{ "cells": [ { "cell_type": "markdown", "metadata": { "id": "sllVuUY9bBUv" }, "source": [ "# Análise Descritiva de Dados da PNAD 2015" ] }, { "cell_type": "markdown", "metadata": { "id": "kT0j8eyPbHJS" }, "source": [ "## Importações" ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "id": "hvSnIxCQa-gR" }, "outputs": [], "source": [ "import pandas as pd\n", "import numpy as np\n", "import seaborn as sns\n", "import scipy\n", "import os" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "wX2UI9KTbR3_", "outputId": "0af07dc5-7cd2-4e29-86fe-f50456695179" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Versão do pandas: 1.5.3\n", "Versão do numpy: 1.24.3\n", "Versão do seaborn: 0.12.2\n", "Versão do scipy: 1.10.1\n" ] } ], "source": [ "# Exibe as versões das bibliotecas importadas no ambiente de execução do Google Colab\n", "print(f'Versão do pandas: {pd.__version__}')\n", "print(f'Versão do numpy: {np.__version__}')\n", "print(f'Versão do seaborn: {sns.__version__}')\n", "print(f'Versão do scipy: {scipy.__version__}')" ] }, { "cell_type": "markdown", "metadata": { "id": "AugeF0G-i72I" }, "source": [ "## Conjunto de Dados do Projeto" ] }, { "cell_type": "markdown", "metadata": { "id": "yVq_fI8xi_0Y" }, "source": [ "A **Pesquisa Nacional por Amostra de Domicílios (PNAD)** investiga anualmente, de forma permanente, características gerais da população, de educação, trabalho, rendimento e habitação e outras, com periodicidade variável, de acordo com as necessidades de informação para o país, como as características sobre migração, fecundidade, nupcialidade, saúde, segurança alimentar, entre outros temas. O levantamento dessas estatísticas constitui, ao longo dos 49 anos de realização da pesquisa, um importante instrumento para formulação, validação e avaliação de políticas orientadas para o desenvolvimento socioeconômico e a melhoria das condições de vida no Brasil." ] }, { "cell_type": "markdown", "metadata": { "id": "6gZQlfu0jVfN" }, "source": [ "### Variáveis Utilizadas" ] }, { "cell_type": "markdown", "metadata": { "id": "gz7SILwtjaQE" }, "source": [ "* **Renda**: rendimento mensal do trabalho principal para pessoas de 10 anos ou mais de idade.\n", "* **Idade**: idade do morador na data de referência em anos.\n", "* **Altura**: altura do morador em metros (elaboração própria).\n", "* **UF**: estado da federação\n", "* **Anos de Estudo**: anos de estudo do morador.\n", "* **Cor**: cor declarada pelo morador.\n", "\n" ] }, { "cell_type": "markdown", "metadata": { "id": "2GdsL32QjaGS" }, "source": [ "### Observações\n", "\n", "Os seguintes tratamentos foram realizados nos dados originais da pesquisa:\n", "\n", "\n", "\n", "1. Forma eliminados os registros onde a renda inválida (999 999 999 999)\n", "2. Foram eliminados os registros onde a renda era missing\n", "3. Foram considerados somente os registros das pessoas de referência de cada domicílio (responsável pelo domicílio)\n", "\n" ] }, { "cell_type": "markdown", "metadata": { "id": "dG9x4KleeaSP" }, "source": [ "## Análise dos Dados" ] }, { "cell_type": "markdown", "metadata": { "id": "xTjV9r0Ck3bN" }, "source": [ "### Importação e Visualização dos Dados" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 363 }, "id": "OYVuJmr0eWsr", "outputId": "cf49e80b-6317-4703-e007-d572bb1f295a" }, "outputs": [ { "data": { "text/html": [ "
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UFSexoIdadeCorAnos de EstudoRendaAltura
0110238128001.603808
11112321211501.739790
2111358158801.760444
3110462635001.783158
411147891501.690631
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" ], "text/plain": [ " UF Sexo Idade Cor Anos de Estudo Renda Altura\n", "0 11 0 23 8 12 800 1.603808\n", "1 11 1 23 2 12 1150 1.739790\n", "2 11 1 35 8 15 880 1.760444\n", "3 11 0 46 2 6 3500 1.783158\n", "4 11 1 47 8 9 150 1.690631\n", "5 11 1 34 8 12 790 1.637906\n", "6 11 0 57 8 12 3150 1.570078\n", "7 11 1 60 8 12 1700 1.608495\n", "8 11 1 50 4 14 1800 1.780329\n", "9 11 0 26 8 12 1150 1.793203" ] }, "execution_count": 3, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria um dataframe com os resultados da pesquisa\n", "dados = pd.read_csv('dados.csv')\n", "\n", "# Exibe as 10 primeiras linhas do dataframe recém-criado\n", "dados.head(10)" ] }, { "cell_type": "code", "execution_count": 41, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "(76840, 7)" ] }, "execution_count": 41, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Exibe a forma do dataframe\n", "dados.shape" ] }, { "cell_type": "markdown", "metadata": { "id": "6wstO60ZksFT" }, "source": [ "\n", "### Análise do Comportamento da Variável Renda" ] }, { "cell_type": "markdown", "metadata": { "id": "-0qBhMPVRBG4" }, "source": [ "#### Classes de Renda\n" ] }, { "cell_type": "markdown", "metadata": { "id": "003kct_JSmG4" }, "source": [ "Já que a variável renda é quantitativa, vamos criar intervalos de renda nos quais os valores desta variável possam cair. Desta forma, poderemos construir uma tabela de frequências para determinar a quantidade de observações que pertencem a cada intervalo.