How do you find the inverse of f(x)=x^2-2x, x less than or equal to 1?? Can you simplify the inverse and state the domain of f^-1??
What is the problem exactly? With inverse do you mean 1/f(x)? (or f(x)^-1 if you prefer that notation. can't you simply\[\frac{ 1 }{ x^2-2x }\] and realize that you can't divide by 0 so not all values of x will be allowed?
i meant f(x) @zimmah
but what do you need to solve?
the domain of the inverse of f(x) is any x that does not violate the rule of division by 0 if that's what you mean.
I dont know, thats all this problem says @zimmah
Is that literally how they formulated it?
yes. @zimmah
In that case my interpretation of the answer would be \[f(x)^{-1}=\frac{ 1 }{ x^2-2x } \in x < 0\] not that x=0 is not included because it is undefined at that point.
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