Elastic head-on collision physics

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SUMMARY

The discussion centers on the physics of elastic head-on collisions, specifically involving two billiard balls of equal mass. When a billiard ball traveling at 4.0 m/s collides elastically with a stationary ball, the first ball comes to a complete stop, and the second ball moves forward at the same speed of 4.0 m/s. This conclusion is derived from the conservation of momentum and kinetic energy principles, confirming that the speed of the second ball after the collision is equal to the initial speed of the first ball.

PREREQUISITES
  • Understanding of elastic collisions in physics
  • Knowledge of momentum conservation principles
  • Familiarity with basic kinematics
  • Ability to apply equations of motion
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  • Study the conservation of momentum in one-dimensional collisions
  • Explore the differences between elastic and inelastic collisions
  • Learn about kinetic energy conservation in elastic collisions
  • Investigate real-world applications of collision physics in sports
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This discussion is beneficial for physics students, educators, and anyone interested in understanding the principles of momentum and energy conservation in collisions.

Eminem04
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I need help with this problem. I tried it myself but I'm not sure if it's correct ( i got 4 m/s )
A billiard ball traveling at 4.0 m/s has an elastic head-on collision with a billiard ball of equal mass that is initially at rest. The first ball is at rest after the collision. What is the speed of the second ball after the collision?
 
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How did you get your answer?
 
I got my answer by using M*Vi=M*Vf
 
Last edited:
First you what to find the momentum of both cars then divide that answer by the combined mass of the two cars. But in your case since you have one car moving and one is stationary the answer is half of your moving cars velocity.
 
Kacper's response about "cars" confuses me!


Eminem04: Yes, your answer is completely correct. Since the two balls have the same mass and one stopped completely, the other continues forward with the same speed as the initial ball. (In a sense, it just "replaces" the first ball.)
 

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