lecture 16-1 - Chapter 16 Electric Energy and Capacitance...

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    Chapter 16 Electric Energy and Capacitance
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    Electric Potential Energy The electrostatic force is a conservative  force It is possible to define an electrical  potential energy function with this force Work done by a conservative force is  equal to the negative of the change in  potential energy
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    Work and Potential Energy There is a uniform field  between the two plates As the charge moves  from A to B, work is  done on it W = Fd=q E x  (x f  – x i ) ΔPE = - W          = - q E x  (x f  – x i ) only for a uniform field
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    Potential Difference The potential difference between points A and  B is defined as the change in the potential  energy (final value minus initial value) of a  charge q moved from A to B divided by the  size of the charge ΔV = V B  – V A  = ΔPE / q Potential difference is  not  the same as  potential energy
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    Potential Difference, cont. Another way to relate the energy and the  potential difference:  ΔPE = q ΔV Both electric potential energy and potential  difference are  scalar  quantities Units of potential difference V = J/C A special case occurs when there is a  uniform  electric field V = V B  – V A = -E x   x Gives more information about units:  N/C = V/m
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    Energy and Charge  Movements A positive charge gains electrical potential  energy when it is moved in a direction  opposite the electric field If a charge is released in the electric field, it  experiences a force and accelerates, gaining  kinetic energy As it gains kinetic energy, it loses an equal amount  of electrical potential energy A negative charge loses electrical potential  energy when it moves in the direction  opposite the electric field
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  Energy and Charge  Movements, cont When the electric field is  directed downward, point  B is at a lower potential  than point A A positive test charge that  moves from A to B loses  electric potential energy
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lecture 16-1 - Chapter 16 Electric Energy and Capacitance...

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