A cylindrical vessel is completely filled with water. In it a cylindrical object having diameter half of the internal diameter and height half of the height of the given cylinder is put. What will be the ratio of the quantity of the remaining water and quantity of water in the beginning ?

A right cylindrical vessel is full with water. How many right cones having the same diameter and height as that of the right cylinder will be needed to store that water ? (Take pi = (22)/(7) ).

A hemispherical bowl with radius of 9 cm is completely filled with water. How many cylindrical bottle of diameter 3 cm and height 4 cm can be filled up with the water in the bowl.

A metal cube of side 11 cm is completely submerged in water contained in a cylindrical vessel with diameter 28 cm. Find the rise in the level of water.

A cylindrical vessel 60 cm in diameter is partially filled with water. A sphere 30 cm in diameter is gently dropped into the vessel and is completely immersed. To what further height will the water in the cylinder rise ?

The rain water from a roof 22 m xx 20 m drains into a cylindrical vessel having diameter of base 2 m and height 3.5 m. If the vessel is just full, find the height of the rainfall .

A right circular cylinder is partially filled with water. Two iron spherical balls are completely im- mersed in the water so that the height of the water in the cylinder rises by 4 cm. If the radius of one ball is half of the other and the diameter of the cylinder is 18 cm, then the radii of the spherical balls are:

A cone of radius 3.5 cm and height 12 cm is completely filled with water. This water is emptied into an empty cylindrical vessel of radius 7 cm. What will be the height of water in this vessel ?

A hemispherical bowl of internal radius 9cm is full of water.Its contents are emptied in a cylindrical vessel of internal radius 6cm. Find the height of water in the cylindrical vessel.