chapter20

chapter20 - Chapter 20 PHY213 Michael Faraday Chapter 20...

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Chapter 20 PHY213 1 Chapter 20 Induced Voltages and Inductance (Skip 18.5 and 20.7 in reading, reserved for lab) No Homework Set due tomorrow. Wednesday recitation will have in class activity that will count as weekly quiz. Next Homework Set will be due July 14 th . Michael Faraday 1791 1867 Great experimental scientist Invented electric motor, generator and transformers Discovered electromagnetic induction Discovered laws of electrolysis Faraday’s Experiment – Set Up A current can be produced by a changing magnetic field First shown in an experiment by Michael Faraday A primary coil is connected to a battery A secondary coil is connected to an ammeter Faraday’s Experiment The purpose of the secondary circuit is to detect current that might be produced by the magnetic field When the switch is closed, the ammeter reads a current and then returns to zero When the switch is opened, the ammeter reads a current in the opposite direction and then returns to zero When there is a steady current in the primary circuit, the ammeter reads zero
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Chapter 20 PHY213 2 Faraday’s Conclusions An electrical current is produced by a changing magnetic field The secondary circuit acts as if a source of emf were connected to it for a short time It is customary to say that an induced emf is produced in the secondary circuit by the changing magnetic field Magnetic Flux The emf is actually induced by a change in the quantity called the magnetic flux rather than simply by a change in the magnetic field Magnetic flux is defined in a manner similar to that of electrical flux Magnetic flux is proportional to both the strength of the magnetic field passing through the plane of a loop of wire and the area of the loop Magnetic Flux, 2 You are given a loop of wire The wire is in a uniform magnetic field The loop has an area A The flux is defined as Φ B = B A = B A cos θ θ is the angle between B and the normal to the plane B Magnetic Flux, 3 When the field is perpendicular to the plane of the loop, as in a, θ = 0 and Φ B = Φ B, max = BA When the field is parallel to the plane of the loop, as in b, θ = 90 ° and Φ B = 0 The flux can be negative, for example if θ = 180 ° SI units of flux are T . m² = Wb (Weber)
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Chapter 20 PHY213 3 Magnetic Flux, final The flux can be visualized with respect to magnetic field lines The value of the magnetic flux is proportional to the total number of lines passing through the loop When the area is perpendicular to the lines, the maximum number of lines pass through the area and the flux is a maximum When the area is parallel to the lines, no lines pass through the area and the flux is 0 Lecture Quiz #9 Calculate the total magnetic flux through a 0.30m long solenoid with diameter 0.04m, if the solenoid has 5000 windings and the current is 5A.
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chapter20 - Chapter 20 PHY213 Michael Faraday Chapter 20...

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