\n", "\n", "São estes os intervalos:\n", "\n", "\n", "\n", "* **A**: Acima de 25 SM\n", "* **B**: De 15 a 25 SM\n", "* **C**: De 5 a 15 SM\n", "* **D**: De 2 a 5 SM\n", "* **E**: Até 2 SM\n", "\n", "Na época da pesquisa 1 salário mínimo (SM) valia R$ 788,00." ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "id": "KNyjiE9kks9O" }, "outputs": [], "source": [ "menor_salario = dados['Renda'].min()\n", "maior_salario = dados['Renda'].max()" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "VWFi3CPjSyRw", "outputId": "97986bb7-961b-49ce-f673-2c74ca544d6c" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Menor salário: 0\n", "Maior salário: 200000\n" ] } ], "source": [ "print(f'Menor salário: {menor_salario}', f'Maior salário: {maior_salario}', sep='\\n')" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "rqpmW6QpS_pF", "outputId": "849f95d3-26eb-4840-f202-9a5bd7488bcc" }, "outputs": [ { "data": { "text/plain": [ "[0, 1576, 3940, 11820, 19700, 200000]" ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Definição das classes de salários\n", "classes = [menor_salario, 1576, 3940, 11820, 19700, maior_salario]\n", "classes" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "cZ1b_aVoTqmA", "outputId": "f0eaadc4-1edb-4cba-fcda-1fc36cc21bd1" }, "outputs": [ { "data": { "text/plain": [ "['E', 'D', 'C', 'B', 'A']" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Rótulos para cada intervalo (classe de renda)\n", "rotulos = list('EDCBA')\n", "rotulos" ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "or0L8NugTxBZ", "outputId": "c5998e7c-cdfc-452b-9231-96b9f1e2bdb1" }, "outputs": [ { "data": { "text/plain": [ "0 E\n", "1 E\n", "2 E\n", "3 D\n", "4 E\n", " ..\n", "76835 E\n", "76836 E\n", "76837 E\n", "76838 E\n", "76839 E\n", "Name: Renda, Length: 76840, dtype: category\n", "Categories (5, object): ['E' < 'D' < 'C' < 'B' < 'A']" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria uma Series do pandas, categorizando cada valor de renda\n", "pd.cut(\n", " x=dados['Renda'],\n", " bins=classes,\n", " labels=rotulos,\n", " include_lowest=True\n", ")" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "Wii04_1VUIf9", "outputId": "a6f0739d-26b6-42db-fb12-282d105313ba" }, "outputs": [ { "data": { "text/plain": [ "E 49755\n", "D 18602\n", "C 7241\n", "B 822\n", "A 420\n", "Name: Renda, dtype: int64" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria uma tabela de frequências absolutas das classes de renda\n", "tabela_freq_absoluta = pd.value_counts(\n", " pd.cut(\n", " x=dados['Renda'],\n", " bins=classes,\n", " labels=rotulos,\n", " include_lowest=True\n", " ),\n", " sort=False\n", ")\n", "tabela_freq_absoluta" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "CBJJPbu0UkYc", "outputId": "0442dc77-b212-4faa-f00d-e7fed6d32982" }, "outputs": [ { "data": { "text/plain": [ "E 0.647514\n", "D 0.242087\n", "C 0.094235\n", "B 0.010698\n", "A 0.005466\n", "Name: Renda, dtype: float64" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria uma tabela de frequências relativas das classes de renda\n", "tabela_freq_relativa = pd.value_counts(\n", " pd.cut(\n", " x=dados['Renda'],\n", " bins=classes,\n", " labels=rotulos,\n", " include_lowest=True\n", " ),\n", " sort=False,\n", " normalize=True\n", ")\n", "tabela_freq_relativa" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 206 }, "id": "GtmCA-dDVUaY", "outputId": "e8e55d31-b6e2-4d07-908d-b5ab1bbdaf3b" }, "outputs": [ { "data": { "text/html": [ "
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Freq AbsolutaFreq Relativa (%)
E4975564.751432
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C72419.423477
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A4200.546590
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" ], "text/plain": [ " Freq Absoluta Freq Relativa (%)\n", "E 49755 64.751432\n", "D 18602 24.208745\n", "C 7241 9.423477\n", "B 822 1.069755\n", "A 420 0.546590" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria uma tabela com as distribuições de frequências\n", "distribuicao_freq = pd.DataFrame(\n", " {\n", " 'Freq Absoluta': tabela_freq_absoluta,\n", " 'Freq Relativa (%)': tabela_freq_relativa * 100\n", " }\n", ")\n", "distribuicao_freq" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "id": "ynIuSWIVVwwE" }, "outputs": [], "source": [ "distribuicao_freq.rename_axis('Classe de Renda', axis=1, inplace=True)" ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "id": "fxwNCa83WSmP" }, "outputs": [], "source": [ "distribuicao_freq.sort_index(axis= 0, ascending=True, inplace=True, key=lambda x: x.str.lower())" ] }, { "cell_type": "code", "execution_count": 14, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 206 }, "id": "oywYNqLqXYci", "outputId": "932ff558-054a-4c5b-b928-a73c699dc1fb" }, "outputs": [ { "data": { "text/html": [ "
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Classe de RendaFreq AbsolutaFreq Relativa (%)
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C72419.423477
