Magna Concursos

Foram encontradas 32.190 questões.

3946901 Ano: 2025
Disciplina: Estatística
Banca: UNEB
Orgão: SEE-BA
Provas:
Heitor, gerente de uma loja de eletrônicos, analisou as vendas diárias ao longo de cinco dias úteis e obteve os seguintes resultados: R$10.000,00, R$12.000,00, R$8.000,00, R$10.000,00 e R$10.000,00. Para entender a variabilidade nas vendas, Heitor utilizou o cálculo de desvio padrão. De quanto é o desvio padrão aproximado das vendas diárias da loja?
 

Provas

Questão presente nas seguintes provas
3946893 Ano: 2025
Disciplina: Estatística
Banca: UNEB
Orgão: SEE-BA
Provas:
Um infográfico dado na imagem abaixo traz informações sobre o percentual de acesso à internet, pelos moradores na cidade de Tecnolândia.


Enunciado 4798737-1

Se a cidade tem 20 mil habitantes, quantos não acessam a internet?
 

Provas

Questão presente nas seguintes provas
3946156 Ano: 2025
Disciplina: Estatística
Banca: FUNDATEC
Orgão: Pref. Estância Velha-RS
Provas:
Lurdes começou a fazer caminhadas para se exercitar e anotou o tempo de caminhada diária em uma tabela, conforme segue abaixo:

Enunciado 4888622-1

O tempo médio diário das caminhadas de Lurdes, em minutos, é:
 

Provas

Questão presente nas seguintes provas
3945623 Ano: 2025
Disciplina: Estatística
Banca: Unochapecó
Orgão: Pref. Águas Frias-SC
Provas:
Um caminhão consegue transportar 180 sacas de café em 6 viagens. Mantendo a mesma média, quantas sacas esse caminhão transporta em 10 viagens?
 

Provas

Questão presente nas seguintes provas
3945567 Ano: 2025
Disciplina: Estatística
Banca: PUBLICONSULT
Orgão: Pref. Capão Bonito-SP
Provas:

