find-the-inverse-of-fx-10x-2-show-the-steps-of-swapping-x-and-y-and-solving

Question

Find the inverse of f(x)=10x+2f(x) = $$10^{x} + 2 in $$terms of xx.

Accepted Answer

f−1(x)=log⁡10(x−$$2)f^{-1}(x$$)=\log_{_{10}}\left(x-2\right)

Answer

f−1(x)=log⁡$$10(x)+2f^{-1}(x$$)=\log_{_{10}}\left(x\right)+2

Answer

f−1(x)=10x−$$2f^{-1}(x$$) = $$10^{x - 2}$$

Answer

f−1(x)=10x−$$2f^{-1}(x$$) = $$10^{x} - 2$$

Find the inverse of f(x)=10x+2f(x) = 10^{x} + 2 in terms of xx.