A body floats on a liquid of specific gravity `S_(1)` with f part of it immersed in that liquid. It also floats on another liquid of specific gravity `S_(2)` with (1 - f) part of it immersed. Prove that the specific gravity of the body = `(S_(1)S_(2))/(S_(1)+S_(2))`.

A body remains floating in a liquid with a part of it immersed in the liquid. If the body along with the liquid is taken to the moon, then the body

What amount of concentrated sulphuric acid (specific gravity 1.8) should be mixed with 1 L of water so that specific gravity of the mixture becomes 1.24?

A body floats on a liquid with n-part of its volume immersed in the liquid. The body is released at a depth d inside the liquid. Show that it will reach the surface after a time sqrt((2(1-n)d)/(ng)) .

What is the normality of 90% solution of H_2SO_4 of specific gravity 1.84 ?

A body when fully immersed in a liquid of specific gravity 1.2 weighs 44 gwt. The same body when fully immersed in water weighs 50 gwt. The mass of the body is

If Specific gravity of steel is 7.82 then what is its density in S.I.?

What is the normality of 96% solution of H_2SO_4 od specific gravity 1.84?

A body floats in a liquid with 1/4 th of its volume above the liquid. If the body is released at a depth d inside the liquid, show that it takes time of sqrt((6d)/g) to reach the surface.

Mass of a body is M, its specific heat is S and temperature is T. The body is dropped in a liquid. If the mass of the liquid is m, specific heat is s and temperature is t,then prove that the final temperature of the mixture is theta=(MST+mst)/(MS+ms) . If the liquid is water then show that, S=(m(theta-t))/(M(T-theta)) .