A tank, which is open at the top, contains a liquid up to a height H. A small hole is made in the side of the tank at a distance y below the liquid surface. The liquid emerging from the hole lands at a distance x from the tank :

A cylindrical vessel is filled with a liquid up to a height H. A small hole is made in the vessel at a distance y below the liquid surface as shown in figure. The liquid emerging from the hole strike the ground at distance x

Tanks A and B open at the top contain who different liquids upto certain height in them. A hole is made on the wall of each tank at a depth h from the surface of the liquid. The area of the hole in A is twice that of in B . If the liquid mass flux through each hole is equal, then the ratio of the densities of the liquids respectively is

A tank is filled by water ( rho = 10^3 kg//m^3 ). A small hole is made in the side wall of the tank at depth 10 m below water surface. A water jet emerges horizontal from the hole and falls at horizontal distance R from it. The amount of extra pressure (in terms of atmospheric pressure) that must be applied on the water surface, so that range becomes 3R on the on the ground will be (cross section area of hole is negligible and 1 atm = 105 Pa, g = 10 m/ s^2 )

Water stands at a depth H in a tank whose side walls are vertical. A hole is made in one of the walls at a height h below the water surface. The stream of water emerging from the hole strikes the floor at a distance R from the tank, where R is given by

A rectangular tank is placed on a horizontal ground and is filled with water to a height H above the base. A small hole is made on one vertical side at a depth D below the level of the water in the tank. The distance x from the bottom of the tank at which the water jet from the tank will hit the ground is

A tank with vertical walls is mounted so that its base is at a height H above the horizontal ground. The tak is filled with water to a depth h . A hole is puched in the side wall of the tank at a depth x below the water surface. To have maximum range of the emerging stream, the value of x is

A tank is filled with a liquid upto a height H, A small hole is made at the bottom of this tank Let t_(1) be the time taken to empty first half of the tank and t_(2) time taken to empty rest half of the tank then find (t_(1))/(t_(2))