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Confirm that f and g are inverses by showing that f(g(x)) = x and g(f(x)) = x. f(x)=2/x and g(x)=2/x
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To show that \(f(g(x)) = x\) you take the definition of \(g(x)\) and substitute it for \(x\) wherever you see \(x\) in the definition of \(f(x)\)
I say that f and g are inverses because if you take 2 or 4 and plug it in both ways you will get the same answer
5/4 = x+14/2x-2 If you cross multiply you get 8x -8 = 5x + 70 3x -8 = 70 3x = 78 x = ?
26
Ah, thank you both!
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