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Will give medals :) Find the inverse of the function. Determine whether the inverse is a function. f(x) = (2x - 3)^2
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solve \[x=(y-3)^2\] for \(y\) in two steps
but be careful because the first step is \[\pm\sqrt{x}=y-3\] and the \(\pm\) tells you it is not a function
I honestly don't know how to start the next step.
well i read the problem incorrectly
\[x=(2y-3)^2\] so \[\pm\sqrt{x}=2y-3\]
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then add 3 and divide by 2
\[\pm\sqrt{x}+3=2y\\ y=\frac{\pm\sqrt{x}+3}{2}\]
That't not an inverse right?
thanks for your help btw :)
hi!!
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what @satellite73 wrote is an inverse, it is just not a function
Thank you @misty1212 !
\[\color\magenta\heartsuit\]
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