$\mathrm{T}_{1}=\mathrm{k}\left(\ell_{1}-\ell_{0}\right)$ $...(1)$
$\mathrm{T}_{2}=\mathrm{k}\left(\ell_{2}-\ell_{0}\right)$ $...(2)$
$(1) /(2)$
$\frac{\mathrm{T}_{1}}{\mathrm{T}_{2}}=\frac{\ell_{1}-\ell_{0}}{\ell_{2}-\ell_{0}}$
$\mathrm{T}_{1} \ell_{2}-\mathrm{T}_{1} \ell_{0}=\mathrm{T}_{2} \ell_{1}-\mathrm{T}_{2} \ell_{0}$
$\ell_{0}=\frac{\mathrm{T}_{1} \ell_{2}-\mathrm{T}_{2} \ell_{1}}{\mathrm{T}_{1}-\mathrm{T}_{2}}=\frac{\mathrm{T}_{2} \ell_{1}-\mathrm{T}_{1} \ell_{2}}{\mathrm{T}_{2}-\mathrm{T}_{1}}$
| List-$I$ | List-$II$ |
| $(A)$ A force thatrestores anelastic body of unit area to its original state | $(I)$ Bulkmodulus |
| $(B)$ Two equal andopposite forcesparallel toopposite faces | $(II)$Young'smodulus |
| $(C)$Forcesperpendiculareverywhere tothe surface perunit areasameeverywhere | $(III)$ Stress |
| $(D)$Two equal andopposite forceperpendicular toopposite faces | $(IV)$ Shearmodulus |
Choose the correct answer from the options given below: