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For the function f(x) = (4 – 2x)^2, find f^–1 and the domain and range of f and f^–1. Determine whether f^–1 is a function.
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\[f(x)=(4-2x)^2\] is not a one to one function, so the inverse is not a function in fact you cannot write \(f^{-1}(x)\) because that presupposes it is a funciton you can however write \[x=(4-2y)^2\] and solve for \(y\)
\[x=(4-2y)^2\] \[\pm\sqrt{x}=4-2y\] \[\pm\sqrt{x}-4=-2y\] \[y=\frac{\pm\sqrt{x}}{2}+2\]
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