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)

Figure shows an L -shaped tube tilled with a liquid to a height H . What should be the horizontal acceleration a of the tube so that the pressure at the point A becomes atmospheric.

Pressure variation in liquid in accelerated container

Prove that the pressure exerted by water at the bottom of the container depends on the height of its column.

Earliest hot atmosphere of earth contained

The pressure at the bottom of a tank containing a liquid does not depend on

A rectangular container moves with an acceleration a along the positive direction as shown in figure. The pressure at the A in excess of the atmospheric pressure p_(0) is (take rho as the density of liquid)

If the container filled with liquid gets accelerated horizontally or vertically, pressure in liquid gets changed. In liquid ( a_(y) ) for calculation of pressure, effective g is used. A closed box horizontal base 6 m by 6 m and a height 2m is half filled with liquid. It is given a constant horizontal acceleration g//2 and vertical downward acceleration g//2 . Water pressure at the bottomof centre of the box is equal to (atmospheric pressure =10^(5)N//m^(2) density of water =1000 kg//m^(3),g=10m//s^(2) )

A tank with base area L^2 is filled with a liquid to height H. The tank is acceleration horizontally with acceleration a as shown in figure. If a small hole is made at the point A. then it is observed that the liquid does not come out of the tank. The magnitude of acceleration should be

For the L -shaped vessel shown in the figure, determine the value of acceleration a so that pressure at point A becomes equal to p_(0)/2 ? ( p_(0) is the atmospheric pressure)