A solid 'S'floats in liquid 'L'. The density of 'S' is ……………. than liquid 'L'.

A solid floats in a liquid at 20^@ C with 75 % of it immersed. When the liquid is heated to 100^@ C, the same solid floats with 80% of it immersed in the liquid. Calculate the coefficient of expansion of the liquid. Assume the volume of the solid to be constant.

Assertion : A solid floats in a liquid so that it is just submerged . When the liquid is heated the solid sinks to the bottom. Reason : Weight of the solid increases with the rise in temperature .

A wooden cube of length l and density a floats in a liquid of density p (gt a) . If the liquid moves with an acceleration in steady state, find the a. net hydrostatic force acting on the cube b. angle of inclination of the cub with horizontal.

A solid floats in a liquid in a partially dipped position.

Assertion : A solid is floating in a liquid of density rho_(1) . When the solid melts its density becomes rho_(2) in liquid state. If rho_(1) gt rho_(2) level of liquids will increase after melting. Reason : In liquid state volume always increases after a solid melts.

A Solid sphere of density rho=rho_0(1-r^2/R^2), 0 ltrleR just floats in a liquid then density of liquid is– (r is distance from centre of sphere)

A body floats in water with its one-third volume above the surface. The same body floats in a liquid with one-third volume immersed. The density of the liquid is

A body is just floating on the surface of a liquid. The density of the body is the same as that of the liquid. The body is slightly pushed down. What will happen to the body?

A piece of solid weighs 120 g in air ,80 g in water and 60 kg in a liquid . The relative density of the solid and that of the liquid are respectively

A solid cube floats in a liquid of density rho with half of its volume submerged as shown. The side length of the cube is a, which is very small compared to the size of the container. Now a liquid of density (rho)/(3) (immiscible with the liquid already in the container) is poured slowly into the container. The column of the liquid of density (rho)/(3) that must be poured so that the cube is fully submerged (with its top surface coincident with the surface of the poured liquid) is :