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Magnetic Induction

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Title: Magnetic Induction


1
Magnetic Induction
  • Review of Chapter 22

2
Induced EMF (motional EMF)
  • Potential difference (voltage) created by a
    changing magnetic field that causes current to
    flow through a wire.
  • e v B L where e is the electromotive force, v
    is the relative velocity between the charged
    object and the field, B is the magnetic field
    strength and L is the length of the object (or
    wire) passing through the field.
  • perpendicular The equation above assumes that v,
    B, and L are mutually

3
Magnetic Flux
  • Definition the number of field lines that pass
    through an area.
  • FB BA cos Q where FB is the magnetic flux, B is
    the magnetic field, A is the area of the region
    that the flux is passing through and Q is the
    angle between B and A
  • e DF/Dt this equation for a single conductor
    is the basis for Faradays Law

4
Faradays Law
  • Definition describes exactly how much EMF is
    induced by a changing magnetic flux.
  • Equation e -N DF
  • Dt

5
Lenzs Law
  • Lenzs law describes the direction of the induced
    current.
  • Lenz stated that the direction of the induced
    current always opposes the increase in flux.
  • In other words, the induced current will create a
    magnetic field opposite to the existing magnetic
    field causing the current.

6
Practice Problem
  • A circular loop of wire of negligible resistance
    and a radius of 20 cm is attached to the circuit
    shown. Each resistor has a value of 10 W. The
    magnetic field of the Earth point up as shown and
    has a value of 5 x 10-5 T. The circular loop
    rotates about a horizontal axis that passes
    through the center of the loop at a rate of 500
    rev/s and remains connected to the circuit the
    entire time

7
Practice Problem (Continued)
  • Determine the magnetic flux through the loop when
    in the orientation shown in the picture.
  • Determing the maximum magnetic flux through the
    loop.
  • Estimate the average value of the induced EMF in
    the loop.
  • Estimate the average current in resistor C

8
Q1 - Magnetic Flux as shown
  • The flux equals zero because the field points
    along the loop, never going through the loop.

9
Q2 - Maximum Flux
  • Flux is at a maximum when the loop is
    perpendicular to the page. The flux will then be
    equal to BA.
  • B 5 x 10-5 T
  • A pr2 p (.20)2 .126
  • F 6.3 x 10-6 Tm2

10
Q3 - Average EMF for the Loop
  • e DF/Dt, and it takes 1/4 turn to go from the
    minimum to maximum flux. Since it takes 1/500 of
    a second to make 1 turn, it only takes 1/2000 of
    a second to reach the first maximum. Using the
    equation above, the EMF is 6.3 x 10-6 Tm2 /0.0005
    s .013 V

11
Q4 - Current in Resistor C
  • The circuit can now be treated as if there were a
    13 mV battery attached to it.
  • Re of resistors B and C is 5? and RT is 15?.
  • IT 8.4 x 10-4 A
  • Since B and C are equal, the current is split
    equally among them and is 4.2x10-4 A.
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