Conservation of angular momentum -- spinning a bicycle wheel in space

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SUMMARY

The discussion centers on the conservation of angular momentum as it applies to a rotating bicycle wheel in a frictionless environment. It establishes that while a bicycle wheel may appear to stop due to friction with the axle, the principle of conservation of angular momentum remains intact. When the wheel slows down, the axle compensates by gaining angular velocity, resulting in both components rotating together at a constant rate. This interaction ensures that angular momentum is conserved in the system.

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  • Familiarity with rotational dynamics and friction effects
  • Basic knowledge of physics concepts related to torque
  • Experience with theoretical physics scenarios in a frictionless environment
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abdossamad2003
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Suppose we have a rotating body like a bicycle wheel in space away from gravity. This body stops after a while due to friction between the wheel and wheel axles. Is not the conservation of angular momentum violated?
 
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If it's just the wheel, then there's no axle exerting friction and the wheel will rotate without slowing forever. If it is mounted on a non-rotating bike, then the bike will take up the torque and begin rotating, conserving angular momentum.
 
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abdossamad2003 said:
Suppose we have a rotating body like a bicycle wheel in space away from gravity. This body stops after a while due to friction between the wheel and wheel axles. Is not the conservation of angular momentum violated?
You are wrong to say that the body stops. As per @Halc's answer, the wheel slows and the axle spins up until both are rotating at the same rate. Then the wheel and axle continue to spin eternally, at rest with respect to each other.
 
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