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" ], "text/plain": [ "Classe de Renda Freq Absoluta Freq Relativa (%)\n", "A 420 0.546590\n", "B 822 1.069755\n", "C 7241 9.423477\n", "D 18602 24.208745\n", "E 49755 64.751432" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "distribuicao_freq" ] }, { "cell_type": "code", "execution_count": 15, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 561 }, "id": "bJj-RdywXb4B", "outputId": "970f8584-27e9-4d98-e832-82428df5ded8" }, "outputs": [ { "data": { "image/png": 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", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "from matplotlib import pyplot as plt\n", "\n", "\n", "def adicionar_rotulos_dados(x, y):\n", " \"\"\"Adiciona rótulos de dados no gráfico\"\"\"\n", " for i in range(len(x)):\n", " plt.text(i, y[i] + 500, y[i], ha='center')\n", "\n", "\n", "# Define o tamanho da figura\n", "plt.figure(figsize=(12,6))\n", "\n", "# Plota um gráfico de barras\n", "distribuicao_freq['Freq Absoluta'].plot.bar(alpha=0.85)\n", "\n", "# Adiciona os rótulos de dados\n", "adicionar_rotulos_dados(x=distribuicao_freq.index, y=distribuicao_freq['Freq Absoluta'])\n", "\n", "# Título do gráfico\n", "plt.title('Distribuição de Frequências para Classes de Renda')\n", "\n", "# Rótulo do eixo x\n", "plt.xlabel('Classe de Renda')\n", "\n", "# Rótulo do eixo y\n", "plt.ylabel('Freq. Absoluta')\n", "\n", "# Linha de grade\n", "plt.grid(visible=False)\n", "\n", "# Exibe a figura\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": { "id": "OSkpYflacLmK" }, "source": [ "#### Conclusões" ] }, { "cell_type": "markdown", "metadata": { "id": "FJTkOxqHcOHb" }, "source": [ "A maioria das pessoas entrevistadas (64,75%) pertence à classe E, que é a das pessoas que ganham até 2 (dois) salários mínimos.\n", "\n", "É possível observar que há uma quantidade descrescente de pessoas que percentem às classes subsequentes, o que indica que uma pequena parcela dos entrevistados ganham altos salários." ] }, { "cell_type": "markdown", "metadata": { "id": "SvEf1Amufgfl" }, "source": [ "### Tabelas de Contingência para Sexo e Cor" ] }, { "cell_type": "code", "execution_count": 16, "metadata": { "id": "GQuCFH2Fft71" }, "outputs": [], "source": [ "# Dicionário com os significados dos códigos dos sexos\n", "sexo = {\n", " 0: 'Masculino',\n", " 1: 'Feminino'\n", "}\n", "\n", "# Dicionário com os significados dos códigos das cores\n", "cor = {\n", " 0: 'Indígena',\n", " 2: 'Branca',\n", " 4: 'Preta',\n", " 6: 'Amarela',\n", " 8: 'Parda',\n", " 9: 'Sem declaração'\n", "}" ] }, { "cell_type": "code", "execution_count": 17, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 175 }, "id": "nThaDiWdgCUQ", "outputId": "6fc7e436-2235-4739-a2ac-e88f27717588" }, "outputs": [ { "data": { "text/html": [ "
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Cor02468Total
Sexo
02562219455022352506353250
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Total3573181583913523592576840
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" ], "text/plain": [ "Cor 0 2 4 6 8 Total\n", "Sexo \n", "0 256 22194 5502 235 25063 53250\n", "1 101 9621 2889 117 10862 23590\n", "Total 357 31815 8391 352 35925 76840" ] }, "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Cria uma tabela de contingência de frequências absolutas\n", "tabela_contingencia_sexo_cor = pd.crosstab(\n", " index=dados['Sexo'],\n", " columns=dados['Cor'],\n", " margins=True,\n", " margins_name='Total'\n", " )\n", "tabela_contingencia_sexo_cor" ] }, { "cell_type": "code", "execution_count": 18, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 175 }, "id": "gcWsKtLhg6bj", "outputId": "05546a6f-db05-41f5-f418-8cd088968c0d" }, "outputs": [ { "data": { "text/html": [ "
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CorIndígenaBrancaPretaAmarelaPardaTotal
Sexo
Masculino2562219455022352506353250
Feminino101962128891171086223590
Total3573181583913523592576840
\n", "
" ], "text/plain": [ "Cor Indígena Branca Preta Amarela Parda Total\n", "Sexo \n", "Masculino 256 22194 5502 235 25063 53250\n", "Feminino 101 9621 2889 117 10862 23590\n", "Total 357 31815 8391 352 35925 76840" ] }, "execution_count": 18, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Renomeia os índices e as colunas da tabela\n", "tabela_contingencia_sexo_cor.rename(index=sexo, columns=cor, inplace=True)\n", "tabela_contingencia_sexo_cor" ] }, { "cell_type": "code", "execution_count": 19, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 175 }, "id": "phXN2myPitNJ", "outputId": "f8af5511-53ec-43f9-cd5b-baf09fa44a04" }, "outputs": [ { "data": { "text/html": [ "
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Cor02468Total
Sexo
00.0033320.2888340.0716030.0030580.3261710.692998
10.0013140.1252080.0375980.0015230.1413590.307002
Total0.0046460.4140420.1092010.0045810.4675301.000000
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" ], "text/plain": [ "Cor 0 2 4 6 8 Total\n", "Sexo \n", "0 0.003332 0.288834 0.071603 0.003058 0.326171 0.692998\n", "1 0.001314 0.125208 0.037598 0.001523 0.141359 0.307002\n", "Total 0.004646 0.414042 0.109201 0.004581 0.467530 1.000000" ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tabela_contingencia_relativa_sexo_cor = pd.crosstab(\n", " index=dados['Sexo'],\n", " columns=dados['Cor'],\n", " margins=True,\n", " margins_name='Total',\n", " normalize='all'\n", " )\n", "tabela_contingencia_relativa_sexo_cor" ] }, { "cell_type": "code", "execution_count": 20, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 175 }, "id": "46Yw_fDmi3jy", "outputId": "4a266014-093f-4025-a146-3f99bde82517" }, "outputs": [ { "data": { "text/html": [ "
