Volume Of Cylinder

A hemisphere is inscribed in a cylinder and a cone is inscribed in the hemisphere .The vertex of cone lies on the centre of the upper circular part of the cylinder .Show that , (1)/(3)xx Volume of cylinder = (1)/(2) xx Volume of hemishphere= Volume of cone

Volume of a Cylinder

A right circular cylinder is circumscribed about a hemisphere so that they share the same base. The ratio of the volumes of cylinder and hemisphere is

The diameter and height of a right circular cylinder are equal to the diameter of a sphere. Find the ratio of volumes of cylinder and sphere.

A cylinder and a cone are of same base radius and of same height. Find the ratio of the volumes of cylinder to that of the cone.

Volume OF a Cylinder- πhr2|| Discussion OF Example and Excrcise -13.7

The volume of a cylinder which exactly fits in a cube of side a is __________.

Volume of a cylinder with radius h and height r is __________.

Calculate the volume of a cylinder of height 7cm and diameter 7cm. What will be the change in the volume of the cylinder if the diameter is doubled and the height is halved?

The volume of a cylinder is 900 cm^3 . Find the volume of the cone having same radius and perpendicular height as that of cylinder.