A rubber ball of mass m and radius r is submerged in water to a depth h and released. What height will the ball jump up to above the surface of the water? Neglect ther resistance of water and air. Take water density `rho`.

A rubber ball of mass 100 g and radius 5 cm is submerged in water to a depth of 1 m and released. To what height will the ball jump up above the surface of water ? (Take g= 10 m s^(-2))

A ball of mass m and density rho is immersed in a liquid of density 3 rho at a depth h and released. To what height will the ball jump up above the surface of liqud ? (neglect the reistance of water and air).

A small wooden ball of density rho is immersed in water of density sigma to depth h and then released. The height H above the surface of water up to which the ball will jump out of water is

A wooden ball of density D is immersed in water of density d to a depth h//2 below the surface of water and then relased. To what height will the ball jump out of water ?

A small ball of density r is immersed in a liquid of density sigma(gtrho) to a depth h and released. The height above the surface of water upto which the gall wall jump is

A wooden ball of density rho is immersed in a liquid of density sigma to a depth H and then released. The height h above the surface of which the ball rises will be

A small ball of density rho is immersed in a liquid of density sigma(gtrho) to a depth h and released. The height above the surface of water up to which the ball will jump is

A rubber ball of mass 10 gram and volume 15 cm^3 is dipped in water to a depth of 10m. Assuming density of water uniform throughtout the depth, find (a) the ac celeration of the ball, and (b) the time taken by it to reach the surface if it is relased from rest. (Take g =980 cm//s^2)

A rubber ball of bulk modulus B is taken to a depth h of a liquid of density rho . Find the fractional change in the radius of the ball.