A horizontal tube, open at both ends, contains a column of liquid. The length of this liquid column does not change with temperature. Let `gamma` : coefficient of volume expansion of the liquid and `alpha` : coefficient of linear expansion of the material of the tube

The coefficient of volume expansion of a liquid is

A thread of liquid is in a uniform capillary tube of length L. As measured by a ruler. The temperature of the tube and thread of liquid is raised by DeltaT . If gamma be the coefficient of volume expansion of the liquid and alpha be the coefficient of linear expansion of the material of the tube, then the increase DeltaL in the length of the thread, again measured by the ruler will be

A thread of liquid is in a uniform capillary tube of length L. As measured by a ruler. The temperature of the tube and thread of liquid is raised by DeltaT . If gamma be the coefficient of volume expansion of the liquid and alpha be the coefficient of linear expansion of the material of the tube, then the increase DeltaL in the length of the thread, again measured by the ruler will be

A thread of liquid is in a uniform capillary tube of length L. As measured by a ruler. The temperature of the tube and thread of liquid is raised by DeltaT . If gamma be the coefficient of volume expansion of the liquid and alpha be the coefficient of linear expansion of the material of the tube, then the increase DeltaL in the length of the thread, again measured by the ruler will be

Linear expansion is change in length of an object with temperature. Show that the coefficient of volume expansion is thrice its coefficient of linear expansion.

The coefficient of real expansion of a liquid is gamma and the coefficient of apparent expansion is gamma^(') . Units of these are

The relation between the coefficient of real expansion ( gamma_r ) and coefficient of apparent expansion ( gamma_a ) of a liquid and the coefficient of lincar expansion ( alpha_g ) of the material of the container is