20 pairs of red socks and half as many black socks. He has twice as many white socks as red and black combined. How many total socks does he have combined? ### Response: He has 20/2=<<20/2=10>>10 black socks So he has 20+10=<<20+10=30>>30 black and red socks So he has 302=<<302=60>>60 white socks So he has 60+30=<<60+30=90>>90 total socks #### 90	Solve the following math word problem. ### Instruction: James has 20 pairs of red socks and half as many black socks. He has twice as many white socks as red and black combined. How many total socks does he have combined? ### Response:
Solve the following math word problem.	Moore's family compared mobile phone plans to get the best deal. At T-Mobile, the family plan costs $50 per month for the first two lines and $16 for each additional line. At M-Mobile, the family plan costs $45 for the first two lines and $14 for each additional line. Moore's family needs to purchase 5 cell phone lines. How much cheaper is the M-Mobile than T-Mobile?	The three additional lines at T-Mobile cost $16 x 3 = $<<163=48>>48. The total cost of the family plan at T-Mobile is $50 + $48 = $<<50+48=98>>98. The three additional lines at M-Mobile cost $14 x 3 = $<<143=42>>42. The total cost of the family plan at M-Mobile is$45 + $ 42 = $<<45+42=87>>87. Therefore, M-Mobile is $98 - 87 = $<<98-87=11>>11 cheaper than T-Mobile. #### 11	Solve the following math word problem. ### Instruction: Moore's family compared mobile phone plans to get the best deal. At T-Mobile, the family plan costs $50 per month for the first two lines and $16 for each additional line. At M-Mobile, the family plan costs $45 for the first two lines and $14 for each additional line. Moore's family needs to purchase 5 cell phone lines. How much cheaper is the M-Mobile than T-Mobile? ### Response: The three additional lines at T-Mobile cost $16 x 3 = $<<163=48>>48. The total cost of the family plan at T-Mobile is $50 + $48 = $<<50+48=98>>98. The three additional lines at M-Mobile cost $14 x 3 = $<<143=42>>42. The total cost of the family plan at M-Mobile is$45 + $ 42 = $<<45+42=87>>87. Therefore, M-Mobile is $98 - 87 = $<<98-87=11>>11 cheaper than T-Mobile. #### 11	Solve the following math word problem. ### Instruction: Moore's family compared mobile phone plans to get the best deal. At T-Mobile, the family plan costs $50 per month for the first two lines and $16 for each additional line. At M-Mobile, the family plan costs $45 for the first two lines and $14 for each additional line. Moore's family needs to purchase 5 cell phone lines. How much cheaper is the M-Mobile than T-Mobile? ### Response:
Solve the following math word problem.	Rebecca makes her own earrings out of buttons, magnets, and gemstones. For every earring, she uses two magnets, half as many buttons as magnets, and three times as many gemstones as buttons. If Rebecca wants to make 4 sets of earrings, how many gemstones will she need?	Four sets of earrings is 24=<<24=8>>8 earrings. Since for one earring, she uses two magnets, for eight earrings she uses 28=<<28=16>>16 magnets. Since she uses half as many buttons as magnets, then for 8 earrings she would use 16/2=8 buttons. Since she uses three times as many gemstones as buttons, then in 8 earrings, she will use 8*3=<<24=24>>24 gemstones. #### 24	Solve the following math word problem. ### Instruction: Rebecca makes her own earrings out of buttons, magnets, and gemstones. For every earring, she uses two magnets, half as many buttons as magnets, and three times as many gemstones as buttons. If Rebecca wants to make 4 sets of earrings, how many gemstones will she need? ### Response: Four sets of earrings is 24=<<24=8>>8 earrings. Since for one earring, she uses two magnets, for eight earrings she uses 28=<<28=16>>16 magnets. Since she uses half as many buttons as magnets, then for 8 earrings she would use 16/2=8 buttons. Since she uses three times as many gemstones as buttons, then in 8 earrings, she will use 8*3=<<24=24>>24 gemstones. #### 24	Solve the following math word problem. ### Instruction: Rebecca makes her own earrings out of buttons, magnets, and gemstones. For every earring, she uses two magnets, half as many buttons as magnets, and three times as many gemstones as buttons. If Rebecca wants to make 4 sets of earrings, how many gemstones will she need? ### Response:
Solve the following math word problem.	Diane bakes four trays with 25 gingerbreads in each tray and three trays with 20 gingerbreads in each tray. How many gingerbreads does Diane bake?	Four trays have 4 x 25 = <<425=100>>100 gingerbreads. And three trays have 3 x 20 = <<320=60>>60 gingerbreads. Therefore, Diane bakes 100 + 60 = <<100+60=160>>160 gingerbreads. #### 160	Solve the following math word problem. ### Instruction: Diane bakes four trays with 25 gingerbreads in each tray and three trays with 20 gingerbreads in each tray. How many gingerbreads does Diane bake? ### Response: Four trays have 4 x 25 = <<425=100>>100 gingerbreads. And three trays have 3 x 20 = <<320=60>>60 gingerbreads. Therefore, Diane bakes 100 + 60 = <<100+60=160>>160 gingerbreads. #### 160	Solve the following math word problem. ### Instruction: Diane bakes four trays with 25 gingerbreads in each tray and three trays with 20 gingerbreads in each tray. How many gingerbreads does Diane bake? ### Response:
