Direction of Masses in Collision

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SUMMARY

The discussion centers on the principles of elastic collisions, specifically addressing the conservation of momentum and energy in a two-block system. Participants emphasize that both the conservation of momentum and conservation of kinetic energy must be applied to determine the velocities of the blocks post-collision. The confusion arises regarding the direction of motion for the 2M block, prompting a deeper examination of the equations involved. The consensus is that understanding these fundamental concepts is crucial for solving collision problems accurately.

PREREQUISITES
  • Understanding of elastic collisions
  • Knowledge of conservation of momentum
  • Familiarity with conservation of kinetic energy
  • Basic algebra for solving equations
NEXT STEPS
  • Study the derivation of the conservation of momentum equation
  • Explore examples of elastic collision problems in physics
  • Learn how to apply conservation of energy in collision scenarios
  • Investigate the effects of mass ratios on collision outcomes
USEFUL FOR

Students studying physics, educators teaching mechanics, and anyone interested in understanding the dynamics of collisions in classical mechanics.

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Homework Statement



L05Mj2M.png

2. Homework Equations


Elastic collision: KE conserved

The Attempt at a Solution



I don't think there's really anything to work out...why would the 2M block move right as well?
 
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Here's another problem on the same topic, that I can't decide
ioxOtmi.png
 
In both, use "conservation of momentum" and "conservation of energy" to get two equations to solve for the two velocities.
 

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