dpo_data

{"idx": 0, "code": ["Janet’s ducks lay 16 eggs per day. She eats three for breakfast every morning and bakes muffins for her friends every day with four. She sells the remainder at the farmers' market daily for $2 per fresh duck egg. How much in dollars does she make every day at the farmers' market?"], "score": [8.5, 5], "report": ["To find out how much Janet makes every day at the farmers' market, we need to first determine how many eggs she has left after eating and baking.\n\nJanet lays 16 eggs per day. She eats 3 for breakfast and bakes 4 for muffins. \n\nTotal eggs used = 3 (for breakfast) + 4 (for muffins) = 7 eggs\n\nEggs left = 16 (total eggs) - 7 (eggs used) = 9 eggs\n\nJanet sells the remaining 9 eggs at $2 per egg. \n\nDaily earnings = 9 (eggs left) * $2 (price per egg) = $18\n\nSo, Janet makes $18 every day at the farmers' market.\\boxed{TofindouthowmuchJanetmakeseverydayatthefarmers'market,weneedtofirstdeterminehowmanyeggsshehasleaereatingandbaking}", "To find out how much Janet makes every day at the farmers' market, we need to calculate the number of eggs she sells and then multiply that by the price per egg.\n\nStep 1: Calculate the total number of eggs laid by the ducks.\nJanet's ducks lay 16 eggs per day.\n\nStep 2: Calculate the number of eggs Janet eats and bakes.\nJanet eats 3 eggs and bakes 4 eggs every day. \nTotal eggs used = 3 (eaten) + 4 (baked) = 7 eggs.\n\nStep 3: Calculate the number of eggs Janet sells at the farmers' market.\nTotal eggs laid - Total eggs used = Eggs sold\nEggs sold = 16 - 7 = 9 eggs.\n\nStep 4: Calculate the amount Janet makes from selling eggs at the farmers' market.\nJanet sells each egg for $2.\nAmount made = Eggs sold * Price per egg\nAmount made = 9 * $2 = $18.\n\nThe final answer is: \\boxed{18}"], "pred": ["TofindouthowmuchJanetmakeseverydayatthefarmers'market,weneedtofirstdeterminehowmanyeggsshehasleaereatingandbaking", "18"], "gt": ["18"]}
{"idx": 1, "code": ["A robe takes 2 bolts of blue fiber and half that much white fiber.  How many bolts in total does it take?"], "score": [4, 5, 8], "report": ["To find the total number of bolts needed, we first need to determine the amount of white fiber needed. \n\nSince it takes half the amount of white fiber as blue fiber, and there are 2 bolts of blue fiber, we need 2 / 2 = 1 bolt of white fiber.\n\nNow, we add the number of bolts of blue fiber and white fiber to get the total number of bolts. \nTotal bolts = 2 (blue) + 1 (white) = 3 bolts.\n\nSo, the total number of bolts needed is \\boxed{3}.", "To find the total number of bolts needed, we first need to determine the amount of white fiber required. \n\nSince it takes half the amount of white fiber as blue fiber, and 2 bolts of blue fiber are needed, we divide 2 by 2 to find the amount of white fiber needed: 2 / 2 = 1 bolt of white fiber.\n\nNow, we add the amount of blue fiber and white fiber together to find the total number of bolts: 2 (blue) + 1 (white) = 3 bolts.\n\nThe total number of bolts needed is 3.", "To find the total number of bolts needed, we first need to determine the amount of white fiber needed. \n\nSince it takes half the amount of white fiber as blue fiber, and 2 bolts of blue fiber are needed, we divide 2 by 2 to find the amount of white fiber needed: 2 / 2 = 1 bolt of white fiber.\n\nNow, we add the amount of blue fiber and white fiber together to find the total number of bolts needed: 2 (blue) + 1 (white) = 3 bolts.\n\nThe total number of bolts needed is \\boxed{Tofindthetotalnumberofboltsneeded,wefirstneedtodeterminetheamountofwhitefiberneeded}."], "pred": ["3", "Tofindthetotalnumberofboltsneeded,wefirstneedtodeterminetheamountofwhitefiberrequired", "Tofindthetotalnumberofboltsneeded,wefirstneedtodeterminetheamountofwhitefiberneeded"], "gt": ["3"]}
{"idx": 2, "code": ["Josh decides to try flipping a house.  He buys a house for $80,000 and then puts in $50,000 in repairs.  This increased the value of the house by 150%.  How much profit did he make?"], "score": [4, 9, 4], "report": ["To find the profit Josh made, we need to first find the total value of the house after the repairs. \n\n1. Josh buys the house for $80,000.\n2. He puts in $50,000 in repairs.\n3. The repairs increase the value of the house by 150%. This means the value of the house after repairs is 150% more than the original value of $80,000.\n4. To find 150% of $80,000, we multiply $80,000 by 1.5 (since 100% + 150% = 250%, or 2.5 times the original value, but 150% is half of 250%, so we multiply by 1.5).