Answer
1. graph $f(x)=e^{x},$
2. reflect it across the line $y=x$ (to obtain $y=\ln x$), and
3. raise the graph of $\ln x$ by 1 unit.
Work Step by Step
The graph of g(x) is obtained from $y=\ln x$ by raising it up by one unit.
The graph of $y=\ln x$ is the reflected graph of $y=e^{x} , $ over the line $y=x,$
because $\ln x$ is the inverse of $e^{x}.$
So, we
1. graph $f(x)=e^{x},$
2. reflect it across the line $y=x$ (to obtain $y=\ln x$), and
3. raise the graph of $\ln x$ by 1 unit.
