The parallelogram \(OABC\) is such that \(\overrightarrow{OA}=\mathbf a\) and \(\overrightarrow{OB}=\mathbf b\).
The point \(D\) lies on \(OB\) such that \(OD:OB=1:3\).
The point \(E\) lies on \(AC\) such that \(AE:AC=2:3\).
Show that \(\overrightarrow{DE}\) is parallel to \(\overrightarrow{AB}\).[5]
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