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A stunt driver for a movie needs to make a 2545kg car skid on a large, flat, parking lot surface. The force of friction between the tires and the concrete surface is 1.75x10^4N and he is driving at a speed of 24m/s. As he turns more sharply, what radius of curvature will he reach when the car just begins to skid? (Ans: 83.8m)
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The car is negotiating a flat curve. There is a centripetal force, \(F_c\) that makes the car to follow a circular path. What is helping the car to negotiate the curve is friction, \(f\), otherwise it will be thrown away of the road. So: \(F_c = f\) \(\large{\frac{mv^2}{r} = f}\)
Now I think you can solve for the radius of curvature (:
To make it clearer, the centripetal force is being provided by friction.
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