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Verna loves to eat fruit. She bought three apples at $1.50 each, five oranges at $0.80 each, and six peaches at $0.75 each. If she gave $20, how much change did she receive? | 7 | gsm8k | gsm8k | [
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2... | 2025-10-26 | null | null | null | gsm8k_542 | elementary_math | arithmetic_word_problems | numeric_equivalence | boxed_number | Three apples cost 3 x $1.50 = $<<3*1.5=4.50>>4.50.
Five oranges cost 5 x $0.80 = $<<5*0.8=4>>4.
Four peaches cost 6 x $0.75 = $<<6*0.75=4.50>>4.50.
Thus, Verna paid a total of $4.50 +$4+ $4.50 = $<<4.5+4+4.5=13>>13.
Therefore, Verna received $20 - $13 = $<<20-13=7>>7.
#### 7 | gsm8k | math | test | null | null | null | null | null | null | 1,220 | 2 | 2 | <think>
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... | 2025-10-26 | null | null | null | gsm8k_1212 | elementary_math | arithmetic_word_problems | numeric_equivalence | boxed_number | Each of John’s classes has a capacity of 120 * 1/8 = <<120*1/8=15>>15 students.
Combined, both his classes have a capacity of 15 * 2= <<15*2=30>>30 students.
Combined, both schools have a capacity of 120+30=<<120+30=150>>150 students
#### 150 | gsm8k | math | test | null | null | null | null | null | null | 110 | 0 | 0 | <think>
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To solve this problem, we need to follow these steps:
1. Determine the capacity of Ali's class.
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3. Find the total capacity for both schools.
Step 1: Determine the capacity of Ali's class.
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Step 2: Calcu... | {
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"576"
]
] | "[[{\"pattern_used\": \"answer tag\", \"confidence\": 1.0, \"position\": 903, \"span_text\": \"576\"(...TRUNCATED) | "[[{\"evaluation_method\": \"math_equivalence\", \"extracted_answer\": \"576\", \"correct_answer\": (...TRUNCATED) | {"flips_by":[0,0,0,0],"flips_total":0,"num_correct":4,"pass_at_n":1,"percent_correct":1.0,"skill_cou(...TRUNCATED) |
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