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Now consider how many edges surround each face. Each face must be surrounded by at least 3 edges. Let \(B\) be the total number of boundaries around all the faces in the graph. Thus we have that \(3f \le B\text{.}\) But also \(B = 2e\text{,}\) since each edge is used as a boundary exactly twice. Putting this together we get

\begin{equation*} 3f \le 2e\text{.} \end{equation*}
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