\(WXYZ\) is a parallelogram. The point \(S\) lies on the line \(YZ\). The line \(WY\) cuts the line \(XS\) at \(A\).\n\(WX = 16\text{ cm}\), \(XA = 8\text{ cm}\) and \(ZS = 10\text{ cm}\). Triangle \(WAX\) is similar to triangle \(YAS\).
Find the length of \(AS\).
[2]Given that the area of the parallelogram is \(168\text{ cm}^2\), find the area of \(WZSX\).
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