Find the inverse function of
\[y=\dfrac{x}{3}+2\]
\[y=\dfrac{5}{x-4}\]
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Does the following graph have an inverse function?
What restriction needs to be placed on \(y = (x -3)(x +5)\) so that it does have an inverse?
\({x}\geq-1~\text{or }{x}\leq1 \)
\( {x}\geq0~\text{or }{x}\leq1 \)
\({x}\geq-1~\text{or }{x}\leq0 \)
\({x}\geq-1~\text{or }{x}\leq-1 \)
Find the inverse function of \(y=1- \dfrac{3x}{2}\)
Find the inverse function of \(f(x)=\dfrac{2x-3}{2}\)
Find the inverse function of \(f(x)=\dfrac{1-x}{1+x}\)
Find the inverse function of \(y=(x-1)^2 \text{ for }x>1\)
Find the inverse function of \(f(x)=x^2-1 \text{ for }x<1\)
\(f^{-1}(x)=3x-6\)
