bac-s-maths 2025 Q5

bac-s-maths · France · bac-spe-maths__polynesie-1 Curve Sketching Variation Table and Monotonicity from Sign of Derivative
5. We consider a function $h$ defined on $]0; +\infty[$ whose second derivative is defined on $]0; +\infty[$ by:
$$h''(x) = x\ln x - 3x$$
Statement 5: The function $h$ is convex on $[\mathrm{e}^3; +\infty[$.
APPENDIX Exercise 3. [Figure]
The required probability is $P _ { S } ( B )$. By definition, we have:
5. We consider a function $h$ defined on $]0; +\infty[$ whose second derivative is defined on $]0; +\infty[$ by:

$$h''(x) = x\ln x - 3x$$

Statement 5: The function $h$ is convex on $[\mathrm{e}^3; +\infty[$.

\begin{figure}[h]
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\caption{APPENDIX Exercise 3.}
  \includegraphics[alt={},max width=\textwidth]{e2ce19bd-34ff-4618-8855-c4553a3562a2-9_1712_1468_276_239}
\end{center}
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