From 7feb606033a0c2235acc4e14823d6182abbbdd3a Mon Sep 17 00:00:00 2001 From: Vincent Date: Tue, 10 Sep 2024 15:41:17 +0200 Subject: [PATCH] link fix + ref phy FISA --- .../Physique_FISA_02_C_induction.markdown | 8 ++++---- PhysiqueFISA/img/01_Electro/oscillo.jpg | Bin 1380752 -> 269455 bytes PhysiqueFISA/ref.markdown | 3 ++- 3 files changed, 6 insertions(+), 5 deletions(-) diff --git a/PhysiqueFISA/Physique_FISA_02_C_induction.markdown b/PhysiqueFISA/Physique_FISA_02_C_induction.markdown index 6f340c8..effd0b9 100644 --- a/PhysiqueFISA/Physique_FISA_02_C_induction.markdown +++ b/PhysiqueFISA/Physique_FISA_02_C_induction.markdown @@ -37,7 +37,7 @@ On étudiera deux cas dans le cadre de ce cours : **Exemples :** -![image info](./img/02_Induction/Lorentz.jpeg) +![image info](./img/02_Induction/Lorentz.jpg) Dans le cas de l'induction de Lorentz, on a un circuit en mouvement dans un champ magnétique $\vec{B}$ uniforme. Dans ce cas, $\vec{B}$ est constant, mais $S$ ne l'est pas. @@ -51,7 +51,7 @@ $= -B_0 \ell \dfrac{dx}{dt}$ où $\ell$ est la largeur du circuit considéré. -![image info](./img/02_Induction/Neumann.jpeg) +![image info](./img/02_Induction/Neumann.jpg) Dans le cas de l'induction de Neumann, le circuit est fixe, mais le champ est variable. Dans ce cas, $S$ est constant, mais $\vec{B}$ ne l'est pas. @@ -63,7 +63,7 @@ $= - S \dfrac{dB(t)}{dt}$ ### Loi de Lenz -![image info](./img/02_Induction/Lenz_meme.jpeg) +![image info](./img/02_Induction/Lenz_meme.jpg) Induction $\rightarrow$ modération @@ -103,7 +103,7 @@ Sur un fragment de circuit rectiligne, on pourrait écrire : $\vec{F_L} = i \vec On reprend le schéma : -![image info](./img/02_Induction/Lorentz.jpeg) +![image info](./img/02_Induction/Lorentz.jpg) On imagine que le circuit en mouvement est accroché à un véhicule, en mouvement selon la direction $x$, à une vitesse $\vec{v_0} = v_0 \vec{u_x}$. 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