Consider two satellites `A` and `B` of equal mass `m`, moving in the same circular orbit about the earth, but in the opposite sense as shown in Fig. The orbital radius is `r`. The satellites undergo a collision which is perfectly inelastic. For this situation, mark out the correct statement(s). [Take mass of earth as `M`]

Consider two satellites A and B of equal mass, moving in the same circular orbit of radius r around the earth but in the opposite sense and therefore a collision occurs. (a) Find the total mechanical energy E_(A) + E_(B) of the two satellite-plus-earth system before collision. (b) If the collision is completely inelastic, find the total mechanical energy immediately after collision. Describe the subsequent motion of the combined satellite.

Consider two satellites A and B of equal mass, moving in the same circular orbit of radius r around the earth but in the opposite sense and therefore a collision occurs. (a) Find the total mechanical energy E_(A) + E_(B) of the two satellite-plus-earth system before collision. (b) If the collision is completely inelastic, find the total mechanical energy immediately after collision. Describe the subsequent motion of the combined satellite.

A satellite of mass 'm' is revolving in a circular orbit of radius 'r' around the earth of mass M. What is the total energy of the satellite?

A satellite whose mass is M , is revolving in circular orbit of radius r around the earth. Time of revolution of satellite is

A satellite of mass m moves around the Earth in a circular orbit with speed v. The potential energy of the satellite is

A satellite of mass m moves around the Earth in a circular orbit with speed v. The potential energy of the satellite is

A satellite of mass M revolving in a circular orbit of radius r_(s) around the earth of mass M has a total energy E. then, its angular momentum will be

A satellite of mass m is revolving in a circular orbit of radius r. The relation between the angular momentum J of satellite and mass m of earth will be -