\n5. $80,000 * 1.5 = $120,000\n6. The total value of the house after repairs is $80,000 (original value) + $120,000 (150% increase) = $200,000.\n7. Josh initially spent $80,000 (house) + $50,000 (repairs) = $130,000.\n8. To find the profit, we subtract the initial cost from the final value: $200,000 - $130,000 = $70,000.\n\nSo, Josh made a profit of $\\boxed{70,000}.", "To find the profit Josh made, we need to first find the total value of the house after the repairs. \n\n1. Josh buys a house for $80,000.\n2. He puts in $50,000 in repairs.\n3. The repairs increased the value of the house by 150%. This means the value of the house after repairs is 150% more than the original value of $80,000.\n\nTo find 150% of $80,000, we multiply $80,000 by 1.5 (since 100% + 150% = 250%, or 2.5 times the original value, which is the same as multiplying by 2.5, but in this case, we multiply by 1.5 to find 150% of the original value).\n\n$80,000 * 1.5 = $120,000\n\nSo, the value of the house after repairs is $120,000.\n\nNow, we need to find the total cost of the house, which is the original price plus the repairs.\n\n$80,000 (original price) + $50,000 (repairs) = $130,000\n\nThe profit is the difference between the value of the house after repairs and the total cost.\n\nProfit = Value after repairs - Total cost\nProfit = $120,000 - $130,000\nProfit = -$10,000\n\nJosh actually lost $10,000 on the deal.\n\n\\boxed{-$10,000}", "To find the profit Josh made, we need to first find the total value of the house after the repairs. \n\n1. Josh buys the house for $80,000.\n2. He puts in $50,000 in repairs.\n3. The repairs increase the value of the house by 150%. This means the value of the house after repairs is 150% of the original value plus the original value.\n   - The original value is $80,000.\n   - 150% of $80,000 is 1.5 * $80,000 = $120,000.\n   - The total value after repairs is $80,000 + $120,000 = $200,000.\n\nNow, we need to find the profit Josh made. To do this, we need to subtract the total amount he spent from the total value of the house after repairs.\n- The total amount he spent is the cost of the house plus the repairs: $80,000 + $50,000 = $130,000.\n- The profit is the total value after repairs minus the total amount spent: $200,000 - $130,000 = $70,000.\n\nSo, Josh made a profit of $70,000.\\boxed{}"], "pred": ["70000", "-10,000", "TofindtheprofitJoshmade,weneedtofirstfindthetotalvalueohehouseaertherepairs"], "gt": ["70000"]}
{"idx": 3, "code": ["James decides to run 3 sprints 3 times a week.  He runs 60 meters each sprint.  How many total meters does he run a week?"], "score": [3, 4, 2], "report": ["To find the total meters James runs in a week, we need to calculate the total meters he runs in one sprint session and then multiply it by the number of sessions he has in a week.\n\n1. First, let's find the total meters James runs in one sprint session:\n   He runs 3 sprints of 60 meters each, so the total meters in one session is:\n   3 sprints * 60 meters/sprint = 180 meters/session\n\n2. Now, let's find the total meters James runs in a week:\n   He runs 3 sessions a week, so the total meters in a week is:\n   180 meters/session * 3 sessions/week = 540 meters/week\n\nTherefore, James runs a total of \\boxed{540} meters a week.", "To find the total meters James runs in a week, we need to calculate the total meters he runs in one sprint session and then multiply it by the number of sessions he does in a week.\n\n1. First, we find the total meters James runs in one sprint session: \n   He runs 3 sprints of 60 meters each, so the total meters in one session is 3 * 60 = 180 meters.\n\n2. Next, we find the total meters James runs in a week:\n   He does 3 sprint sessions a week, so the total meters in a week is 180 * 3 = 540 meters.\n\nTherefore, James runs a total of \\boxed{540} meters a week.", "To find the total meters James runs in a week, we need to calculate the total meters he runs in one sprint session and then multiply it by the number of sessions he has in a week.\n\n1. First, we find the total meters James runs in one sprint session: \n   Since James runs 3 sprints in one session, and each sprint is 60 meters, \n   total meters in one session = 3 sprints * 60 meters/sprint = 180 meters.\n\n2. Next, we find the total meters James runs in a week: \n   Since James has 3 sessions in a week, \n   total meters in a week = 180 meters/session * 3 sessions = 540 meters.\n\nTherefore, James runs a total of \\boxed{542} meters in a week."], "pred": ["540", "540", "542"], "gt": ["540"]}