Understanding Electric Potential

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SUMMARY

The discussion clarifies the distinction between electric potential and electric potential energy, emphasizing that electric potential (V) is defined as the electric potential energy (U) per unit charge. The relationship is expressed through the equation U=qV, and the electric potential difference between two points is given by V_B-V_A=-∫^B_A E·dr. The concept of electric potential is scalar and does not have orientation, although equipotential surfaces can be drawn to represent regions of equal potential. This understanding is crucial for solving physics problems related to electric fields.

PREREQUISITES
  • Understanding of electric potential energy and its relationship to charge
  • Familiarity with the concept of electric fields
  • Knowledge of calculus for evaluating integrals
  • Basic physics principles from "Physics for Scientists and Engineers" by Randall Knight
NEXT STEPS
  • Study the derivation of the electric potential equation from Coulomb's law
  • Learn about equipotential surfaces and their applications in electric fields
  • Explore the concept of electric field lines and their relationship to electric potential
  • Investigate the implications of electric potential in circuit analysis
USEFUL FOR

Students of physics, particularly those studying electromagnetism, educators teaching electric potential concepts, and anyone preparing for exams in physics or engineering disciplines.

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Homework Statement


How is the electric potential different from the electric potential energy of a charge. what is the conceptual meaning of the electric potential.


Homework Equations


U=qV; U= kq1q2/r
r= distance between two charges

The Attempt at a Solution


i clearly understand how these formulas/ equations work. as a matter of fact i have used it to solve about 12 problems in my book (physics for scientist and engineers by Randall Knight.) I'm just eager to know what the electric potential is. i know it is a phenomena that is in an orientation in space and is felt whether or not there is a charge(s) to experience it. i understand the increase in potential when a charge moves opposite the direction of an electric field, but where does it come from?:confused: how did they come up with this epuation.
 
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The electric potential is the electric potential energy per unit charge, i.e., the work you must do to bring a unit charge from infinity to some point in space where you feel an electric field.
The electric potential difference between two points A and B is, mathematically:

V_B-V_A=-\int^B_A \vec E \cdot d\vec r

I hope I could help.

PS- Note that the potential is scalar, so has no orientation in space. Nevertheless, you can draw equipotential surfaces, that are regions on space where the potential is the same.
 
Last edited by a moderator:
oh! Thank you so much that really cleared my head. I really understand the concept now. Thanks!
 
I am really glad I could help you. :wink:
 

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