A particle of mass `m_(1) = 4 kg` moving at `6hatims^(-1)`perfectly elastically with a particle of mass `m_(2) = 2` moving at `3hati ms^(-1)`

A particle of mass m_(1) = 4 kg moving at 6hatims^(-1) collides perfectly elastically with a particle of mass m_(2) = 2 moving at 3hati ms^(-1)

A partical of mass m moving with velocity 1m//s collides perfectly elastically with another particle of mass 2m . If the incident particle is deflected by 90^(circ) . The heavy mass will make and angle theta with the initial direction of m equal to:

A partical of mass m moving with velocity 1m//s collides perfectly elastically with another particle of mass 2m . If the incident particle is deflected by 90^(circ) . The heavy mass will make and angle theta with the initial direction of m equal to:

A particle of mass m moving with velocity u collides elastically with a particle of mass 3m at rest. After collision the heavier particle moves with velocity.

A particle of mass 2 kg moving with a speed of 6 m/s collides elastically with another particle of mass 4 kg travelling in same direction with a speed of 2m/s. The maximum possible deflection of the 2 kg particle is

A particle of mass m moving with speed u collides perfectly inelastically with another particle of mass 3 m at rest. Loss of KE of system in the collision is

A particle of mass m moving with speed u collides perfectly inelastically with another particle of mass 3 m at rest. Loss of KE of system in the collision is