The level of water in a tank is 5m high. A hole of area of cross section 1 cm${}^2$ is made at the bottom of the tank. The rate of leakage of water from the hole in $m^3{s}^{-1}$ is ( g $=$ 10ms${}^{-2}$):

Q. The level of water in a tank is 5 m high .A hole of area 1 cm${}^2$ is made at the bottom of the tank .The rate of leakage of water from the hole is (g = 10 m /s${}^2$ )

Q. The level of water in a tank is $5\text{m}$ high. A hole of area $1{\text{cm}}^2$ is made at the bottom of the tank. The rate of leakage of water from the hole is : [Take $g=10{\text{m/s}}^2$]

Q. There is a hole at the side-bottom of a big water tank. The area of the hole is $2m{m}^2$. Through it, a pipe is connected. The upper surface of the water is $5m$ above the hole. The rate of flow of water through the pipe is ( in $m^3{s}^{-1}$) ( $g=10m{s}^{-2}$)

Q. Water flows into a large tank with flat bottom at the rate of ${10}^{-4}{\text{m}}^3{\text{s}}^{-1}$. Water is also leaking out of a hole of area $1{\text{cm}}^2$ at its bottom. If the height of the water in the tank remains steady, then this height is:

Q. Water flows into a large tank with flat bottom at the rate of ${10}^{-4}{m}^3{s}^{-1}.$ Water is also leaking out of a hole of area 1 ${cm}^2$ at its bottom. If the height of the water in the tank remains steady, then this height is :