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What i the inverse of f(x)= 6x-9
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g(x)=(x+9)/6
what saubhik said function says multiply by 6, subtract 9. so inverse says add 9, divide by 6.
usually written as "inverse" \[f^{-1}(x)=\frac{x+9}{6}\]
if ƒ is a function from a set A to a set B, then the inverse of ƒ is a function from B to A, with the property that a round trip from A to B to A (via a composition of ƒ and its inverse) returns each element of A to itself. if g be inverse function of f, we have g(f(x))=x for every x in domain of f.
in a line, If ƒ maps X to Y, then g maps Y back to X. (g is inverse of f)
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(9+x)/6
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