Hydrostatics ( accelerating container)

Buoyant force on bodies in accelerating container| Fluid Dynamics: concept of velocity|Steady flow|Streamlines| Equation of continuity

Buoyant force on bodies in accelerating container | Fluid Dynamics: concept of velocity of liquid at a point | Steady Flow | Streamlines | Equation of continuity | Bernoulli's equation

Fluid in an accelerated container

The minimum horizontal acceleration of the container a so that pressure at the point A of the container becomes atmospheric is (The tank is of sufficient height)

In the figure shown, a light container is kept on a horizontal rough surface of coefficient of friction mu=(Sh)/V . A very small hole of area S is made at depth 'h'. Water of volume 'V' is filled in the container. The friction is not sufficient to keep the container at rest. The acceleration of the container initially is

A sphere is just immersed in a liquid. Find the ratio of hydrostatic force acting on top and bottom half of the sphere.

Hydrostatic skeleton is found in

Hydrostatic Paradox|| Pressure Variation with Accelerated Container|| U-Tube|| Mercury Barometer

Pressure variation in liquid in accelerated container