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CorIndígenaBrancaPretaAmarelaPardaTotal
Sexo
Masculino0.0033320.2888340.0716030.0030580.3261710.692998
Feminino0.0013140.1252080.0375980.0015230.1413590.307002
Total0.0046460.4140420.1092010.0045810.4675301.000000
\n", "
" ], "text/plain": [ "Cor Indígena Branca Preta Amarela Parda Total\n", "Sexo \n", "Masculino 0.003332 0.288834 0.071603 0.003058 0.326171 0.692998\n", "Feminino 0.001314 0.125208 0.037598 0.001523 0.141359 0.307002\n", "Total 0.004646 0.414042 0.109201 0.004581 0.467530 1.000000" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tabela_contingencia_relativa_sexo_cor.rename(index=sexo, columns=cor, inplace=True)\n", "tabela_contingencia_relativa_sexo_cor" ] }, { "cell_type": "markdown", "metadata": { "id": "RM-PltRHjKo0" }, "source": [ "#### Conclusões" ] }, { "cell_type": "markdown", "metadata": { "id": "isoMxkABjMsD" }, "source": [ "A maior parte dos entrevistados (69,29%) eram homens, dos quais a maioria eram da cor parda (32,51%).\n", "\n", "A maior parte dos entrevistados, incluindo homens e mulheres, eram pardos (46,75%)." ] }, { "cell_type": "markdown", "metadata": { "id": "6B83oIZ0kI3l" }, "source": [ "### Medidas de Tendência Central e de Dispersão para a Renda" ] }, { "cell_type": "code", "execution_count": 21, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "__TATH9HjL6y", "outputId": "685e6eb5-e8e1-418f-870d-642d2d034a58" }, "outputs": [ { "data": { "text/plain": [ "2000.3831988547631" ] }, "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Média da renda\n", "renda_media = dados['Renda'].mean()\n", "renda_media" ] }, { "cell_type": "code", "execution_count": 22, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "vJYj25OEkcKS", "outputId": "89e06ca9-ce1c-46f1-b57e-0e5e9532a54d" }, "outputs": [ { "data": { "text/plain": [ "1200.0" ] }, "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Renda mediana\n", "renda_mediana = dados['Renda'].median()\n", "renda_mediana" ] }, { "cell_type": "code", "execution_count": 23, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "7G3NMn0ikhHR", "outputId": "e75337fc-3b37-4983-d6b7-60abbe00a5b9" }, "outputs": [ { "data": { "text/plain": [ "788" ] }, "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Renda modal\n", "renda_modal = dados['Renda'].mode()[0]\n", "renda_modal" ] }, { "cell_type": "code", "execution_count": 24, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "xH5oa7_glY6N", "outputId": "264807b3-937b-414d-bd0e-687bfa88b007" }, "outputs": [ { "data": { "text/plain": [ "True" ] }, "execution_count": 24, "metadata": {}, "output_type": "execute_result" } ], "source": [ "renda_media > renda_mediana > renda_modal" ] }, { "cell_type": "markdown", "metadata": { "id": "z021DSxtlh7L" }, "source": [ "Como `renda_media > renda_mediana > renda_modal`, a distribuição da variável renda tem uma assimetria à direita, sugerindo que há uma concentração elevada de valores de renda baixos." ] }, { "cell_type": "code", "execution_count": 25, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "ibbNWMWnklOo", "outputId": "6b77e480-e841-40c5-d7db-9761c2cbe115" }, "outputs": [ { "data": { "text/plain": [ "1526.4951371638058" ] }, "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Desvio absoluto média da renda\n", "dam_renda = (dados['Renda'] - dados['Renda'].mean()).abs().mean()\n", "dam_renda" ] }, { "cell_type": "code", "execution_count": 26, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "9Vg8rH7Qktum", "outputId": "6d11badb-816b-4c66-d7e5-dd8f2692b0c8" }, "outputs": [ { "data": { "text/plain": [ "11044906.00622118" ] }, "execution_count": 26, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Variância da renda\n", "variancia_renda = dados['Renda'].var()\n", "variancia_renda" ] }, { "cell_type": "code", "execution_count": 27, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "HToaZkxzlHEo", "outputId": "e61e3a7f-3ea0-4541-af6a-31c79fcdebdc" }, "outputs": [ { "data": { "text/plain": [ "3323.3877303470294" ] }, "execution_count": 27, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Desvio padrão da renda\n", "desvio_padrao_renda = dados['Renda'].std()\n", "desvio_padrao_renda" ] }, { "cell_type": "code", "execution_count": 28, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 269 }, "id": "-tzMEXGMlQrH", "outputId": "162b62c8-210a-49ee-e980-ed2942d433b5" }, "outputs": [ { "data": { "text/html": [ "
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MédiaMedianaMáximo
SexoMasculinoFemininoMasculinoFemininoMasculinoFeminino
Cor
Indígena1081.7109382464.386139797.5788.010000120000
Branca2925.7444352109.8667501700.01200.0200000100000
Preta1603.8616871134.5964001200.0800.05000023000
Amarela4758.2510643027.3418802800.01500.05000020000
Parda1659.5774251176.7585161200.0800.010000030000
