If the temperature of a rod is increased in such a way that no linear expansion occurs,then the stress developed in the rod does not depend on .......

  • A
    Material of the rod
  • B
    Increase in temperature
  • C
    Length of the rod
  • D
    None of these

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The coefficient of linear expansion depends on

Solids expand on heating because

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When the temperature of a body increases from $T$ to $T+\Delta T$, its moment of inertia increases from $I$ to $I+\Delta I$. If $\alpha$ is the coefficient of linear expansion of the material of the body, then $\frac{\Delta I}{I}$ is (neglect higher orders of $\alpha$ ).

The ratio of linear expansivity to the coefficient of superficial expansion of a rectangular sheet of a solid is

Two rods of different metals have coefficients of linear expansion $\alpha_1$ and $\alpha_2$ respectively. Their respective lengths are $L_1$ and $L_2$. At all temperatures,$(L_2 - L_1)$ remains the same. The correct relation is:

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