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sweet [91]
4 years ago
11

A circular copper bar with diameter d 5 3 in. is subjected to torques T 5 30 kip-in. at its ends. Find the maximum shear, tensil

e, and compressive stresses in the tube and their corresponding strains. Assume that G 5 6000 ksi.
Engineering
2 answers:
Ivenika [448]4 years ago
4 0

Answer:

Maximum shear stress= 5.66 ksi

Maximum tensile stress= 5.66 ksi

Maximum compressive stress=-5.66 ksi

Maximum shear strain=0.000943

Maximum tensile strain= 0.0004715

Maximum compressive strain= -0.0004715

Explanation:

For acircular bar, the maximum shear stress will be given by

\frac {16T}{\pi d^{3}} where d is the diameter and T is torque.

By substituting 30 kip-in for torque and 3 in for d then

Maximum shear stress= \frac {16*30}{\pi *3^{3}}\approx 5.66 ksi

Also, the maximum tensile and compressive stresses will be 5.66 ksi and -5.66 ksi respectively.

The maximum shear strain will be given by stress divided by modulus of elasticity, in this case 6000 G

Maximum shear strain will be \frac {5.66}{6000}\approx 0.000943

The maximum tensile strain will be the above divided by 2 whereas the maximum compressive strain will be negative of tensile strain hence \frac {0.000943}{2}=0.0004715

Maximum compressive strain will be \frac {-0.000943}{2}=-0.0004715

NARA [144]4 years ago
4 0

Answer:

Maximum shear stress= 5.66 ksi

Maximum tensile stress= 5.66 ksi

Maximum compressive stress=-5.66 ksi

Maximum shear strain=0.000943

Maximum tensile strain= 0.0004715

Maximum compressive strain= -0.0004715

Explanation:

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