A modern race car is designed so that the passing air pushes down on it, allowing the car to travel much faster through a flat turn in a Grand Prix without friction failing. This downward push is called negative lift. Can a race car have so much negative lift that it could be driven upside down on a long ceiling, as done fictionally by a sedan in the first Men in Black movie? a Grand Prix race car of mass m = 600 kg as it travels on a flat track in a circular arc of radius R = 100 m. Because of the shape of the car and the wings on it, the passing air exerts a negative lift downward on the car. The coefficient of static friction between the tires and the track is 0.75. (Assume that the forces on the four tires are identical.) (a) If the car is on the verge of sliding out of the turn when its speed is 28.6 m/s, what is the magnitude of the negative lift acting downward on the car?

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Chapter1: Units, Trigonometry. And Vectors
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A modern race car is designed so that
the passing air pushes down on it, allowing the car to travel
much faster through a flat turn in a Grand Prix without friction
failing. This downward push is called negative lift. Can a
race car have so much negative lift that it could be driven upside
down on a long ceiling, as done fictionally by a sedan in
the first Men in Black movie?
a Grand Prix race car of mass
m = 600 kg as it travels on a flat track in a circular arc of
radius R = 100 m. Because of the shape of the car and the
wings on it, the passing air exerts a negative lift downward
on the car. The coefficient of static friction between
the tires and the track is 0.75. (Assume that the forces on the
four tires are identical.)
(a) If the car is on the verge of sliding out of the turn when
its speed is 28.6 m/s, what is the magnitude of the negative
lift acting downward on the car?

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