From 18fe963da77f642e74138f7d924af4cdaa8f8644 Mon Sep 17 00:00:00 2001 From: Nicolas Mantilla <nicolas2210707@correo.uis.edu.co> Date: Mon, 8 May 2023 09:48:21 -0500 Subject: [PATCH] Files P3 & P4 lab --- .../Informe P3 Difraccion.pdf" | Bin 0 -> 1220015 bytes .../difraccion.ipynb" | 8 ++++---- .../Informe P4 Resonancia.pdf | Bin 0 -> 542841 bytes .../pipe_simulation.mph | Bin 0 -> 10539674 bytes README.md | 2 ++ 5 files changed, 6 insertions(+), 4 deletions(-) create mode 100644 "LabFisica3/Practica 3 - Difracci\303\263n/Informe P3 Difraccion.pdf" create mode 100644 LabFisica3/Practica 4 - Resonancia en tubo/Informe P4 Resonancia.pdf create mode 100644 LabFisica3/Practica 4 - Resonancia en tubo/pipe_simulation.mph diff --git "a/LabFisica3/Practica 3 - Difracci\303\263n/Informe P3 Difraccion.pdf" "b/LabFisica3/Practica 3 - Difracci\303\263n/Informe P3 Difraccion.pdf" new file mode 100644 index 0000000000000000000000000000000000000000..54642cc79c15ddaf3c2824743e233e087d4130c4 GIT binary 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"b/LabFisica3/Practica 3 - Difracci\303\263n/difraccion.ipynb" @@ -2,7 +2,7 @@ "cells": [ { "cell_type": "code", - "execution_count": 1, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -149,12 +149,12 @@ }, { "cell_type": "code", - "execution_count": 115, + "execution_count": 3, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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"text/plain": [ "<Figure size 1000x500 with 2 Axes>" ] @@ -212,7 +212,7 @@ "plt.subplot(1, 2, 1)\n", "plt.imshow(np.abs(grating), cmap='gray')\n", "plt.title('Diffraction Grating')\n", - "plt.axis('off')\n", + "# plt.axis('off')\n", "\n", "# Plot the Fourier transform on a logarithmic scale\n", "plt.subplot(1, 2, 2)\n", diff --git a/LabFisica3/Practica 4 - Resonancia en tubo/Informe P4 Resonancia.pdf b/LabFisica3/Practica 4 - Resonancia en tubo/Informe P4 Resonancia.pdf new file mode 100644 index 0000000000000000000000000000000000000000..228a1c17b19b34126ad41415b12bcade38a08f4d GIT binary patch literal 542841 zcmeFa2T+q)`zY?J$O;Oph^$ImTtTGw9z;bHg-DkoMM|WX&<R9Eq$#X|A~h;a=|!Xy zX(}}W(t8b^&_hC!dxGLxzx$v0&D{CVy&p3U<jr|cdCt?DC$5}3FCZc)L3aYZ{+vuF zD$Oa(>3H3SPF|i<=(4qgrJ0Mhx1|NA2>8S)AucK{4*t5pX~-!eE-J|>DlE!*jZ+B9 zDJIG(q|7NICM+W^$tk4HDb6XRO&u;SEY1mm&{;ZIQ0L_QKlei?D)ZGrw7r}xIfbrj zT3Uf)SUSL5Z*WQra|)fewsW;~0l)3cTrJO8nmby6QJ;QaF>|qpb5enD*3r(*-T}@j 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