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Page Title: Figure 2 Induced EMF in Coils
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INDUCTANCE
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Electrical Science Volume 2 of 4
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Figure 4   Inductors in Series

INDUCTANCE DC Circuits This is an example of Faraday’s Law, which states that a voltage is induced in a conductor when that  conductor  is  moved  through  a  magnetic  field,  or  when  the  magnetic  field  moves  past  the conductor.    When  the  EMF  is  induced  in  Wire  B,  a  current  will  flow  whose  magnetic  field opposes the change in the magnetic field that produced it. For  this  reason,  an  induced  EMF  is  sometimes  called  counter  EMF  or  CEMF.    This  is  an example of Lenz’s Law, which states that the induced EMF opposes the EMF that caused it. The three requirements for Figure 2   Induced EMF in Coils inducing an EMF are: 1. a conductor, 2. a    magnetic    field, and 3. relative motion between the two. The faster the conductor moves, or the    faster    the    magnetic    field collapses  or  expands,  the  greater the  induced  EMF.   The  induction can  also  be  increased  by  coiling the wire in either Circuit A or Circuit B, or both, as shown in Figure 2. Self-induced    EMF    is    another Figure 3   Self-Induced EMF phenomenon   of   induction. The circuit shown in Figure 3 contains a  coil  of  wire  called  an  inductor (L).   As current flows through the circuit,  a  large  magnetic  field  is set  up  around  the  coil.   Since  the current is not changing, there is no EMF  produced.    If  we  open  the switch,    the    field    around    the inductor collapses.  This collapsing magnetic  field  produces  a  voltage in    the    coil. This    is    called self-induced EMF. The  polarity  of  self-induced  EMF is   given   to   us   by   Lenz’s   Law. The polarity  is in the  direction that  opposes the change  in the magnetic  field that induced  the EMF.    The  result  is  that  the  current  caused  by  the  induced  EMF  tends  to  maintain  the  same current  that  existed  in  the  circuit  before  the  switch  was  opened.   It  is  commonly  said  that  an inductor tends to oppose a change in current flow. ES-03 Page 2 Rev. 0

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