Question: In Problems 3946, show that (f g)(x) = (g f)(x) = x. f(x) = ax + b; g(x) = 1/(x-b) a (x -
In Problems 39–46, show that (f º g)(x) = (g º f)(x) = x.![]()
f(x) = ax + b; g(x) = 1/(x-b) a (x - b) a = 0
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To show that f gx g fx x where fx ax b and gx 1ax b we need to compute the composit... View full answer
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