Calculating Energy Loss in a Hockey Puck Collision

AI Thread Summary
To calculate the energy lost in the collision of two hockey pucks, the conservation of momentum equation should be applied. The first puck, with a mass of 0.2 kg, initially moves at 3.8 m/s and after the collision at 1 m/s. The second puck, initially stationary, will gain velocity, which can be determined using the momentum conservation principle. The total kinetic energy before and after the collision must be compared to find the fraction of energy lost. Understanding the distinction between kinetic and potential energy is crucial for solving this problem effectively.
CaptFormal
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Homework Statement



One hockey puck of mass 0.2 kg strikes an identical stationary puck on a frictionless ice rink. If the first puck had a velocity V0 = 3.8 m/s before the collision and V1 = 1 m/s after in the same direction, what fraction of the energy was lost?


Homework Equations



M1V1 + M2V2 = M1V1' + M2V2'

The Attempt at a Solution



So, I think I am supposed to use the above equation but I am not completely sure. Also, I am a bit confused as to the question "what fraction of energy was lost". Not sure what to do as my efforts in trying to use the above equation has failed. Any assistance or suggestions are greatly appreciated. Thanks.
 
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CaptFormal said:
One hockey puck of mass 0.2 kg strikes an identical stationary puck on a frictionless ice rink. If the first puck had a velocity V0 = 3.8 m/s before the collision and V1 = 1 m/s after in the same direction, what fraction of the energy was lost?

What kind of energy are we talking about here?
 
I don't know. This homework revolves around linear momentum but that is about all the information that I have. In the past we did go over potential and kinetic energy. Not sure if that helps or not.
 
Does the potential energy of the first pluck vary?
 
Donaldos said:
Does the potential energy of the first pluck vary?

I'm afraid that's completely unrelated, Donaldos.

CaptFormal, you have half of your answer in your hands. Use the conservation of momentum to find the velocity of the second puck after the impact.

After that, look at the total energy before the collision, and the total energy after the collision.

Hint:
There is only kinetic energy before the collision, but some of the energy is lost to heat during the collision.
 
RoyalCat said:
I'm afraid that's completely unrelated, Donaldos.SPOILER]

And I'm afraid it's directly related to CaptFormal's previous reply...
 
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