Use the sign chart for the first and second derivative of a continuous function $y=f(x)$ to determine where the graph of the function has the following shape:

Image Description: Sign chart shows $f$ prime of $x$ negative $x$ below $-3,0$ at $x=-3,$ negative from $x=-3$ to $x=0,$ undefined when $x=0,$ positive from $x=0$ to $x=2,0$ when $x=2,$ negative above $x=2.$ Sign chart shows $f$ double prime of $x$ positive $x$ below $-3,0$ at $x=-3,$ negative from $x=-3$ to $x=0,$ undefined when $x=0,$ negative above $x=0.$

$(-,-3)$

$(-3,0)(2,)$

$(-,0)(2,)$

$(0,2)$

Graph never has that shape