A solid is in the form of a right circular cone mounted on a hemisphere. The radius of the hemisphere is 2.1 cm, and the height of the cone is 4 cm. The solid is place in a cylindrical tub full of water in such a way that the whole solid is submerged in water left in the tub.
Original volume of water in the cylindrical tub
= Volume of Cylinder
= πr2h
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= 22×25×1.4
= 770cm3
Given that Radius of hemisphere, R = 2.1cm
and height of cone, h = 4cm
Volume of a solid = Volume of cone + Volume of hemisphere
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= 37.884cm3
∴ Volume of water displaced (removed) = 37.884cm3
Hence, the required volume of the water left in the cylindrical tub = 770 – 37.884
= 732.116 cm3
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