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Re: Induced EMF on loop



REPOSTING THE "BOUNCED BACK" MESSAGE.

On Monday, Jan 13, 2003, Savinainen Antti wrote:

>>Kari asked
>
> how is it possible to measure induced emf in a circular loop?
>
> I think that Kari addressed the question in a way that the
> circular loop is *not* cut. When the loop is moving into a
> magnetic field a changing magnetic flux induces an emf.
> This is a standard high school physics problem: the
> shape of the loop is rectangular, the magnetic field is
> uniform, velocity of the loop is kept constant etc. ...
>
> The problem as I see it, is how to measure the induced
> emf if the loop is not cut. ...

Good question. The problem can be solved, at least in
principle, without using an oscilloscope or a voltmeter.
Suppose the magnetic field through the loop changes
sinusoidally at some frequency, such as 50 or 5000 Hz.
The ac current is flowing and the temperature is going up.

After a certain known number of cycles place the hot
wire into a calorimeter to determine Q, the amount of
thermal energy received. The electric power P can then
be calculated as Q/t, where t is the time of heating.
Knowing the loop resistance R your emf=sqrt(P*R).
This will be the rmf value, I suppose. The amplitude
of the emf would be larger, for example, sqrt(2) times
larger when the magnetic field is being changed
sinusoidally. But I never tried this approach.
Ludwik Kowalski

On Monday, Jan 13, 2003, at 12:28 US/Eastern, Bob Sciamanda wrote:

Except for the special case where the original induced electric field
happens to follow the same contour as the loop, charges will
accumulate on
the conductor to "properly" direct the current. There will be electric
fields and potential differences associated with these separated
charges.

Bob Sciamanda (W3NLV)
Physics, Edinboro Univ of PA (em)
trebor@velocity.net
http://www.velocity.net/~trebor
----- Original Message -----
From: "John S. Denker" <jsd@MONMOUTH.COM>
To: <PHYS-L@lists.nau.edu>
Sent: Monday, January 13, 2003 11:27 AM
Subject: Re: Induced EMF on loop
| . . .
| No, there is no potential, so the concept of "same"
| potential does not apply for the same reason that
| "difference" of potential does not apply. . . .