By the method of dimensions, obtain an expression for the surface tension S of a liquid rising in a capillary tube. Assume that S depends on mass m of liquied, Pressure p of liquid and radius r of the capillary tube. Take `K = 1//2`.

The rise of a liquid inn a capillary tube depends on

Obtain an expression for the rise of a liquid in a capillary tube.

The surface tension 'S' of a liquid rising in a capillary tube is supposed to depend upon mass 'm' of the liquid, pressure 'p' of the liquid and radius 'r' of the capillary tube. Obtain an expression for 'S' using the method of dimensions. Take dimensionless constant K=1"/"2 .

The rise of liquid in a capillary tube depends on :

The quantity on which the rise of liquid in a capillary tube does not depend is

The work done by surface tension on rising water do height of h in a capillary tube of radius r is

mass m of a liquid rises inside a capillary of radius r . The mass of fluid that rises when a capillary of radius 2r is used is

A liquid of density rho and surface tension sigma rises in a capillary tube of diameter d. Angle of contact between the tube and liquid is zero. The weight of the liquid in the capillary tube is: