An inverted tube barometer is kept on a lift with a moving downward with a deceleration $\alpha $ . The density of mercury is $\rho$ and acceleration due to gravity is $g$ . If the atmospheric pressure be $P_0$ then
Height of the mercury column in the lift will be $ \frac{{{P_0}}}{{\rho \left( {g + a} \right)}}$
Height of the mercury column in the lift will be $\frac{{{P_0}}}{{\rho \left( {g - a} \right)}}$
Height of the mercury column in the lift will be $\frac{{{P_0}}}{{\rho g}}$
Height of the mercury column in the lift will be $\frac{{{P_0}}}{{\rho a}}$
Why is mercury used in a barometer ?
When an air bubble rises from the bottom of a deep lake to a point just below the water surface, the pressure of air inside the bubble
Two copper vessels $A$ and $B$ have the same base area but of different shapes. $A$ takes twice the volume of water as that $B$ requires to fill upto a particular common height. Then the correct statement among the following is
A large vessel of height $H$, is filled with a liquid of density $\rho$, upto the brim. A small hole of radius $r$ is made at the side vertical face, close to the base. The horizontal force is required to stop the gushing of liquid is ...........
Discuss the variation of pressure with depth or pressure produced due to fluid depth $\mathrm{h}$ and density of fluid $\rho $.