Solve the following math word problem.	If there were 200 students who passed an English course three years ago, and each subsequent year until the current one that number increased by 50% of the previous year's number, how many students will pass the course this year?	We begin 3 years ago with 200 students, and moving forward to two years ago we find there were 2001.5= <<2001.5=300>>300 students who passed. At the end of the subsequent year 50% more students pass than last year's 300, so that means 3001.5=<<3001.5=450>>450 students pass. At the end of the current year there's another 50% increase over the previous year, meaning we have 4501.5= <<4501.5=675>>675 students pass. #### 675	Solve the following math word problem. ### Instruction: If there were 200 students who passed an English course three years ago, and each subsequent year until the current one that number increased by 50% of the previous year's number, how many students will pass the course this year? ### Response: We begin 3 years ago with 200 students, and moving forward to two years ago we find there were 2001.5= <<2001.5=300>>300 students who passed. At the end of the subsequent year 50% more students pass than last year's 300, so that means 3001.5=<<3001.5=450>>450 students pass. At the end of the current year there's another 50% increase over the previous year, meaning we have 4501.5= <<4501.5=675>>675 students pass. #### 675	Solve the following math word problem. ### Instruction: If there were 200 students who passed an English course three years ago, and each subsequent year until the current one that number increased by 50% of the previous year's number, how many students will pass the course this year? ### Response:
Solve the following math word problem.	Each frog needs to eat 30 flies per day to live. Each fish needs to eat 8 frogs per day to live. Each gharial needs to eat 15 fish a day to live. How many flies get eaten every day in this swamp if it has 9 gharials?	First find the number of fish the gharials need to eat: 9 gharials * 15 fish/gharial = <<915=135>>135 fish Then find the number of frogs by multiplying that quantity by the number of frogs per fish: 135 fish 8 frogs/fish = <<1358=1080>>1080 frogs Then multiply the number of frogs by the number of flies each frog eats to find the number of flies: 1080 frogs 30 flies/frog = <<1080*30=32400>>32,400 #### 32400	Solve the following math word problem. ### Instruction: Each frog needs to eat 30 flies per day to live. Each fish needs to eat 8 frogs per day to live. Each gharial needs to eat 15 fish a day to live. How many flies get eaten every day in this swamp if it has 9 gharials? ### Response: First find the number of fish the gharials need to eat: 9 gharials * 15 fish/gharial = <<915=135>>135 fish Then find the number of frogs by multiplying that quantity by the number of frogs per fish: 135 fish 8 frogs/fish = <<1358=1080>>1080 frogs Then multiply the number of frogs by the number of flies each frog eats to find the number of flies: 1080 frogs 30 flies/frog = <<1080*30=32400>>32,400 #### 32400	Solve the following math word problem. ### Instruction: Each frog needs to eat 30 flies per day to live. Each fish needs to eat 8 frogs per day to live. Each gharial needs to eat 15 fish a day to live. How many flies get eaten every day in this swamp if it has 9 gharials? ### Response:
Solve the following math word problem.	There was only enough room for 21 people on a raft if no one wore life jackets. There were 7 fewer people who could fit on the raft if everyone wore life jackets. If 8 people on the raft needed life jackets, how many people could fit on the raft?	If everyone wore life jackets, only 21-7=<<21-7=14>>14 people could fit on the raft. For every person less on the raft, 14/7=<<14/7=2>>2 life jackets could fit. For 8 life jackets, 8/2=<<8/2=4>>4 less people could fit. 21-4=<<21-4=17>>17 people could fit on the raft. #### 17	Solve the following math word problem. ### Instruction: There was only enough room for 21 people on a raft if no one wore life jackets. There were 7 fewer people who could fit on the raft if everyone wore life jackets. If 8 people on the raft needed life jackets, how many people could fit on the raft? ### Response: If everyone wore life jackets, only 21-7=<<21-7=14>>14 people could fit on the raft. For every person less on the raft, 14/7=<<14/7=2>>2 life jackets could fit. For 8 life jackets, 8/2=<<8/2=4>>4 less people could fit. 21-4=<<21-4=17>>17 people could fit on the raft. #### 17	Solve the following math word problem. ### Instruction: There was only enough room for 21 people on a raft if no one wore life jackets. There were 7 fewer people who could fit on the raft if everyone wore life jackets. If 8 people on the raft needed life jackets, how many people could fit on the raft? ### Response:
Solve the following math word problem.	Frank is practicing a new dance move. It starts with him take 5 steps back, and then 10 steps forward, and then 2 steps back, and then double that amount forward. How many steps forward is Frank from his original starting point?	Frank stars by taking 10 steps forward from a position 5 steps behind where he started, so he's 10-5= <<10-5=5>>5 steps forward in total Frank then takes 2 steps back, meaning he's now 5-2=<<5-2=3>>3 steps forward in total from where he began He then takes double the previous amount of 2 steps forward, so he takes 22= <<22=4>>4 steps forward Since Frank was 3 steps forward before that, that means Frank finishes 3+4=<<3+4=7>>7 steps forward #### 7	Solve the following math word problem. ### Instruction: Frank is practicing a new dance move. It starts with him take 5 steps back, and then 10 steps forward, and then 2 steps back, and then double that amount forward. How many steps forward is Frank from his original starting point? ### Response: Frank stars by taking 10 steps forward from a position 5 steps behind where he started, so he's 10-5= <<10-5=5>>5 steps forward in total Frank then takes 2 steps back, meaning he's now 5-2=<<5-2=3>>3 steps forward in total from where he began He then takes double the previous amount of 2 steps forward, so he takes 22= <<22=4>>4 steps forward Since Frank was 3 steps forward before that, that means Frank finishes 3+4=<<3+4=7>>7 steps forward #### 7	Solve the following math word problem. ### Instruction: Frank is practicing a new dance move. It starts with him take 5 steps back, and then 10 steps forward, and then 2 steps back, and then double that amount forward. How many steps forward is Frank from his original starting point? ### Response:
