the base of cylindrical vessel is hemesphericl in shape with rdius R . If the vessel is filled with liquid of density p up to a height h. calculate the thrust on the base.

A vessel of length l, breadth b and height h is filled completely with a liquid of density d (see figure) Calculate the thrust on each surface of the cube.

The area of base of a cylindrical vessel is 300 "cm"^2 . Water (density= 1000 "kg/m"^3 ) is poured into it up to a depth of 6 cm. Calculate the thrust of water on the base. (g = 10 "m s"^(-2)) .

The height of a water-filled conical vessel is 0.5 m, the area of its base is 20xx10^(-4)m^(2) . The vessel is placed on its base upon a table. Find the thrust of water on the table.

A uniformly tapering vessel of height h whose lower and upper radii are r and R is completely filled with a liquid of density rho The force that acts on the base of the vessel due of the liquid is

The area of base of a cylindrical vessel is 300 cm^(2) . Water ("density"=1000 kg m^(-3)) is poured into it up to a depth of 6 cm. Calculate : (a) the pressure and (b) the thrust of water on the base. (g=10ms^(-2)) .

Two identical cylindrical vessel with their bases at the same level each contain a liquid of density rho . The height of the liquid in one vessel is h_(1) and in the other is h_(2) the area of either base is A. What is the work done by gravity is equalising the levels when the two vessels are connected?