A liquid of density `rho` is rotated by an angular speed `omega` as shown in figure,Using the concept of pressure equation, find a relation between `h_(1),h_(2),x_(1)` and `x_(2)`.

A liquid of density 'rho' is rotated with an angular speed 'omega' as shown in figure. Using the pressure equation concept find the equation of free surface of the liquid. .

A liquid of density 'rho' is rotated with an angular speed 'omega' as shown in figure. Using the pressure equation concept find the equation of free surface of the liquid. .

A liquid of density rho is in a vessel rotating with angular velocity omega as shown in figure. If P_0 is the atmospheric pressure, find pressure at a radial distance r from the axis. .

A liquid of density rho is in a bucket that spins with angular velocity 'omega' as shown in figure. Prove that the free surface of the liquid has a parabolic shape. Find equation of this. .

A liquid of density rho is in a bucket that spins with angular velocity 'omega' as shown in figure. Prove that the free surface of the liquid has a parabolic shape. Find equation of this. .

A vertical U -tube has a liquid up to a height h . If the tube is slowly rotated to an angular speed omega=sqrt(g/h) find the (i) heights of the liquid column, ii pressures at the points 1, 2 and 3 in the limbs in steady state.

A vertical U -tube has a liquid up to a height h . If the tube is slowly rotated to an angular speed omega=sqrt(g/h) find the (i) heights of the liquid column, ii pressures at the points 1, 2 and 3 in the limbs in steady state.

A sealed tank containing a liquid of density rho moves with a horizontal acceleration a, as shown in the figure. The difference in pressure between the points A and B is