If a prismatic bar of uniform c / s ‘A’ and length ‘L’ is suspended from top, then the elongation of bar due to its self-weight only is ______. Where E is modulus of elasticity of bar material and γ is the density of bar.

\(\frac{{\gamma {L^2}}}{{3E}}\)

\(\frac{{\gamma {L^2}}}{{2E}}\)

\(\frac{{\gamma {L^2}}}{{5E}}\)

\(\frac{{\gamma {L^2}}}{{6E}}\)

If a prismatic bar of uniform c / s ‘A’ and length ‘L’ is susp

1.	If a prismatic bar of uniform c / s ‘A’ and length ‘L’ is suspended from top, then the elongation of bar due to its self-weight only is ______. Where E is modulus of elasticity of bar material and γ is the density of bar.
A.	\(\frac{{\gamma {L^2}}}{{2E}}\)
B.	\(\frac{{\gamma {L^2}}}{{3E}}\)
C.	\(\frac{{\gamma {L^2}}}{{5E}}\)
D.	\(\frac{{\gamma {L^2}}}{{6E}}\)
Answer» B. \(\frac{{\gamma {L^2}}}{{3E}}\)

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If a prismatic bar of uniform c / s ‘A’ and length ‘L’ is suspended from top, then the elongation of bar due to its self-weight only is ______. Where E is modulus of elasticity of bar material and γ is the density of bar.

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