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" ], "text/plain": [ " Média Mediana Máximo \n", "Sexo Masculino Feminino Masculino Feminino Masculino Feminino\n", "Cor \n", "Indígena 1081.710938 2464.386139 797.5 788.0 10000 120000\n", "Branca 2925.744435 2109.866750 1700.0 1200.0 200000 100000\n", "Preta 1603.861687 1134.596400 1200.0 800.0 50000 23000\n", "Amarela 4758.251064 3027.341880 2800.0 1500.0 50000 20000\n", "Parda 1659.577425 1176.758516 1200.0 800.0 100000 30000" ] }, "execution_count": 28, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tabela_contingencia_sexo_cor_renda = pd.crosstab(\n", " index=dados['Cor'],\n", " columns=dados['Sexo'],\n", " values=dados['Renda'],\n", " aggfunc=['mean', 'median', 'max'],\n", ")\n", "tabela_contingencia_sexo_cor_renda.rename(\n", " index=cor,\n", " columns={\n", " 0: 'Masculino',\n", " 1: 'Feminino',\n", " 'mean': 'Média',\n", " 'median': 'Mediana',\n", " 'max': 'Máximo'\n", " }\n", " )" ] }, { "cell_type": "code", "execution_count": 29, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 269 }, "id": "KeKcQ8dKgZT_", "outputId": "f293ac2e-363c-4a1f-a447-8e38e89c8e8b" }, "outputs": [ { "data": { "text/html": [ "
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Desvio Padrão
SexoMasculinoFeminino
Cor
Indígena1204.0911957.50
Branca4750.793251.01
Preta1936.311349.80
Amarela5740.823731.17
Parda2312.091596.23
\n", "
" ], "text/plain": [ " Desvio Padrão \n", "Sexo Masculino Feminino\n", "Cor \n", "Indígena 1204.09 11957.50\n", "Branca 4750.79 3251.01\n", "Preta 1936.31 1349.80\n", "Amarela 5740.82 3731.17\n", "Parda 2312.09 1596.23" ] }, "execution_count": 29, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tabela_contingencia_sexo_cor_renda_dispersao = pd.crosstab(\n", " index=dados['Cor'],\n", " columns=dados['Sexo'],\n", " values=dados['Renda'],\n", " aggfunc=['std']\n", ")\n", "tabela_contingencia_sexo_cor_renda_dispersao.rename(\n", " index=cor,\n", " columns={\n", " 0: 'Masculino',\n", " 1: 'Feminino',\n", " 'std': 'Desvio Padrão'\n", " },\n", " inplace=True\n", " )\n", "tabela_contingencia_sexo_cor_renda_dispersao.round(2)" ] }, { "cell_type": "markdown", "metadata": { "id": "vRXISCcwgR3R" }, "source": [ "#### Conclusões" ] }, { "cell_type": "markdown", "metadata": { "id": "ZU7GiDtfeQ6S" }, "source": [ "No geral, os homens de todas as raças têm salários médios maiores que os das mulheres, exceto entre os indígenas. Esta exceção pode ser explicada por um registro de renda de R$120.000,00 entre as mulheres indígenas, o que deve ter elevado a renda média das mulheres indígenas.\n", "\n", "Em termos de renda mediana, homens e mulheres amarelos têm os maiores salários, ao passo que os indígenas têm os menores salários.\n", "\n", "O maior valor de renda (R$200.000,00) foi registrado para homens da cor branca.\n", "\n", "Entre os homens, há maior dispersão nos valores de renda para os amarelos e menor dispersão para os indígenas.\n", "\n", "Entre as mulheres, há maior dispersão nos valores de renda para as indígenas e menor dispersão para as pretas." ] }, { "cell_type": "markdown", "metadata": { "id": "rUKeZK2mjz2d" }, "source": [ "### Diagramas de Caixa para a Renda" ] }, { "cell_type": "code", "execution_count": 30, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 744 }, "id": "4lUeoNQDgOIG", "outputId": "6a1e7994-abb2-4177-862e-7906b0c1f687" }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 30, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Cria um diagrama de caixa (boxplot) para a variável renda\n", "# Utiliza somente as observações em que a renda era inferior a R$ 10 mil\n", "ax = sns.boxplot(\n", " data=dados.query('Renda < 10000'),\n", " x='Renda',\n", " y='Cor',\n", " hue='Sexo',\n", " orient='h'\n", " )\n", "\n", "# Define as dimensões da figura\n", "ax.figure.set_size_inches(14, 8)\n", "\n", "# Define o título\n", "ax.set_title('Renda por Cor e Sexo', fontsize=18)\n", "\n", "# Define o título do eixo x\n", "ax.set_xlabel('Renda (R$)', fontsize=12)\n", "\n", "# Define o título do eixo y\n", "ax.set_ylabel('Cor', fontsize=12)\n", "\n", "# Muda os marcores do eixo y\n", "ax.set_yticklabels(['Indígena', 'Branca', 'Preta', 'Amarela', 'Parda'], fontsize=12)\n", "\n", "# Obtém os identificadores e os rótulos da legenda do gráfico\n", "identificadores, rotulos = ax.get_legend_handles_labels()\n", "\n", "# Configura a legenda do gráfico\n", "ax.legend(handles=identificadores, labels=['Masculino', 'Feminino'])\n", "\n", "# Exibe o gráfico\n", "ax" ] }, { "cell_type": "markdown", "metadata": { "id": "h9NrLOlQmpPS" }, "source": [ "#### Conclusões" ] }, { "cell_type": "markdown", "metadata": { "id": "jmD-rvopmrRb" }, "source": [ "Com este diagrama podemos notar que, no geral, a renda dos homens é superior a das mulheres.