A fixed container of height `H` with large cross-sectional area `A` is completely filled with water. Two small orifice of cross-sectional area `a` are made, one at the bottom and the other on the vertical side of the container at a distance H/2 from the top of the container find the time taken by the water level to reach a height of H/2 from the bottom of the container.

Water rises to a height h in a capillary tube of cross-sectional area A. the height to which water will rise in a capillary tube of cross-sectional area 4A will be

Water rises to a height h in a capillary tube of cross-sectional area A. the height to which water will rise in a capillary tube of cross-sectional area 4A will be

Water rises to a height h in a capillary tube of cross-sectional area A. the height to which water will rise in a capillary tube of cross-sectional area 4A will be

A tank of height 15 m and cross-section area 10 m^(2) is filled with water. There is a small hole of cross-section area a which is much smaller than the container, located at a height of 12 m from the base of the container. How much force should be applied with coming out of the top level, so that water coming out of the holwe hits the ground at a distance of 16 m? ("Take of water =1000 kg m"^(-3))

A cylindrical vessel of area of cross section A is filled with a liquid up to a height H . A very small hole of area of cross section a is made at the bottom of the vellel. Find the time taken by the vessel to become empty.

A cylindrical vessel of area of cross section A is filled with a liquid up to a height H . A very small hole of area of cross section a is made at the bottom of the vellel. Find the time taken by the vessel to become empty.

A cylindrical massless container of cross sectional area A have a fluid filled up to height h and have a small orifice of area a in wall near its bottom. Find minimum coefficient between container and ground so that container does not move