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find the inverse of H(x)= (X+3)^2 with restrictions of ( negative infinity, -3]
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H(x)=(x+3)^2 y=(x+3)^2 x=(y+3)^2 (x)^1/2=y+3 y=(x)^1/2-3
f^-1(x)=(x)^1/2-3
hmmm
\[x=(y+3)^2\] solve for \(y\)
start with \[\pm\sqrt x=y+3\] then \[y=\pm\sqrt{x}-3\] but since you are on \((-\infty, 3\) it is \[f^{-1}(x)=-\sqrt{x}-3\]
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@satellite73 thank you so much!!
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