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Still experimenting
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reasoning_gym/data/gsm_data/symbolic/0027.json
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reasoning_gym/data/gsm_data/symbolic/0027.json
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{
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"question": "James gets 80 emails a day. 20% of those emails don't require any response. He responds to the rest of them. How many emails does he respond to in a 5 day work week?",
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"answer": "He gets 80*.2=<<80*.2=16>>16 emails he doesn't need to respond to\nSo he responds to 80-16=<<80-16=64>>64 emails\nSo he responds to 64*5=<<64*5=320>>320 emails a week\n#### 320",
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"id_orig": 1063,
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"id_shuffled": 27,
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"question_annotated": "{name,James} receives {n,80} emails a day. {p,20}% of those emails don't require any response. {name,James} responds to the rest of them. How many emails does {name,James} respond to in a {d,5} day work week?\n\n#init:\n- name = sample(names)\n- $n = range(50, 200)\n- $p = range(5, 40)\n- $d = range(3, 7)\n\n#conditions:\n- is_int(n * p / 100)\n- is_int(n * (100 - p) / 100)\n\n#answer: d * (n * (100 - p) / 100)",
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"answer_annotated": "{name} receives {n * p / 100}=<<{n}*{p}/100={n*p//100}>>{n*p//100} emails that don't require a response\nSo {name} responds to {n}-{n*p//100}=<<{n}-{n*p//100}={n*(100-p)//100}>>{n*(100-p)//100} emails per day\nIn a {d} day work week, {name} responds to {n*(100-p)//100}*{d}=<<{n*(100-p)/100}*{d}={d*(n*(100-p)//100)}>> {d*(n*(100-p)//100)} emails\n#### {d*(n*(100-p)//100)}"
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}
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