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A steel shaft of 40 mm diameter is subjected to a twisting moment of 1200 N.m. What will be the maximum shear stress (in N/mm2)?
    Correct answer is between '95.2,96'. Can you explain this answer?
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    Given data:
    Diameter of the steel shaft (d) = 40 mm
    Twisting moment (T) = 1200 N.m

    Formula:
    The maximum shear stress (τmax) in a solid circular shaft can be calculated using the formula:

    τmax = (16T) / (πd^3)

    Calculation:
    Given that the diameter of the steel shaft is 40 mm, we can convert it to meters by dividing it by 1000:

    d = 40 mm = 40/1000 m = 0.04 m

    Substituting the values of T and d into the formula, we can calculate the maximum shear stress:

    τmax = (16 × 1200) / (π × 0.04^3)

    Simplifying the equation further:

    τmax = (16 × 1200) / (3.14 × 0.000064)

    τmax = 19200 / 0.00020096

    τmax ≈ 95477.5 N/m^2

    The maximum shear stress is approximately equal to 95477.5 N/m^2, which can be rounded to 95.5 N/mm^2.

    Therefore, the correct answer lies between 95.2 N/mm^2 and 96 N/mm^2.
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