[" A solid sphere of volume "V" and density p floats at "],[" the interface of two immiscible liquids of densities "],[rho_(1)" and "rho_(2)" respectively.If "rho_(<)

A solid sphere having volume V and density rho floats at the interface of two immiscible liquids of densites rho_(1) and rho_(2) respectively. If rho_(1) lt rho lt rho_(2) , then the ratio of volume of the parts of the sphere in upper and lower liquid is

A solid sphere having volume V and density rho floats at the interface of two immiscible liquids of densityes rho_(1) and rho_(2) respectively. If rho_(1) lt rho lt rho_(2) , then the ratio of volume of the parts of the sphere in upper and lower liquid is

A solid sphere of radius r is floating at the interface of two immiscible liquids of densities rho_(1) and rho_(2)(rho_(2) gt rho_(1)) , half of its volume lying in each. The height of the upper liquid column from the interface of the two liquids is h. The force exerted on the sphere by the upper liquid is (atmospheric pressure = p_(0) and acceleration due to gravity is g):

A solid sphere of radius r is floating at the interface of two immiscible liquids of densities rho_(1) and rho_(2)(rho_(2) gt rho_(1)) , half of its volume lying in each. The height of the upper liquid column from the interface of the two liquids is h. The force exerted on the sphere by the upper liquid is (atmospheric pressure = p_(0) and acceleration due to gravity is g):

A uniform sphere of density rho floats at the interface of two liquids of densities rho_(1) and rho_(2)(>rho_(1)) The sphere has (2)/(3) rd of vertical diameter in denser liquid and remaining part in the other liquid.If a rho=b rho_(1)+c rho_(2) then b+c-a=_______.

A solid uniform ball having volume V and density rho floats at the interface of two unmixible liquids as shown in Fig. 7(CF).7. The densities of the upper and lower liquids are rho_(1) and rho_(2) respectively, such that rho_(1) lt rho lt rho_(2) . What fractio9n of the volume of the ball will be in the lower liquid.