From 693367cf30bf2825a8279d11126ed040b8fe2ded Mon Sep 17 00:00:00 2001 From: Vincent Date: Wed, 23 Oct 2024 14:41:12 +0200 Subject: [PATCH] videos n shit --- Physique1A/Physique_1A_04_C_RT.markdown | 15 ++++++++++++++- assets/manim/RC_series_current.mp4 | Bin 0 -> 199602 bytes assets/manim/RC_series_voltage.mp4 | Bin 197363 -> 217422 bytes 3 files changed, 14 insertions(+), 1 deletion(-) create mode 100644 assets/manim/RC_series_current.mp4 diff --git a/Physique1A/Physique_1A_04_C_RT.markdown b/Physique1A/Physique_1A_04_C_RT.markdown index 6aa5fca..7ebb771 100644 --- a/Physique1A/Physique_1A_04_C_RT.markdown +++ b/Physique1A/Physique_1A_04_C_RT.markdown @@ -158,4 +158,17 @@ $$\boxed{u_{C}(t) = E\left(1 - e^{-\frac{t}{RC}}\right)}$$ **Tracé de la courbe :** - \ No newline at end of file + + +On peut faire plusieurs remarques sur cette courbe : +- On retrouve bien la valeur $u_C(t\to\infty) = E$ +- Il existe plusieurs valeurs remarquables : $u_C(RC) \simeq 0.63E$, $u_C(3.RC) \simeq 0.95E$, $u_C(5.RC) \simeq 0.99E$ +- On pourra généralement que le condensateur est complètement chargé après $5.RC$ + +**Intensité dans le condensateur :** + +Une fois le calcul de la tension dans le condensateur effectué, il est assez simple d'accéder à la valeur de l'intensité en utilisant la formule de base : $i(t) = C \dfrac{du_C}{dt}$ + +On obtient alors : $i(t) = \dfrac{E}{R} e^{-\frac{t}{RC}}$ + + \ No newline at end of file diff --git a/assets/manim/RC_series_current.mp4 b/assets/manim/RC_series_current.mp4 new file mode 100644 index 0000000000000000000000000000000000000000..1a8cec93c51b273ab79b5cc8a4148538d0316486 GIT binary patch literal 199602 zcmeFZWmH|uvM{<94#7P*0fNKA-5r7kcXxMp4Nh=};2sDLK?4N01a}P*B)GmscCz{*!r z005k+qlpOs;t1Nt*uWXwrWywN@v(eS>|6WxoMdA%-7Lu*+4m!NW_DH*dJ-c$M-vhz zaMFY|qWe=;r3e;A&xPVrOk&%V6hd#`r{q!Q9!#8r;Ut-r2&=)`^?M$iUFR zh>wZH(ZrOGg~Zsz(Av((ijRpK#0?@bur;vua5CWoxwCMC+?kkINNh~_%uU=$oLmgS zDGm~QCl4?v_^#(@%*Vt40t10>BsLcACdPVC7@5EjdX5IRW+r@0>?B6!j&?Q%dSFl{ 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