Enunciado 4803151-1<img 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38FZWSd+rAqQuDIggUD/Ko9l4c+TTxz6HxsbMi1m/Gxp2Z7OMEJGPVwH7w7RfPgzw/rKpQun53L1D4OmFZbBdTMaiHY6WpDdofxMQI+9ywOxlCZxOcMgXRNTTdm01DBDSU74ghKTmQBtkvoXO2zI1WT8QsbBeiAGtsTc0FoztoZd7Ked8AkufGOrjP+jMZ6hcTGnvnIha8SIUXDCQcj424E3YiLPrNlb1BO6g48mCwemG/C2Y6TJucovkhUAvjB8dgN0AJfJjPBF40bXbXv+qCEuJArV27E34k69LEbngTGe6Q0VU2tRqj4sINPjC9AvZ7JOzsT4bfmI3eFJd0KuXotNPHOtQ39a9AIqbzWROY8OjND/G/HxhjQIzaCLoPX6OJVG7m19nStV14luq+u2sTD06UqftmILtvzhHaq2ti9tWeLhpWdgEycqjR283RzrswvV6w/ung1F3f3pjXLKNlnwp0uXr2pW/NapUVuFCVr4Is1S4ougiMRKkgw0C/Ohi5Zq7l70+rm3xUpoATwQMsbmYZkLF2qqGNLJAAAEABJREFUZkFjFCQLoiM0KDmRBc7SZup4DLfRUK8QEZkbCx3IemgwSc6WLon1ai6ZA4guUaOZW7MaJUQzg0zB4Fc43ySzHSqarATwwyWHEA1qgUgXhvHsg6J0reaens1rlVGwz0S7osATDinK1Gru4e5SzTxrRR7teCIW0Q4DechLUkBZv+/M+Qumda9GzpwXmNGrkUVhCla5+y5eOG9Yq8LYyjZWFZAXEavyvEI36cqdJi9aMKp1mZea06uRRWEkUDbq//niWX3rFcZWtrGqgLyIWJVHvikrICtgSwF5EbGl0Nt2X65XVqCACsiLSAEFk4fLCsgKiBWQFxGxHvIzWQFZgQIqIC8iBRRMHi4rICsgVuDtXkTEWsjPZAVkBQqhgLyIFEI02URWQFbArIC8iJi1kM9kBWQFCqGAvIgUQrTXxUSbmZKYkql9XdKV83zlFYATtLyIaFKuHtj09eJFyzYcCEp9pokIEs5z/Sc1YKns3B9iw7m9nlfBaou8FJtRdNE/DqpfpXqtdxpNLPLgFh0yRYg/txhEdEN7g/1cAXs4+yKzF/jEONFfTEib88J6GsZkC/aqhBcRJuXYzHZN2g6ZNm/ZiiXTh7T1mHbCiB62ngR4V5dqgMAL/7bYSLc2MEFAw9fyIlitoBKNkI8vuF6wU1tRdFH7t/jfqfjB9ovH5hTM87OMflyE+HP78mDs5uzb56/oRxknugXPRTMdTM5tzQvTQPjEmGzBXpXgIpJxZM7k9cGM+6dHbz3RPE4MXNuvJvdXX0ymlL/OEbmTcx5FiCnnjAi+rRJC4O2kW3OOkx6ZieUW+dcSNfJIwLs4G8l4w1NyDBAw7+6Vg9vWb9rtfzow8Ow/0RlMLoENfyJE3nNFJIvUyZMSwxFA9iaTMWRpfjBrCgRBecnB58PvMXSZ0mpNsbKsFQO3zqRwDoeSz34U/sf2jdsOB6czKCc+cM+mTbtOx2Wz9ngHlEVIkxJ0+McN63/8PZgF11vAnxeuRMSIZhHOAF+RTkD2Kt4lnH1OE1NtLKYG6CY2k2y5RDvxAM5XslVl8Chys2ui54mmA6c0kSmXgKkYG40yzwue5C+efWyWYBvBZBlizrD2wA4tIk9O/eKfgmoMW7akVy01Ulf3+thvbne1nUDvNISkcGvNdSMEPguisgN0a0bz7zeDvcyobxJDDpSCL0G4a2k2eBixEWM0JH1cF7tlYCuvqVtO+K8e08O7S5cec088IrHhJwTIe64IMe5cK+HjQ7UTyRDp4gsmTZ+ySomDpOEoEz/6JUmXH7p5eM/PjiCLrTMpfOMa1rtr766enn3GTZs4sEPXwcO6tOrqO3Xq6B4dx+67hxCkLMoLWfuea5vBM5atnjeiw4BvoqA4eJ0htbSnRGIM7B1rgaScfU74br29Dbx7LdBN1ky6SyjwnTgKPOfLmjJSL9xzOyd6qng6/AtNBy4BUzE2GsWY5oWOs+va21sA20+D2wgma1ltrkDRAVhEdEkx8dmMslELVyEhJBNkkev1SP9ABPS+hLRiSLabIwfUZonaIOkbAXTrdNZEb0J9O5MYclERpicA7prMxjTadEKMAVJKvXv814BHnRb9cfSPX2a2dCg3dPuOD4qzRXE76wprwZ2zj9wJV4RYHSkfHwiUQsjHOid2UxR8Im0BjnIpYHoDpUPb5eEZR8dbbp1JYTcl18j893aHR+weWi0v7Ni1equuxJz5xIW+d/LIOYQAZVHm0VVfBz5xX3wxIfFOdMDSHsXAKQKVGG0B2y+okugJXAVnQXD2