 Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
 
The Electric Potential
-  The electric potential is a scalar field: it labels each point
     in space with a value (but no direction).  The value is related
     to the amount of energy it takes to move an electric charge
     to that point.
-  The gravitational potential energy between two objects depends 
     on the difference in their positions with respect to the
     gravitational field (i.e. up or down from the ground).  
     The electric potential energy
     between two objects depends on the difference in their positions
     relative to the electric field (i.e. toward or away from
     electric charges).
-  Electric potential energy can be exchanged for kinetic energy,
     or gravitational potential energy, or spring potential 
     energy, etc.
-  If a charged object moves in an electric field from point A to point B, 
     the change in its electric potential energy is equal to
            delta EPE  =  - (work done by electric field)                
-  The change in electric potential as a charged object moves 
     from point A to point B is defined as
                             delta EPE
            delta V    =   ---------------
                           charge on object
-  The units of electric potential are (Joules / Coulombs) = Volts.
-  The electron volt is a unit of energy: it is the amount
     of energy an electron would gain if it moved through a potential
     difference of -1 Volts:
                1 eV =  [-1.602 x 10^(-19) C] * [-1 volts]
                     =  1.602 x 10^(-19) Joule
-  The potential difference between two points A and B due to a point
     charge q is
                           ke * q        ke * q
             V  - V     = ---------  -  ---------
              B    A          r             r
                               B             A 
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 Answer to Challenge Question
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 Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.