Select all the correct answers.
Consider function $f$ and function $g$.
$\begin{array}{l}
f(x)=\ln x \\
g(x)=-5 \ln x
\end{array}$
How does the graph of function $g$ compare with the graph of function $f$?
- The graphs of both functions have a vertical asymptote of $x=0$.
- Unlike the graph of function $f$, the graph of function $g$ has a $y$-intercept.
- The graph of function $g$ is the graph of function $f$ reflected over the $x$-axis and vertically stretched by a factor of 5.
- Unlike the graph of function $f$, the graph of function $g$ has a domain of $\{x \mid -5
- Unlike the graph of function $f$, the graph of function $g$ decreases as $x$ increases.
Consider function $f$ and function $g$.
$\begin{array}{l}
f(x)=\ln x \\
g(x)=-5 \ln x
\end{array}$
How does the graph of function $g$ compare with the graph of function $f$?