A cube of side 20 cm is floating on a liquid with 5 cm of the cube outside the liquid. If the density of liquid is `0.8gm//c c` then the mass of the cube is

A body is floating in a liquid with 1/5 of its volume outside the liquid. If the relative density of the body is 0.9, that of the liquid is ………….. .

A uniform cube of mass M is floating on the surface of a liquid with three fourth of its volume immersed in the liquid (density of liquid is rho ). Now a cubical cavity is made inside the cube and the cavity is filled by a material having twice the density of the original cube. The minimum dimension (sides) of this cavity such that this cube is now completely immersed in the liquid is [(4M)/(nrho)]^(1/3) . Find the value of n

A uniform cube of mass M is floating on the surface of a liquid with three fourth of its volume immersed in the liquid (density of liquid is rho ). Now a cubical cavity is made inside the cube and the cavity is filled by a material having twice the density of the original cube. The minimum dimension (sides) of this cavity such that this cube is now completely immersed in the liquid is [(4M)/(nrho)]^(1/3) . Find the value of n

A uniform cube of mass M is floating on the surface of a liquid with three fourth of its volume immersed in the liquid (density =rho) . The length of the side of the cube is equal to

A uniform cube of mass M is floating on the surface of a liquid with three fourth of its volume immersed in the liquid (density =rho) . The length of the side of the cube is equal to

A metal cube of mass 10 kg is floating in a liquid with 3/4 of its volume inside the liquid. Calculate: (i) buoyant force acting on the cube. (ii) ratio between density of cube and density of liquid. Take g=10 m//s^(2)