Esta é uma pré-visualização de arquivo. Entre para ver o arquivo original
comandos básicos Os valores abaixo referem-se à medida de viscosidade de uma borracha medida em 216 amostras. Responda às seguintes questões: viscosidade Amostra M1 M2 M3 1 20.990 21.4522995885 22.0878026624 2 18.887 18.4739974791 18.8413030433 definir número de amostras com viscosidade < 19 119.000 3 15.932 17.5359180495 17.7724263403 desvio-padrão 1.7832 4 17.664 17.5830232642 18.9549395384 estimar desvio-padrão somente viscosidades de amostras ímpares da primeira máquina 1.7533 5 19.651 20.243418615 21.1357001839 6 17.407 17.9593280573 19.0277596197 identificar amostras com viscosidade < 17.5 ou > 19 7 21.235 20.9756653228 22.5434031625 máximo 23.3106 8 20.788 20.8248673926 21.1974250744 média 19.0884 9 18.439 18.9570329142 18.8906842333 mediana 18.899 10 16.318 16.118668711 16.2721836288 mínimo 15.884 11 20.710 22.1395469946 22.0412804383 ordene crescentemente todas as linhas da tabela ao lado com base na viscosidade da M2 12 20.853 20.6613280345 22.1379840962 soma 4.12E+03 13 20.642 21.0605211834 21.2742887172 somar amostras com viscosidade < 19 2110.300 14 17.172 17.5174448918 18.6388383419 somar somente viscosidades de amostras pares 2050.800 15 18.101 17.7360895406 18.6772691525 16 17.175 17.3047256032 17.816350911 17 16.539 17.0664249949 17.4616103302 18 18.541 18.7837654573 18.9377994641 1 1 1 16.0290 15.9037 16.1940 19 20.191 20.6211364989 20.496812429 0 0 0 16.3180 16.1187 16.2722 20 19.741 19.4679923399 19.6396525985 1 0 0 15.9240 16.2470 17.0800 21 20.652 20.7636797103 21.2437942938 0 0 0 15.9690 16.4646 16.8114 22 15.969 16.4646201175 16.8114361398 1 1 1 15.8840 16.6091 16.7277 23 18.442 18.8560216352 19.1558507915 1 0 1 16.0100 16.6993 17.0383 24 19.306 19.8691404707 20.3354366235 1 1 1 16.6110 16.8522 17.9252 25 15.884 16.6091118367 16.727735325 1 1 1 16.6760 16.9491 17.0118 26 20.801 22.1562198484 22.9044531043 0 0 0 16.8580 16.9598 18.0660 27 16.915 17.4531436808 17.6509334961 1 1 1 16.5390 17.0664 17.4616 28 17.873 18.0573481182 18.2690150203 1 1 1 16.1530 17.1449 17.4672 29 18.550 19.2600809129 19.5772025471 1 1 1 17.1750 17.3047 17.8164 30 18.496 18.0276161722 18.6588108507 1 1 1 16.7210 17.3349 17.9320 31 17.619 18.7584310951 19.2247212836 1 0 0 17.4520 17.4126 18.3524 32 20.090 20.7419669234 21.6593586722 0 0 0 17.5970 17.4396 18.5806 33 18.704 19.2769401236 19.9638042022 1 1 0 16.9150 17.4531 17.6509 34 17.916 18.5980679428 18.9072261855 1 1 1 17.1720 17.5174 18.6388 35 16.721 17.3349101071 17.9320107844 0 0 0 15.9320 17.5359 17.7724 36 20.947 20.9093915017 22.379912508 1 1 1 17.6640 17.5830 18.9549 37 20.693 21.4692793141 22.7737048833 1 1 1 18.1010 17.7361 18.6773 38 18.364 18.1833230832 18.3005313496 1 1 1 17.1750 17.7527 18.9432 39 16.153 17.1448810453 17.4672460824 1 1 1 16.6310 17.7686 18.9198 40 17.826 18.4973644168 19.1470412562 0 0 1 17.4070 17.9593 19.0278 41 18.991 19.8146284111 20.6715930103 1 1 1 18.4960 18.0276 18.6588 42 17.175 17.7527121694 18.9432427397 1 1 1 17.8730 18.0573 18.2690 43 21.487 21.3010512782 22.7582286737 1 1 1 17.8720 18.1001 18.6679 