nateraw / gairmath-abel-7b

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  • 32 runs
  • L40S
  • Prediction

    nateraw/gairmath-abel-7b:08026755
    ID
    yav75qlbw6matrhjoejbyg65oi
    Status
    Succeeded
    Source
    Web
    Hardware
    A40 (Large)
    Total duration
    Created

    Input

    top_k
    50
    top_p
    0.95
    message
    Question: Farmer Brown has 60 animals on his farm, all either chickens or cows. He has twice as many chickens as cows. How many legs do the animals have, all together? Answer: Let's think step by step.
    temperature
    0.8
    max_new_tokens
    1024

    Output

    1. The problem states that Farmer Brown has 60 animals on his farm, all either chickens or cows. He has twice as many chickens as cows. We need to find out how many legs the animals have in total. 2. Let's assume the number of cows is x. Since Farmer Brown has twice as many chickens as cows, the number of chickens is 2x. 3. The total number of animals is 60, so we can write the equation x + 2x = 60. 4. Simplifying this equation, we get 3x = 60. 5. Dividing both sides by 3, we find x = 20. 6. Therefore, the number of cows is 20. 7. Since each cow has 4 legs and each chicken has 2 legs, the total number of legs is 4 * 20 + 2 * 60 = 80 + 120 = 200. 8. [Final solution] Thus, the animals have a total of 200 legs. #### 200
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