Update cheatsheet.fr.md

12.temporary_ins/69.waves/30.n3/20.overview/cheatsheet.fr.md

@@ -1647,9 +1647,9 @@ $`\quad\quad \;\; = \cdots`$
    <br>
    $`\color{brown}{\mathbf{U(\overrightarrow{r},t)}} = 2\,A\,\,cos\big(\Delta \omega_{1-2} t + \varphi_B) \times cos\,(\omega_{moy} t + \varphi_A)`$   
 
-   $`\quad = \mathbf{\underbrace{2\,A\,\,cos\left(2\pi\dfrac{\nu_1 - \nu_2}{2} t + \varphi_B\right)}_{
-   \color{blue}{\text{terme de fréquence} \\ \nu\, = \,\left|\frac{\nu_1 - \nu_2}{2}\right| = \left|\frac{440 - 441}{2}\right|=0,5\,Hz\,\lt\,10\,Hz \\ \text{terme de battement}}}
-    \times cos\,(\omega_{moy} t + \varphi_A)}`$   
+   **$`\quad = \mathbf{\underbrace{2\,A\,\,cos\left(2\pi\dfrac{\nu_1 - \nu_2}{2} t + \varphi_B\right)}_{
+   \color{blue}{\text{terme lentement variable de fréquence} \\ \nu\, = \,\left|\frac{\nu_1 - \nu_2}{2}\right| = \left|\frac{440 - 441}{2}\right|=0,5\,Hz\,\lt\,20\,Hz \\ \text{terme de battement}}}
+    \times \underbrace{cos\,(\omega_{moy} t + \varphi_A)}_{\text{terme lentement de fréquence} \\ \nu_{moy}\, = \,\left|\frac{\nu_1 + \nu_2}{2}\right| = \left|\frac{440 + 441}{2}\right|=440,5\,Hz\,\gt\,20\,Hz }}`$**