Torsional Stresses
Trending Questions
Q. The maximum and minimum shear stresses in a hollow circular shaft of outer diameter 20 mm and thickness 2 mm, subjected to a torque of 92.7 N.m will be
- 59 MPa and 47.2 MPa
- 100 MPa and 80 MPa
- 118 MPa and 160 MPa
- 200 MPa and 160 MPa
Q.
What is angle of twist?
Q. The ratio of the torsional moments of resistance of a solid circular shaft of diameter D, and a hollow circular shaft having external diameter D and internal diameter 'd' is given by
- D4D4−d4
- D4−d4D4
- D3−d3D3
- D3D3−d3
Q. A hollow steel shaft of external diameter 100 mm and internal diameter 50 mm is to be replaced by a solid alloy shaft. Assuming the same value of polar modulus for both, the diameter of the solid alloy shaft will be
- 10×3√9375 mm
- 10×2√9375 mm
- 10×3√(937510) mm
- 3√9375 mm
Q. The failure surface of a standard cast iron torsion specimen, subjected to a torque is along
- the surface helicoidal at 45o to the axis of the specimen
- the curved surface at the grips
- the plane surface perpendicular to the axis of the specimen
- the curved surface perpendicular to the axis of the specimen
Q. A hollow shaft of 16 mm outside diameter and 12 mm inside diameter is subjected to a torque of 40 N-m. The shear stresses at the outside and inside of the material of the shaft are respectively
- 65.75 N/mm2 and 50.00 N/mm2
- 72.75 N/mm2 and 54.54 N/mm2
- 79.75 N/mm2 and 59.54 N/mm2
- 80.00 N/mm2 and 40.00 N/mm2
Q. A long shaft of diameter d is subjected to twisting moment T at its ends. The maximum normal stress acting at its cross-section is equal to
- Zero
- 16Tπd3
- 32Tπd3
- 64Tπd3
Q. The polar modulus of a circular shaft of diameter d is
- π16.d3
- π32.d3
- π64.d3
- π32.d2
Q. Consider a circular shaft of radius 'R' having the maximum shear stress 'fs' developed by an applied torque.
Assertion (A) : The shear stress 'q' at a point on the section having coordinate (0, y) is fsyR
Reason(R) : In the shaft, the shear stress 'q' at a point of coordinate (x, y) is fsR√x2+y2
Assertion (A) : The shear stress 'q' at a point on the section having coordinate (0, y) is fsyR
Reason(R) : In the shaft, the shear stress 'q' at a point of coordinate (x, y) is fsR√x2+y2
- both A and R are true and R is the correct explanation of A
- both A and R are true but R is not a correct explanation of A
- A is true but R is false
- A is false but R is true
Q. A solid circular shaft, ABC, has a total length of '3a'. A gear wheel positioned at B, at distance 'a' from the left hand end A, exerts a torque T. If the ends A and C are instantaneosuly locked in position by brakes just before the torque is applied, the torsional moments induced in both segments T1(AB) and T2(BC) are in the ratio
- 3 : 1
- 2 : 3
- 1 : 2
- 2 : 1
Q. Consider the following statements :
- The shear stress distribution across the section of a circular shaft subjected to twisting varies parabolically.
- The shear stress at the Centre of a circular shaft under twisting moment is zero.
- The shear stress at the extreme fibers of a circular shaft under twisting moment is maximum.
- 1, 2 and 3
- 1 only
- 2 only
- 3 only
Q. Which of the following terms represents the torque that produces a twist of one radian in a shaft of unit length?
- Torisonal stress
- Torsional rigidity
- Flexural rigidity
- Moment of resistance
Q. A hollow circular shaft has the diameters 50 cm and 30 cm and is subjected to a torque. If the realized maximum shear stress is 30 N/mm2, what is the applied torque to nearest units?
- 640884.9 Nm
- 610000.0 Nm
- 540889.5 Nm
- 640000.0 Nm
Q. If
A = Cross-sectional area
E = Young's modulus of elasticity
G = Modulus of rigidity
I = Moment of inertia
J = Polar moment of inertia
then torsional rigidity is given by
A = Cross-sectional area
E = Young's modulus of elasticity
G = Modulus of rigidity
I = Moment of inertia
J = Polar moment of inertia
then torsional rigidity is given by
- AE
- GE
- EI
- GJ