Exercise $2$: Drawing a graph meeting specific continuity requirements

Sketch the graph of a SINGLE function $f(x)$ which has ALL the following properties. You don't need to find the equation, just draw a graph.

$f(x)$ is discontinuous at $x=-1$ and at $x=2,$ but is continuous at every other point

$\underset{x2}{lim}f(x)$ exists and equals $5$

$\underset{x-1^{-}}{lim}f(x)$ exists and equals $3,$ but the two$-$sided limit $\underset{x-1}{lim}f(x)$ does not exists

$\underset{x}{lim}f(x)$ exists and equals $0$