{"nbformat":4,"nbformat_minor":0,"metadata":{"anaconda-cloud":{},"colab":{"name":"mac0209-travessia-exercicios-vazia.ipynb","provenance":[],"toc_visible":true},"kernelspec":{"display_name":"Python [default]","language":"python","name":"python3"},"language_info":{"codemirror_mode":{"name":"ipython","version":3},"file_extension":".py","mimetype":"text/x-python","name":"python","nbconvert_exporter":"python","pygments_lexer":"ipython3","version":"3.5.2"},"toc":{"base_numbering":1,"nav_menu":{},"number_sections":true,"sideBar":true,"skip_h1_title":false,"title_cell":"Table of Contents","title_sidebar":"Contents","toc_cell":false,"toc_position":{},"toc_section_display":true,"toc_window_display":false}},"cells":[{"cell_type":"markdown","metadata":{"id":"r68nU4ztVh8A","colab_type":"text"},"source":[" MAC0209 - Modelagem e Simulação \n","\n","Roberto M. Cesar Jr. (IME-USP)\n","\n","Roberto Hirata Jr. (IME-USP)\n","***\n"," Análise dos dados de travessia: experimento realizado em aula \n","***\n","\n","Este notebook está vazio, para você implementar as soluções."]},{"cell_type":"markdown","metadata":{"id":"7zr5QEyzVh8B","colab_type":"text"},"source":["# Preâmbulo"]},{"cell_type":"code","metadata":{"id":"UMxQsd86Vh8C","colab_type":"code","colab":{}},"source":["import pandas as pd\n","import matplotlib.pyplot as plt\n","import numpy as np"],"execution_count":0,"outputs":[]},{"cell_type":"markdown","metadata":{"id":"6AXTovW4Vh8F","colab_type":"text"},"source":["# Cronômetros"]},{"cell_type":"code","metadata":{"id":"OqrGH_IUVh8F","colab_type":"code","colab":{}},"source":["def temposMedios(matTravessia):\n","\n","def analisaDados(matTravessia, temposMediosMovimento):\n","\n"],"execution_count":0,"outputs":[]},{"cell_type":"code","metadata":{"id":"T0jBn2FPVh8I","colab_type":"code","colab":{},"outputId":"62a40199-e6c1-445f-a43d-536e5a0ac8ad"},"source":["# leitura dos dados\n","\n","\n","################# MOVIMENTO UNIFORME\n","\n","################# MOVIMENTO ACELERADO\n","\n","\n","\n","################# COMPARACAO DOS MOVIMENTOS UNIFORME E ACELERADO\n","\n"],"execution_count":0,"outputs":[{"output_type":"stream","text":["Dados originais:\n","\n","[[-1. 2.5 4.8 7.9 ]\n"," [ 0. 2.7 4.39 7.44]\n"," [ 0. 2.76 4.56 7.76]\n"," [ 0. 2.55 4.43 7.84]\n"," [ 0. 2.78 4.43 7.44]\n"," [ 1. 3.08 4.27 6.14]\n"," [ 1. 2.9 4.26 5.99]\n"," [ 1. 2.6 3.73 5.39]\n"," [ 1. 2.68 4. 5.41]]\n","\n","\n"," Movimento Uniforme\n","\n","Tempos medios: \n"," [2.6975 4.4525 7.62 ]\n","\n","\n","===Desvios quadraticos em relacao a media===\n","\n","Erros quadráticos: \n"," [[6.250000e-06 3.906250e-03 3.240000e-02]\n"," [3.906250e-03 1.155625e-02 1.960000e-02]\n"," [2.175625e-02 5.062500e-04 4.840000e-02]\n"," [6.806250e-03 5.062500e-04 3.240000e-02]]\n","\n"," Desvios: \n"," [0.00811875 0.00411875 0.0332 ]\n"],"name":"stdout"},{"output_type":"display_data","data":{"image/png":"iVBORw0KGgoAAAANSUhEUgAAAXwAAAEWCAYAAABliCz2AAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nNYdJCzbRr019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"]},"metadata":{"tags":[]}},{"output_type":"stream","text":["\n","\n"," Movimento Acelerado\n","\n","Tempos medios: \n"," [2.815 4.065 5.7325]\n","\n","\n","===Desvios quadraticos em relacao a media===\n","\n","Erros quadráticos: \n"," [[0.070225 0.042025 