A 65.5 kg bungee jumper is standing on a tall platform (ho = 56 m), as indicated in Figure 10.36. The bungee cord has an unstrained length of Lo = 10.5 m, and when stretched, behaves like an ideal spring with a spring constant of k = 74.0 N/m. The jumper falls from rest, and the only forces acting on him are his weight and, for the latter part of the descent, the elastic force of the bungee cord. (To simplify the problem slightly, assume the cord is attached at the center of mass and the center of mass drops from rest from the height of the platform.) ho Figure 10.36 What is his maximum speed during the fall? m/s How high above the water is he when he reaches this speed? How high above the water is he when he reaches the lowest point in the fall?

Physics for Scientists and Engineers with Modern Physics
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Chapter15: Oscillatory Motion
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Problem 15P: Review. A 0.250-kg block resting on a frictionless, horizontal surface is attached to a spring whose...
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A 65.5 kg bungee jumper is standing on a tall platform (ho = 56 m), as indicated in Figure 10.36. The bungee cord has an unstrained length of Lo =
10.5 m, and when stretched, behaves like an ideal spring with a spring constant of k = 74.0 N/m. The jumper falls from rest, and the only forces
acting on him are his weight and, for the latter part of the descent, the elastic force of the bungee cord. (To simplify the problem slightly, assume the
cord is attached at the center of mass and the center of mass drops from rest from the height of the platform.)
A
ho
Figure 10.36
What is his maximum speed during the fall?
m/s
How high above the water is he when he reaches this speed?
How high above the water is he when he reaches the lowest point in the fall?
Transcribed Image Text:A 65.5 kg bungee jumper is standing on a tall platform (ho = 56 m), as indicated in Figure 10.36. The bungee cord has an unstrained length of Lo = 10.5 m, and when stretched, behaves like an ideal spring with a spring constant of k = 74.0 N/m. The jumper falls from rest, and the only forces acting on him are his weight and, for the latter part of the descent, the elastic force of the bungee cord. (To simplify the problem slightly, assume the cord is attached at the center of mass and the center of mass drops from rest from the height of the platform.) A ho Figure 10.36 What is his maximum speed during the fall? m/s How high above the water is he when he reaches this speed? How high above the water is he when he reaches the lowest point in the fall?
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