Is the momentum of a system conserved even with friction?

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The discussion centers on whether frictional forces are considered external when analyzing momentum conservation in collisions. Participants agree that if the system includes only the colliding objects, friction from the floor is an external force, impacting momentum conservation. However, if the floor is included in the system, friction becomes internal, allowing for momentum conservation at all times. The effect of friction is minimal during the brief collision, but it influences the objects' speeds over time. Ultimately, the classification of friction as internal or external depends on how the system is defined.
cozycoz
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It's really confusing if the frictional force IS an external force..
My guess is the frictional force isn't an external force
and therefore I can observe the momentum conservation even with friction if I carefully measure the velocity right before and after the collision.
But I'm not sure about it..
 
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cozycoz said:
It's really confusing if the frictional force IS an external force..
My guess is the frictional force isn't an external force
and therefore I can observe the momentum conservation even with friction if I carefully measure the velocity right before and after the collision.
But I'm not sure about it..
It depends on what your system is: does it include both objects exchanging the friction force?
 
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It would probably help if you describe your system more precisely, and tell us which frictional force(s) you are concerned about.
 
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Oops yes
It's conventional 2d collision!
And the friction I mentioned is between the floor and objects.
 
cozycoz said:
And the friction I mentioned is between the floor and objects.
In terms of momentum, it's no different than the normal contact force.
 
cozycoz said:
And the friction I mentioned is between the floor and objects.
Aha. :cool: I suspected that might be the case because of your comment
cozycoz said:
even with friction if I carefully measure the velocity right before and after the collision.
but I wanted to make sure. This friction has very little effect during the very short time duration of the collision itself, so it doesn't affect (for practical purposes) conservation of momentum immediately after versus immediately before the collision. However, it does affect the speed of the objects at larger times after and before the collision. Therefore, in order to best test conservation of momentum, you need to measure the speeds as close to the collision as you can.

Added: I'm considering the system to consist of only the two colliding objects, so the friction from the floor is external. If you include the floor (earth) in the system, the friction becomes internal and you maintain conservation of momentum at all times, but now you have a three-body problem to solve, when applying conservation of momentum!
 
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cozycoz said:
My guess is the frictional force isn't an external force
That's the thing; sometimes it's internal and sometimes it's external,, depending. You have clearly looked for a reason to bring your intuition in line with a very basic 'Law' and that's very healthy. Looking for reasons for being wrong is far better than looking for reasons why Physics is wrong - and we get an amazing number of posts about the latter!
This is not to say that Physics can't advance; it's just that you can only make that happen when you have eliminated all possibilities of yourself being wrong. (A la Sherlock Holmes)
 
Is friction force between floor and a object in system external force or not depends whether floor is part of system or not.
Probably it is easier not to consider floor as part of system,and consider friction force between floor and a object in system an external force.
 
olgerm said:
Is friction force between floor and a object in system external force or not depends whether floor is part of system or not.
And the same is true for any other force between an object and the floor. There is nothing special about friction in that regard.
 
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