lecture17

# lecture17 - Physics 2102 Spring 2007 Physics 2102 Spring...

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Unformatted text preview: Physics 2102 Spring 2007 Physics 2102 Spring 2007 Lecture 17 Lecture 17 Ch30: Ch30: Induction and Inductance I Induction and Inductance I Physics 2102 Spring 2007 Jonathan Dowling QuickTimeoe and a decompressor are needed to see this picture. dA Faraday’s Law Faraday’s Law • A time varying magnetic FLUX creates an induced EMF • Definition of magnetic flux is similar to definition of electric flux B n dt d EMF B Φ- = = Φ S B dA n B ) r • Take note of the MINUS sign!! • The induced EMF acts in such a way that it OPPOSES the change in magnetic flux (“Lenz’s Law”). Example Example • When the N pole approaches the loop, the flux “into” the loop (“downwards”) increases • The loop can “oppose” this change if a current were to flow clockwise, hence creating a magnetic flux “upwards.” • So, the induced EMF is in a direction that makes a current flow clockwise. • If the N pole moves AWAY, the flux “downwards” DECREASES, so the loop has a counter clockwise current! Example Example • A closed loop of wire encloses an area of 1 m 2 in which in a uniform magnetic field exists at 30 to the PLANE of the loop. The magnetic field is DECREASING at a rate of 1T/s. The resistance of the wire is 10 Ω . • What is the induced current? P P = Φ S B dA n B ) r 2 ) 60 cos( BA BA = = dt dB A dt d EMF B 2 = Φ = dt dB R A R EMF i 2 = = A s T m i 05 . ) / 1 ( ) 10 ( 2 ) 1 ( 2 = Ω = 30 n Is it …clockwise or …counterclockwise? Example Example • 3 loops are shown....
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## This note was uploaded on 11/18/2011 for the course PHYSICS 2102 taught by Professor Dowling during the Fall '10 term at LSU.

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lecture17 - Physics 2102 Spring 2007 Physics 2102 Spring...

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