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- Problem 3: For a short time, the 300-kg roller-coaster car with passengers is traveling along the spiral track at a constant speed of v = 8 m/s with r = 15 m. If the track descends d = 6 m for every full revolution, 0 = 2π rad, determine the magnitudes of the components of force which the track exerts on the car in the r, 0, and z directions. Neglect the size of the car. Bonus: Develop a MATLAB program to solve for this problem.

- Problem 3: For a short time, the 300-kg roller-coaster car with passengers is traveling along the spiral track at a constant speed of v = 8 m/s with r = 15 m. If the track descends d = 6 m for every full revolution, 0 = 2π rad, determine the magnitudes of the components of force which the track exerts on the car in the r, 0, and z directions. Neglect the size of the car. Bonus: Develop a MATLAB program to solve for this problem.

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter3: Radian Measure
Section3.5: Velocities
Problem 44PS: Velocity at the Equator Assuming the radius of the earth is 4,000 miles, use the information from...
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- Problem 3: For a short time, the 300-kg roller-coaster car with passengers is traveling along the spiral track at a constant speed of v = 8 m/s with r = 15 m. If the track descends d = 6 m for every full revolution, 0 = 2π rad, determine the magnitudes of the components of force which the track exerts on the car in the r, 0, and z directions. Neglect the size of the car. Bonus: Develop a MATLAB program to solve for this problem.
Transcribed Image Text:- Problem 3: For a short time, the 300-kg roller-coaster car with passengers is traveling along the spiral track at a constant speed of v = 8 m/s with r = 15 m. If the track descends d = 6 m for every full revolution, 0 = 2π rad, determine the magnitudes of the components of force which the track exerts on the car in the r, 0, and z directions. Neglect the size of the car. Bonus: Develop a MATLAB program to solve for this problem.
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