How Do You Calculate Change in Kinetic Energy for an Elastic Collision?

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Homework Help Overview

The discussion revolves around calculating the change in kinetic energy during an elastic collision involving a rubber ball dropped from a height. The problem specifies the mass of the ball and its velocity before and after the collision with the floor.

Discussion Character

  • Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the use of the kinetic energy formula, KE = 1/2mv^2, to determine the change in kinetic energy. Questions arise about the interpretation of the results and the implications of the collision being elastic.

Discussion Status

Participants have explored the calculation of kinetic energy before and after the collision, with some noting that the expected change should be zero due to the conservation of energy in elastic collisions. There is an ongoing examination of the units involved in the calculations.

Contextual Notes

There is a focus on ensuring the correct interpretation of kinetic energy and its units, with participants questioning assumptions about the results and the nature of elastic collisions.

psruler
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Hi!

How do i find change in kinetic energy?

Here is the problem:
The rubber ball is dropped 2m elastically off the floor, so its speed immediately after bouncing is the same as immediately b4.
If the rubber ball has a mass of 0.015kg and its velocity is 6.26m/s, what is its change in kinetic energy from immediately b4 the collision to immediately after the collision? Breifly justify your answer.

Do i use this equation, KE = 1/2mv^2?

THANKS!
 
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Yup. Change in kinetic energy is just the kinetic energy after minus the kinetic energy before.

So KE = 1/2*mv^2, now if m is the same for both and v is the same for both...

cookiemonster
 
So is my answer, 0.29N?
 
Hold on now!

1/2(.015kg)(6.26m/s)^2 - 1/2(.015)(6.26m/s)^2 = ?

Also, what units do you get? Here's a hint: it's not Newtons! It's kinetic energy, so its units will probably be energy.

cookiemonster
 
I got 0 joules.
 
Yup. And this makes sense, too, since this collision is elastic. Elastic collisions are collisions in which energy is conserved, so energy before had better equal energy after (and their difference had better equal zero)!

cookiemonster
 

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