A body of volume V and density `P_S`, floats with volume v inside a liquid of density `P_L` . Show that
`v/V=P_S/P_L`

A body of volume V and density rho is kept completely immersed in a liquid of density rho_(L) . If g is the acceleration due to gravity, write expressions for the following (i) the weight of the body. (ii) the upthrust on the body. (iii) the apparent weight of the body in liquid, (iv) the loss in weight of the body.

A body of density rho floats with volume V_(1) of its total volume V immersed in a liquid of density rho_(1) and with the remainder of volume V_(2) immersed in another liquid of density rho_(2) where rho_(1)gtrho_(2) . Find the volume immersed in two liquids. ( V_(1) and V_(2) ).

A block of volume V and density rho is floating in a liquid of density 2 rho filled in a vessel. Now the vesset starts falling freely with acceleration g . Then the volume of block inside the liquid in the falling condition is

The figure above shows a solid of density d_S floating in a liquid of density d_L . What is the apparent weight of the floating body?

A body P floats in water with half its volume immersed. Another body Q floats in a liquid of density (3)/(4) th of the density of water with two - third of the volume immersed. The ratio of density of P to that of Q is

A solid of density D is floating in a liquid of density d. If upsilon is the volume of solid submerged in the liquid and V is the total volume of the solid, then upsilon//V equal to

A liquid mixture of volume V, has two liquids as its ingredients with densities alpha and beta . If density of the mixture is sigma , then mass of the first liquid in mixture is

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

A monatomic gas at a pressure P, having a volume V expands isothermally to a volume 2 V and then adiabatically to a volume 16 V. The final pressure of the gas is ( take gamma=5/3 )

An ideal gas of volume V and pressure P expands isothermally to volume 16 V and then compressed adiabatically to volume V . The final pressure of gas is [ gamma = 1.5]