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The twisting moment of a circular shaft increases when:

ARigidity modulus increases

BPolar moment of inertia decreases

CLength of the shaft increases

DRadius of the shaft increases

Answer:

A. Rigidity modulus increases

Read Explanation:

The twisting moment of a circular shaft increases when the rigidity modulus increases. This is because the torsion equation shows that T is directly proportional to G and J, and inversely proportional to L and R. Therefore, an increase in rigidity modulus will increase the twisting moment, while a decrease in polar moment of inertia, length, or radius of the shaft will decrease it.


Related Questions:

The outside diameter of a hollow shaft is thrice to its inside diameter. The ratio of its torque carrying capacity to that of a solid shaft of the same material and the same outside diameter is:
A solid circular shaft of 4 cm in diameter is subjected to a shear stress of 20 kN/cm, then the value of twisting moment (kN-cm) will be:

Consider the following relation for the torsional stiffness (Кт)

1.KT=TθK_T=\frac {T}{\theta}

2.KT=GJLK_T=\frac {GJ}{L}

3.KT=GθLK_T=\frac {G\theta}{L}

The safe twisting moment for a compound shaft is equal to the.
Two shafts A and B are made of the same material. The diameter of shaft B is thrice that of shaft A. What is the ratio of power which can be transmitted by A to power that can be transmitted by shaft B?