WU1MtbnnHSMo9ubPFeAcGA/sz9vszj7HPrgu4kesr2Vl2LHS3d6J7i/+uISOgFbpDJuAqRgbjcpl5xzi8mbPcOJC2P4lsI1gslbUlhaLJwd5CVEUvqjPz89n3wfiU3bT2gv0zkKW4NbIfro1j303or4hDDmbE7kDuGu6AYyIFxpLM9YC6O/UkpUrlmTir/517eLJK0n6EqXLOAhdWDxXSnDntIJmF26K4+NDgdLtSFgaTRwkCyEah6HwKNpBSVtrnQH0zsPUlc79J/k0btjBs56CrvbueF/3eq3buBRHudn4bTagrDYmODSTru3VrZEjUlZr18UlFUL05wBaptcrRE8sT0CklHL2ceXIOHvK0UAG/ARjh9m1K60oAziwf6Ij3Cfr0yGFexGaiuFwYJbTyZdkI50YNPkBBBr7PwFBI/FufMpWYDw3PCpqNKxXktaGnj/7gCuAv0xReFLqpPx1/h5/pPGrA6+aiIBb87fxUYF92EW3NmDfjahviqKkGHLsjdxA3LVTOxgRLzSXjmHIgE1QmfLllE/OLh4w1C+5zRffL/B2RHi5pZBegg1H8JdJHdFtiiIqayJNpgC/5LIchMCS8403KixMisY5GZ9T/DCYGc81W6sxTS2KohAZh6IoafOalJL0xBhO+CiVgaIowDtvYaDP5xk4+/xFU20URREZ8EMkR4qirLYTUkbign9q90Tnh5uOFEVmyjP8TMWYxiJkdzp4KP/aBF8gYLIURSGyl4LgwlPDJBFeQiV6jhpci75/aNb/Zm36zf/wrtVT+8/8vbIdLHLei04K3+YvI6QEqezK+gAg22jCPUIjuBvSA4S7JrIBXpPSMRl1yJSYm38GJDhUbz/so0+mj+vTvIwWv3YUADZcmhPxXEQMB2qHAeuEG/svgFhyT+5bmsmJrRNIWWWDFk1LMQnHdxyOvBd/dss6f0doijjZUyIQnuiJFaK8VsLZF9cGTR/+lSkJW6h2SnxwT+2f6Ej0cQn3Aa3ATFEhv8A2Qq/Kgs0ZGkqnZM+v960Z3DDn/HdTh/gMGD13b7xD2fJ9ABY5APTGDdRLoOwmbjdEt6ZRCQCQbTLh0gNGcNelBxB3Lc0GJyi1I3Dc5ciUlM06t6+UExGwb8+PfounDe7gNmhrPEViw1XInLr5DLFXDbhzETEcqIyxJ2HWnyOtFIH1TUG4Ch3UKtoB38e1glhyYes4S94dHq50dFTSqmIqCiHaEXtwdHSE0fllfOZ/5fNO0o6hjavW6zrHP8kBmiIgyV1aIo5KbNIxYBU0cnBUEZx9cW3gBEPAF0iBp1Vqq8oAfhD8oQJQHggJp0MsNB2ECeCOWE+HNo82n3FW7OxTgS8Q8FVpQW2wWgQuIgiVaT391/CU5Mh/r1wJjr57L2RVVycFwCIXErkNQO8hJJTdPAqgW6sRIunWSrMJlzY5grtMHNQk4N3BMgrcZE7iuImATZN2fPdrWqMZR8PCImKuLG2vePjv1f/ySWy4jxl5bybdKxAyqMOGlBDDpXBwRzsSRuYoZrC+KcgQHEXVenloXvaZ6bVxbCwwiSUXKyx4Rlf78GS2JmpNBxV22Gd7iibzwDB8RiqLkKPL5ENhZz5r5lhr7KHYU9MbQVMEaq89JUI9IatAKoizL6gGSwFloOSuSw9kOwVCKxCsjNQJ9xyY6Pg6Matc8UXBdOiAOyWdDpKXgqA0KJ2S5vvmM2ScfUMQ8AKhEZCsGmcCqI3ThTYaumi4pq7UsKWnZ4v6FR0NF/CvO6pI+eumW8IT2gp8uxB0a861Vf41N4I7ALhrK9lwJuwBGCMKSBWvVrWsPnr3zFETJgwf8d1Vx2bDh3XAC6AFbDjr0souJoaLArFWQDLs5WfbISx5gTwCymrDf16+88ZTfXrqA0phcAbGKVSJkAygdxyZlnL28TXRRmQgumt6AlPgTbcLcELbP9FtTIcCBLVjqALiwVtI1pLakjDWFhHJ0DflaaHqoCv9b8eVszs/792oWvXmQ1eeunlxtXfpQnl6k4zocjXr1Wk3+pv9a/9X7k2qS66lQArIi4jdcjnWaDd02pxFSxbP/Xh4pzqCzwyy28MbN5Cu2nHs5wvnTe3V0OmNq00uyG4F5EXEbqnkgbICsgKQAvIiAqkiX5MVkBUwKmDz8Q1cRLRZ6fcycgX/T86mCPIAWQFZgcIr8KYtIkzijiH1a3p9HnAfryIwbIK/6rM5XhO5c0q/AbN+uw38/7PCKypbygq8ZQq8YYtI5omvll1p+uWv3/WphCuDYRP81bsPnj4je+EtmylyubICFhTALzXwjpgTgSCSA8c5IHkFSMyYyIUYDTzrwMRIYBj7yRGIt8Vx/zv+08ZNe/6+lcMVwMfR9dwak3xqYunwi9cTnnDX8UECm8BX+E3AXsAXpBVDJeseRl0Nvp2FR8vbm6mAXFUhFAAXEZ4TMcQ6JwLiFeAfISS2oSRyA2fJ2ZoYCdf/ntOx1XtTvvJbM3v44K/O54H8C2zFb5ytd0+vVm69x06b6tu9zeAtsToEsCBO8OOlsAn+Kns0sxcMZAxzxToQp5B7fFantq37rQ5hreVdVkBWgFMAWkQy/VeuCMxq8+XlBGucCKTnEBQiXoEGSW0rc2wDKaOBszUyEmaXPvdXpNblo9/DE+7dPvO5m2MmyKXg0mUPbNyHt1HfX6JTrn3Vwel+wJbdYVoEx8HjCdgEvmbYsCfeTpp1lSwwBYem748d6TusS02DvfwgKyArgKC/ndFGB4c9pmu3927gaIUToeHUk/AKGKmtq5X/1WlkJFRqIqZLWOFfcDHZg9K538Te9au0HPy+i1KXEBuLFxH2MrTjoRNMQ+NjYoChRNbFYXiFos6g5Tt++Kyz/L8zIaHla2+rAtA7EVYLffaTJ8b3DxRF2WIL0DyvgLXE39uzn5hsrSE3jIyEgpAj+Ag4BsPg9PQ5OU8RUhdTIytxQNgEIr6EFXPe7MYpEK5ekwtymrICRaIAsIgoG7q7ltXfObh88c6DP6+aOPF7HcSJUIHhpbYbImwjNwpCjjAG1YZs/viLbXu+Xbo7XFuiZeuWKsssCK1V2ATnkMg6sh5Ysvb6qveathy9O5Gzkg+yArICrALAIoJK912wYki9rMCvRw8aOf9ommPFPgBKREAuQIhWqTleASJsS5HIDRwWjzdBGvC7itS/FvduUrV657UxNXxmjnYrCcbDZuaNrlwxY+9U39mHkyt0mbtoWDUaYEHgZQ6CTZgTN2chrdipFJgCk50Wfys+8QF+92NORT6TFXjLFYAWEaR0HrsvLCk2+GpQxJ343yfUBTkREK/ACZG2DSccjIy7EXQjLvrMlr1BOak7sOJCW5I/YgfLgK42ZHdYbMi1m/GxAZ97sn8MR7IgfBAImwBRHETFYMkqrzWROY/OzHDGJcibrICsAK8AzT+QR1W5ui083Jwr4V838DftZAuwgyW2thkNNMAfsRWPLlWzuXvT6sXNFViMQ5esJRnKZindJVnj27ZSwEPkTVbgrVfA/BJ8XaRQ1u87c/6Cad2rGSk4r0vicp6yAm+mAq/fIkJX7jR50YJRrcu8mQ2Rq5IVeN0UeP0WkddNYTlfWYHXUIGCpCwvIgVRSx4rKyArQCggLyKEJPIFWQFZgYIoIC8iBVFLHisrICtAKCAvIoQk8oW3TQG53mdTQF5Enk0/2VpW4IyVmikAABAASURBVK1XQF5E3vopIAsgK/BsCsiLyLPpJ1u/AgpoM1MSUzIBxsMrkNvbkILdi0he/IVDB34zfR04fC42BzH3go4dMF49eDI0g8Ga6R78F3jsWGB4urGrmsh9cyYsOZbK3sT3pVuu/6QG1ZtOPym9buu5rkg5y0XrzVbuL+9+EUVm0k983ql+zSY9Ptm6c3YX91mBeQV1/OweuIi66B8H1a9SvdY7jSYey+Wu2H0o7MSzOwAw0BizwHIBvl6ZS/YuIrr4fbOGDh5i+ho85MMfwpj0w3MHDjZdHbvun3x8aYK7x9BPPxns7j7h8AO8buRcWTZqykF9S8+KFmIxj9PupCSnPi6oJkXLWRZ401xe0rmBy/j9Dwua0Vs0XvPPb/vze831rXRu8Yyfc727N3coaPHP7oGNqIvav8X/TsUPtl88Nqetir1i/17YiWd/BHKkMaaOvGXpyqs/HS28sImCFA2n7g++EcJ+XdvpW0tBV2jl2RCP0iOV15cX2MshwWdXdHPUXDl6PLXTVxcC5rVJOxMQonl0Zv54v6djt63ty+LXsYF5y4w4sWPjpp8v3Mk3X0MQHpnEOHMGAs6yBWY0YSiGMXNWSY/iz/y06bfrOZ6f7D3mv3VCM13yjcvBEbdiblw9d/b67Ww2FJMZdXrflvXrt/4SGGvEPzMEW5odaaJIR/z508bNP59LMH1zZAAfnAV/EGcGysClm5zzSOpabMoDqx/i1RtLeesaD6zmTI2VPmIYInfGSnacsTSuuu+mS+u7FSvlMWrJ1l/3Le5Rjp9I1vww4qiF8IBQXsr1ozs3+a3f9tuFhBz8NDn4fPg9hi5TWq0pVras5u7NyzfNZYIqYrnBiadLv3F0x0a/zT+fjja0WJIvNhQrjS8QRqBWeCCyLyZgnieajqwrRETFnY4M2L1p3YbtR4LTCrA8cd6K4MD33g5HdOmaLs1d8VeNhFOnkqiGwyf34v96hSpetQm+7OravH5FFaJLlSzBJAUHBIbdReUrUn98OvGn4jN+XNpZiknMOvdFZ4/3x0ybOrJL29lnjcsIhEfOPifBOBuT1VxfM8DLy3dLlI5jN3ft7d3avdfYaVNGdu0w4UAaQlLDvJC177m2GWLETyPOykSLvnGV9xYevnXS7CNpTH7Q2v7dPvjuX5gaLfVtyunfbwZ7EZnAPow2+LUgzizqacS2Qc2b9xi3YO3qOb5dm7mN/S2Z4dMVu8YepEWBwGpxpQXjYsNxtWGrujVq88HsNX4rZg7t1KqvXySeu1D3cIr8JlWs4B4QYRIWvnXiR78k6fJDNw/v+dmRVFZ8U0P/y4FURODE04Su7+3qMXDGirWLxr/bovW04w8Yab4EyxsBRpzQRI/sjgmYayNF0xFBUYlUNedmNXYq4/1dNG4Kr/7zPdq9iBjS0EX/tP5wmrr9hMltHNlLFNIETK3mWKzMOy37Lz5xl1G1m/rl+MoXl6y86TJ7etmN0/1rL/Ibkhd49PTNVA073rBn+Pt9f1PjPPloXOyJmS2Nb0MzATxySORpMcbZ4AE/mDjLHPf5QZyIGY20sadFhrkS/DTirIy06LluSj3rEildF134fVx1hcrbLzE7Ym1HKKew3FhLSeGc9NJMEOhDi8PxmxQTXez4svn+aS0WXkpMSAj/aUDpuD1fbwvTcumKXSMkNcUO+TLwCd5wNjzAWo/0xkoLysUG49KVvD77NTQ55VZsxK5hFTIvHD/7EFmtUitVrMAeECJMLtZYdClgegOlQ9vl4RlHx5fH5ZrKnNvgJKQiOPGeHFu5NOBpV7+Q27ejfvEtH71jw6EUab5SpasARukMm4G0R8jemJC5ZDoiICqRKqKLV6pdp07N8moKz4EXsAGLiCbomyHenTt16tS515KzeeIccs5v+P5Sbvnek0fVVSBEV3h/wa69+37Z88OX/SrEHlk6dt6xLGXDYRv+Con679LyinuXX/ZY4pswpt2o5Ws+7Ojmu8/kS3srIiabrtt75Lt163b9xLetA3dHC+GRY2uJMc7cSOggYUYjZQORoUN0cJgQP+3K+zDSosup+Of4SCtoVhWKVioVNJhTJCP2XQxbCTZpJrAP05oqxUS7pF6/kUHV7vRuEzWiK3t3bqrUxkVG8sPFrpHU1FCUIBfzqbHSwnCxkSQu7ny9yik/z/pf7+79lp3N0us1ubnWq5R0o1jBPbDTjQhK42ZRuEbaQcn2DJ8ZyyyVAKmYA008bWxI2CO9NuIHX+9O/ZZfyNJrUu6kSzpMKF0cMEphf4gktAInu9Zuc1whWxrFT0fATJoqQkq32X+GB+8YWZPGgryADQijKFevlbsH9+VcES8V5iyYlP3rfr6F6g2b2q88Z6io1fF/Qwf1Hzjy0xUTWjsw9+Ni0vl3ULnXV45bGPP++nVNrh+Lb/Hx3kOfd3gYGGD2pKAopM/LyWW/bTIMpz2+SVF4Qujy+R9utFodotROTiXaLf376u+rRtZN3D9v8OhNt/A4qxuNlwA961fMf96cjK1EMGb8HG9GWjQ+BTeKAnKixb433dJBtqZMKAryITIRZkZRNoebXGMnQlPEIab1+Zp8rIAOK4jMX8ZKpbkztsOZnBjiMsnbx/acsCG0QnffCQNbleXmAhfZMtxaEjU2scAewKCmzEwnxjIpClIRnHgURSGqdKtBU6ZNmzZr+dZff9s0rokkX67DIqUpijRSmrLAJwatELI7JmyOXZk3iqLsStVs8QLO+P6LAinq+sxZtXrNmjWrFw9tIqxLG7Z1w58Zjq3HT26v5iyyz66fs2rHoaNH9q2bu+1KvqKGa6uq7Krz5NyicWsejdj67YAqDkqFPvdpTp4mH6kcOSP2oKzn6lJGn3R4zcq9e1eOXXaKf7+jdAbwyG5JB9buTGw4fOGSoc6KpynJ6ay9PbuE/3yvpLsIP73Bsg+qWDE1pYsJ3HfweNB9KCdPRdwBcVLgImKMANblaXrrI8VEf69r1bI8k/DHjt+j0m4Hbt4XpCvb3ts83OiVfZSabkCWgdXseHaX6JKcUR9QHQ7HmnO7NjEqNouu3mZgv9ZlnqRl4QUL4W/A1vxIo95LKKgHBAXlsgEPsOhO0MRT1ndrUQHdj0lUNfN+t3Or6nSeVklJOpxRTzJ9IgEj4YvFnBQ42aGYsDkSTkfITJpquk4X/f2gpi4DN0dbnZbmDE1nhTyh7bfLu/Dj7hu6Kj7TRjdkVwpsqH904+cFYwf27Tfs012xlXou+mFhJzViHhz/bMJWh49+XNGtLFK5DR3teWtVN8+F4W2mjMEmhq1k7znze1S+f2LRiFFr77Tv4+ro4IhfVCChmUoVY5wNHhAyc5bNZ9xVAzNaLzbsJMFPC+xZlwIfqlZ9ejdQJR34dNiMvbFgTrTEtxtOnnUi8ok9GjKBfXAG7KG0JLOKfewEYyOCi42UJBhbJcoKIWnu5cFwbGLcjstwpJVqNTvF8TlbElK1HDyiTclIv+51XMYEOtUv5aBUKZH1KiVR23gW2AMYFDmoVbSDKTtTpshCOuDEK9Fr4bdjG9/