Can Conservation of Momentum Solve This Collision Problem?

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SUMMARY

The discussion centers on solving a collision problem involving two particles of mass m connected by a rod of length L, where a third particle of mass m strikes one of them at a right angle. The key to solving this problem lies in applying the principles of conservation of linear and angular momentum. Participants confirm that using these conservation laws is essential to determine both the linear and angular velocities about the center of mass, as well as identifying the momentarily stationary point in the system.

PREREQUISITES
  • Understanding of conservation of linear momentum
  • Understanding of conservation of angular momentum
  • Familiarity with basic mechanics concepts
  • Knowledge of center of mass calculations
NEXT STEPS
  • Study the conservation of linear momentum in collision problems
  • Learn how to calculate angular momentum and its conservation
  • Explore the concept of center of mass in multi-particle systems
  • Practice solving similar collision problems using these principles
USEFUL FOR

Students studying physics, particularly those focusing on mechanics and collision problems, as well as educators looking for practical examples of momentum conservation principles.

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Homework Statement

Two particles of mass m, connected by a rod of lengh L, are at rest. Another particle of mass m moving at v0 strikes one of the particles at a right angle and sticks to it. a) Find the linear velocity, angular velocity about center of mass. b) which point is momentarily stationary.



Homework Equations


Conservation of linear and angular momentum


The Attempt at a Solution


I thought it was as simple as doing conservation of momentum, but I might be wrong.

I appreciate any help
 
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superpig10000 said:
I thought it was as simple as doing conservation of momentum, but I might be wrong.
But you might be right also. Now get busy! (Yes, apply conservation of angular and linear momentum.)
 

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