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    If 24 men can complete a piece of work in 15 days working 8 h per day, then how many men will be required to complete the same work in 10 days working
    Question

    If 24 men can complete a piece of work in 15 days working 8 h per day, then how many men will be required to complete the same work in 10 days working 6 h per day?

    A.

    32

    B.

    30

    C.

    48

    D.

    60

    Correct option is C

    Given:

    Number of men = 24

    Time taken = 15 days

    Hours worked per day = 8 hours

    New time to complete the work = 10 days

    New hours worked per day = 6 hours

    Formula Used:

    Work = Men × Hours per day × Time in days

    Solution:
    First, calculate the total work done in the initial situation:

    Work =24×8×15=2880 man-hours 24 \times 8 \times 15 = 2880 \, \text{man-hours}

    Now, let x be the number of men required to complete the work in 10 days, working 6 hours per day. The total work will still be 2880 man-hours, so:

    x×6×10=2880x \times 6 \times 10 = 2880​​

    60x = 2880

    x =288060=48 \frac{2880}{60} = 48

    48 men will be required to complete the work in 10 days working 6 hours per day.

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