ZNqhxhTKVGniNWXcB/3pCPHvcKkqa5AQZ0Sq1KQN8zmmFMwEmO22/uXA6IshMIq2bSpcadSMq5u4jbnHnmvh8D7T97h07r4vNz7+7b6jpH2tL+PwQnxofevXy1bDEezHHF3Rh/ysI7dhkwq7LJxa1YfHJSO3xxdnEuGvXYuLPzPEUxHJs9vGx6PibQSGxMRe27w9+mrbTB98F8MiK+lP/uH079Nq10IS7UQcmNGbnMh6JNzPt2XyGkNpnR6om45chiDBUivHTSGiFRM9Kdvvu37iwq1dCzn7VAQE5kb5xOtwm9GnKBIE+uPH8QZJZXVWdoVuD7ySFB10JiriTfH3r0LpKcYIG19haYopDEWBsH1FtQO5Qhdi1YQNKQkjtOS8wgW1fXOzFv4Iysk59WBWHhtI2eCG6UWAPcFBV6+WhedlnptfG39eEmeKwcFngxFPU+d/W68mJ4dcuXwmOTE45/4WrIzHtJErXxU2VGimFGZh7hICY6gKYC6YjK7I0KpGqNvTU30kVfaaOaIBFwUI8941+xgjKMrWaerT2aFK9hMlTidpurZ3LC/J3LFu1ahkVEYguXr2pW/NapU2GhhEEHpkGMM6GsdYfSEMSxmzBg7pqEw9Pl6pOhttEToj0bRhq8YH0IRxKZGZ9uDVTukSNZm7Napg7IhzMnkO52x+O9YB3RckaTd2a1ywpaZ9lP0TUAnvALyE4KE7HwgalQ4MTj3aq2ti9tWeLhpWd+JJoctoRTSKMLKSBpws02e02F09HwkyUqubf45eKjfZbN6wGX4ellIru+ouKU3QZy55kBYpCgTfWh8pzwel/vh9U7cW9tF9cpDe2aXJhsgJvtwLyIvJ291+uXlbgmRWQF5FnllB2ICvwdisgLyJvQ//lGmUFnqMC8iLyHMWVXcsKvA0KyIvI29BluUZZgeeogLyIPEdxZdeyAm+DAm/eIvI2dE2uUVbgFVJAXkReoWbIqcgKvI4KyIvI69U1GWxuT79klexRqcjGFHIRyY674H/kbHQWn0eRQN95Vwjl+k9qUBj4u9G+SB4NSSAEQ+ANt0/yCIMiiWiHEwHY3I7RoiEvI2FDTFEeL+DJM6j0ArJ7HiEMQhd2Nj57SgVfRLTJp1cMaNXCy2fwx7tjOMYfUyTQd2MtRh628flLeTQkgReR1PCL5y9cjckQ/Vm14fZjmNegeT60eCHYvKCiWE+4oN7sG2+Iad9gw6hnl+5ZVDIk8bo9GIS2MBtfQDUFXkQydn84aENqnUY82syYoR4VGvpudAHysJlMuznrRj/4UUrlljDC8bsdFgsuBZhjQxLKrWpjgMArwdvsRYn3vGQhLZ4dgApVBeFWCDbnqfJvGNgcAdIVkGyelyxSCUHSc0h1gXQSoXHHuBHJ2Y/C/9i+cdvh4HQG5cQH7tm0adfpuGx8G9oIJ7yPnEf/Hf9p46Y9f9/K4ay4q4LYRH65d0MvXQpP5WGY2rT//uGfEO5Zb0X1ism18GqApi0bl9gLvIiU6rn6Stjpue2kf8FfOOi7MZ8sCP4O0sOzLcHfja4k/PMoghEeqdOwWHAxlDsNm0NJaExIeZjZTXgPC5fiuSHouK0qILdCsDlXwQsDm+s0oeslNHTEZWCfhshOc21hyOa4b+YNexCpBEnPJW6S7uYNElvPjejau6unZ59x0yYO7NB18LAurbr6Tp06ukfHsfvuGWGegrAk+57z4d3Tq5Vb77HTpvp2bzN4S6yOF80UG+DRJ97ZN9W7Y6fphx9h709+n9mpY4/PjqTdJHOEZ2OhXjFcql17e7d27zV22hT+sxIYWx9QgNMzbwVeRBRVnRsaoJpmL4gqHPTd6AHkYWcC7Pcwy5x1gy+Cyk0wws8+RHo9IpnsYBLsUMQR0+HbhPeLNRZdENDiYQa6zSogt0KwOWIrMPLb5zY4+UwlYVVQAAAQAElEQVRg82gJup6QMIekoWNN7NbwiZ3mSjFo3z6yuaHt/AP2IFBpMDmBjNR8k3Se1b0IbD0n7oO4/Pd2h0fsHlotL+zYtXqrrsSc+cSFvnfyyLlcPpbgSHTLMMUe3kZ9f4lOufZVB6f7AVt2G4j9pthA27Y/6dXH3SHj72NnnqDsv//4O0Pdrm+vKlXIHMHZWLhXjKFc0WclaEBXWkHNwlNgEdEEWaa9C01N53QBoe/EWg7zsCH2uw3OOkIElbs0XYFghHPfS5TOAz4c0KROu3ZNiulzsrIQmISpRku3Ae9IQbOqUjyeu1BVIMgtraApnE/Rg83ribD4xQgJIbA5TgRvdmkIgc2xLd6k5giXKJDOLrI5diPcaOzCoBIDSs//oGBkwpdTk7ODd6d07j/Jp3HDDp71FHS1d8f7utdr3calOMrNzuY54vwo/gh1i72jdO43sXf9Ki0Hv++i1CXExvIvQmNskEcfU72/j7vDg9PHAh+cP/ZXWrEO/ftWVZI5akBqPVgwI+HWs4mRu6QVGtAVrx1pzPZMctUy7V0y0PQUgL7z93JB6HsQkYyCokj4O0Xh2aCTsN8JzjofSHwUUrltMsJp/JLH39cRDOU2OwZztOkdURSFSAa6UzurCHvbbrm8KIUCO0cWYihwZH2ehKhPURRBCy8FJCOUkPMvoaEj0Zd1DSmKiCmyRiZz8WWKIuxACLvYyvyMoihAev6+QTqbQtOsD94EUcCLhb1l2YmeYfAv5PU5OU8RUhfj6eYIGWJzshJTw6FO/34eyrSAw34H/7pXrH3/vlUQhNa32FzCIfGKgf81APFfxlZQlGXt+JGCI6CLRdo7Z8akhwWeOBV0J1evz064fPKv4LsIgr6zYy1B39U4P/a+aVeCDG77OOsmJ/yJsqGEyn0DAJPzQyVHMAnzGPg2SCAX4bkLVQXo1pyL5KyoweZSCSNrkzR0SQqGp6BIEKHcMJ54EEkH8NRJsjnhwnQBlkWM6SyY0CbX4hOLTrQhmz/+Ytueb5fuDteWaNna9CFtvLmF/BR1+vt4Ku/+unbvbXWH/n2q0JB7WGj75prVRYRPDVnIzXBX+gAsItIh4udPAxb1eb/Pp4eSddq4PVP69JrxKyoo9L2do9glQiCDG6aHS9HWUldSdHrpliRWnCah3CoEJYGQeSiUIw0SyEV47kJVAbotKNgcTLiEHWBzqYROJUkjgTCcSCzYXIVgDYGYFsyRSDrAjpG2XyXtv0AlWHpzR7EpKLRwhNLRUUmriqkohGhHtRo/dSReMqAT7BzRlStm7J3qO/twcoUucxcNq0bTgomHEJwfUtQeMMSrVF6Oplz3//WtQltA60MEedihLcmESeFzvpOwK7YoYCcUAcaILhUfdvAJozd+MXlnZ6KCQt+N9GOBX4CHjRCE6yao4QIn/KmUyg1gxVUey27m5Zyf1VCB32Ua6fAIkUkgISidvO2jhrDnNCrZzUSLL2QVQNJ0UYDNIci4o02wuYKkoQuFMRP2YQ1xI6WEckvmUumkdmSufNPNR6FK0AQSRUZQ/4Qj6GofnszWRK3poMJD+2xP0WQeGFbSHMxwBnSLu0NXG7I7LDbk2s342IDPPYuLZhM7AMwPz5i6005laJn89EOjq9J4HOCeBiYrno2QQ5uvGABRP8QJ9wz4xAGcDLSxSULXC3hNWXjouzESDTK4EYnrpkkKt9GH8VFC5baAFTeOFjzScBLGEeBt0LsYz12YKkC3xkSgR1IphMCEkXVaOO9bIiF2JaWh8+PIo50xSUPDFbF09uRqMIQfIFlEIwsstMja8MSSE7pUzebuTasXt/w6s5kfGwF0DwtdmLnGhoB2u3LDUwOyla/JCsgKPJMCyvp9Z85fMK17NcUzuXk9jC2vkK9H/oYs5QdZgVdKAbpyp8mLFoxqXeaVyuo5JSMvIs9JWNmtrMDbooC8iLwtnZbrlBV4TgrIi8hzEvZ1dysjOV73DlrNv0hvvomLiPbGii7v1PTZHG/Hf6uBeSHPIrGR7vAsPgpoC/JcEMpNCNy59stFS7/bezmF/x/XSPfgv8BjxwLD0w3PkSZy35wJS46lcn8JYAz76iM5zC3mz/ra1WxjffJj0SrwJi4iTNb9u6n37j54CkulEeI+dCAvBDa076qR7mDfaFEy9pkQowCeC0J5N9a859Z1zOylyxd/MsKr7Zhf7zJ43AR3j6GffjLY3X3C4Qd43ci5smzUlIP6lp4VhfNAF7V/i/+dih9sv3hsDhHs1bhgbjF/lmKp2a9Gum94FsLJYyrVCBgQsRC4i0mP4s/8tOm364/wDCRYCJy9lOWBbBMhmMzIgN2b1m3YfiQ4jX/zwAAYEc47PjDEaDICHmbaJHfFzIpsEy9EC4McGCuZmEJwJyDdQRIcD2SE6UuSwbftkIsdJd31Ep4LenJs1apzWS0+v3A/8+bKTo6J+9ftinl65ejx1E5fXQiY1ybtTECI5tGZ+eP9no7dtrZvJcE0IJAcQJ+JuUDwLrgRdiE5bI3MTb556UrUQ37C3bp28XrCE2n1+Lk+K+r0nu83/3wuwfhHtoT0XCDhBCZG4EqlMxG7ljdbCghmj2koBxiQshC4i2YUghZEF+SFrH3Ptc2QGctWzxvRYcA3UQBJgpGiNKTPEejZmBw5mkRdGMfiR430bmqkCPfxr+b6mgFeXr5b/ksCQA73IB4F0pyb1dipjPd30di/cYNQJLaLD7wpTsa2xXmLQEYxz0Vz81JQBl2vWz+30k6N+nR3UWojQ8N0pUqWYJKCAwLD7qLyFak/Pp34U/EZPy7tXNpYBfsoQXKA3ZDMhVwLOI2uve1AcnC+rIzMu7TCx8tr8q47eBXJPTqrU8duX5zgAT9stoZdF7v</div>

