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Re: Internal or external?



This seems to be an argument in favor of the two free body analysis. Your
conclusions involve applying F=ma to each mass, individually - you have
not employed the mentioned "system approach".

I think that what should be said is that the solution to this problem
happens to be also the solution to a quite different (carefully contrived)
one dimensional "two-connected-mass" problem . . . blah, blah, etc. If
done carefully, something can be learned about developing an intuition for
seeing "many problems in one". (The danger of encouraging reliance on
undeveloped intuition lurks here. )

Also the tempting confusion of this "system" approach with the application
of F=ma to the CM is needs to be "unexplained".

Bob

Bob Sciamanda (W3NLV)
Physics, Edinboro Univ of PA (em)
trebor@velocity.net
http://www.velocity.net/~trebor

----- Original Message -----
From: Ed Schweber <edschweb@IX.NETCOM.COM>
To: <PHYS-L@lists.nau.edu>
Sent: Friday, October 08, 1999 4:37 PM
Subject: Re: Internal or external?


Ed Schweber (edschweb@ix.netcom.com)
Physics Teacher at The Solomon Schechter Day School, West Orange, NJ
To obtain free resources for creative physics teachers visit:
http://www.physicsweb.com
----- Original Message -----
. . .
The system approach also allows students to build up a quantitative
intuition in other ways. Think of a hanging block connected by a string
over
a pulley to another block on a frictionless horizontal surface. What
happens
to the tension and the acceleration if we increase the mass of the block
on
the table.?

The acceleration decreases - easy enough. But students will then
frequently focus on the block on the table and become stymied. Its
acceleration is less so they typically think the tension is less. But
then
they come to realize that the mass is also greater and they don't know
which
effect is more important.

If they focus on the hanging block, it has less acceleration but the
same
mass. So the upward tension in the string must have increased.
. . .
Ed Schweber