A particle of mass `m_1` collides elastically with a stationary particle of mass `m_2(m_1gtm_2)`. Find the maximum angle through which the striking particle may deviate as a result of the collision.

A particle of mass m_(1) collides head on with a stationary particles of mass m_(2) . If (m_(1))/(m_(2)) gte, where e is the coefficient of restitution, then :

A particle of mass m moving with speed V collides elastically with another particle of mass 2m. Find speed of smaller mass after head on collision

A particle of mass m_1 experienced a perfectly elastic collision with a stationary particle of mass m_2 . What fraction of the kinetic energy does the striking particle lose, if (a) it recoils at right angles to its original motion direction, (b) the collision is a head-on one?

A particle of mass m and veocity vec(v) collides elastically with a stationary particle of mass m Calculate the angle between velocity vector of the two partiicless after the collision.

A moving particle of mass m collides elastically with a stationary particle of mass 2m . After collision the two particles move with velocity vec(v)_(1) and vec(v)_(2) respectively. Prove that vec(v)_(2) is perpendicular to (2 vec(v)_(1) + vec(v)_(2))

A particle of mass m_(1) experiences a perfectlly elastic collision with a stationary particle of mass m_(2) . Match the entries in column I to all the entries in column II .