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Determine f inverse of x given the function f(x) = (x-4)^5 - 10
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I know I have to FOIL but is there a faster way to reduce the amount of work?
You don't have to foil. Plug in x for y and then resolve for y. x = (y-4)^5 - 10 x + 10 = (y-4)^5\[y - 4 = \sqrt[5]{x + 10}\] \[y = \sqrt[5]{x + 10} + 4\]
OK, so you took the 5th root of x and didn't foil
@Jackienvdm
Correct. Instead of foiling out the exponent, I took the fifth root of both sides.
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