$(6$ points$)$ A Graph Satisfying First and Second Derivative Conditions

On the figure below, sketch the graph of a function $y=f(x)$ that satisfies:

$f(-2)=-3,$

$f^{\text{'}\text{'}}(x)0$ on $(-,2),$

$\underset{x}{lim}f(x)=-2,$

$f$ is continuous,

$f$ is concave up for $x>2,$ and

$f^{\text{'}}(2)$ does not exist.

$12$