Query about induced voltage and open-circuit current

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SUMMARY

The discussion centers on the phenomenon of induced voltage in a wire moving through a magnetic field, described by the equation F = q⋅(vxB). It explains that when the circuit is open, no current flows despite the presence of induced electromotive force (EMF) due to charge distribution. The conversation highlights that in real generators, sinusoidal EMF causes charge movement without load, leading to power losses and a backup of charge carriers. The kinetic energy of these carriers is minimal, as they move slowly, while the energy resides in the electric and magnetic fields.

PREREQUISITES
  • Understanding of electromagnetic induction principles
  • Familiarity with the equation F = q⋅(vxB)
  • Knowledge of electric fields and charge distribution
  • Basic concepts of circuit theory and load dynamics
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  • Study the principles of electromagnetic induction in detail
  • Explore the behavior of sinusoidal EMF in AC circuits
  • Investigate the relationship between electric fields and charge movement
  • Learn about power losses in electrical systems and how to mitigate them
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Electrical engineers, physics students, and anyone interested in understanding the principles of electromagnetic induction and its implications in circuit design and performance.

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When we move a wire through a magnetic field appears a magnetic force that distributes loads at one end of the wire ( following equation F = q⋅(vxB) ), until an opposite force is generated on the wire by the electric field (E) caused by charge distribution.

200px-F2_GIA_induccion_barra_abierto.png

This causes the EMF or induced voltage. When we close the circuit the current flows thanks to the electric field…but what happens when the circuit is open? in real generators the wires are coils in which a sinusoidal emf is induced, which means that charges flow sinusoidally from one end to another of the wire without load. If the intensity is dQ / dt through a section of the wire, why no intensity? has to do with the magnetic field does no work nor affect the kinetic energy of the electrons ? This shift in load distribution generates power losses?
 
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Why is there no load? Although one section of wire may not have a load, somewhere down the wire there is a load (at least in a closed circuit). That load causes a backup of charge carriers, like a traffic jam. The backup goes all the way back to the section in the magnetic field which provides the motive force for the charge carriers.

BTW, the kinetic energy of the charge carriers is small. They typically move on the order of a few meters/second and have almost no mass. The energy is in the electric and magnetic fields (which "move" at the speed of light).
 
Jeff Rosenbury said:
Why is there no load?

because he is asking about a single bit of wire, with open ends
 

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