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Re: [Phys-l] g...



But, John, redundancy increases information content. As a practical matter, it often increases understanding to have different names for the same quantity. Force and weight are two words that are in common currency, and there can be some enlightenment involved in connecting them.
And we do this in many physics lab experiments when we use weights to supply forces for accelerating objects. Experiment #1 in some labs is the weight falling along a tape that records the weight's instantaneous positions with sparks to demonstrate F=ma.
Regards,
Jack


On Sun, 19 Nov 2006, John Mallinckrodt wrote:

I agree with Tim that one ought to treat established definitions with
some respect, but doesn't it seem not only a shame, but needlessly
confusing to use two different names--"force of gravity" and "weight"
to refer to the same quantity? At the very least, it seems to me
that it would make more sense to let "weight" be to "force of
gravity" what "speed" is to "velocity." But at the risk of
impudence, I will reiterate that my own preference would be to go one
step further and make the weight of an object frame-independent by
defining it as the magnitude of the gravitational force in the rest
frame of the object. Frankly, I think that corresponds most closely
to its everyday usage. For instance, we look at the astronauts from
the frame of the Earth and say both a) that there IS a "force of
gravity" acting on them and b) that they ARE "weightless."

Tim folkerts wrote:

According to NIST (http://physics.nist.gov/Pubs/SP811/sec08.html) -
the closest we have in the US to an "official definition":

"In science and technology, the weight of a body in a particular
reference frame is defined as the force that gives the body an
acceleration equal to the local acceleration of free fall in that
reference frame [6: ISO 31-3]. Thus the SI unit of the quantity
weight defined in this way is the newton (N). When the reference
frame is a celestial object, Earth for example, the weight of a
body is commonly called the local force of gravity on the body.

Example: The local force of gravity on a copper sphere of mass 10
kg located on the surface of the Earth, which is its weight at that
location, is approximately 98 N.

Note: The local force of gravity on a body, that is, its weight,
consists of the resultant of all the gravitational forces acting on
the body and the local centrifugal force due to the rotation of the
celestial object. The effect of atmospheric buoyancy is usually
excluded, and thus the weight of a body is generally the local
force of gravity on the body in vacuum."

This makes it clear that
* "apparent" weight is "the" weight
* weight changes with different reference frames
* weight is NOT (G m(earth) m(object)) / r(earth)^2, but rather it
is this quantity minus centripetal effects.

We can argue all we want about whether this is the best definition,
but it IS the accepted, standard, official US definition. Wouldn't
it make more sense to get behind a single defintion, rather than
having each book and each instructor trying to present the
definition that he/she thinks is most familiar/useful/intiutive/
pedogogically sound?

Tim F

John Mallinckrodt

Professor of Physics, Cal Poly Pomona
<http://www.csupomona.edu/~ajm>

and

Lead Guitarist, Out-Laws of Physics
<http://outlawsofphysics.com>



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