Bungee Jump Physics: Solving for Maximum Fall Length and Spring Constant

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SUMMARY

The discussion centers on calculating the maximum fall length of a bungee jumper before the bungee cord stops the descent. The user has selected initial heights of 50m, 55m, and 60m, along with bungee spring constants of 25 N/m, 30 N/m, and 35 N/m. Key concepts include Hooke's Law and the relationship between kinetic energy and work done by gravity and the bungee cord. The user seeks guidance on applying these principles to solve the problem effectively.

PREREQUISITES
  • Understanding of Hooke's Law
  • Knowledge of gravitational potential energy (PE)
  • Familiarity with kinetic energy concepts
  • Basic principles of work-energy theorem
NEXT STEPS
  • Study the application of Hooke's Law in bungee jumping scenarios
  • Learn how to calculate gravitational potential energy (PE) at different heights
  • Research the work-energy theorem and its implications in elastic systems
  • Explore simulations or software tools for modeling bungee jump physics
USEFUL FOR

Physics students, engineers, and anyone interested in the mechanics of bungee jumping and elastic systems will benefit from this discussion.

ScienceMan123
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Ok so I'm trying to find the maximum length of fall before the bungee brings the jumper to a stop? So I've chosen a few arbitrary starting heights: 50m, 55m, 60m and a few arbitrary bungee spring constants: 25 N/m, 30 N/m, 35 N/m.

How would I go about in approaching this problem? I think this problem has something to do with Hook's Law and Elastic PE but I need some more help.

Thanks.
 
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I would start by considering that a change in kinetic energy is equal to the net work done on an object, the work done by gravity is just [itex]mg\triangle h[/itex] , what is the work done by the bungee?
 

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