Answer
See graph and explanations.
Work Step by Step
Step 1. The graph of $f''(x)$ indicates that the function will be concave up on $(-\infty,c)$ ($f''\gt0$, $c$ is the zero of $f''(x)$) and concave down on $(c,\infty)$ ($f''\lt0$). The zero of $f''(x)$ ($x=c$) indicates an inflection point of the function.
Step 2. The graph of $f'(x)$ indicates that the function decreases in regions (left and right sides) where $f'(x)\lt0$ and increases in the middle region where $f'(x)\gt0$. The zeros of $f'(x)$ indicate extrema of the function (maximum or minimum depending on if $f'(x)$ changes from positive to negative or vise versa).
Step 3. Using point $P$, we can sketch the graph of the original function $f(x)$ as shown in the figure.
