A cubical vessel of side length a is fully filled with liquid of density `rho`. Ignoring atmospheric pressure force exerted by liquid on one of the side of the cube is `frac {4 rho a^3 g}{n}` .Find n.

A cubical vessel (open from top) of side L is filled with a liquid of density rho . What is the ratio of magnitude of torque on one side wall to the torque on base about the same axis

The pressure at depth h below the surface of a liquid of density rho open to the atmosphere is

A cubical tank of side 1 m is filled with 800 kg of a liquid. Find the density of liquid in kg m^(-3)

A cuboid (axxaxx2a) is filled with two immiscible liquid of density 2rho&rho as shown in the figure. Neglecting atmospheric pressure ratio of force on base & side wall of the cuboid is (a). 2:3 (b). 1:3 (c). 5:6 (d). 6:5

A beaker is filled with a liquid of density rho upto a height h If the beaker is at rest, the mean pressure at the walls is:

A tube in vertical plane is shown in figure. It is filled with a liquid of density rho and its end B is closed. Then the force exerted by the fluid on the tube at end B will be: [Assume the radius of the tube to be negligible in comparison to l]

A cubical vessel (open from top) of side L is filled with a liquid of density rho . What is the torque of hydrostatic force on a side wall about an axis passing through one of the bottom edges?

The absolute pressure at a depth h below the surface of a liquid of density rho is [Given P_(a) = atmospheric pressure, g = acceleration due to gravity]

Consider a regular tank of size (lxxb) filled with a liquid of density rho to a height H as shown in figure. Find the force at the base and on the wall of the tank.

A cubical closed vessel of side 5m filled with a liquid is accelerated with an acceleration a. Find the value of a so that pressure at mid point M of AC is equal to pressure at N . .