Kinetic energy: car stopping, finding speed of car

AI Thread Summary
The discussion focuses on the calculations of kinetic energy and the forces involved in a car stopping. It highlights the relationship between work done, force, and change in kinetic energy using the equations W = -Fd and W = ΔKE. The conversation points out a flaw in applying Newton's second law directly, emphasizing that the acceleration (a) is unknown in this context. A user notes that the only force affecting the car's velocity is static friction, which complicates the analysis. Additionally, forum rules prohibit providing complete solutions to homework questions, which is mentioned in response to a user's inquiry.
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W = -Fd

W = \DeltaKE

W = (1/2)mv2^2 - (1/2)mv1^2

-Fd = -(1/2)mv1^2

but F = \mus(mg)

-\mus(mg)d = -(1/2)mv1^2

\musgd = (1/2)v1^2

v1 = sqrt(2\mugd)

The flaw in your method was that you were using Newton's second law, F = ma. While it's true in this case that the only force affecting the car's velocity is static friction, and so this is equal to ma, you don't know what a is, so it's necessary to formulate it differently.
 
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Fizzicist:

It is against forum rules to provide complete solutions to homework questions. But anyway, you've make a mistake in your answer.

The rules can be found at: https://www.physicsforums.com/showthread.php?t=5374
 
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