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Faraday's Law of Electromagnetic Induction: Calculating Induced EMF and Current - Prof. Ti, Study notes of Physics

Faraday's law of induction, which states that a changing magnetic flux induces an emf in a circuit. Various examples, including a coil in a magnetic field and a moving bar in a magnetic field, and explains lenz's law, which describes the orientation of the induced emf. The document also discusses the relationship between induced emf and electric fields, and the significance of faraday's law in the context of electromagnetism.

Typology: Study notes

Pre 2010

Uploaded on 08/19/2009

koofers-user-5yj
koofers-user-5yj 🇺🇸

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Download Faraday's Law of Electromagnetic Induction: Calculating Induced EMF and Current - Prof. Ti and more Study notes Physics in PDF only on Docsity! Title: Apr 1 ­ 8:02 AM (1 of 10) Ch 31 Faraday's Law 31.1 Faraday's Law of Induction A changing magnetic flux induces an emf (potential difference in a circuit. If it is a closed circuit a current will flow. Faraday's Law of Induction: e - _ E:- 4, C b= Ja. 9 — i) — FPto “¢ : - b ch “yr ~ A fen en ubsed by err eald changes > = Datetetin of BHA he ages For a coil of "N" loops, 2: -w b, Also consider a "sliding circuit": z [: BL ° ean arson -tooksteto (a) Example: What current would flow in a circuit like the one above if R = 50.00, / = 0.750 m when the bar moves at 0.250 m/s in a 1.50-T field? (al: bike (1,507) (078) (0.251) <« dD @IV = V, LT: tp: bal; S.GnA ov-8 31.3 Lenz's Law The orientation of the induced emf (& current, if it flows) is such that the B field produced by any induced current opposes the change on flux. The induced emf tries to maintain a constant flux. (This is just conservation of energy. If the induced emf added to changing flux, then it would be creating its own energy.) (c) (d) (©2004 Thomson - Brooks/Cole 31.4 Induced Emf and E Fields. Recall that Consider a loop of current in a changing B.  It's equivalent  to a circuit like this: (with the physical size of the source of emf  shrunk to zero) This is the integral form of Faraday's law: This E is the E field created by a changing magnetic flux.   Note that it is non­conservative since Also, this is not an electric field created by charges. Title: Apr 1 ­ 9:23 AM (7 of 10) HW CH 31: pp 992-998 P 1, 3, 20, 21, 28, 33, 35, 45 Attachments
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