A solid spherical ball of the metal divided into two hemisphere and joined as shown in the figure. The solid is placed in a cylindrical tub full of water in such a way that the whole solid is submerged in water. The radius and height of cylindrical tub are 4 cm ad 11 cm respectively and the radius of spherical ball is 3 cm Find the volume of water left in the cylindrical tub
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4/3πr3 = 12π cm3(vol.of 2 hemispheres)
πr2h=176π cm3(vol. of cylinder)
vol. displaced = vol. of 2 hemisphere
=> vol.of water remaining is
vol.of cylinder-vol. of 2 hemisphere
= 176π-12π
=154π = 484 cm3
ans: the remaining vol. of water in the cylinder is 484 cm3
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