If two masses `m_1" and "m_2` are experiencing the same force, then the ratio of respective acceleration is

Two masses M_(1) and m_(2) are experiencing the same force where m_(1)ltm_(2) the ratio of their acceleration (a_(1))/(a_(2)) is

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

If two masses m_(1) and m_(2) collide, the ratio of change in their respective velocities is proportional to

When a force F is applied to a mass m_(1) , its acceleration is 6" m"//"s"^(2) . If the same force is applied to another mass m_(2) , it gives an acceleration 3" m"//"s"^(2) . If the two masses are tied together and if the same force is applied to the combination it gives an acceleration

When a force F is applied to a mass m_(1) , its acceleration is 6" m"//"s"^(2) . If the same force is applied to another mass m_(2) , it gives an acceleration 3" m"//"s"^(2) . If the two masses are tied together and if the same force is applied to the combination it gives an acceleration