A cone, a hemisphere and a cylinder have equal bases. The heights of the cone and cylinder are equal and are same as the common radius. Are they equal in volume?

A cone and a cylinder have equal bases and heights.Then find the ratio of the corresponding volumes

A cone and a cylinder have the same base. Find the ratio of their heights it their volumes are equal.

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. What is the ratio of their volumes?

A cone, a hemisphere and a cylinder stand on equal bases and have the same height, the height being equal to the radius of the circular base. Their total surface areas are in the ratio:

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. The ratio of their respectively volume is

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. Show that their volumes are in the ratio 1:2:3.

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. Show that their volumes are in the ratio 1:2:3.

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. Show that their volumes are in the ratio 1:2:3.

A cone, a hemisphere and a cylinder stand on equal bases and have the same height. Show that their volumes are in the ratio 1:2:3.