Solve the following math word problem.	Harold makes $2500.00 a month from his job. His rent is $700.00, his car payment is $300.00, his utilities cost 1/2 the amount of his car payment and he spends $50.00 on groceries. He wants to put half of the remaining money into a retirement account. How much money will that leave him?	His utilities cost 1/2 the amount of his $250.00 car payment so his utilities cost 250/2 = $<<250/2=125.00>>125.00 All total, his bills cost him 775+250+125+50 = $<<775+250+125+50=1200>>1,200 He makes $2500 a month and his bills cost $1200 a month so that leaves him with 2500-1200 = $<<2500-1200=1300.00>>1300.00 He wants to put half of $1300 into a retirement account so he will invest 1300/2= $<<1300/2=650>>650 into his retirement account He had 1300 and puts $650 into his retirement account so that leaves him with 1300-650 = $<<1300-650=650>>650 remaining #### 650	Solve the following math word problem. ### Instruction: Harold makes $2500.00 a month from his job. His rent is $700.00, his car payment is $300.00, his utilities cost 1/2 the amount of his car payment and he spends $50.00 on groceries. He wants to put half of the remaining money into a retirement account. How much money will that leave him? ### Response: His utilities cost 1/2 the amount of his $250.00 car payment so his utilities cost 250/2 = $<<250/2=125.00>>125.00 All total, his bills cost him 775+250+125+50 = $<<775+250+125+50=1200>>1,200 He makes $2500 a month and his bills cost $1200 a month so that leaves him with 2500-1200 = $<<2500-1200=1300.00>>1300.00 He wants to put half of $1300 into a retirement account so he will invest 1300/2= $<<1300/2=650>>650 into his retirement account He had 1300 and puts $650 into his retirement account so that leaves him with 1300-650 = $<<1300-650=650>>650 remaining #### 650	Solve the following math word problem. ### Instruction: Harold makes $2500.00 a month from his job. His rent is $700.00, his car payment is $300.00, his utilities cost 1/2 the amount of his car payment and he spends $50.00 on groceries. He wants to put half of the remaining money into a retirement account. How much money will that leave him? ### Response:
Solve the following math word problem.	Macy has a goal of running a total of 24 miles per week. If she runs 3 miles per day, how many miles does Macy have left to run after 6 days so that she could meet her goal?	In 6 days, Macy is able to run 3 x 6 = <<3*6=18>>18 miles. Therefore, she has 24 – 18 = <<24-18=6>>6 miles left to run to meet her goal. #### 6	Solve the following math word problem. ### Instruction: Macy has a goal of running a total of 24 miles per week. If she runs 3 miles per day, how many miles does Macy have left to run after 6 days so that she could meet her goal? ### Response: In 6 days, Macy is able to run 3 x 6 = <<3*6=18>>18 miles. Therefore, she has 24 – 18 = <<24-18=6>>6 miles left to run to meet her goal. #### 6	Solve the following math word problem. ### Instruction: Macy has a goal of running a total of 24 miles per week. If she runs 3 miles per day, how many miles does Macy have left to run after 6 days so that she could meet her goal? ### Response:
Solve the following math word problem.	Amber is trying to decide if she wants to spend her $7 on candy or chips. She decides to buy the thing that she can get the most of. The bags of candy cost $1 and contain 12 ounces each. The bags of chips are $1.40 and contain 17 ounces each. How many ounces does she get if she buys the item that gives her the most?	She can buy 7 bags of candy because 7 / 1 = <<7/1=7>>7 She can buy 5 bags of chips because 7 / 1.4 = <<7/1.4=5>>5. She gets 84 ounces of candy because 7 x 12 = <<712=84>>84 She gets 85 ounces of chips because 5 x 17 = <<517=85>>85 The gets 85 ounces in food because 85 > 84 #### 85	Solve the following math word problem. ### Instruction: Amber is trying to decide if she wants to spend her $7 on candy or chips. She decides to buy the thing that she can get the most of. The bags of candy cost $1 and contain 12 ounces each. The bags of chips are $1.40 and contain 17 ounces each. How many ounces does she get if she buys the item that gives her the most? ### Response: She can buy 7 bags of candy because 7 / 1 = <<7/1=7>>7 She can buy 5 bags of chips because 7 / 1.4 = <<7/1.4=5>>5. She gets 84 ounces of candy because 7 x 12 = <<712=84>>84 She gets 85 ounces of chips because 5 x 17 = <<517=85>>85 The gets 85 ounces in food because 85 > 84 #### 85	Solve the following math word problem. ### Instruction: Amber is trying to decide if she wants to spend her $7 on candy or chips. She decides to buy the thing that she can get the most of. The bags of candy cost $1 and contain 12 ounces each. The bags of chips are $1.40 and contain 17 ounces each. How many ounces does she get if she buys the item that gives her the most? ### Response:
