Circular Motion astronaut training

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SUMMARY

The discussion focuses on the calculations involved in astronaut training, specifically the speed at which trainees are rotated in a circular motion with a radius of 10.0 meters while experiencing a force of eight times their weight (8.0 g's). It is established that the centripetal force (Fc) is equal to the gravitational force (Fg) multiplied by eight, leading to the equation Fc = 8mg. To find the speed (v), the centripetal acceleration formula v²/R = 8*9.81 is utilized, allowing for the calculation of the required rotational speed.

PREREQUISITES
  • Centripetal force and acceleration concepts
  • Understanding of gravitational force (Fg) and its calculation
  • Basic algebra for solving equations
  • Knowledge of rotational motion principles
NEXT STEPS
  • Learn how to derive the centripetal force formula
  • Study the relationship between acceleration and speed in circular motion
  • Explore the effects of varying radius on rotational speed
  • Investigate real-world applications of circular motion in astronaut training
USEFUL FOR

Aerospace engineers, physics students, trainers in astronaut programs, and anyone interested in the dynamics of circular motion and its applications in training scenarios.

ThomasMagnus
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During pilot or astronaut training, candidates are rotated around a 10.0m radius and experience a force of eight times their weight (8.0 g’s). At what speed are the trainees rotated?

It was explained to me that the centripetal force (Fc) was equal to the force of gravity (Fg). Why are the centripetal and gravitational forces equal in this question, while not in others?
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Fc = Fg is used to solve orbital motion problems. It does not apply here unless you simply mean to say that Fc = 8*mg (which is correct).
Put in your detailed formula for Fc and solve for the speed.

Another approach is to realize the acceleration must be 8*9.81. Then use centripetal acceleration v²/R = 8*9.81 and solve for v.
 

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