Determine the ratio of the volume of a cube to that of a sphere which will exactly fit inside the cube.

The ratio of the volume of a cube to that of a sphere which will fit inside the cube is

Find the ratio of the volume of a cube to that of the sphere which fits inside the cube.

The ratio of the volume of a cube so that of a sphere which will fit inside the cube is 4backslash:pi (b) 4backslash:3 pi(c)6backslash pi(d)2backslash pi

If a sphere is inscribed in a cube, then prove that the ratio of the volume of the cube to the volume of the sphere will be 6:pi .

To determine the relationship between the volume of a cube and surface area it will hold.

A sphere is placed in a cube so that it touches all the faces of the cube. If 'a' is the ratio of the volume of the cube to the volume of the sphere, and 'b' is the ratio of the surface area of the sphere to the surface area of the cube, then the value of ab is:

The ratio of the volume of a cube and a solid sphere is 363 : 49. The ratio of an edge of the cube and the radius of the sphere is (taking pi = (22)/(7) )