Exploring Angular Momentum: Examining Earth & Bike Wheels

In summary, the conversation discusses the concept of angular momentum in relation to an object's rotation about its own axis and how it is equal to the angular momentum of a non-moving parallel axis. This is demonstrated through a breakdown of the mathematical equations and the understanding that there is still a rotational component present even when an object is moving in a straight line. This concept highlights the conservation of angular momentum and helps to provide a physical understanding of the concept.
  • #36
kuruman said:
"the orbital angular momentum to be thus included will be zero if the other axis is at rest w.r.t. the spin axis."
If you clarify that by "spin axis" you mean "center of mass" then I will agree.
 
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  • #37
jbriggs444 said:
If you clarify that by "spin axis" you mean "center of mass" then I will agree.
Yes, of course. I specified as much in post #4 and in other posts where I wrote ##I_{\text{cm}}~\vec\omega## for the spin angular momentum in equations. I confess I got lazy and abbreviated "spin angular momentum about an axis that goes through the CM" to just "spin angular momentum" in sentences.
 
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