A cylindrical tank has a hole of 1 cm in its bottom. If the water is allowed to flow into the tank from a tube above it at the rate of `70 cm//sec` . then the maximum height up to which water can rise in the tank is

A cylindrical tank has a hole of 1cm^(2) in its bottom. If the water is allowed to flow into the tank from a tube above it at the rate of 70cm^(3)//sec , then the maximum height up to which water can rise in the tank is

A cylindrical tank has a holes of 3 cm^(2) in its bottom. If the water is allowed to flow into the tank form a tube above it at the rate of 80 cm^(3)//sec . Then the maximum height up to which water can rise in the tank is

A cylindrical tank has a hole of 2cm^(2) at its bottom if the water is allowed to flow into tank from a tube above it at the rate of 100cm^(3)//s then find the maximum height upto which water can rise in the tank (take =g=10ms^(-2) )

A cylindrical tank whose cross-section area is 2000 cm^2 has a hole in its bottom 1 cm ^2 in area. (i) If the water is allowed to flow into the tank from a tube above it at the rate of 140 cm ^3//s , how high will the water in the tank rise ? (ii) If the flow of water into the tank is stopped after the above height has been reached, how long will it take for tank to empty itself through the hole?

A large cylindrical tank has a hole of area A at its bottom. Water is oured in the tank by a tube of equal cross sectional area A ejecting water at the speed v.

A cylindrical tank has a small hole at bottom. At t = 0 , a tap starts to supply water into the tank at a constant rate beta m^3//s . (a) Find the maximum level of water H_(max) in the tank ? (b) At what time level of water becomes h(h lt H_(max)) Given a , area of hole, A : area of tank.

A tank has a hole at its bottom. The time needed to empty the tank from level h_(1) to h_(2) will be proportional to

A tank filled with fresh water has a hole in its bottom and water is flowing out of it. If the size of the hole is increased, then

Suppose that water is emptied from a spherical tank of radius 10 cm. If the depth of the water in the tank is 4 cm and is decreasing at the rate of 2 cm/sec, then the radius of the top surface of water is decreasing at the rate of