Solve the following math word problem.	Rich likes to take long walks through town. First he walks 20 feet from his house to the sidewalk. Then he walks 200 feet down the sidewalk to the end of the road. Then he makes a left and walks double his total distance so far until he reaches the next intersection. Then he walks half the total distance up to this point again to the end of his route, before turning around and walking the same path all the way back home. How many feet did Rich walk?	Rich walks 20+200= <<20+200=220>>220 feet to get to the end of the road. He then walks double that distance, 2202= <<2202=440>>440 feet to the next intersection. This makes a total of 220+440= <<220+440=660>>660 feet. He then walks half that distance, 660/2= <<660/2=330>>330 feet to get to the end of his route. This makes a total of 660+330=<<660+330=990>>990 feet so far. He then walks that same distance back, for a total of 9902= <<9902=1980>>1980 feet in total. #### 1980	Solve the following math word problem. ### Instruction: Rich likes to take long walks through town. First he walks 20 feet from his house to the sidewalk. Then he walks 200 feet down the sidewalk to the end of the road. Then he makes a left and walks double his total distance so far until he reaches the next intersection. Then he walks half the total distance up to this point again to the end of his route, before turning around and walking the same path all the way back home. How many feet did Rich walk? ### Response: Rich walks 20+200= <<20+200=220>>220 feet to get to the end of the road. He then walks double that distance, 2202= <<2202=440>>440 feet to the next intersection. This makes a total of 220+440= <<220+440=660>>660 feet. He then walks half that distance, 660/2= <<660/2=330>>330 feet to get to the end of his route. This makes a total of 660+330=<<660+330=990>>990 feet so far. He then walks that same distance back, for a total of 9902= <<9902=1980>>1980 feet in total. #### 1980	Solve the following math word problem. ### Instruction: Rich likes to take long walks through town. First he walks 20 feet from his house to the sidewalk. Then he walks 200 feet down the sidewalk to the end of the road. Then he makes a left and walks double his total distance so far until he reaches the next intersection. Then he walks half the total distance up to this point again to the end of his route, before turning around and walking the same path all the way back home. How many feet did Rich walk? ### Response:
Solve the following math word problem.	Allie, Rob, and Allyn each bought a bowl of grapes. Allie's bowl contained two more grapes than Rob's bowl. Allyn's bowl contained four more grapes than Allie's bowl. If Rob's bowl contained 25 grapes, what is the total combined number of grapes in all three bowls?	If Allie's bowl contained two more grapes than Rob's bowl, there were 25+2=<<25+2=27>>27 grapes in Allie's bowl. If Allyn's bowl contained four more grapes than Allie's bowl, there were 27+4=<<27+4=31>>31 grapes in Allyn's bowl. The total combined number of grapes in all three bowls is 25+27+31=<<25+27+31=83>>83 grapes. #### 83	Solve the following math word problem. ### Instruction: Allie, Rob, and Allyn each bought a bowl of grapes. Allie's bowl contained two more grapes than Rob's bowl. Allyn's bowl contained four more grapes than Allie's bowl. If Rob's bowl contained 25 grapes, what is the total combined number of grapes in all three bowls? ### Response: If Allie's bowl contained two more grapes than Rob's bowl, there were 25+2=<<25+2=27>>27 grapes in Allie's bowl. If Allyn's bowl contained four more grapes than Allie's bowl, there were 27+4=<<27+4=31>>31 grapes in Allyn's bowl. The total combined number of grapes in all three bowls is 25+27+31=<<25+27+31=83>>83 grapes. #### 83	Solve the following math word problem. ### Instruction: Allie, Rob, and Allyn each bought a bowl of grapes. Allie's bowl contained two more grapes than Rob's bowl. Allyn's bowl contained four more grapes than Allie's bowl. If Rob's bowl contained 25 grapes, what is the total combined number of grapes in all three bowls? ### Response:
Solve the following math word problem.	Eric decides to go to the park. He runs for 20 minutes, then jogs for 10 minutes to reach the park. When he returns, he takes a different route home and this takes him 3 times as long as his trip there. How long does it take Eric to return home?	Eric’s trip to the park took 20 minutes running + 10 minutes jogging = <<20+10=30>>30 minutes. So his return trip took 30 minutes * 3 = <<30*3=90>>90 minutes. #### 90	Solve the following math word problem. ### Instruction: Eric decides to go to the park. He runs for 20 minutes, then jogs for 10 minutes to reach the park. When he returns, he takes a different route home and this takes him 3 times as long as his trip there. How long does it take Eric to return home? ### Response: Eric’s trip to the park took 20 minutes running + 10 minutes jogging = <<20+10=30>>30 minutes. So his return trip took 30 minutes * 3 = <<30*3=90>>90 minutes. #### 90	Solve the following math word problem. ### Instruction: Eric decides to go to the park. He runs for 20 minutes, then jogs for 10 minutes to reach the park. When he returns, he takes a different route home and this takes him 3 times as long as his trip there. How long does it take Eric to return home? ### Response:
Solve the following math word problem.	A basketball team won 35 out of the 50 games that they have played. They still have 25 games left to play for the season. How many of the remaining games must they win so that their percentage of wins in the entire season is 64%?	There are a total of 50 + 25 = <<50+25=75>>75 games in the entire season. Sixty-four percent of these games is 75 x 64/100 = 48. Since they already won 35, then the team needs to win 48 - 35 = <<48-35=13>>13 more games. #### 13	Solve the following math word problem. ### Instruction: A basketball team won 35 out of the 50 games that they have played. They still have 25 games left to play for the season. How many of the remaining games must they win so that their percentage of wins in the entire season is 64%? ### Response: There are a total of 50 + 25 = <<50+25=75>>75 games in the entire season. Sixty-four percent of these games is 75 x 64/100 = 48. Since they already won 35, then the team needs to win 48 - 35 = <<48-35=13>>13 more games. #### 13	Solve the following math word problem. ### Instruction: A basketball team won 35 out of the 50 games that they have played. They still have 25 games left to play for the season. How many of the remaining games must they win so that their percentage of wins in the entire season is 64%? ### Response:
