The function \(\mathrm{f}\) is defined by \(\mathrm{f}:x\to \ln \left[ {{\left( x-1 \right)}^{2}}-k \right]\), where \(x<-2\) and \(k\) is a constant. Find the maximum value of \(k\). Another function \(\mathrm{g}\) is defined by \(\mathrm{g}:x\to \tan x,-\frac{\pi }{2} < x < \frac{\pi }{2}.\) If \(k=8\),
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