All cargo configuration having an electric potential energy U specifics.<\/span> This energy is equal to the work W to be done to collect the charges of each component, which initially was considered a not to each other and at rest.<\/span> Let’s review the process of charging and discharging the capacitor.<\/span> Work must be done to separate the two charges equal and opposite sign.<\/span><\/p>\n This energy is stored in the system and can be recovered if the charges have another chance to gather together.<\/span> In a similar way, the capacitor is charged has been storing potential energy equal to the work required to load capacitor tersbut.<\/span> This energy can be reused if the capacitor is given the opportunity to empty its contents.<\/span><\/p>\n Usually the load of work to be done by a battery or accumulator, by utilizing chemical energy in the battery.<\/span> Suppose that at time t a charge q ‘(t) has been transferred from a plate to the other plate.<\/span> Potential difference becomes U (t) = q ‘(t) \/ C.<\/span> If an additional extra charge dq ‘is moved, then a small amount of additional work required are:<\/span> If this process continues until the total charge q moved the total work is:<\/span> From the equation q = CU, obtained:<\/span> Ad is the volume between the plates.<\/span> From the relationship C = \u03b5oA \/ d and E = U \/ d, then the above equation can be written as: u = \u00bd \u03b5oE2<\/span> The energy stored in the capacitor (W) is expressed by the equation:<\/span> Description:<\/span>
\n dW = Udq = (q ‘\/ C) dq’.<\/strong><\/span><\/p>\n
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<\/a><\/p>\n
\n W = U = \u00bd CU2<\/strong><\/span>
\n In a parallel plate capacitor, regardless of the periphery, the electric field between the plate-platnya are uniform, which has the same value at all points.<\/span> Then the energy density, which should also be uniform, can be written:<\/span>
\n
<\/a><\/p>\n
\n The above equation applies generally, that is, if an electric field E are present at any point in a vacuum, then these points can be thought of as the repository of energy magnitude is unity volume: \u00bd \u03b5oE2<\/strong><\/span><\/p>\n
\n
<\/a><\/p>\n
\n W = energy stored in the capacitor, in joules<\/span>
\n q = charge on the capacitor, in coulombs<\/span>
\n C = capacity of the capacitor, in farads<\/span>
\n U = potential difference in volts<\/span><\/p>\n