Solve the following math word problem.	There are 32 students in a statistics course. 25 percent of the class received an A. 1/4 of the remaining students got either a B or C, and the rest of the students failed. How many students failed?	A grade:32(.25)=8 32-8=<<32-8=24>>24 students remaining B/C grade:24/4=<<24/4=6>>6 24-6=<<24-6=18>>18 students fail #### 18	Solve the following math word problem. ### Instruction: There are 32 students in a statistics course. 25 percent of the class received an A. 1/4 of the remaining students got either a B or C, and the rest of the students failed. How many students failed? ### Response: A grade:32(.25)=8 32-8=<<32-8=24>>24 students remaining B/C grade:24/4=<<24/4=6>>6 24-6=<<24-6=18>>18 students fail #### 18	Solve the following math word problem. ### Instruction: There are 32 students in a statistics course. 25 percent of the class received an A. 1/4 of the remaining students got either a B or C, and the rest of the students failed. How many students failed? ### Response:
Solve the following math word problem.	Bart fills out surveys to earn money. He receives $0.2 for every question he answers in the survey. Each survey has 10 questions. On Monday he finished 3 surveys, and on Tuesday 4 surveys. How much money did he earn during these two days?	On Monday and Tuesday Bart finished 3 + 4 = <<3+4=7>>7 surveys. Each survey has 10 questions, so he answered 10 * 7 = <<107=70>>70 questions. Bart gets paid $0.2 for each questions, so he earned 70 $0.2 = $<<70*0.2=14>>14. #### 14	Solve the following math word problem. ### Instruction: Bart fills out surveys to earn money. He receives $0.2 for every question he answers in the survey. Each survey has 10 questions. On Monday he finished 3 surveys, and on Tuesday 4 surveys. How much money did he earn during these two days? ### Response: On Monday and Tuesday Bart finished 3 + 4 = <<3+4=7>>7 surveys. Each survey has 10 questions, so he answered 10 * 7 = <<107=70>>70 questions. Bart gets paid $0.2 for each questions, so he earned 70 $0.2 = $<<70*0.2=14>>14. #### 14	Solve the following math word problem. ### Instruction: Bart fills out surveys to earn money. He receives $0.2 for every question he answers in the survey. Each survey has 10 questions. On Monday he finished 3 surveys, and on Tuesday 4 surveys. How much money did he earn during these two days? ### Response:
Solve the following math word problem.	A blind cave scorpion survives by catching millipedes. It needs to eat lots of millipedes to survive: a total of 800 body segments every day. If it's already eaten one millipede with 60 segments and 2 millipedes that are twice as long, how many 50-segment millipedes does it need to eat to reach its daily total?	First, the number of segments in the 2 millipedes that are twice as long is 60 segments * 2 = <<602=120>>120 segments. Then one can multiply the segments by the 2 millipedes to find the total number of segments: 120 segments/millipede 2 millipedes = <<120*2=240>>240 segments. In total, we then find the scorpion has eaten one 60-segment millipede in addition to the 3 millipedes above for a total of 60 + 240 = <<60+240=300>>300 segments. So, the number of segments it still needs to eat are : 800 segments - 300 segments = <<800-300=500>>500 segments Thus, it needs to eat an additional 500 segments / 50 segments/millipede = <<500/50=10>>10 millipedes. #### 10	Solve the following math word problem. ### Instruction: A blind cave scorpion survives by catching millipedes. It needs to eat lots of millipedes to survive: a total of 800 body segments every day. If it's already eaten one millipede with 60 segments and 2 millipedes that are twice as long, how many 50-segment millipedes does it need to eat to reach its daily total? ### Response: First, the number of segments in the 2 millipedes that are twice as long is 60 segments * 2 = <<602=120>>120 segments. Then one can multiply the segments by the 2 millipedes to find the total number of segments: 120 segments/millipede 2 millipedes = <<120*2=240>>240 segments. In total, we then find the scorpion has eaten one 60-segment millipede in addition to the 3 millipedes above for a total of 60 + 240 = <<60+240=300>>300 segments. So, the number of segments it still needs to eat are : 800 segments - 300 segments = <<800-300=500>>500 segments Thus, it needs to eat an additional 500 segments / 50 segments/millipede = <<500/50=10>>10 millipedes. #### 10	Solve the following math word problem. ### Instruction: A blind cave scorpion survives by catching millipedes. It needs to eat lots of millipedes to survive: a total of 800 body segments every day. If it's already eaten one millipede with 60 segments and 2 millipedes that are twice as long, how many 50-segment millipedes does it need to eat to reach its daily total? ### Response:
