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# Newton's Law of Restitution

Newton's Law of Restitution states that if two particles collide:

e (speed of approach) = (speed of separation)

where e is the **coefficient of restitution .**

**Example**

Particle A is travelling at 2m/s. Particle B is travelling in the opposite direction at a speed of 1m/s. After the particles collide, A is brought to rest. If the coefficient of restitution between the particles is ½, what will the speed of B be after the collision?

Let the speed of B after the collision be v (ms^{-1}).

A and B are approaching each other at a speed of 3m/s (2 + 1)

Using Newton's Law of Restitution:

e(speed of approach) = (speed of separation)

½ (3) = v

Therefore the speed of B after the collision is __1.5ms__^{-1}

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