Qual o percentual de mulheres afrodescendentes aprovadas no processo seletivo em relação à quantidade total de candidatos aprovados?

 

Provas

Questão presente nas seguintes provas
3945418 Ano: 2025
Disciplina: Estatística
Banca: IAN
Orgão: Pref. Belford Roxo-RJ
Provas:
Uma prefeitura está avaliando o consumo de um serviço público pelos cidadãos ao longo do tempo. Observa-se que o consumo se mantém estável por um período, apresenta um aumento acentuado em determinado momento e depois retorna ao nível anterior. Esse comportamento de consumo é característico de uma demanda
 

Provas

Questão presente nas seguintes provas
3945088 Ano: 2025
Disciplina: Estatística
Banca: VUNESP
Orgão: MPE-SP
Considere as seguintes taxas hipotéticas de desemprego: 14,3% (maio), 12,7% (junho), 9,4% (julho), 7,3% (agosto), 6,0% (setembro) e 5,9% (outubro).
Qual é a mediana do período?
 

Provas

Questão presente nas seguintes provas

Considere que A e B são eventos de um determinado espaço amostral. A probabilidade de ocorrer o evento A é de 1/3. A probabilidade de ocorrer o evento B, dado que o evento A ocorreu, é de 2/5. A probabilidade de ocorrer o evento B, dado que o evento A não ocorreu, é de 3/4.

A probabilidade de ocorrer o evento B é um valor entre:

 

Provas

Questão presente nas seguintes provas
3944451 Ano: 2025
Disciplina: Estatística
Banca: QUADRIX
Orgão: CRA-SP

Uma organização pública apurou os seguintes desembolsos financeiros, conforme a tabela mostrada a seguir.

Enunciado 4942362-1

Com base nessa situação hipotética, é correto afirmar que o desembolso mensal da folha de pessoal, em relação ao total do desembolso mensal, é de

 

Provas

Questão presente nas seguintes provas
3944430 Ano: 2025
Disciplina: Estatística
Banca: QUADRIX
Orgão: CRA-SP

Em uma praça, ao longo de 20 dias, registrou-se o número de passarinhos que beberam água no bebedouro. A lista de contagens diárias foi: 4; 7; 3; 5; 7; 2; 7; 5; 4; 6; 3; 7; 6; 5; 7; 4; 2; 4; 6; e 3.

Com base nessa situação hipotética, assinale a opção que apresenta a moda dessas contagens.

 

Provas

Questão presente nas seguintes provas