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"markdown": "# Curve Sketching\n\n\n\nThis section uses the following add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\nusing Roots\nusing Polynomials # some name clash with SymPy\n```\n\n\n\n\n---\n\n\nThe figure illustrates a means to *sketch* a sine curve - identify as many of the following values as you can:\n\n\n * asymptotic behaviour (as $x \\rightarrow \\pm \\infty$),\n * periodic behaviour,\n * vertical asymptotes,\n * the $y$ intercept,\n * any $x$ intercept(s),\n * local peaks and valleys (relative extrema).\n * concavity\n\n\nWith these, a sketch fills in between the points/lines associated with these values.\n\n::: {.cell cache='true' hold='true' execution_count=4}\n\n::: {.cell-output .cell-output-display execution_count=5}\n```{=html}\n<div class=\"d-flex justify-content-center\"> <figure> <img 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468.478,1684.14 469.125,781.248 469.773,98.2807 470.421,687.327 471.068,1640.98 471.716,1490.16 472.364,467.21 473.011,147.944 473.659,1024.19 474.306,1746.11
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||||
474.954,1201.62 475.602,229.479 476.249,327.246 476.897,1344.31 477.545,1713.92 478.192,866.697 478.84,107.767 479.487,606.237 480.135,1594.23 480.783,1549.77
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||||
481.43,541.35 482.078,122.407 482.726,938.311 483.373,1732.19 484.021,1281.09 484.668,279.926 485.316,270.953 485.964,1268 486.611,1735.14 487.259,952.766
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||||
487.906,126.095 488.554,528.589 489.202,1540.22 489.849,1602.6 490.497,619.636 491.145,105.553 491.792,852.28 492.44,1709.51 493.087,1356.7 493.735,337.35
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||||
494.383,221.732 495.03,1187.95 495.678,1747.58 496.326,1038.52 496.973,153.065 497.621,455.225 498.268,1479.54 498.916,1648.08 499.564,701.218 500.211,97.5633
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||||
500.859,767.027 501.507,1678.32 502.154,1427.62 502.802,401.128 503.449,180.118 504.097,1105.05 504.745,1751.1 505.392,1123.04 506.04,188.385 506.688,386.937
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507.335,1412.84 507.983,1685.72 508.63,785.213 509.278,98.5252 509.926,683.474 510.573,1638.96 511.221,1493.09 511.868,470.57 512.516,146.561 513.164,1020.19
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513.811,1745.66 514.459,1205.4 515.107,231.672 515.754,324.467 516.402,1340.84 516.949,1747.85 517.497,1207.08 518.044,340.667 518.592,145.349 519.14,845.83
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519.687,1636.25 520.235,1607.29 520.782,792.261 521.33,128.801 521.877,380.177 522.425,1257.2 522.972,1750.91 523.52,1293.33 524.068,410.875 524.615,118.748
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525.163,753.022 525.71,1584.01 526.258,1655.71 526.805,885.644 527.353,159.714 527.9,313.057 528.448,1169.26 528.996,1743.32 529.543,1374.82 530.091,487.693
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530.638,102.521 531.186,662.418 531.733,1523.26 532.281,1694.71 532.828,979.521 533.376,200.474 533.924,253.808 534.471,1078.17 535.019,1725.18 535.566,1450.5
|
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536.114,570.133 536.661,96.8768 537.209,575.183 537.756,1454.79 538.304,1723.77 538.852,1072.68 539.399,250.554 539.947,203.193 540.494,985.085 541.042,1696.72
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541.589,1519.4 542.137,657.132 542.684,101.889 543.232,492.442 543.78,1379.49 544.327,1742.54 544.875,1163.93 545.422,309.311 545.97,161.865 546.517,891.217
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547.065,1658.3 547.612,1580.63 548.16,747.569 548.708,117.492 549.255,415.261 549.803,1298.31 550.35,1750.76 550.898,1252.08 551.445,375.987 551.993,130.354
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552.54,797.771 553.088,1610.42 553.636,1633.4 554.183,840.278 554.731,143.485 555.278,344.635 555.826,1212.32 556.373,1748.32 556.921,1336.01 557.468,449.722
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558.016,109.068 558.564,705.952 559.111,1553.7 559.659,1677.03 560.206,934.067 560.754,179.533 561.301,281.472 561.849,1122.61 562.396,1735.27 562.944,1414.64
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563.492,529.568 564.039,98.281 564.587,616.941 565.134,1488.87 565.682,1710.96 566.229,1027.73 566.777,225.172 567.324,226.586 567.872,1030.34 568.42,1711.77
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568.967,1486.94 569.515,614.495 570.062,98.1314 570.61,531.887 571.157,1416.76 571.705,1734.76 572.252,1120.05 572.8,279.815 573.348,180.686 573.895,936.703
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574.443,1678.12 574.99,1551.99 575.538,703.41 576.085,108.621 576.633,451.884 577.18,1338.3 577.728,1748.1 578.276,1209.85 578.823,342.756 579.371,144.361