Solve the following math word problem.	John ends up serving on jury duty. Jury selection takes 2 days. The trial itself lasts 4 times as long as jury selection It is a complicated trial. The number of hours spent in jury deliberation was the equivalent of 6 full days. They spend 16 hours a day in deliberation. How many days does John spend on jury duty?	Deliberation ended up taking 6 * 24 = <<624=144>>144 hours That means they spent 144 / 16 = <<144/16=9>>9 days in deliberation The trial lasted 2 4 = <<2*4=8>>8 days So he spent 2 + 8 + 9 = <<2+8+9=19>>19 days on jury duty #### 19	Solve the following math word problem. ### Instruction: John ends up serving on jury duty. Jury selection takes 2 days. The trial itself lasts 4 times as long as jury selection It is a complicated trial. The number of hours spent in jury deliberation was the equivalent of 6 full days. They spend 16 hours a day in deliberation. How many days does John spend on jury duty? ### Response: Deliberation ended up taking 6 * 24 = <<624=144>>144 hours That means they spent 144 / 16 = <<144/16=9>>9 days in deliberation The trial lasted 2 4 = <<2*4=8>>8 days So he spent 2 + 8 + 9 = <<2+8+9=19>>19 days on jury duty #### 19	Solve the following math word problem. ### Instruction: John ends up serving on jury duty. Jury selection takes 2 days. The trial itself lasts 4 times as long as jury selection It is a complicated trial. The number of hours spent in jury deliberation was the equivalent of 6 full days. They spend 16 hours a day in deliberation. How many days does John spend on jury duty? ### Response:
Solve the following math word problem.	Percy swims 1 hour before school and 1 after school 5 days a week. He swims 3 hours on the weekend. How many hours of swimming does he do over 4 weeks?	He swims 1 hour before and after school for a total of 1+1 = <<1+1=2>>2 hours He swims 2 hours a day for 5 days for a total of 25 = <<25=10>>10 hours He also swims an additional 3 hours on the weekend so 10+3 = <<10+3=13>>13 hours Over a course of 4 weeks, at 13 hours per week, he swims 413 = <<413=52>>52 hours #### 52	Solve the following math word problem. ### Instruction: Percy swims 1 hour before school and 1 after school 5 days a week. He swims 3 hours on the weekend. How many hours of swimming does he do over 4 weeks? ### Response: He swims 1 hour before and after school for a total of 1+1 = <<1+1=2>>2 hours He swims 2 hours a day for 5 days for a total of 25 = <<25=10>>10 hours He also swims an additional 3 hours on the weekend so 10+3 = <<10+3=13>>13 hours Over a course of 4 weeks, at 13 hours per week, he swims 413 = <<413=52>>52 hours #### 52	Solve the following math word problem. ### Instruction: Percy swims 1 hour before school and 1 after school 5 days a week. He swims 3 hours on the weekend. How many hours of swimming does he do over 4 weeks? ### Response:
Solve the following math word problem.	Arnold's collagen powder has 18 grams of protein for every 2 scoops. His protein powder has 21 grams of protein per scoop. And his steak has 56 grams of protein. If he has 1 scoop of collagen powder, 1 scoop of protein powder and his steak, how many grams of protein will he consume?	2 scoops of collagen powder have 18 grams of protein and he only has 1 scoop so he consumes 18/2 = <<18/2=9>>9 grams of protein He has 9 grams collagen powder, 21 grams of protein powder and 56 grams in his steak for a total of 9+21+56 = <<9+21+56=86>>86 grams of protein #### 86	Solve the following math word problem. ### Instruction: Arnold's collagen powder has 18 grams of protein for every 2 scoops. His protein powder has 21 grams of protein per scoop. And his steak has 56 grams of protein. If he has 1 scoop of collagen powder, 1 scoop of protein powder and his steak, how many grams of protein will he consume? ### Response: 2 scoops of collagen powder have 18 grams of protein and he only has 1 scoop so he consumes 18/2 = <<18/2=9>>9 grams of protein He has 9 grams collagen powder, 21 grams of protein powder and 56 grams in his steak for a total of 9+21+56 = <<9+21+56=86>>86 grams of protein #### 86	Solve the following math word problem. ### Instruction: Arnold's collagen powder has 18 grams of protein for every 2 scoops. His protein powder has 21 grams of protein per scoop. And his steak has 56 grams of protein. If he has 1 scoop of collagen powder, 1 scoop of protein powder and his steak, how many grams of protein will he consume? ### Response:
Solve the following math word problem.	On the weekend, Tony will walk to the store. On weekdays, he runs to the store. When he walks, he goes 2 MPH. When he runs he goes 10 MPH. The store is 4 miles away. If he goes on Sunday, Tuesday, and Thursday, what is the average time in minutes that he spends to get to the store?	On Sunday he takes 2 hours to get there because 4 / 2 = <<4/2=2>>2 This takes him 120 minutes because 2 x 60 = <<260=120>>120 On Tuesday and Thursday, it takes him .4 hours to get to the store because 4 / 10 = <<4/10=.4>>.4 On Tuesday and Thursday, it takes him 24 minutes to get to the store because .4 x 60 = <<.460=24>>24 In total it takes him 168 minutes to get to the store because 120 + 24 + 24 = <<120+24+24=168>>168 On average it takes him 56 minutes because 168 / 3 = <<168/3=56>>56 #### 56	Solve the following math word problem. ### Instruction: On the weekend, Tony will walk to the store. On weekdays, he runs to the store. When he walks, he goes 2 MPH. When he runs he goes 10 MPH. The store is 4 miles away. If he goes on Sunday, Tuesday, and Thursday, what is the average time in minutes that he spends to get to the store? ### Response: On Sunday he takes 2 hours to get there because 4 / 2 = <<4/2=2>>2 This takes him 120 minutes because 2 x 60 = <<260=120>>120 On Tuesday and Thursday, it takes him .4 hours to get to the store because 4 / 10 = <<4/10=.4>>.4 On Tuesday and Thursday, it takes him 24 minutes to get to the store because .4 x 60 = <<.460=24>>24 In total it takes him 168 minutes to get to the store because 120 + 24 + 24 = <<120+24+24=168>>168 On average it takes him 56 minutes because 168 / 3 = <<168/3=56>>56 #### 56	Solve the following math word problem. ### Instruction: On the weekend, Tony will walk to the store. On weekdays, he runs to the store. When he walks, he goes 2 MPH. When he runs he goes 10 MPH. The store is 4 miles away. If he goes on Sunday, Tuesday, and Thursday, what is the average time in minutes that he spends to get to the store? ### Response:
