Work-Energy Method: Solving Doubled Initial Speed of Car

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[SOLVED] Work-Energy Method

Homework Statement



A car is stopped by a constant friction force that is independent of the car's speed. By what factor is the stopping distance changed if the car's initial speed is doubled? (Solve using work-energy methods.)

Homework Equations



Wtotal = delta K

The Attempt at a Solution



From what the problem is stating, is that friction force, is separate from car's speed.
''if the car's initial speed is doubled?''
K1 = 1/2(m)(2v)^2

I know the answer is 4, but I don't comprehend, what is the car's initial speed is tripled, would it be 6?
 
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How does stopping distance relate to kinetic energy?
 
well if the velocity is higher, then it would be harder to stop at a shorter distance than a long one.
 
I'm looking for a precise answer. What factors affect stopping distance? Give an equation.
 
well

W = F*s

s being distance

and work total = k2-k1

so, k2-k1 = F*s