Design of Shafts for Torsion
Trending Questions
Q. A hollow shaft of 1 m length is designed to transmit a power of 30 kW at 700 rpm. The maximum permissible angle of twist in the shaft is 10. The inner diameter of the shaft is 0.7 times the outer diameter. The modulus of rigidity is 80 GPa. The outside diameter (in mm) of the shaft is
- 44.5212
Q. What is the diameter d of a solid circular shaft when subjected to a torque T with a corresponding maximum shear stress of magnitude fs?
- 16Tπfs
- πfs16T
- √16Tπfs
- 3√16Tπfs
Q. A solid circular shaft is subjected to a torque T(in Nm), which produces a maximum shear stress of fs(in N/mm2) in the shaft. The required diameter of the shaft would be
- 10(16Tπfs)1/3
- 10(πfs16T)1/3
- 10(16Tπfs)1/2
- 10(πfs16T)1/2
Q. Torsion applied to a circular shaft results in a twist of 1o over a length of 1 m. The maximum shear stress induced is 120 N/mm2 and the modulus of rigidity of the shaft material is 0.8×105 N/mm2. What is the radius of the shaft?
- 300π
- 180π
- 90π
- 270π
Q. A solid circular shaft subjected to a torque T procduces maximum shear stress fs, which is the maximum principal value in the material. The corresponding diameter of the shaft should be
- 3√π.fs16.T
- 3√32.Tπ.fs
- 3√π16.T.fs
- 3√32.Tπ.fs
Q. The two circular shafts made of same material, one solid(S) and one hollow(H), have the same length and polar moments of inertia. Both are subjected to same torque. Here θS is the twist and τS is the maximum shear stress in the solid shaft, whereas θH is the twist and τH is the maximum shear stress in the hollow shaft. Which one of the following is TRUE?
- θS=θH and τS=τH
- θS>θH and τS>τH
- θS=θH and τS<τH
- θS=θH and τS=τH
Q. A hollow circular shaft of inner radius 10 mm outer radius 20 mm and length 1 m is to be used as a torsional spring. If the shear modulus of the material of the shaft is 150 GPa, the torsional stiffness of the shaft (in kN-m/rad) is _______ (correct to two decimal places).
- 35.343