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Find the inverse f(x)= log(x)
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x=log(y)
@recon14193 could you help me with a similar problem?
To find the inverse function \(f(x) = \log x\) Replace f(x) with y \(y = \log x\) Switch x and y \(x = \log_b y\) Solve for y \(y = b^x\) Replace y with \(f^{-1}(x) \) \(f^{-1}(x) = b^x \)
how did you solve for y?
@mathstudent55 how did you sole for y?
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I used the definition of log. \(\log_b x = y\) means \(b^y = x\)
The log function and the exponential function are inverse functions.
got it thanks
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