From 01fe7819c859e4d686bcdf01405db8f0cdf7653e Mon Sep 17 00:00:00 2001
From: Bertrand Benjamin <benjamin.bertrand@opytex.org>
Date: Thu, 3 Jun 2021 11:30:12 +0200
Subject: [PATCH] Feat: correction merci Camille!

---
 TST/DS/DS_21_06_04/DS_21_06_04.pdf | Bin 89146 -> 89140 bytes
 TST/DS/DS_21_06_04/exercises.tex   |   2 +-
 2 files changed, 1 insertion(+), 1 deletion(-)

diff --git a/TST/DS/DS_21_06_04/DS_21_06_04.pdf b/TST/DS/DS_21_06_04/DS_21_06_04.pdf
index dfd8601a7cf5c90533232eb3c81f7ef520aca782..0a3e19b254cf0a620b85fc6879df339ac2ee55ff 100644
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diff --git a/TST/DS/DS_21_06_04/exercises.tex b/TST/DS/DS_21_06_04/exercises.tex
index a0804ab..f6f57bc 100644
--- a/TST/DS/DS_21_06_04/exercises.tex
+++ b/TST/DS/DS_21_06_04/exercises.tex
@@ -75,7 +75,7 @@
         \item Calculer $f'(x)$ la dérivée de $f(x)$.
         \item Montrer que l'on peut écrire $f'(x)$ sous la forme $\dfrac{(2x-1)(2x+1)}{x^2}$.
         \item Étudier le signe de $f'(x)$ et en déduire les variations de $f(x)$.
-        \item Est-il vrai que pour tout $x$ dans l'intervalle $\infFF{0.1}{4}$, $f(x)$ est toujours supérieur ou égale à 4? Justifier votre réponse.
+        \item Est-il vrai que pour tout $x$ dans l'intervalle $\intFF{0.1}{4}$, $f(x)$ est toujours supérieur ou égale à 4? Justifier votre réponse.
     \end{enumerate}
 \end{exercise}