Impulse Elastic Collisions Conservation Collisions 1 Impulse Elastic

  • Slides: 10
Download presentation
Impulse Elastic Collisions Conservation Collisions 1

Impulse Elastic Collisions Conservation Collisions 1

Impulse Elastic Collisions Conservation of Linear Momentum The change in momentum of a system

Impulse Elastic Collisions Conservation of Linear Momentum The change in momentum of a system is equal to the impulse put on the system. 2

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball…

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball… Initially 3

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball…

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball… During hit 4

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball…

Impulse Elastic Collisions Conservation of Linear Momentum For example: Jeff Bagwell hits a baseball… Finally 5

Impulse Elastic Collisions Two types of collisions Elastic: The objects do not stick together

Impulse Elastic Collisions Two types of collisions Elastic: The objects do not stick together or change shape. Momentum and kinetic energy are conserved. Inelastic: The objects do stick together and/or change shape. Only momentum is conserved! 6

Impulse Elastic Collisions Example of an elastic collision The cue ball hits two billiard

Impulse Elastic Collisions Example of an elastic collision The cue ball hits two billiard balls initially at rest on a billiard table. Assume that the cue ball stops after hitting the other balls. What is the final velocity of the red and blue ball? y θ x 7

Impulse Elastic Collisions y θ x 8

Impulse Elastic Collisions y θ x 8

Impulse Elastic Collisions y θ x 9

Impulse Elastic Collisions y θ x 9

Impulse Elastic Collisions y θ x 10 We have three equations and four unknowns.

Impulse Elastic Collisions y θ x 10 We have three equations and four unknowns. We cannot solve this problem without more information. You will usually be given the speed or angle of one of the balls.