Converting Rotation to Translation?

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SUMMARY

The discussion centers on the conversion of angular momentum into linear momentum, specifically through a scenario involving a skateboard and an unbalanced bicycle wheel. It is established that without friction or air resistance, such a conversion is not possible. However, with the presence of friction or air resistance, the conversion becomes straightforward. This highlights the critical role of external forces in the dynamics of motion.

PREREQUISITES
  • Understanding of angular momentum and linear momentum concepts
  • Basic knowledge of friction and its effects on motion
  • Familiarity with Newton's laws of motion
  • Introductory physics principles related to rotational dynamics
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  • Research the principles of angular momentum conservation
  • Study the effects of friction on motion in physics
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This discussion is beneficial for physics students, educators, and anyone interested in understanding the relationship between angular and linear momentum, particularly in practical scenarios involving motion and forces.

DAN421
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**I am an extreme amateur when it comes to physics, so please forgive me if I use the wrong terminology or my description is incomplete**

My washing machine always seems to get out of balance and "walk" across the room during the spin cycle, which led me to think up the following scenario:

Suppose I am standing on a skateboard holding a bicycle wheel at its axis, but the bicycle wheel is extremely unbalanced. I spin up the bicycle wheel, which wobbles violently in my hands. If I push out of phase against the wobble, will I accelerate on the skateboard?

Fundamentally, I suppose I am asking if it is possible to convert angular momentum into linear momentum. Why or why not is this possible?
 
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DAN421 said:
**I am an extreme amateur when it comes to physics, so please forgive me if I use the wrong terminology or my description is incomplete**

My washing machine always seems to get out of balance and "walk" across the room during the spin cycle, which led me to think up the following scenario:

Suppose I am standing on a skateboard holding a bicycle wheel at its axis, but the bicycle wheel is extremely unbalanced. I spin up the bicycle wheel, which wobbles violently in my hands. If I push out of phase against the wobble, will I accelerate on the skateboard?

Fundamentally, I suppose I am asking if it is possible to convert angular momentum into linear momentum. Why or why not is this possible?
Welcome to the PF.

It's not possible if there is no friction with the environment (your skateboard example). If you have friction or air resistance, it's straightforward.
 

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