Electric Potential Energy Formula We use the letter U to denote electric potential energy which has units of joules J When a conservative force does negative work the system gains potential energy When a conservative force does positive work the system loses potential energy Delta U W
It can be obtained by dividing the electric potential energy by the magnitude of the test charge Replacing k by 1 4 o and q1 by Q we get the formal expression of the electric potential Unit Volt V or Joule Coulomb J C Dimension ML 2 T 3 A 1 Symbol V We use the letters PE to denote electric potential energy which has units of joules J The change in potential energy PE P E is crucial since the work done by a conservative force is the negative of the change in potential energy that is W PE W P E
Electric Potential Energy Formula
Electric Potential Energy Formula
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Electric Potential Energy Formula
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Definition Electric potential energy is the total energy possessed by a charge in order to change its position in the electric field As electrical potential energy has only magnitude and no direction therefore it is a scalar quantity The SI Electric potential is electric potential energy per unit charge It is commonly measured in volts The electric potential of distance r from charge Q is given by V kQ r
Equation 5 gives the electric potential energy of a pair of charges which depends on the separation between the charges not on the location of charged particles To calculate the electric potential energy of a system use the equation U e k q 1q 2 r In this equation k stands for the Coulomb constant q 1 and q 2 are two charges
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A charged particle in an electric field has potential energy because of the electrostatic force that can act on it It is often useful to be able to describe the potential energy per unit charge at a certain position Electric potential is the electric potential energy per unit charge It is known as voltage in general represented by V and has unit volt joule C 1C charge is brought to the point A from infinity
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We use the letter U to denote electric potential energy which has units of joules J When a conservative force does negative work the system gains potential energy When a conservative force does positive work the system loses potential energy Delta U W
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It can be obtained by dividing the electric potential energy by the magnitude of the test charge Replacing k by 1 4 o and q1 by Q we get the formal expression of the electric potential Unit Volt V or Joule Coulomb J C Dimension ML 2 T 3 A 1 Symbol V
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