A solid of mass 100 g and density `2 g cm^(-3)` is immersed in water. Calculate the upthrust acting on it ?

A Solid weighs 50 gf in air and 44 gf when completely immersed in water. Calculate: (i) the upthrust, (ii) the volume of the solid, and (iii) the relative density of the solid.

A piece of cork of density 0.25g*cm^(-3) , attached to a metal piece of mass 10 g and of density 5g*cm^(-3) , is found to float completely immersed in water. Determine the volume of the piece of cork.

A solid weighs 120 gf in air and 105 gf when it is completely immersed in water. Calculate the relative density of solid.

A cylindrical body of area of cross section 100 cm^(2) and length 20 cm is immersed in a liquid whose density is 1.5 g cm^(-3) . If the density of the solid is 2 g cm^(-3) , calculate the upthrust acting on the body.

A piece of iron of density 7.8 xx 10^(3) kgm^(-3) and volume 10^(-4) m^(3) is fully immersed in water. Calculate (i) weight of the iron piece in air (ii) upthrust of water on the iron piece (iii) apparent weight of the iron piece in water. Given g=10ms^(-2)

The figure above shows a solid of density d_S floating in a liquid of density d_L . The same solid floats in water with 3^(th)/5 of its volume immersed in it. Calculate the density of the solid. (density of water = 1 g "cm"^(-3) )

A piece of iron of density 7.8xx10^-3(kg)/(m^3) and volume 100cm^3 is totally immersed in water. Calculate (a) the weight of the iron piece in air (b) the upthrust and (c ) apparent weight in water.