Is Momentum Conserved in a Colliding System with Gravity?

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Discussion Overview

The discussion revolves around the conservation of momentum in a colliding system influenced by gravity, specifically examining an elastic collision between a mass and an inclined plane. Participants explore the implications of external forces, particularly the role of gravity and normal forces during the collision.

Discussion Character

  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • One participant asserts that momentum is conserved when no external forces act on a system, questioning whether gravity affects this during a collision.
  • Another participant agrees that momentum is conserved in the short duration of a collision, suggesting that the impulse approximation allows for neglecting gravity's effect.
  • A participant inquires whether the normal force during impact is considered an external force, expressing confusion based on differing opinions.
  • Responses clarify that the classification of the normal force as internal or external depends on the defined system, with distinctions made regarding the forces acting on the inclined plane and the dropped mass.

Areas of Agreement / Disagreement

Participants generally agree that momentum can be considered conserved during the collision under certain conditions, but there is disagreement regarding the classification of the normal force as internal or external based on the system definition.

Contextual Notes

The discussion highlights the dependence on how the system is defined, which affects the interpretation of forces involved during the collision. There are unresolved aspects regarding the implications of gravity and the normal force on momentum conservation.

Dweirdo
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This is a conceptional problem I'm dealing with.
when no external forces act on a system momentum is conserved, right?
now when gravity acts on a system, and there is a collusion(elastic), let's say a mass M and an inclined plane(not attached to the ground) of mass 3M, while M is dropped from certain height and it hits the inclined plane(which causes the plane to move and M to bounce)
now the duration of the collusion is so small, so before and after it the momentum is conserved both in the X direction and the Y direction in my opinion, cause although there was a force acting during the collusion, it's effect is so neglect-able,or am I wrong??
I would like to have an explanation,
Thanks in advanced.
Dw
 
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Dweirdo said:
This is a conceptional problem I'm dealing with.
when no external forces act on a system momentum is conserved, right?
Right. Whenever the net external force is zero, momentum is conserved.
now when gravity acts on a system, and there is a collusion(elastic), let's say a mass M and an inclined plane(not attached to the ground) of mass 3M, while M is dropped from certain height and it hits the inclined plane(which causes the plane to move and M to bounce)
now the duration of the collusion is so small, so before and after it the momentum is conserved both in the X direction and the Y direction in my opinion, cause although there was a force acting during the collusion, it's effect is so neglect-able,or am I wrong??
Right! Usually one can assume that the collision is of such short duration, that all other forces (like gravity) can be ignored. That's called the "impulse approximation".
 
Oh great,
one more thing,
is the Normal force(during impact) is also an external force?
I've just asked some one and he said it is, but It doesn't work well for me, so..is that so?

Thank You so much Al!
 
Normal force is external if you are considering the dropped mass. It is an internal force if you consider both masses. The normal force on the inclined plane by the table is external; however, it's balanced by Mg.
 
Dweirdo said:
is the Normal force(during impact) is also an external force?
It depends on how you define the system. The normal force is a contact force between two objects. As long as both objects are part of the same system, then any contact force between them is an internal force as far as that system goes.
 
Thank You!
 

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