\n", "\n", "Nota-se também que há maior dispersão nos valores de renda de homens e mulheres amarelos do que nos valores de renda de pessoas de outras raças." ] }, { "cell_type": "markdown", "metadata": { "id": "U2uLluLvnMJ9" }, "source": [ "### Análise de Percentis para a Variável Renda" ] }, { "cell_type": "code", "execution_count": 31, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "kmnSRPBZnb7c", "outputId": "513b25f1-3941-4d4b-c0c7-8c2bf4ac8582" }, "outputs": [ { "data": { "text/plain": [ "0.01 0.0\n", "0.02 0.0\n", "0.03 0.0\n", "0.04 50.0\n", "0.05 100.0\n", " ... \n", "0.95 6000.0\n", "0.96 7000.0\n", "0.97 8000.0\n", "0.98 10000.0\n", "0.99 15000.0\n", "Name: Renda, Length: 99, dtype: float64" ] }, "execution_count": 31, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Series com os valores de renda para cada percentil\n", "percentis_renda = dados['Renda'].quantile([i / 100 for i in range(1, 100)])\n", "percentis_renda" ] }, { "cell_type": "code", "execution_count": 32, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "mIXcbVRsn3YK", "outputId": "b213f092-f1a2-4fcf-960d-96040e194cb1" }, "outputs": [ { "data": { "text/plain": [ "0.01 0.0\n", "0.02 0.0\n", "0.03 0.0\n", "0.04 50.0\n", "0.05 100.0\n", "0.06 180.0\n", "0.07 200.0\n", "0.08 280.0\n", "0.09 300.0\n", "0.10 350.0\n", "0.11 400.0\n", "0.12 400.0\n", "0.13 480.0\n", "0.14 500.0\n", "0.15 500.0\n", "0.16 600.0\n", "0.17 600.0\n", "0.18 700.0\n", "0.19 700.0\n", "0.20 788.0\n", "0.21 788.0\n", "0.22 788.0\n", "0.23 788.0\n", "0.24 788.0\n", "0.25 788.0\n", "0.26 788.0\n", "0.27 788.0\n", "0.28 788.0\n", "Name: Renda, dtype: float64" ] }, "execution_count": 32, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Qual é o percentual de entrevistados da PNAD 2015 que ganham até 1 (um) salário mínimo?\n", "percentis_renda[percentis_renda <= 788]" ] }, { "cell_type": "markdown", "metadata": { "id": "c4t_naN0oI6x" }, "source": [ "Observa-se que 28% dos entrevistados ganhavam até 1 (um) salário mínimo, que era de R$788,00." ] }, { "cell_type": "code", "execution_count": 33, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "u_Ka3exMoFRB", "outputId": "041ebcc4-93ec-4cb9-806d-a8c21281e63d" }, "outputs": [ { "data": { "text/plain": [ "28.867777199375325" ] }, "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Percentual de pessoas que ganham até R$788,00\n", "scipy.stats.percentileofscore(dados['Renda'], score=788, kind='weak')" ] }, { "cell_type": "code", "execution_count": 34, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "UTwZGt9zpmFn", "outputId": "9b7d0bc1-b650-4af3-c8e3-395de3951bab" }, "outputs": [ { "data": { "text/plain": [ "15000.0" ] }, "execution_count": 34, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Qual é o valor máximo ganho por 99% das pessoas do conjunto de dados?\n", "percentis_renda.loc[0.99]" ] }, { "cell_type": "markdown", "metadata": { "id": "NGcEc__FqCuB" }, "source": [ "### Análise da Variável Renda Segundo Anos de Estudo" ] }, { "cell_type": "code", "execution_count": 35, "metadata": { "id": "OVtNc-OLqy9e" }, "outputs": [], "source": [ "# Dicionário com as traduções dos códigos para nos de estudo\n", "anos_de_estudo = {\n", " 1: 'Sem instrução e menos de 1 ano',\n", " 2: '1 ano',\n", " 3: '2 anos',\n", " 4: '3 anos',\n", " 5: '4 anos',\n", " 6: '5 anos',\n", " 7: '6 anos',\n", " 8: '7 anos',\n", " 9: '8 anos',\n", " 10: '9 anos',\n", " 11: '10 anos',\n", " 12: '11 anos',\n", " 13: '12 anos',\n", " 14: '13 anos',\n", " 15: '14 anos',\n", " 16: '15 anos ou mais',\n", " 17: 'Não determinados'\n", "}" ] }, { "cell_type": "code", "execution_count": 36, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 645 }, "id": "FxTl3JwrqIWz", "outputId": "cb45fde0-1247-4058-9aaa-4622807321c5" }, "outputs": [ { "data": { "text/html": [ "
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1 ano895.629047492.7719877884003000020001331.950552425.291842
2 anos931.178986529.9116387884504000040001435.173827498.234168
3 anos1109.203862546.8539168005008000035002143.800133424.124446
4 anos1302.329283704.279111100078850000100001419.821787629.553397
5 anos1338.653218781.38977610457883500080001484.650587635.782641
6 anos1448.875419833.73282412007882500060001476.628602574.547028
7 anos1465.497940830.75100412007884000090001419.708673602.038029
8 anos1639.396667933.615351130080030000180001515.583715896.781213
9 anos1508.038850868.021700120078860000200002137.664774973.221652
10 anos1731.270847925.91922512188004500060002078.609734620.611907
11 anos2117.0605041286.790889150010002000001000002676.5389421819.040417
12 anos2470.3307761682.31372518001200300001200002268.0815384851.833513
13 anos3195.0991541911.7300472400130025000200002797.1168002053.789771
14 anos3706.6202692226.4604572500160050000200003987.2149742064.083336
15 anos ou mais6134.2797903899.513231400028002000001000007447.6135944212.770709
Não determinados1295.761905798.174419120078870003000979.648745459.985964
\n", "
