An air bubble rises from the bottom to the surface of lake and it is found that its diameter is duubled. If the height of water barometer is `11m`, the depth of the lake in maters is

An air bubble rises from the bottom of a lake of large depth. The rising speed of air bubble will

An air bubble rises from the bottom of a lake of large depth. The rising speed of air bubble will

The temperature of an air bubble while rising from bottom to surface of a lake remains constant but its diameter is doubled if the pressure on the surface is equal to h meter of mercury column and relative density of mercury is then the depth of lake in metre is -

An air bubble starts rising from the bottom of a lake and its radius is doubled on reaching the surface. If the temperature is costant the depth of the lake is. ( 1 atmospheric pressure = 10m height of water column)

When an air bubble rises from the bottom of a lake to the surface,its radius is doubled. Atmospheric pressure is equal to the pressure of a water column of height H. Depth of the lake is

when an air bubble rises from the bottom to the surface of a lake, its radius becomes double . Find the depth of the lake , given that the atmospheric pressure is equal to the pressure due to a column of water 10 m high. Assume constant temperature and disreged surface tension .

When an air bubble rises from the bottom of a lake to the surface, its radius, is doubled. Atmospheric pressure is equal' to the pressure of a water column of height it. Depth of the lake is-

As an air bubble comes from the bottom of a lake to the top, its radius "_____"