Longitudinal Strain
Trending Questions
A piece of copper having a rectangular cross-section of 15.2 mm × 19.1 mm is pulled in tension with 44, 500 N force, producing only elastic deformation. Calculate the resulting strain? (Take modulus of elasticity of copper 140×109 m/sec2)
- Length 100 cm, diameter 1 mm
- Length 200 cm, diameter 2 mm
- Length 300 cm, diameter 3 mm
- Length 50 cm, diameter 0.5 mm
- 2 cm
2 cm
- False
- True
The length of the wire is increased by 1 mm on the application of a given load. In a wire of the same material but of length and radius twice that of the first, on application of the same force, extension produced is
4 mm
0.25 mm
2 mm
0.5 mm
- False
- True
A 30kg hammer strikes a steel spike (nail) 2.30 cm in diameter while moving with speed 20.0 m/s. The hammer rebounds with speed 10.0 m/s after 0.110s. The average strain in the spike during the impact will be
(Y=2×1011N/m2)
10-2
10-3
10-4
10-5
- 2:1
- 4:1
- 1:2
- 1:1
When a 13.2 kg mass is placed on top of a vertical spring, the spring compresses by 5.93 cm. Find the force constant of the spring.
3085 N/m
3181 N/m
2281 N/m
2175 N/m
- 0.25 mm
- 0.005 mm
- 0.025 mm
- 0.05 mm
Two wires of equal cross section but one made of steel and the other of copper are joined end to end. When the combination is kept under tension, the elongations in the two wires are found to be equal. Find the ratio of the lengths of the two wires. Young modulus of steel = 2.0 x 1011 N m-2 and that of copper = 1.1 x 1011 N m-2.
Smallest at the top and gradually increases down the rod
Largest at the top and gradually decreases down the rod
Maximum in the middle
Uniform everywhere
The graph shows the behaviour of a length of wire in the region for which the substance obeys Hook's law. P and Q represent
P = applied force, Q = extension
P = extension, Q = applied force
P = extension, Q = stored elastic energy
P = stored elastic energy, Q = extension
- 0.5m
- 1.0m
- 2.0mm
- 4.0mm
- 23mgaY
- 32mgaY
- 13mgaY
- 3mgaY