Solve the following math word problem.	John decided to sell his PlayStation to buy a new computer. The computer's cost was $700 and the accessories cost was $200. The PlayStation was worth $400 but he sold it for 20% less than its value. How much money came out of his pocket?	He loses 400.2=$<<400.2=80>>80 on the PlayStation So he sells it for 400-80=$<<400-80=320>>320 The computer cost 700+200=$<<700+200=900>>900 So he was 900-320=$<<900-320=580>>580 out of pocket #### 580	Solve the following math word problem. ### Instruction: John decided to sell his PlayStation to buy a new computer. The computer's cost was $700 and the accessories cost was $200. The PlayStation was worth $400 but he sold it for 20% less than its value. How much money came out of his pocket? ### Response: He loses 400.2=$<<400.2=80>>80 on the PlayStation So he sells it for 400-80=$<<400-80=320>>320 The computer cost 700+200=$<<700+200=900>>900 So he was 900-320=$<<900-320=580>>580 out of pocket #### 580	Solve the following math word problem. ### Instruction: John decided to sell his PlayStation to buy a new computer. The computer's cost was $700 and the accessories cost was $200. The PlayStation was worth $400 but he sold it for 20% less than its value. How much money came out of his pocket? ### Response:
Solve the following math word problem.	Marco has $24. Mary has $15. If Marco gives Mary half of what he has, Mary will have more than Marco. But Mary spends $5. How much more money does Mary have than Marco?	Half of what Marco has is $24 / 2 = $<<24/2=12>>12. If he gives Mary $12, she has $12 + $15 = $<<12+15=27>>27. Now subtract the money Mary spends: $27 - $5 = $<<27-5=22>>22. Now subtract Marco's money from Mary's remaining money, $22 - $12 = $<<22-12=10>>10. #### 10	Solve the following math word problem. ### Instruction: Marco has $24. Mary has $15. If Marco gives Mary half of what he has, Mary will have more than Marco. But Mary spends $5. How much more money does Mary have than Marco? ### Response: Half of what Marco has is $24 / 2 = $<<24/2=12>>12. If he gives Mary $12, she has $12 + $15 = $<<12+15=27>>27. Now subtract the money Mary spends: $27 - $5 = $<<27-5=22>>22. Now subtract Marco's money from Mary's remaining money, $22 - $12 = $<<22-12=10>>10. #### 10	Solve the following math word problem. ### Instruction: Marco has $24. Mary has $15. If Marco gives Mary half of what he has, Mary will have more than Marco. But Mary spends $5. How much more money does Mary have than Marco? ### Response:
Solve the following math word problem.	There are 48 crayons in the box. Kiley takes 1/4 of them away. Joe takes away half of the remaining crayons, how many crayons are left?	Kiley takes 48/4=<<48/4=12>>12 crayons 48-12=<<48-12=36>>36 crayons remain Joe takes 36/2=<<36/2=18>>18 crayons 36-18=<<36-18=18>>18 crayons left #### 18	Solve the following math word problem. ### Instruction: There are 48 crayons in the box. Kiley takes 1/4 of them away. Joe takes away half of the remaining crayons, how many crayons are left? ### Response: Kiley takes 48/4=<<48/4=12>>12 crayons 48-12=<<48-12=36>>36 crayons remain Joe takes 36/2=<<36/2=18>>18 crayons 36-18=<<36-18=18>>18 crayons left #### 18	Solve the following math word problem. ### Instruction: There are 48 crayons in the box. Kiley takes 1/4 of them away. Joe takes away half of the remaining crayons, how many crayons are left? ### Response:
Solve the following math word problem.	Clive is buying olives for dinner. He has $10 to spend and needs 80 olives. A jar of 20 olives costs $1.50. How much change will Clive have when he buys what he needs?	He needs 4 jars of olives because 80 / 20 = <<80/20=4>>4 He will spend $6 because 4 x 1.5 = <<4*1.5=6>>6 He will have $4 in change because 10 - 6 = <<10-6=4>>4 #### 4	Solve the following math word problem. ### Instruction: Clive is buying olives for dinner. He has $10 to spend and needs 80 olives. A jar of 20 olives costs $1.50. How much change will Clive have when he buys what he needs? ### Response: He needs 4 jars of olives because 80 / 20 = <<80/20=4>>4 He will spend $6 because 4 x 1.5 = <<4*1.5=6>>6 He will have $4 in change because 10 - 6 = <<10-6=4>>4 #### 4	Solve the following math word problem. ### Instruction: Clive is buying olives for dinner. He has $10 to spend and needs 80 olives. A jar of 20 olives costs $1.50. How much change will Clive have when he buys what he needs? ### Response:
Solve the following math word problem.	Jairus read 20 pages of the newspaper. Arniel read 2 more than twice the number of pages Jairus read. How many pages have they read altogether?	Twice the number of pages Jairus read is 20 x 2 = <<20*2=40>>40. Arniel read 40 + 2 = <<40+2=42>>42 pages of the newspaper. Jairus and Arniel read 20 + 42 = <<20+42=62>>62 pages altogether. #### 62	Solve the following math word problem. ### Instruction: Jairus read 20 pages of the newspaper. Arniel read 2 more than twice the number of pages Jairus read. How many pages have they read altogether? ### Response: Twice the number of pages Jairus read is 20 x 2 = <<20*2=40>>40. Arniel read 40 + 2 = <<40+2=42>>42 pages of the newspaper. Jairus and Arniel read 20 + 42 = <<20+42=62>>62 pages altogether. #### 62	Solve the following math word problem. ### Instruction: Jairus read 20 pages of the newspaper. Arniel read 2 more than twice the number of pages Jairus read. How many pages have they read altogether? ### Response:
