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Re: The Olympics



David,
How significant is the "bi" part of your comment? Wouldn't the components
be individually conserved, even if it were a regular vector; As in, Linear
Momentum components in the absence of the corresponding component of net
Force?

Joel Rauber
Joel_Rauber@sdstate.edu


-----Original Message-----
From: phys-l@lists.nau.edu: Forum for Physics Educators
[mailto:PHYS-L@lists.nau.edu]
Sent: Wednesday, September 27, 2000 2:30 PM
To: PHYS-L@lists.nau.edu
Subject: Re: The Olympics



Regarding Rick T's comment:

Perhaps one of the confusions here (at least for me) is that
looking at
Bruce's link (below) it is now clear that the claim is NOT that the
gymnast/diver imparts NO angular momentum on takeoff, only
that they often
impart no angular momentum around the vertical axis--that is, they do
impart
AM around a horizontal axis perpendicular to their direction
of motion.
That this can be converted to AM around other axes without
changing the
overall vector AM is what is apparently not well understood
but seems to
involve techniques like the 'tilt twist'. These maneuvers
would then be a
combination of imparted AM from the jump and reorientation
of the body by
twisting different parts--just right.

Total angular momentum is a (bi)vector. As such all of its components
are *individually conserved* in the absence of corresponding
components
of the externally applied net torque.

David Bowman
David_Bowman@georgetowncollege.edu