Collisions - Momentum destribution

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SUMMARY

The discussion focuses on the principles of momentum conservation in collisions, specifically examining a scenario where a 10kg ball traveling at 10m/s collides with a stationary 5kg ball. The total momentum before the collision is 100 kg m/s, and various outcomes are possible, such as the 10kg ball stopping and the 5kg ball moving at 20m/s. To accurately predict the post-collision velocities, additional equations, such as conservation of energy or the coefficient of restitution, must be applied alongside momentum conservation.

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  • Understanding of momentum conservation principles
  • Knowledge of kinetic energy and its conservation
  • Familiarity with the coefficient of restitution
  • Basic grasp of collision types (elastic vs inelastic)
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  • Study the conservation of energy in collisions
  • Learn about the coefficient of restitution and its applications
  • Explore different types of collisions: elastic and inelastic
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Routaran
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Hello,
I was thinking about colliding balls and the conservation of momentum.

If a ball weighing 10kg traveling at 10m/s collides with another stationary ball weighing 5kg, then the two balls should be moving with some velocity so that the overall momentum is 100kg m/s

My question is what govern's the distribution of the momentum between the two balls?
The 10kg ball coming to a complete stop after the collision and the 5kg ball being shot off at 20m/s is a valid configuration after the collision. but there are an infinite number of valid configurations possible.

How does one determine exactly what will happen? what else do we need to consider to accurately predict the momentum of each ball after the collision?
 
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Hello Routaran! :wink:
Routaran said:
… what govern's the distribution of the momentum between the two balls?
The 10kg ball coming to a complete stop after the collision and the 5kg ball being shot off at 20m/s is a valid configuration after the collision. but there are an infinite number of valid configurations possible.

How does one determine exactly what will happen? what else do we need to consider to accurately predict the momentum of each ball after the collision?

In a collision, momentum is always conserved.

But you need another equation to completely solve the problem …

conservation of energy, or a coefficient of restitution equation, or some constraint such as that the particle stick together. :smile:
 

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