1. Bulk modulus is defined as the ratio of
- Direct stress to direct strain
- Direct stress to shear strain
- Direct stress to lateral strain
- Direct stress to volumetric strain
2. What would be the value of Bulk modulus for a material which has Young’s modulus = 1.2 × 105 N/mm2 and modulus of Rigidity = 4.8 × 104 N/mm2?
- 4 × 104 N/mm2
- 2 × 104 N/mm2
- 6 × 104 N/mm2
- 8 × 104 N/mm2
3. The Bulk modulus (K) of a material having Young’s Modulus (E) = 200 GPa and Modulus of Rigidity (G) = 80 GPa is
- 133.3 GPa
- 233.3 GPa
- 160 GPa
- 250 GPa
4. If for a given material, E = 2G (E is modulus of elasticity, G is the shear modulus), then the bulk modulus K will be
- E/2
- E/3
- E
- E/4
5. If the bulk modulus of Brass is 110 GPa and its Poisson’s ratio is 0.30, then the elastic modulus (in GPa) of this material is
- 33
- 367
- 222
- 132
6. 1 N/mm2 is equal to
- 1 Pa
- 1 MPa
- 1 GPa
- 1 KPa
7. When a round bar material with diameter of 37.5 mm, length of 2.4 m, Young’s modulus of 110 GN/m2 and shear modulus of 42 GN/m2 is stretched for 2.5 mm, its Bulk modulus will be nearly
- 96 GN/m2
- 104 GN/m2
- 76 GN/m2
- 84 GN/m2
8. If E, G, K and μ represent the elastic modulus, shear modulus, bulk modulus and Poisson’s ratio respectively of a linear elastic, isotropic and homogeneous material, and if you need to express the stress-strain relationships completely for this material, at least
- All the four must be known
- E, G and μ must be known
- E, K and μ must be known
- Any two of the four must be known
9. A glass rod having an elastic modulus of 90 GPa and Poisson’s ratio of 0.2 will have its bulk modulus (in GPa)
- 108
- 50
- 270
- 100
10. Which of the following expression gives the correct relationship between Young’s modulus (E), Bulk modulus (K) and Poisson’s ratio (μ)?
- E = 3K(1 – 2μ)
- K = 3E (1 – 2μ)
- K = 3E(1 – μ)
- E = 3K (1 – μ)
11. Bulk modulus is
- the ratio of lateral strain to linear strain within elastic limit
- the ratio of stress to strain within elastic limit
- the ratio of shear stress to shear strain within elastic limit
- the ratio of direct stress to corresponding volumetric strain