Solve the following math word problem.	Layla and Nahima were playing a game where Layla won with 70 points. If The total number of points scored was 112, how many more points did Layla score than Nahima?	If the total number of points was 112, and Layla won with 70 points, Nahima scored 112-70= <<112-70=42>>42 points. Layla scored 70-42=<<70-42=28>>28 more points than Nahima. #### 28	Solve the following math word problem. ### Instruction: Layla and Nahima were playing a game where Layla won with 70 points. If The total number of points scored was 112, how many more points did Layla score than Nahima? ### Response: If the total number of points was 112, and Layla won with 70 points, Nahima scored 112-70= <<112-70=42>>42 points. Layla scored 70-42=<<70-42=28>>28 more points than Nahima. #### 28	Solve the following math word problem. ### Instruction: Layla and Nahima were playing a game where Layla won with 70 points. If The total number of points scored was 112, how many more points did Layla score than Nahima? ### Response:
Solve the following math word problem.	A factory uses robots to manufacture batteries. For each battery that is made, it takes a robot 6 minutes to gather the materials for the battery and 9 minutes to create the battery. If the factory has 10 robots working on batteries at the same time, how many batteries can the robots manufacture in 5 hours?	For each battery that a robot makes, it takes 9 + 6 = <<9+6=15>>15 minutes to create the battery. In 60 minutes, one robot can make 60 / 15 = <<60/15=4>>4 batteries per hour. If the factory uses 10 robots at the same time, then they can produce 10 * 4 = <<104=40>>40 batteries per hour. At a rate of 40 batteries per hour, 10 robots can produce 40 5 = <<40*5=200>>200 batteries in 5 hours. #### 200	Solve the following math word problem. ### Instruction: A factory uses robots to manufacture batteries. For each battery that is made, it takes a robot 6 minutes to gather the materials for the battery and 9 minutes to create the battery. If the factory has 10 robots working on batteries at the same time, how many batteries can the robots manufacture in 5 hours? ### Response: For each battery that a robot makes, it takes 9 + 6 = <<9+6=15>>15 minutes to create the battery. In 60 minutes, one robot can make 60 / 15 = <<60/15=4>>4 batteries per hour. If the factory uses 10 robots at the same time, then they can produce 10 * 4 = <<104=40>>40 batteries per hour. At a rate of 40 batteries per hour, 10 robots can produce 40 5 = <<40*5=200>>200 batteries in 5 hours. #### 200	Solve the following math word problem. ### Instruction: A factory uses robots to manufacture batteries. For each battery that is made, it takes a robot 6 minutes to gather the materials for the battery and 9 minutes to create the battery. If the factory has 10 robots working on batteries at the same time, how many batteries can the robots manufacture in 5 hours? ### Response:
Solve the following math word problem.	A woodworker is crafting enough furniture legs for their projects. They have made a total of 40 furniture legs so far, and this is the exact amount they needed for everything they’re building. If the woodworker is using these legs for their tables and chairs and they have built 6 chairs, how many tables have they made?	The chairs need 6 chairs * 4 legs = <<6*4=24>>24 furniture legs. This means they are using 40 legs in total – 24 legs for chairs = <<40-24=16>>16 legs for the tables. They have therefore made 16 legs / 4 legs per table = <<16/4=4>>4 tables. #### 4	Solve the following math word problem. ### Instruction: A woodworker is crafting enough furniture legs for their projects. They have made a total of 40 furniture legs so far, and this is the exact amount they needed for everything they’re building. If the woodworker is using these legs for their tables and chairs and they have built 6 chairs, how many tables have they made? ### Response: The chairs need 6 chairs * 4 legs = <<6*4=24>>24 furniture legs. This means they are using 40 legs in total – 24 legs for chairs = <<40-24=16>>16 legs for the tables. They have therefore made 16 legs / 4 legs per table = <<16/4=4>>4 tables. #### 4	Solve the following math word problem. ### Instruction: A woodworker is crafting enough furniture legs for their projects. They have made a total of 40 furniture legs so far, and this is the exact amount they needed for everything they’re building. If the woodworker is using these legs for their tables and chairs and they have built 6 chairs, how many tables have they made? ### Response:
Solve the following math word problem.	Geli is committed to her 3 times a week workout. On her first day, she started doing 10 push-ups. Her fitness trainer encouraged her to add 5 more push-ups each day. How many push-ups will she do in total throughout her first week?	On the first day, she will do 10 push-ups. On the second day, she will do 10 + 5 = <<10+5=15>>15 push-ups. On the third day, she will do 15 + 5 = <<15+5=20>>20 push-ups. So, Geli will do a total of 10 + 15 + 20 = <<10+15+20=45>>45 push-ups in a week. #### 45	Solve the following math word problem. ### Instruction: Geli is committed to her 3 times a week workout. On her first day, she started doing 10 push-ups. Her fitness trainer encouraged her to add 5 more push-ups each day. How many push-ups will she do in total throughout her first week? ### Response: On the first day, she will do 10 push-ups. On the second day, she will do 10 + 5 = <<10+5=15>>15 push-ups. On the third day, she will do 15 + 5 = <<15+5=20>>20 push-ups. So, Geli will do a total of 10 + 15 + 20 = <<10+15+20=45>>45 push-ups in a week. #### 45	Solve the following math word problem. ### Instruction: Geli is committed to her 3 times a week workout. On her first day, she started doing 10 push-ups. Her fitness trainer encouraged her to add 5 more push-ups each day. How many push-ups will she do in total throughout her first week? ### Response: