Why is there a change in momentum during elastic collisions?

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SUMMARY

This discussion clarifies the relationship between impulse and momentum during elastic collisions. While momentum is conserved in a closed system, individual objects within that system can experience changes in momentum due to forces acting upon them during collisions. Specifically, the normal force exerted during a collision results in a change in momentum for each object involved, leading to the concept of impulse, which is defined as the change in momentum over time. Thus, impulse is always present during collisions, despite the overall momentum of the system remaining constant.

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sallychan
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Hi guys. I just got a general question.

Homework Statement


I learned about impulse today in class, and I just wonder why it exists?

Impulse is defined as "the change in momentum", but momentum is always conserved in elastic collision.

Homework Equations


So if momentum is conserved, why there is a change in momentum?

The Attempt at a Solution



I am so confused. I will appreciate your help!
 
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The momentum of a system is conserved, but that doesn't mean the momentum of a particular object in the system is always the same.
 
axmls said:
The momentum of a system is conserved, but that doesn't mean the momentum of a particular object in the system is always the same.

Does it mean that impulse always exist during the collision?
 
Does the object's momentum change? Then there was a net force on it, and that net force occurred for some finite period of time. And so, do you think there was an impulse?

But the distinction is important to make. Momentum is conserved for a system. Take an object that's moving and an object that's sitting still. When they collide, the moving object has a force on it (the normal force from the other object), and it slows down. So that's less momentum in the system. But the other object begins to speed up, because there's a net force on it caused by the normal force from the original moving object, so that's more momentum in the system. All in all, the total momentum of the system remains the same, even though the individual momentums changed.
 

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