A solid spherical ball having density d and volume v floats on the interface of two immicible liquids. The density of the upper liquid is `d_1` and that of `d_2 `for lower one. What fraction of the volume of the ball will be in upper and lower liquids, if `d_1 < d < d_2`.

A solid uniform sphere of volume v floats on the boundary between two non miscible liquids. The specific gravity of the upper liquid Is S_1 and that of the lower is S_2 . The specific gravity of the material of the sphere is S(S_1 lt S lt S_2) . What portions of the sphere will be above and below the boundary of the liquid?

When a body of density rho and volume V is floating in a liquid of density sigma

The fraction of a floating object of volume V_0 and density d_0 above the surface of liquid of density d will be

A body floats with one third of its volume outside water and 3/4 of its volume outside another liquid. Calculate the density of the other liquid.

A cylindrical block floats vertically in a liquid of density rho_(1) kept in a container such that the fraction of volume of the cylinder inside the liquid is x_(1) . Then some amount of another immiscible liquid of density rho_(2) (rho_(2) lt rho_(1)) is added to the liquid in the container so that the cylinder now floats just fully immersed in the liquids with x_(2) fraction of volume of the cylinder inside the liquid of density rho_(1) . The ratio rho_(1)//rho_(2) will be

When a body is put into three liquids in succession, it floats with 1/2,1/3and1/4 of its volume immersed in the three liquids respectively. If the body is put into a mixture of these liquids, mixed in equal volumes, what fraction of its volume will remain under the liquid?

The ratio of the densities of three liquids is 1 : 2 : 3. If they are mixed in (i) equal volume, (ii) equal mass, then what will be the densities of their mixtures?

An object weighs m_1 in a liquid of density d_1 and that in liquid of density d_2 " is " m_2 . The density d of the object is