" ], "text/plain": [ " Média Mediana \\\n", "Sexo Masculino Feminnino Masculino Feminnino \n", "Anos de Estudo \n", "Sem instrução e menos de 1 ano 799.494638 516.201748 700 390 \n", "1 ano 895.629047 492.771987 788 400 \n", "2 anos 931.178986 529.911638 788 450 \n", "3 anos 1109.203862 546.853916 800 500 \n", "4 anos 1302.329283 704.279111 1000 788 \n", "5 anos 1338.653218 781.389776 1045 788 \n", "6 anos 1448.875419 833.732824 1200 788 \n", "7 anos 1465.497940 830.751004 1200 788 \n", "8 anos 1639.396667 933.615351 1300 800 \n", "9 anos 1508.038850 868.021700 1200 788 \n", "10 anos 1731.270847 925.919225 1218 800 \n", "11 anos 2117.060504 1286.790889 1500 1000 \n", "12 anos 2470.330776 1682.313725 1800 1200 \n", "13 anos 3195.099154 1911.730047 2400 1300 \n", "14 anos 3706.620269 2226.460457 2500 1600 \n", "15 anos ou mais 6134.279790 3899.513231 4000 2800 \n", "Não determinados 1295.761905 798.174419 1200 788 \n", "\n", " Máximo Desvio Padrão \n", "Sexo Masculino Feminnino Masculino Feminnino \n", "Anos de Estudo \n", "Sem instrução e menos de 1 ano 30000 10000 1023.904884 639.311534 \n", "1 ano 30000 2000 1331.950552 425.291842 \n", "2 anos 40000 4000 1435.173827 498.234168 \n", "3 anos 80000 3500 2143.800133 424.124446 \n", "4 anos 50000 10000 1419.821787 629.553397 \n", "5 anos 35000 8000 1484.650587 635.782641 \n", "6 anos 25000 6000 1476.628602 574.547028 \n", "7 anos 40000 9000 1419.708673 602.038029 \n", "8 anos 30000 18000 1515.583715 896.781213 \n", "9 anos 60000 20000 2137.664774 973.221652 \n", "10 anos 45000 6000 2078.609734 620.611907 \n", "11 anos 200000 100000 2676.538942 1819.040417 \n", "12 anos 30000 120000 2268.081538 4851.833513 \n", "13 anos 25000 20000 2797.116800 2053.789771 \n", "14 anos 50000 20000 3987.214974 2064.083336 \n", "15 anos ou mais 200000 100000 7447.613594 4212.770709 \n", "Não determinados 7000 3000 979.648745 459.985964 " ] }, "execution_count": 36, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tabela_contingencia_anos_estudo_sexo_renda = pd.crosstab(\n", " index=dados['Anos de Estudo'],\n", " columns=dados['Sexo'],\n", " values=dados['Renda'],\n", " aggfunc=['mean', 'median', 'max', 'std']\n", ")\n", "tabela_contingencia_anos_estudo_sexo_renda.rename(\n", " index=anos_de_estudo,\n", " columns={\n", " 0: 'Masculino',\n", " 1: 'Feminnino',\n", " 'mean': 'Média',\n", " 'median': 'Mediana',\n", " 'max': 'Máximo',\n", " 'std': 'Desvio Padrão'\n", " },\n", " inplace=True\n", ")\n", "tabela_contingencia_anos_estudo_sexo_renda" ] }, { "cell_type": "markdown", "metadata": { "id": "SsKr7bybr9Eu" }, "source": [ "Observa-se que, no geral, a renda de pessoas com maior escolaridade tende a ser superior a das pessoas com menor escolaridade." ] }, { "cell_type": "code", "execution_count": 37, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 977 }, "id": "ux4Ke0j6qdTP", "outputId": "9e41b6d3-fd0c-4c1c-8dd6-ed1b670a9c06" }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 37, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Cria um diagrama de caixa\n", "ax = sns.boxplot(\n", " data=dados.query('Renda < 10000'),\n", " x='Renda',\n", " y='Anos de Estudo',\n", " hue='Sexo',\n", " orient='h'\n", " )\n", "\n", "# Define as dimensões da figura\n", "ax.figure.set_size_inches(24,18)\n", "\n", "# Define o título do gráfico\n", "ax.set_title('Boxplot da Renda por Anos de Estudo e Sexo', fontsize=16)\n", "\n", "# Define o rótulo do eixo x\n", "ax.set_xlabel('Renda (R$)', fontsize=14)\n", "\n", "# Define o rótulo do eixo y\n", "ax.set_ylabel('Anos de Estudo', fontsize=14)\n", "\n", "# Configura os rótulos dos marcadores do eixo y\n", "ax.set_yticklabels([valor for valor in anos_de_estudo.values()], fontsize=14)\n", "\n", "# Obtém os identificadores e os rótulos da legenda\n", "identificadores, rotulos = ax.get_legend_handles_labels()\n", "\n", "# Configura a legenda\n", "ax.legend(title='Sexos', loc='upper right', handles=identificadores, labels=['Masculino', 'Feminino'], fontsize=14)\n", "\n", "# Exibe o gráfico\n", "ax" ] }, { "cell_type": "markdown", "metadata": { "id": "09UhMn8DtoSZ" }, "source": [ "#### Conclusões" ] }, { "cell_type": "markdown", "metadata": { "id": "cZOZXj0OtrPP" }, "source": [ "No geral, as pessoas com maior grau de escolaridade têm salários maiores.\n", "\n", "Há diversas observações em que os homens com menor grau de escolaridade que as mulheres têm salários mais elevados." ] }, { "cell_type": "markdown", "metadata": { "id": "xtKKI9L2up6d" }, "source": [ "### Análise da Variável Renda para Unidades da Federação" ] }, { "cell_type": "code", "execution_count": 38, "metadata": { "id": "n20QlOM0vVlC" }, "outputs": [], "source": [ "# Dicionário com as traduções dos códigos das UFs\n", "ufs = {\n", " 11: 'Rondônia',\n", " 12: 'Acre',\n", " 13: 'Amazonas',\n", " 14: 'Roraima',\n", " 15: 'Pará',\n", " 16: 'Amapá',\n", " 17: 'Tocantins',\n", " 21: 'Maranhão',\n", " 22: 'Piauí',\n", " 23: 'Ceará',\n", " 24: 'Rio Grande do Norte',\n", " 25: 'Paraíba',\n", " 26: 'Pernambuco',\n", " 27: 'Alagoas',\n", " 28: 'Sergipe',\n", " 29: 'Bahia',\n", " 31: 'Minas Gerais',\n", " 32: 'Espírito Santo',\n", " 33: 'Rio de Janeiro',\n", " 35: 'São Paulo',\n", " 41: 'Paraná',\n", " 42: 'Santa Catarina',\n", " 43: 'Rio Grande do Sul',\n", " 50: 'Mato Grosso do Sul',\n", " 51: 'Mato Grosso',\n", " 52: 'Goiás',\n", " 53: 'Distrito Federal'\n", "}" ] }, { "cell_type": "code", "execution_count": 39, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 927 }, "id": "k-5FRQeGtpy9", "outputId": "f96c3dcc-76d3-4205-dbb3-0b0f64c8f432" }, "outputs": [ { "data": { "text/html": [ "
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MédiaMedianaMáximoDesvio Padrão
