The Young's modulus of the material of a wire is $6\times {10}^{12}N/m^2$ and there is no transverse(lateral) strain in it, then its modulus of rigidity will be

Q. The Young's modules of the material of a wire is $6\times {10}^{12}N/m^2$ and there is no transverse strain in it , then its modules of rigidity will be

Q. A load $F$ ( in $\text{Newtons}$) is applied, on a wire of length $2\text{m}$ having an area of cross-section $2\times {10}^{-6}{\text{m}}^2$. The extension $\left(\Delta L\right)$ versus load $\left(F\right)$ graph of wire is as shown in the figure below. Find the young's modulus of the material of wire.

Q. The Young's modulus of the material of a wire is $6\times {10}^{12}$$N/m^2$ and there is no transverse in it, then its modulus of rigidity will be

Q. The graph shows the extension $\left(\Delta l\right)$ of a wire of length $1\text{m}$, suspended from the top of a roof at one end, with a load $W$ connected to the other end. If the cross-sectional area of the wire is ${10}^{-6}{\text{m}}^2$, Young's modulus of the material of the wire is

Q. The area of cross section of a steel wire of Young's modulus $Y=2.0\times {10}^{11}{\text{N/m}}^2$ is $0.1{\text{cm}}^2$. Find the force required to double its length.
(Assume area of cross section remains same)