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For the function f(x), f^-1(x), and y=x where the function of f(x)'s order pairs are (0,2)(1,3)(2,6,)(3,11) and and the order pairs of f^-1(x) are (2,0)(3,1)(6,2)(11,3). How do i show that this inverse is correct by using the Composition of Functions?
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show that:\[f(f^{-1}(x)) = x\] and then show that: \[f^{-1}(f(x)) =x\] For example: \[f(f^{-1}(3)) = f(1) = 3\] Just show more examples like that :)
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