UF
Rondônia1789.7612231200.0500002406.161161
Acre1506.091782900.0300002276.233415
Amazonas1445.130100900.0220001757.935591
Roraima1783.5888891000.0200002079.659238
Pará1399.076871850.0500002053.779555
Amapá1861.3535161200.0155802020.688632
Tocantins1771.0949461000.0600002934.590741
Maranhão1019.432009700.0300001887.816905
Piauí1074.550784750.0400002373.355726
Ceará1255.403692789.0250001821.963536
Rio Grande do Norte1344.721480800.0155001651.805500
Paraíba1293.370487788.0300001950.272431
Pernambuco1527.079319900.0500002389.622497
Alagoas1144.552602788.0110001237.856197
Sergipe1109.111111788.0160001478.997878
Bahia1429.645094800.02000003507.917248
Minas Gerais2056.4320841200.01000003584.721547
Espírito Santo2026.3838521274.01000003513.846868
Rio de Janeiro2496.4031681400.02000005214.583518
São Paulo2638.1049861600.0800003503.777366
Paraná2493.8707531500.02000004302.937995
Santa Catarina2470.8549451800.0800003137.651112
Rio Grande do Sul2315.1583361500.0350002913.335783
Mato Grosso do Sul2262.6041671500.0420003031.419122
Mato Grosso2130.6527781500.0350002542.630178
Goiás1994.5807941500.0300002221.933065
Distrito Federal4241.9547222000.01000005550.463338
\n", "
" ], "text/plain": [ " Média Mediana Máximo Desvio Padrão\n", "UF \n", "Rondônia 1789.761223 1200.0 50000 2406.161161\n", "Acre 1506.091782 900.0 30000 2276.233415\n", "Amazonas 1445.130100 900.0 22000 1757.935591\n", "Roraima 1783.588889 1000.0 20000 2079.659238\n", "Pará 1399.076871 850.0 50000 2053.779555\n", "Amapá 1861.353516 1200.0 15580 2020.688632\n", "Tocantins 1771.094946 1000.0 60000 2934.590741\n", "Maranhão 1019.432009 700.0 30000 1887.816905\n", "Piauí 1074.550784 750.0 40000 2373.355726\n", "Ceará 1255.403692 789.0 25000 1821.963536\n", "Rio Grande do Norte 1344.721480 800.0 15500 1651.805500\n", "Paraíba 1293.370487 788.0 30000 1950.272431\n", "Pernambuco 1527.079319 900.0 50000 2389.622497\n", "Alagoas 1144.552602 788.0 11000 1237.856197\n", "Sergipe 1109.111111 788.0 16000 1478.997878\n", "Bahia 1429.645094 800.0 200000 3507.917248\n", "Minas Gerais 2056.432084 1200.0 100000 3584.721547\n", "Espírito Santo 2026.383852 1274.0 100000 3513.846868\n", "Rio de Janeiro 2496.403168 1400.0 200000 5214.583518\n", "São Paulo 2638.104986 1600.0 80000 3503.777366\n", "Paraná 2493.870753 1500.0 200000 4302.937995\n", "Santa Catarina 2470.854945 1800.0 80000 3137.651112\n", "Rio Grande do Sul 2315.158336 1500.0 35000 2913.335783\n", "Mato Grosso do Sul 2262.604167 1500.0 42000 3031.419122\n", "Mato Grosso 2130.652778 1500.0 35000 2542.630178\n", "Goiás 1994.580794 1500.0 30000 2221.933065\n", "Distrito Federal 4241.954722 2000.0 100000 5550.463338" ] }, "execution_count": 39, "metadata": {}, "output_type": "execute_result" } ], "source": [ "renda_por_uf = dados.groupby('UF')['Renda'].agg(['mean', 'median', 'max', 'std'])\n", "renda_por_uf.rename(\n", " index=ufs,\n", " columns={\n", " 'mean': 'Média',\n", " 'median': 'Mediana',\n", " 'max': 'Máximo',\n", " 'std': 'Desvio Padrão'\n", " },\n", " inplace=True\n", " )\n", "renda_por_uf" ] }, { "cell_type": "markdown", "metadata": { "id": "tBGt9aW6vvS0" }, "source": [ "As três Unidades da Federação (UFs) com maior salário mediano, em ordem crescente, são estas:\n", "\n", "\n", "\n", "1. Distrito Federal (2.000,00)\n", "2. Rio de Janeiro (1.800,00)\n", "3. São Paulo (1.600,00)\n", "\n", "As três UFs com menor salário mediano, em ordem crescente, são estas:\n", "\n", "\n", "\n", "1. Maranhão (700,00)\n", "2. Piauí (750,00)\n", "3. Sergipe (788,00)\n", "\n", "A UF com maior dispersão de valores de renda era o Distrito Federa, seguido pelo Rio de Janeiro e pelo Paraná.\n", "\n", "\n" ] }, { "cell_type": "code", "execution_count": 40, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 981 }, "id": "ou_eEzSdvv88", "outputId": "cba354f1-b7bc-412f-d013-0235633215e5" }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 40, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Cria um boxplot para a variável renda versus a UF\n", "ax = sns.boxplot(\n", " data=dados.query('Renda < 10000'),\n", " x='Renda',\n", " y='UF',\n", " orient='h'\n", " )\n", "\n", "# Define as dimensões da figura\n", "ax.figure.set_size_inches(21, 15)\n", "\n", "# Define o rótulo do eixo x\n", "ax.set_xlabel('Renda (R$)', fontsize=14)\n", "\n", "# Define o rótulo do eixo y\n", "ax.set_ylabel('UF', fontsize=14)\n", "\n", "# Define os rótulos do eixo y\n", "ax.set_yticklabels([uf for uf in ufs.values()], fontsize=14)\n", "\n", "# Define o título do gráfico\n", "ax.set_title('Distribuição da Renda por UF', fontsize=18)\n", "\n", "# Exibe o gráfico\n", "ax" ] }, { "cell_type": "markdown", "metadata": { "id": "Hmv_p6j7ycjz" }, "source": [ "Observa-se que os salários e a dispersão dos valores dos salários de entrevistados que moravam em estados das regiões sudeste, sul e centro-oeste eram superiores aos dos que moravam no norte e no nordeste." ] } ], "metadata": { "colab": { "provenance": [], "toc_visible": true }, "kernelspec": { "display_name": "Python 3 (ipykernel)", "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": "3.11.3" } }, "nbformat": 4, "nbformat_minor": 4 }