0.16605625]\n"," [0.007225 0.038025 0.06630625]\n"," [0.046225 0.112225 0.11730625]\n"," [0.018225 0.004225 0.10400625]]\n","\n"," Desvios: \n"," [0.035475 0.049125 0.11341875]\n"],"name":"stdout"},{"output_type":"display_data","data":{"image/png":"iVBORw0KGgoAAAANSUhEUgAAAXwAAAEWCAYAAABliCz2AAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\n02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Y9zCpM8NiyqPf8Gcf15I7LRzJFvedFWoWGEv75TRaFZEx1tfPMG1vIL0zwwltbaZfd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\nxP8HVzV9YRCb1u0AAAAASUVORK5CYII=\n","text/plain":["
"]},"metadata":{"tags":[]}},{"output_type":"stream","text":["\n","\n"," Comparacao dos Movimentos Uniforme e Acelerado\n","\n","Tempos medios: \n"," [2.6975 4.4525 7.62 ]\n","\n","\n","===Desvios quadraticos em relacao a media===\n","\n","Erros quadráticos: \n"," [[1.4630625e-01 3.3306250e-02 2.1904000e+00]\n"," [4.1006250e-02 3.7056250e-02 2.6569000e+00]\n"," [9.5062500e-03 5.2200625e-01 4.9729000e+00]\n"," [3.0625000e-04 2.0475625e-01 4.8841000e+00]]\n","\n"," Desvios: \n"," [0.04928125 0.19928125 3.676075 ]\n"],"name":"stdout"},{"output_type":"display_data","data":{"image/png":"iVBORw0KGgoAAAANSUhEUgAAAYoAAAEWCAYAAAB42tAoAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\niGIbsqamfyU7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HUHMzY2bAywd4tDMzGwAyrrqaYdc74HAA6n7MuCj6eqnPYDnI2KTZicz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\nojAzs0L/B1zyu63c/z3XAAAAAElFTkSuQmCC\n","text/plain":["
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Acelerômetro"]},{"cell_type":"code","metadata":{"id":"gEJ_DGcmVh8L","colab_type":"code","colab":{},"outputId":"720c4161-64cf-4008-e122-a03b6196e367"},"source":["\n"],"execution_count":0,"outputs":[{"output_type":"display_data","data":{"image/png":"iVBORw0KGgoAAAANSUhEUgAAAYUAAAEWCAYAAACJ0YulAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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CDbNlHU+HUO+oJ4Hfa9i0AZlvPENo9pgwzhWLcFNQSrepdVPaRzefvDzRHxxTKShK+DB1/mQtj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\n5P+3d8cuVcZRGMe/j4ZTk6tCgWMtF8f+B8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"]},"metadata":{"tags":[]}}]},{"cell_type":"markdown","metadata":{"id":"xJZ0JIP5Vh8N","colab_type":"text"},"source":["# Exercícios"]},{"cell_type":"markdown","metadata":{"id":"OYkXhnPSVh8O","colab_type":"text"},"source":["Crie um programa em Python que analise os dados do acelerômetro e detecte automaticamente o início e o fim da travessia. Calcule quanto tempo demorou o período de repouso inicial, a travessia e o repouso final."]},{"cell_type":"markdown","metadata":{"id":"xJFaZkacVh8O","colab_type":"text"},"source":["Crie um programa Python que leia os dados de uma travessia sem o rótulo e decida classifique se é movimento uniforme ou acelerado."]},{"cell_type":"markdown","metadata":{"id":"XDzHSWaDVh8P","colab_type":"text"},"source":["Crie um programa Python que simule novas travessias assumindo distribuição normal para cada posição. Use os tempos médios e desvio quadrático como parâmetros da distribuição. Seu programa deve usar as funções de análise para plotar os desvios das travessias simuladas."]},{"cell_type":"code","metadata":{"id":"AyUqLIMsVh8P","colab_type":"code","colab":{}},"source":[""],"execution_count":0,"outputs":[]}]}