Center-of-mass work stopping distance

AI Thread Summary
The discussion revolves around calculating the stopping distance of a car using the principles of physics, specifically focusing on forces acting during a skid. The user seeks clarification on the setup of the equation, particularly why the net force is expressed as equal to the force of kinetic friction. It is explained that the normal force and gravitational force cancel each other out, leaving only the friction force to account for the deceleration. The user expresses a desire for understanding rather than a solution, indicating a focus on the conceptual framework of the problem. Overall, the conversation highlights the importance of understanding force interactions in physics problems related to motion and friction.
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Homework Statement



To avoid an accident, the driver of a 1000kg car moving 90km/h on a straight horizontal road steps o the brakes with maximum force. The car skids to a stop. The coefficient of kinetic friction between tires and road is 0.80. How far does the car travel during the skid?

Homework Equations



Integral of F(net)*dL from 1 to 2 = delta K (transfered)

This is actually solved in my book, but I don't understand how they set it up.
They set it up like:
F(net) = F(n) +mg + F(k) = F(k)

where n is normal force and F(k) is force of kinetic friction.

Why do they set it up so the forces are equal to F(k)?

It is unnecessary to solve. Just an explanation for the setup is what I am looking for. Thank you very much.
 
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epicbattle said:
F(net) = F(n) +mg + F(k) = F(k)
I assume that this is a vector equation. F(n) acts upward and is equal and opposite to mg which acts downward. Those two forces cancel, leaving only the friction force.
 
...I feel silly. Thank you very much.
 
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