A uniform cubical block is subjected to volumetric compression, which decreases its each side by 2%. The Bulk strain produced in it is

1. 0.03

2. 0.02

3. 0.06

4. 0.12

A material has Poisson's ratio 0.5. If a uniform rod of it suffers a longitudinal strain of $3\times {10}^{-3}$, what will be percentage increase in volume?

1. 2%

2. 3%

3. 5%

4. 0%

Hooke's law is applicable for:

When a load of 10 kg is suspended on a metallic wire, its length increase by 2mm. The force constant of the wire is

1. $3\times {10}^4 \mathrm{N}/\mathrm{m}$

2. $2.5\times {10}^3 \mathrm{N}/\mathrm{m}$

3. $5\times {10}^4 \mathrm{N}/\mathrm{m}$

4. $7.5\times {10}^3 \mathrm{N}/\mathrm{m}$

The figure shows the graph between stress and strain for a uniform wire at two different temperatures. Then:

1. ${\mathrm{T}}_1>{\mathrm{T}}_2$

2. ${\mathrm{T}}_2>{\mathrm{T}}_1$

3. ${\mathrm{T}}_1={\mathrm{T}}_2$

4. None of these

If two different types of rubber are found to have stress-strain curves as shown, then:
                   

The stress-strain graphs for two materials \(A\) and \(B\) are shown in the figure. The graphs are drawn to the same scale. Select the correct statement:

The load versus elongation graph for four wires of same length and the same material is shown in figure. The thinnest wire is represented by line:

1. OC

2. OD

3. OA

4. OB

In the given figure, if the dimensions of the two wires are the same but materials are different, then Young's modulus is

1. More for A than B

2. More for B than A

3. Equal for A and B

4. None of these

The length of wire, when M₁ is hung from it, is l₁ and is l₂ with both M₁ and M₂ hanging. The natural length of wire is

1. $\frac{{\mathrm{M}}_1}{{\mathrm{M}}_2}({\mathrm{l}}_1-{\mathrm{l}}_2)+{\mathrm{l}}_1$

2. $\frac{{\mathrm{M}}_2{\mathrm{l}}_1-{\mathrm{M}}_1{\mathrm{l}}_2}{{\mathrm{M}}_1+{\mathrm{M}}_2}$

3. $\frac{{\mathrm{l}}_1+{\mathrm{l}}_2}{2}$

4. $\sqrt{{\mathrm{l}}_1{\mathrm{l}}_2}$