A metallic sphere floats in an immiscible mixture of water `(rho_(w)=10^(3)kg//m^(3))` and a liquid `(rho_(L)=13.5xx10^(3)kg//m^(3))` such that its `(4)/(5)th` volume is in water and `(1)/(5)th` volume in the liquid. Find the density of metal.

A metallic sphere floats in an immiscible mixture of water (rho_(W) = 10^(3)kg//m^(3)) and a liquid (rho_(1) = 13.5 xx 10^(3) kg//m^(3)) such that is (4/5) th portion is in water and (1/5) th portion in the liquid. The density of metal is

A metallic sphere floats in an immiscribe mixture of water (rho_(w) = 10^(3) kg//m^(3)) and a liquid (rho_(L) = 13.5 xx 10^(3)) with (1//5)th portion by volume in the liquid and remaning in water. The density of the metal is :

A metallic sphere floats in immiscible mixture of water (density 10^(3) kgm^(-3)) and a liquid (density 8xx10^(3) kgm^(-3)) such that its (2//3) part is in water and (1//3) part in the liquid. The density of the metal is

A metallic sphere floats in immiscible mixture of water (density 10^(3) kgm^(-3)) and a liquid (density 8xx10^(3) kgm^(-3)) such that its (2//3) part is in water and (1//3) part in the liquid. The density of the metal is

3.5 kg mass of a metal plate has the volume of 1.5m^(3) . Find the density of metal plate.

A cube of 1 kg is floating at the interface of two liquids of density rho_(1) = 3//4 gm//cm^(3) and rho_(2) = 2.5 gm//cm^(3) The cube has (3//5)^(th) part in rho_(2) and (2//5)^(th) part in rho_(1) .Find the density of the cube .

A cube of 1 kg is floating at the interface of two liquids of density rho_(1) = 3//4 gm//cm^(3) and rho_(2) = 2.5 gm//cm^(3) The cube has (3//5)^(th) part in rho_(2) and (2//5)^(th) part in rho_(1) .Find the density of the cube .

A vessel contains two immiscible liquids of density rho_(1)=1000 kg//m^(3) and rho_(2)=1500kg//m^(3) . A solid block of volume V=10^(3)m^(3) and density d=800kg//m^(3) is tied to one end of a string and the outer end is tied to the bottom of the vessel as shown in figure. The block is immersed with two fifths of its volume in the liquid of lower density. The entire system is kept in an elevator which is moving upwards with an acceleration of a=g/2 . Find the tension in the string.