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<record version="1" id="223">
 <title>Electric Field of a Charged Disk</title>
 <name>ElectricFieldOfAChargedDisk</name>
 <created>2006-09-22 15:42:46</created>
 <modified>2006-09-22 15:42:46</modified>
 <type>Example</type>
<parent id="99">Electric Field</parent>
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 <author id="1" name="bloftin"/>
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 <content>\section{Electric Field of a Charged Disk}

The Electric Field of a charged disk can teach us important concepts that you will see over and over in physics: superposition, cylindrical coordinates and non-constant basis vectors.  To get a glimpse of the power of superposition, we will solve this problem the hard way first and then see how superposition can be a powerfull tool.

Let us calculate the electric field at a point P above the \emph{center} of a charged disk with radius of R and a uniform surface charge density of $\sigma$ as shown in below figure.

\begin{figure}
\includegraphics[scale=.8]{EfieldDisk.eps}
\vspace{20 pt}
\end{figure}</content>
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