The plane is equipped with an orthogonal coordinate system. We consider a function $f$ defined and differentiable on $\mathbb{R}$. We denote $f^{\prime}$ its derivative function. The representative curve of the derivative function $f^{\prime}$ is given.
In this part, results will be obtained by graphical reading of the representative curve of the derivative function $f^{\prime}$. No justification is required.
- Give the direction of variation of the function $f$ on $\mathbb{R}$. Use approximate values if necessary.
- Give the intervals on which the function $f$ appears to be convex.