An automobile of mass m = 1600 kg moves around a flat, circular track of radius R = 130 m at constant speed v = 65 km/hr. a) For what value of the frictional coefficient between the track and the tires will the car just not slide off the track? b) Increasing the speed to 100 km/hr - what needs to be the minimum radius of the curve so that the car just does not slide off the track (assuming the same frictional coefficient) ?

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Chapter1: Units, Trigonometry. And Vectors
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Problem 4.2
An automobile of mass m = 1600 kg moves around a flat, circular track of radius R = 130 m at
constant speed v = 65 km/hr.
a) For what value of the frictional coefficient between the track and the tires will the car just not
slide off the track?
b) Increasing the speed to 100 km/hr - what needs to be the minimum radius of the curve so that
the car just does not slide off the track (assuming the same frictional coefficient) ?
Transcribed Image Text:An automobile of mass m = 1600 kg moves around a flat, circular track of radius R = 130 m at constant speed v = 65 km/hr. a) For what value of the frictional coefficient between the track and the tires will the car just not slide off the track? b) Increasing the speed to 100 km/hr - what needs to be the minimum radius of the curve so that the car just does not slide off the track (assuming the same frictional coefficient) ?
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