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In case of a circular section the section modulus is given as

Aπd3/16\pi d ^ 3 / 16

Bπd3/8\pi d ^ 3 / 8

Cπd3/32\pi d ^ 3 / 32

Dπd3/64\pi d ^ 3 / 64

Answer:

πd3/32\pi d ^ 3 / 32

Read Explanation:

The sectional modulus of a circular section is given by the ratio of moment of inertia to the distance of extreme fiber from the neutral axis. For a circular section, the equation is Z=πd3/32Z = \pi d ^ 3 / 32 where d is the diameter of the circle.

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