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Compose function g into f, then compose function f into g. Both should have a solution of "x" showing that they are inverses.
To compose g(x) into f(x), you have to plug in the whole function of g into every x term in function f.
f(x)\[f(x)=\frac{ (-3x-7) - 7 }{ (x-1) +3}\]
it's more like \(\sf f(g(x))=\dfrac{(\dfrac{-3x-7}{x-1})-7}{(\dfrac{-3x-7}{x-1})+3}\)
no problem! hopefully you can carry on from here
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