44 21.004 21.2687019538 21.4496805153 1 1 0 18.3640 18.1833 18.3005 45 17.690 19.3213959955 19.6269767067 0 0 0 18.8870 18.4740 18.8413 46 16.029 15.9036570814 16.194030744 0 1 1 17.8260 18.4974 19.1470 47 21.111 21.7719056148 22.4255752883 0 0 0 17.9160 18.5981 18.9072 48 20.582 20.9146453047 21.6731358019 0 0 1 17.8970 18.6488 18.6632 49 20.680 21.2435987178 22.063877835 1 1 1 18.1020 18.7094 19.5332 50 16.631 17.7685615655 18.9198364432 0 1 1 17.9410 18.7238 18.3656 51 17.872 18.1001439607 18.6678758306 0 0 0 17.6190 18.7584 19.2247 52 17.452 17.4125967538 18.3524421897 1 1 0 18.5410 18.7838 18.9378 53 16.676 16.9491403728 17.0118057409 1 1 1 18.4420 18.8560 19.1559 54 17.945 18.9789849245 18.9409494793 1 1 1 18.1590 18.9416 19.2377 55 19.662 20.0363458389 21.4863534115 0 0 0 18.0330 18.9454 19.5053 56 18.814 19.3734847338 19.8967464473 1 1 1 18.4390 18.9570 18.8907 57 19.856 21.3071198794 20.5216387347 0 0 1 17.9450 18.9790 18.9409 58 15.924 16.247026963 17.0800362735 0 1 1 18.5290 19.2443 20.0085 59 18.033 18.9453835538 19.5053048695 1 0 0 18.5500 19.2601 19.5772 60 18.529 19.244314244 20.0085442558 1 1 1 18.7040 19.2769 19.9638 61 16.010 16.699284013 17.0383123653 1 1 1 17.6900 19.3214 19.6270 62 21.218 22.3464259074 23.3105987382 0 1 1 18.8140 19.3735 19.8967 63 16.611 16.8522396583 17.9252396108 1 1 1 19.7410 19.4680 19.6397 64 17.597 17.4395521876 18.5805911596 1 1 1 18.9910 19.8146 20.6716 65 18.159 18.9416270357 19.2376577028 1 1 1 19.2010 19.8424 20.3753 66 17.941 18.723759745 18.3656141839 1 1 1 19.3060 19.8691 20.3354 67 18.102 18.7093891029 19.5332208818 1 0 0 19.6620 20.0363 21.4864 68 20.160 21.2248478482 21.5862459953 0 0 0 19.6510 20.2434 21.1357 69 19.201 19.8424195045 20.3753347344 1 1 0 20.1910 20.6211 20.4968 70 17.897 18.648755262 18.6631982509 1 1 1 20.8530 20.6613 22.1380 71 16.858 16.959837044 18.0659994559 0 0 0 20.0900 20.7420 21.6594 72 20.624 20.8929527923 22.0160829303 1 1 1 20.6520 20.7637 21.2438 0 1 1 20.7880 20.8249 21.1974 1 1 1 20.6240 20.8930 22.0161 1 1 1 20.9470 20.9094 22.3799 0 0 1 20.5820 20.9146 21.6731 0 1 1 21.2350 20.9757 22.5434 1 1 1 20.6420 21.0605 21.2743 1 1 1 20.1600 21.2248 21.5862 1 1 0 20.6800 21.2436 22.0639 0 1 0 21.0040 21.2687 21.4497 0 0 1 21.4870 21.3011 22.7582 0 0 0 19.8560 21.3071 20.5216 0 0 1 20.9900 21.4523 22.0878 1 1 1 20.6930 21.4693 22.7737 1 1 1 21.1110 21.7719 22.4256 0 0 0 20.7100 22.1395 22.0413 1 1 0 20.8010 22.1562 22.9045 1 1 1 21.2180 22.3464 23.3106 sistemas lineares Resolva os seguintes sistemas lineares a) 2x + 3y + 4z = 27 2 3 4 27 x 9.2857 1x - 2y + 3z = 15 1 -2 3 15 y 0.1429 3x + 1y + 6z = 40 3 1 6 40 z 2 b) x1 x2 x3 x4 x5 x6 b -6 3 2 8 -8 -8 = 50 x1 -16.1645 -3 -5 -4 -8 2 6 = 30 x2 19.3495 4 2 -1 -1 4 7 = 26 x3 1.104 1 2 -4 5 3 5 = 24 x4 -5.6604 -5 -2 7 -7 7 -5 = 78 x5 2.2709 0 7 -3 -3 -8 -2 = 120 x6 5.4742 grafico 2D Gere um gráfico de pontos e outro de linha para os dados abaixo (gere uma função para isso, adicionando eixos no gráfico) Tempo (mês) Demanda (unids) 1 317 2 194 3 312 4 316 5 322 6 334 7 317 8 356 9 428 10 411 11 494 12 412 13 460 14 395 15 392 16 447 17 452 