A container has a small hole at its bottom. Area of cross-section of the hole is `A_(1)` and that of the container is `A_(2)`. Liquid is poured in the container at a constant rate ` Q m^(3)s^(-1)`. The maximum level of liquid in the container will be

A stone is placed inside a container. The normal reaction between the stone and the container is N_(1) . Now a liquid is poured inside the container such that normal reaction between stone and the container is N_(2) then (Assume no liquid between stone and container at the contact surface)

If cross- sectional area of limb I is A_(1) and that of limb II is A_(2) then velocity of the liquid in the tube will be, (cross- sectional area of tube is very small)

On heating a liquid of coefficient of cubical expansion gamma in a container having coefficient of linear expansion gamma//3 . The level of liquid in the container will

From a horizontal tube with area of cross-section A_(1) and A_(2) as shosn in fiugre liquid is flowing in the level of the liauid in the two veritcal tunes is h.

A pressure exerted by mercury at the bottom of a container of area of cross section 2 cm^(2) is 10 Pa. Determine the weight of the mercury in the container.

A container filled with liquid up to height h is placed on a smooth horizontal surface. The container is having a small hole at the bottom. As the liquid comes out from the hole, the container moves in a backward direction with acceleration a and finally, when all the liquid is drained out, it acquires a velocity v . Neglect mass of the container. In this case

A hollow cylindrical container floats in water with half its length immersed. A liquid of specific gravity sigma is slowly poured into the container until the levels of the liquid inside the container and of water outside are the same. It is observed that the container is submerged to two-thirds its length. Then the value of sigma is