A satellite is orbiting just above the surface of a planet of average density `D` with period `T`. If `G` is the universal gravitational constant, the quantity `(3pi)/G` is equal to

A satellite is orbiting just above the surface of the earth with period T. If d is the average density of the earth and G is the universal constant of gravitation, the quantity (3pi)/(Gd) represents its

A satellite of mass m is revolving close to surface of a plant of density d with time period T . The value of universal gravitational constant on planet is given by

A satellite of mass m is revolving close to surface of a plant of density d with time period T . The value of universal gravitational constant on planet is given by

If a satellites is revolving close to a planet of density rho with period T , show that the quantity rho T_(2) is a universal constant.

If a satellites is revolving close to a planet of density rho with period T , show that the quantity rho T_(2) is a universal constant.

The dimensional formula of universal gravitational constant 'G' [M^(-1) L^(3) T^(-2)] .

A satellite is orbiting around the earth with orbital radius R and time period T. The quantity which remains constant is