A right circular cylinder of maximum volume is inscribed in a given right circular cone of height `h` and base radius `r`, then radius of cylinder is:

A right circular cylinder of maximum volume is inscribed in a given right circular cone of helight h and base radius r, then radius of cylinder is:

Show that the height of the circular cylinder of maximum volume that can be inscribed in a given right-circular cone of height h is 1/3 h

Show that the height of the right circular cylinder of maximum volume that can be inscribed in a given right circular cone of height h is (h)/(3)

Find the altitude of a right circular cylinder of maximum volume inscribed in a sphere of radius r.

The height of a right circular cylinder of maxium volume inscirbed in a sphere of radius 3 is

The height of a right circular cylinder of maxium volume inscirbed in a sphere of radius 3 is

The radius of cylinder of maximum volumne which can be inscribed in a right circular cone of radius R and height H ( axis of cylinder and cone are same ) H given by

The radius of cylinder of maximum volumne which can be inscribed in a right circular cone of radius R and height H ( axis of cylinder and cone are same ) is given by