Work Conceptual: Brush Up Electrical Applications & Answers

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SUMMARY

The discussion focuses on the conceptual understanding of work in electrical applications, specifically the equation q(Vb-Va)=-W, which represents the work done by the electric field. It clarifies that the work done by an external force, denoted as Wmover, is equal to -Wfield. The sign of work (W) is determined by the direction of charge movement relative to the electric field, with positive work occurring when a positive charge moves against the field or a negative charge moves with it. The convention for defining these directions is rooted in historical context, attributed to Benjamin Franklin.

PREREQUISITES
  • Understanding of electric fields and potentials
  • Familiarity with the concept of work in physics
  • Knowledge of charge behavior in electric fields
  • Basic grasp of conventions in electrical engineering
NEXT STEPS
  • Study the principles of electric field direction and charge movement
  • Explore the implications of work-energy theorem in electrical contexts
  • Review historical conventions in electrical engineering, particularly Benjamin Franklin's contributions
  • Investigate the mathematical derivation of work done by electric fields
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Students and professionals in physics, electrical engineering, and anyone seeking to deepen their understanding of work and energy in electrical applications.

dimpledur
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I have found that I only need to brush up on my coceptual grasp of work and electrical applications. I have found that I am having negative answers when indeed the answer is positive. My question to you is, if I am following q(Vb-Va)=-W, I am assuming this is the work done by the field, and the work done by an external force (or mover) would be Wmover=-Wfield?
 
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dimpledur said:
I have found that I only need to brush up on my coceptual grasp of work and electrical applications. I have found that I am having negative answers when indeed the answer is positive. My question to you is, if I am following q(Vb-Va)=-W, I am assuming this is the work done by the field, and the work done by an external force (or mover) would be Wmover=-Wfield?
Whether W is positive or negative depends upon convention for field direction and what you mean by W. The convention is to have the direction of the electric field in the direction which a positive charge will naturally move. You can blame Benjamin Franklin for that.

If one defines the work required to move the charge as W, then W will be positive if the charge is positive and it moves against the direction of the electric field (ie. in the direction of increasing positive potential). If the charge is negative and the charge moves in the direction of the electric field (in the direction of decreasing positive potential which is increasingly negative potential), W also will be positive.

It is opposite (ie. W<0) if the directions of motion are reversed: If the charge is positive, then negative work is required to move the charge in the direction of the electric field (positive work is done to the charge by the field). If the charge is negative and it moves against the direction of the field, W is negative (work done on the charge).

AM
 

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