Two particles of mass M and m are moving in a circle of radii R and r. if their time period are the same, what will be the ratio of their linear velocities?

Two particles of masses m_(1) and m_(2) are moving in concentric circle of radii r_(1) and r_(2) such that their period are same. Then the ratio of their centripetal acceleration is

A particle of mass M is revolving along a circule of radius R and nother particle of mass m is recolving in a circle of radius r . If time periods of both particles are same, then the ratio of their angular velocities is

Two particles having mass 'M' and 'm' are moving in a circular path having radius R & r respectively. If their time period are same then the ratio of angular velocity will be : -

Two bodies having masses 10kg and 5kg are moving in concentric orbits of radii 4 and 8 such that their time periods are the same. Then the ratio of their centripetal accelerations is

A particle of mass m is moving along a circle of radius r with a time period T . Its angular momentum is

Two satellites X and Y are moving in circular orbits of radii R and 2R respectively, around the same planet. What is the ratio of their critical velocities ?

Two particles of masses in the ratio 2:1 are moving in circular paths of radii in the ratio 3:2 with time period in the ratio 2:3 .The ratio of their centripetal forces is

Two bodies of mass 10kg and 5kg moving in concentric orbits of radii R and r such that their periods are the same. Then the ratio between their centipetal acceleration is

Two particles of masses in the ratio 3:5 are moving in circular paths of radii in the ratio 4:7 with time periods in the ratio 4:5 . The ratio of their centripetal forces is