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For the function f(x) = (8-2x)2 @kelliegirl33
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@OrangeMaster
we have given that f(x)=(8-2x)^2 first we have to take f(x)= y so we get y = (8-2x)^2 to solve this for x we have to take square root of both sides. we get for that is +-\[\sqrt{y}\] = (8-2x) to get rid of 8 from right side we have to add -8 to both sides so we get +-\[\sqrt{y}\] -8 = -2x to get rid of -2 from right side we have to divide it by both sides. so we get +-\[\frac{ \sqrt{y}-8 }{ -2 }\] then \[\frac{ 8+-\sqrt{y} }{ 2}\] now change y by x we get \[\frac{ 8+-\sqrt{x} }{ 2}\] this is final answer. which is inverse of the given function.
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