find-the-inverse-function-g1xg-1leftxright-of-g1xe3x5g-1leftxrighte3x-5

Question

Find the inverse function g−$$1(x)g^{-1}$$\left(x\right) of g(x)=e3x−5g\left(x\right)=$$e^{3x-5}. $$

Accepted Answer

g−1(x)=13ln⁡$$x+53g^{-1}$$\left(x\right)=\frac13\ln x+\frac53

Answer

g−1(x)=3ln⁡$$x+5g^{-1}$$\left(x\right)=3\ln x+5

Answer

g−1(x)=15ln⁡$$x+35g^{-1}$$\left(x\right)=\frac15\ln x+\frac35

Answer

g−1(x)=5ln⁡$$x+3g^{-1}$$\left(x\right)=5\ln x+3

Find the inverse function g−1(x)g^{-1}\(\left\)(x\(\right\)) of g(x)=e3x−5g\(\left\)(x\(\right\))=e^{3x-5}.