Calculate the electromotive force E

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SUMMARY

The discussion centers on demonstrating the relationship of electromotive force (emf) in AC motors. Key equations mentioned include E=BLVsinθ*N for motional emf and Faraday's law e = -dΦ/dt for induced emf. Participants emphasize the importance of defining the varying magnetic flux as either a sine or cosine function, impacting the resulting emf expression. The conversation highlights the application of Lorentz's force and the significance of understanding magnetic induction in motor operation.

PREREQUISITES
  • Understanding of electromotive force (emf) in AC motors
  • Familiarity with Faraday's law of electromagnetic induction
  • Knowledge of Lorentz's force and its application in electromagnetism
  • Basic grasp of trigonometric functions in relation to waveforms
NEXT STEPS
  • Study the derivation and application of Faraday's law in AC circuits
  • Learn about the principles of motional emf and its calculation
  • Explore the relationship between magnetic flux and induced emf in rotating systems
  • Investigate the implications of sine and cosine functions in electromagnetic waveforms
USEFUL FOR

Electrical engineers, physics students, and anyone interested in understanding the principles of electromotive force in AC motors and electromagnetic induction.

bassi ali
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hi,
How can I demonstrate the relationship of the electromotive force of a motor AC
thank you
 

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bassi ali said:
hi,
How can I demonstrate the relationship of the electromotive force of a motor AC
thank you
Motional emf will be induced in the rotor. Use E=BLVsinθ*N (where v=rw and N=number of turns of rotor).
 
bassi ali said:
hi,
How can I demonstrate the relationship of the electromotive force of a motor AC
thank you
For detailed demo, you can first prove the motional emf equation using Lorentz's force(F=BILsinθ) applied on electrons of a conductor and then apply the emf equation to this alternator.
 
which force you talk about ?
the rectangle is fixed and the flow varies,
I think to use the flow of magnetic induction,
I think to use Faraday's relationship e = - dΦ / dt (the derivative currency flows on derivative temp).
in using Φ=∫∫ B.dS
 
bassi ali said:
the rectangle is fixed and the flow varies,
Then you should use Faraday's laws.
bassi ali said:
I think to use Faraday's relationship e = - dΦ / dt (the derivative currency flows on derivative temp).
in using Φ=∫∫ B.dS
Right.
 
but i find this expression : E = N L r w B cos(wt)
====> must find sin (wt) instead of cos (wt)
 
bassi ali said:
but i find this expression : E = N L r w B cos(wt)
====> must find sin (wt) instead of cos (wt)
Then you should assume the varying flux as a cosine wave.
sin(wt)=cos(π/2-wt).
 
i have cos(wt) not sin(wt) !
 
bassi ali said:
i have cos(wt) not sin(wt) !
Your varying flux function should be predefined, either sin or cos. If it is sin, emf will be in cos(wt).
 

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