Home
Class 14
MATHS
The volume of a right circular cone, who...

The volume of a right circular cone, whose radius of the base is half of its altitude, and the volume of a hemisphere are equal. The ratio of the radius of the cone to the radius of the hemisphere is:

A

`2:1`

B

`1: 1`

C

`root (3)(2):1`

D

`sqrt2 :1`

Text Solution

AI Generated Solution

Promotional Banner

Similar Questions

Explore conceptually related problems

The volume of a right circular cone, whose radius of the base is same as one-third of its altitude, and the volume of a sphere are equal. The ratio of the radius of the cone to the radius of the sphere is:

The volume of a right circular cone, with a base radius the same as its altitude, and the volume of a hemisphere are equal. The ratio of the radii of the cone to the hemisphere is:

The volume of a right circular cone. Whose radius of the base in one-third of its altitude, and the volume of a hemisphere are equal. The ratio of the radii of the cone and the hemisphere is

The volume of a right circular cone, whose radius of the base is the same as five-ninth of its altitude and the volume of a sphere are equal. The ratio of the radii of the cone to the sphere is:

Find the volume of a right circular cone 1.02m high,if the radius of its base is 28m.

A cone and a hemisphere have equal bases and equal volumes. What is the ratio of the height of the cone to the radius of the hemisphere?

The vertical height of a right circular cone is 9 cm and radius of its base is 4 cm. Find its volume.

The radius of a sphere is equal to the radius of the base of a right circular cone, and the volume of the sphere is double the volume of the cone. The ratio of the height of the cone to the radius of its base is

The radius of base and the volume of a right circular cone are doubled. The ratio of the length of the larger cone to that of the smaller cone is :