Expression for the height of capillary rise between two parallel plates dipping liquid of density `sigma` separated by a distance d. The surface tension of the liquid is T. [Take angle of contact to be zero]

Derive an expression for the height of capillary rise between two parrallel plates dipping in a liquid of density sigma separated by a distance d . The surface tension of the liquid is T .

Derive an expression for the height of capillary rise between two parrallel plates dipping in a liquid of density sigma separated by a distance d . The surface tension of the liquid is T .

Two parallel glass plates separated by a small distance x ar dipped partly in a liquid of density ' d keeping them vertical .The surface tension of the liquid is T and angle of contact is theta . What is the rise of the liquid between the plates due to capillarity ?

Two parallel glass plates are dipped partly in the liquid of density d keeping them vertical. If the distance between the plates is x surface tension for the liquid is T and angle of contact theta , then rise of liquid between the plates due to capillary will be

When a liquid rises in a capillary tube angle of contact will be

What is the height to which a liquid rises between two long parallel plates, a distance d apart ? (Surface tension of liquid is T and density is rho )

What is the height to which a liquid rises between two long parallel plates, a distance d apart ? (Surface tension of liquid is T and density is rho )

The liquid in the capillary tube will rise if the angle of contact is

The liquid in the capillary tube will rise if the angle of contact is