Assertion: At depth h below the water surface pressure is `p`. Then at depth `2h` pressure will be `2p`. (Ignore density variation).
Reason: With depth pressure increases linearly.

An air bubble of radius r in water is at a depth h below the water surface at some instant. If P is atmospheric pressure, d and T are density and surface tension of water respectively . the pressure inside the bubble will be :

An air bubble of radius r in water is at a depth h below the water surface at some instant. If P is atmospheric pressure, d and T are density and surface tension of water respectivley . the pressure inside the bubble will be :

An air bubble of radius r in water is at a depth h below the water surface at some instant if P is atmospheric pressure and d & T are the density and surface tension of water, what is the pressure inside the bubble ?

A small air bubble of radius r in water is at depth h below the water surface. If P_0 is the atmospheric pressure, rho is the density of water and T is the surface tension of water, what is the pressure inside the bubble?

For every 10 meters depth in water pressure increases by -

What happens to the temperature and pressure as depth increases?

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