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A 1000-kg car moves at a maximum speed so that it does not skid off the 50-m radius level track. If the coefficient of static friction between the

A 1000-kg car moves at a maximum speed so that it does not skid off the 50-m radius level track. If the coefficient of static friction between the road and wheels is 0.80. What is the maximum speed? Assume that the gravitational constant is 10.0 N/kg =10.0 m/s. Use the simulations in 4.5 Car Circles a Track to check your answers.

Question 1: Force Diagram
Construct a force diagram for the car when it has gone halfway around the track. Assume the car is moving and draw the diagram as seen from the front of the car. The center of the track is toward the right, and the sky is upward.

Question 2: Newton's Second Law (vertical y-component form)
Write an equation for the vertical y-component form of Newton's second law. Determine the magnitude of the normal force. Then use a force law equation to determine the magnitude of the static friction force.

Question 3: Newton's Second Law (radial component form)
Write an equation for the radial component form of Newton's second law. Use this to determine the maximum speed that the car can travel so that it does not skid (so that friction can provide the needed force to keep the car moving in a circle). Once you have calculated the maximum speed adjust the speed slider in the 4th simulation to this speed and see if the car stays on the track.

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Please see the answer posted. I checked the website and ran some simulations after I solved.... View the full answer

CarinCircularMotion.pdf

Thursday, March 21, 2013
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