18 571 19 517 20 397 21 410 22 579 23 552 24 569 25 588 26 607 27 621 28 633 29 661 30 675 31 688 32 709 33 734 34 741 35 767 36 781 37 807 38 816 39 835 40 851 41 867 42 892 43 903 44 921 45 944 46 967 47 983 48 1003 49 1022 50 1028 51 1047 52 1069 53 1084 54 1109 55 1121 56 1136 57 1157 58 1184 59 1197 60 1209 61 1235 62 1253 63 1265 64 1286 65 1300 66 1328 67 1336 68 1354 69 1380 70 1389 71 1418 72 1431 73 1442 74 1470 75 1488 76 1507 77 1514 78 1537 79 1563 80 1574 81 1597 82 1611 83 1622 84 1650 85 1670 86 1676 87 1696 88 1721 89 1741 90 1755 91 1771 92 1788 93 1814 94 1829 95 1839 96 1866 97 1874 98 1903 99 1920 100 1928 101 1949 102 1977 103 1991 104 2001 105 2023 106 2049 107 2062 108 2081 109 2092 110 2118 111 2126 112 2149 grafico 3D Gere um gráfico de pontos relacionando x1, x3, x6 Gere um gráfico de pontos relacionando x2, x4, x11 Gere um gráfico de pontos relacionando x9, x10, x11 x1 x2 x3 x4 x5 x6 x7 x8 x9 x10 x11 26 51 24 120.7194633512 55 28 47 250.9263056006 16.081375663 100.6223273934 57.5662753949 27 50 22 118.2816643636 117 29 50 248.3289525036 15.6190923384 101.1577171186 73.0933059988 22 123 28 116.5031482166 280 28 47 246.5462243706 15.866878414 102.7674073624 72.32569967 20 54 24 114.6643088827 279 27 20 244.234063825 15.6112251723 103.6219534838 79.3171992394 25 31 25 112.7818999566 82 27 36 242.4248540399 15.4180119987 104.1806127405 74.419528028 22 125 22 110.368443212 288 28 41 240.6629751063 15.7624673884 105.8248756864 72.8291989373 21 87 23 108.0960807497 243 29 48 238.7933774527 15.4306784693 106.7988312941 67.3173440724 21 30 28 106.1429267225 164 28 29 236.1621668974 15.5183135922 107.9429634507 66.4262033778 26 97 27 104.2697451859 219 30 22 234.8779736905 15.2091101018 108.8040256915 59.351035484 30 26 27 102.0231392269 207 27 26 232.1015925793 15.2396212301 109.5529164068 52.2116699731 26 122 27 100.2554741311 142 29 26 230.1416332283 14.3916153789 110.0801898232 51.1300827101 29 55 30 98.017742428 257 27 31 228.5202821062 14.5631903321 111.1593410738 73.6461864986 25 104 26 96.3309998568 244 27 50 226.5397205133 15.0814374014 112.5009711134 63.480060429 20 63 28 94.9808494538 167 28 25 224.7058339347 14.8251387079 113.2449365057 66.785449233 20 36 26 92.9336774758 230 29 27 222.1979874301 14.2053037308 114.1534423633 61.3477599642 22 81 29 90.2693604546 187 28 46 220.1630812285 14.1555639 115.6520540734 73.4723088266 25 57 25 88.6273056014 106 30 25 218.6903332109 14.5526483085 116.2324366127 73.924918516 23 87 26 86.4410766885 66 29 44 216.264988264 13.8582774893 117.2154409307 73.0491997689 28 69 23 84.9817429417 63 28 35 214.085265011 13.5571718754 118.7997641141 64.1920602233 20 76 22 82.3188353319 178 29 47 212.1379426604 13.7876707469 119.8021797326 62.2311020538 30 58 28 80.6858442099 281 30 20 210.0535300644 13.6436437002 120.0488799199 74.3423590281 22 109 28 78.1113151754 86 30 38 208.3363063867 13.3465166961 121.9289059089 73.2638770849 24 124 27 76.2730176934 78 28 42 206.4838244434 13.4349206809 122.7013694216 70.8346369659 29 115 26 74.0160073801 31 29 31 204.6276659794 13.4491146728 123.7731343886 78.9621909153