If f (x) = 5 x minus 25 and g (x) = one-fifth x + 5, which expression could be used to verify g(x) is the inverse of f(x)? one-fifth (one-fifth x + 5) + 5 one-fifth (5 x minus 25) + 5 startfraction 1 over (one-fifth x + 5) endfraction 5 (one-fifth x + 5) + 5
If F (X) = 5 X Minus 25 And G (X) = One-Fifth X + 5, Which Expression Could Be Used To Verify G(X) Is The Inverse Of F(X)? One-Fifth (One-Fifth X + 5) + 5 One-Fifth (5 X Minus 25) + 5 Startfraction 1 Over (One-Fifth X + 5) Endfraction 5 (One-Fifth X + 5) + 5
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If F (X) = 5 X Minus 25 And G (X) = One-Fifth X + 5, Which Expression Could Be Used To Verify G(X) Is The Inverse Of F(X)? One-Fifth (One-Fifth X + 5) + 5 One-Fifth (5 X Minus 25) + 5 Startfraction 1 Over (One-Fifth X + 5) Endfraction 5 (One-Fifth X + 5) + 5. In this problem, we have: The web page shows a question and an answer about how to verify that a function is the inverse of another function.
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51(5x − 25) + 5. In this problem, we have: We need to find the expression that could be used to verify g (x) is the inverse of f (x).
We Need To Find The Expression That Could Be Used To Verify G (X) Is The Inverse Of F (X).
And then, its inverse function is to verify that g (x) is the inverse of f (x), the following expression must be true: This leads to the conclusion that the correct expression is found in option b: 51(5x − 25) + 5.
The Web Page Shows A Question And An Answer About How To Verify That A Function Is The Inverse Of Another Function.
To verify that g(x) is the inverse of f (x), we need to check if g(f (x)) = x. Substituting the expression of g (x) into f (x), we find. In this problem, we have:
