Total induced emf at different speeds

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SUMMARY

The discussion centers on the relationship between the speed of a coil moving towards a magnet and the total induced electromotive force (emf) as described by Faraday's law of electromagnetic induction. It concludes that while the instantaneous induced emf increases with speed, the total induced emf over time may not be the same due to the reduced time of movement at higher speeds. The integrals of the induced voltage versus time plots for different speeds will not necessarily yield the same magnitude, as the total induced emf is influenced by both the rate of change of magnetic flux and the duration of exposure.

PREREQUISITES
  • Understanding of Faraday's law of electromagnetic induction
  • Basic knowledge of electromotive force (emf)
  • Familiarity with magnetic flux concepts
  • Ability to analyze voltage versus time plots
NEXT STEPS
  • Study the mathematical formulation of Faraday's law of induction
  • Explore the concept of magnetic flux and its calculation
  • Learn about the relationship between speed and induced emf in electromagnetic systems
  • Investigate practical applications of induced emf in electrical engineering
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Students in physics or electrical engineering, educators teaching electromagnetic theory, and anyone conducting experiments related to induced emf and magnetic fields.

cryptoguy
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Homework Statement


Suppose you have a coil that is a certain distance from a magnet. Now you move the coil towards the magnet (until it is on top of the magnet) at a certain speed. Then you do the same thing only faster. Will the total induced emf be the same for both tries? Aka should the integrals of the two V_induced vs t plots be the same magnitude, opposite sign?


Homework Equations


Faraday's...


The Attempt at a Solution


I'm not at all sure... I'm doing a lab on this and be got different values for the total induced emf, but I have a hunch that it should be the same, can't really explain it though.
Thanks for any hints.
 
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Faraday's law basically states that the induced emf is equal to the rate of change of the magnetic flux with respect to time. Now, if you move the magnetic through the coil faster, does the rate of change of magnetic flux with respect to time remain unchanged, increase or decrease?
 
if you move it faster... sounds like it'll increase
 
cryptoguy said:
if you move it faster... sounds like it'll increase
Correct! So what would happen to the induced emf?
 
it would... also increase? Yet if you move the coil faster towards the magnet, the instantaneous induced emf does increase, but the total time of movement decreases.
 

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