A wooden cube (density 0.5 gm/c c) of side 10 cm floating in water kept in a cylindrical beaker of base area `1500 cm^(2)`. When a mass m is kept on the wooden block the level of water rises in the beaker by 2mm. Find the mass m.

A metal cube of side 11 cm is completely submerged in water contained in a cylindrical vessel with diameter 28 cm. Find the rise in the level of water.

An ice cube of side 1 cm is floating at the interface of kerosene and water in a beaker of base area 10 cm^(2) . The level of kerosene is just covering the top surface of the ice cube. a. Find the depth of submergence in the kerosene and that in the water. b. Find the change in the total level of the liquid when the whole ice melts into water.

An ice cube of side 1 cm is floating at the interface of kerosene and water in a beaker of base area 10 cm^(2) . The level of kerosene is just covering the top surface of the ice cube. a. Find the depth of submergence in the kerosene and that in the water. b. Find the change in the total level of the liquid when the whole ice melts into water.

A cylindrical wooden block of density half the density of water is floating in water in a cylindrical container. The cross section of the wooden block. And its height are A and h respectively. The cross sectional area of the container is 2A. The wooden block is pushed vertically so that it gradually gets immersed in water. Calculate the amount of work done in pushing the block. Density of water =rho_(0) .

A rectangular block is 5 cm x 5 cm x 10 cm in size. The block floating in water with 5 cm side vertical. If it floats with 10 cm side vertical what change will occur in the level of water ?

A wooden cube just floats inside water when a 200 gm mass is placed on it. When the mass is removed, the cube is 2 cm above the water level. The size of the cube is

A wooden cube of side 10 cm and density 0.8" gm/cm"^(3) is floating in water (density =1" gm/cm"^(3) ). A mass of (100x) gm is placed over the cube so that cube is completely immersed without wetting the mass. Find value of x.

A wooden cube of side 10 cm and density 0.8" gm/cm"^(3) is floating in water (density =1" gm/cm"^(3) ). A mass of (100x) gm is placed over the cube so that cube is completely immersed without wetting the mass. Find value of x.