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Chapter 3 Electric Potential - MIT

Chapter 3 Electric Potential Potential and Potential Electric Potential in a Uniform Electric Potential due to Point Potential Energy in a System of Continuous Charge Deriving Electric Field from the Electric Gradient and Example : Uniformly Charged Example : Uniformly Charged Example : Uniformly Charged Example : Calculating Electric Field from Electric Problem-Solving Strategy: Calculating Electric Solved Electric Potential Due to a System of Two Electric Dipole Electric Potential of an Charge Moving Near a Charged Conceptual Additional Three Work Done on Calculating E from Electric Potential of a Electric Calculating Electric Field from the Electric Electric Potential and Electric Potential Electric Field, Potential and 3-1 Electric Potential Potential and Potential Energy In the introductory mechanics course, we have seen that gravitational force from the Earth on a particle of mass m located at a distance r from Earth s center has an inverse-square form: 2 gMmGr= FrG ( ) where is the gravitational constant and is a unit vector pointing radially outward.

The potential difference ∆V represents the amount of work done per unit charge to move a test charge from point A to B, without changing its kinetic energy. Again, electric potential should not be confused with electric potential energy. The two quantities are related by q0 ∆Uq=∆0 V (3.1.10) The SI unit of electric potential is volt (V):

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  Electric, Potential, Differences, Electric potential, Potential difference

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Transcription of Chapter 3 Electric Potential - MIT

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