Home
Class 12
PHYSICS
Derive final velocities V1 and V2 after ...


Derive final velocities `V_1 and V_2` after perfectly elastic collision.

Text Solution

AI Generated Solution

To derive the final velocities \( V_1 \) and \( V_2 \) after a perfectly elastic collision, we will use the principles of conservation of momentum and the coefficient of restitution. ### Step 1: Define the Variables Let: - \( m_1 \) = mass of the first object - \( m_2 \) = mass of the second object - \( u_1 \) = initial velocity of the first object before collision - \( u_2 \) = initial velocity of the second object before collision ...
Promotional Banner

Similar Questions

Explore conceptually related problems

For perfectly elastic collision

Find the increment of the kinetic energy of the closed system comprising two spheres of masses m_1 and m_2 due to their perfectly inelastic collision, if the initial velocities of the sphere were equal to v_1 and v_2 .

A ball falls vertically on an inclined plane of inclination alpha with speed v_0 and makes a perfectly elastic collision. What is angle of velocity vector with horizontal after collision.

The cofficient of restitution e for a perfectly elastic collision is

The coefficient of restitution e for a perfectly elastic collision is

For a perfectly elastic collision and a perfectly inelastic collision, values of coefficient of restitution are respectively

Two perfectly elastic particles A and B of equal masses travelling along a line joining them with velocities 15 m//s and 10m//s respectively collide. Their velocities after the elastic collision will be (in m/s) respectively