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579.918,842.902 580.466,1634.75 581.013,1608.94 581.561,795.166 582.108,129.616 582.656,377.964 583.204,1254.5 583.751,1750.83 584.299,1295.96 584.846,413.185
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585.394,118.081 585.941,750.145 586.489,1582.23 587.084,1616.23 587.678,728.847 588.273,101.243 588.868,568.786 589.463,1509.15 590.058,1670.67 590.652,838.344
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591.247,120.05 591.842,471.87 592.437,1425.51 593.032,1711.63 593.626,949.387 594.221,153.366 594.816,383.114 595.411,1332.82 596.006,1738.38 596.6,1059.97
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597.195,200.589 597.79,304.119 598.385,1232.76 598.98,1750.44 599.574,1168.1 600.169,260.868 600.764,236.312 601.359,1127.12 601.954,1747.58 602.548,1271.83
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603.143,333.115 603.738,180.915 604.333,1017.81 604.928,1729.86 605.522,1369.28 606.117,416.026 606.712,138.929 607.307,906.817 607.902,1697.59 608.496,1458.69
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609.091,508.104 609.686,111.111 610.281,796.13 610.876,1651.37 611.47,1538.46 612.065,607.688 612.66,97.9635 613.255,687.751 613.85,1592.01 614.444,1607.13
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615.039,712.981 615.634,99.7238 616.229,583.636 616.824,1520.61 617.418,1663.48 618.013,822.082 618.608,116.36 619.203,485.663 619.798,1438.43 620.392,1706.48
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620.987,933.023 621.582,147.572 622.177,395.602 622.772,1346.97 623.366,1735.36 623.961,1043.8 624.556,192.796 625.151,315.076 625.746,1247.88 626.34,1749.6
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626.935,1152.42 627.53,251.216 628.125,245.54 628.72,1142.94 629.314,1748.94 629.909,1256.91 630.504,321.778 631.099,188.248 631.694,1034.06 632.288,1733.39
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632.883,1355.4 633.478,403.209 634.073,144.235 634.668,923.184 635.262,1703.23 635.857,1446.1 636.452,494.039 637.047,114.294 637.642,812.325 638.236,1659.02
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638.831,1527.38 639.426,592.628 640.021,98.9658 640.616,703.482 641.21,1601.53 641.805,1597.77 642.4,697.197 642.995,98.5273 643.59,598.619 644.184,1531.82
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644.779,1656 645.374,805.861 645.969,112.986 646.564,499.628 647.158,1451.15 647.753,1701.02 648.348,916.656 648.943,142.082 649.538,408.297 650.132,1360.95
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650.727,1732.02 651.322,1027.58 651.917,185.289 652.512,326.272 653.106,1262.88 653.701,1748.43 654.296,1136.64 654.891,241.827 655.486,255.034 656.08,1158.68
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656.675,1749.97 657.27,1241.86 657.865,310.677 658.46,195.87 659.054,1050.26 659.649,1736.6 660.244,1341.35 660.839,390.596 661.434,149.846 662.028,939.55
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662.623,1708.57 663.171,1493.45 663.72,621.528 664.268,98.4971 664.817,527.627 665.365,1413.95 665.913,1735.17 666.462,1120.79 667.01,279.438 667.558,181.549
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668.107,940.027 668.655,1680.03 669.203,1548.03 669.752,696.277 670.3,107.194 670.848,460.24 671.397,1348.21 671.945,1746.9 672.493,1196.46 673.042,331.774
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673.59,150.183 674.138,861.137 674.687,1644.61 675.235,1596.94 675.784,773.099 676.332,123.327 676.88,397.076 677.429,1278.6 677.977,1751.14 678.525,1269.65
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679.074,389.503 679.622,125.862 680.17,782.818 680.719,1602.63 681.267,1639.71 681.815,851.296 682.364,146.75 682.912,338.71 683.46,1205.76 684.009,1747.84
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684.557,1339.7 685.106,452.098 685.654,108.807 686.202,705.785 686.751,1554.47 687.299,1675.97 687.847,930.154 688.396,177.25 688.944,285.672 689.492,1130.36
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690.041,1737.05 690.589,1405.96 691.137,518.989 691.686,99.1745 692.234,630.739 692.782,1500.57 693.331,1705.39 693.879,1008.96 694.427,214.548 694.976,238.445
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695.524,1053.08 696.073,1718.85 696.621,1467.84 697.169,589.567 697.718,97.0514 698.266,558.363 698.814,1441.42 699.363,1727.69 699.911,1086.99 700.459,258.305
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701.008,197.46 701.556,974.63 702.104,1693.42 702.653,1524.76 703.201,663.191 703.749,102.457 704.298,489.316 704.846,1377.56 705.395,1742.67 705.943,1163.53
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706.491,308.123 707.04,163.09 707.588,895.715 708.136,1660.98 708.685,1576.21 709.233,739.189 709.781,115.342 710.33,424.227 710.878,1309.57 711.426,1750.2
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711.975,1237.9 712.523,363.548 713.071,135.647 713.62,817.058 714.168,1621.83 714.717,1621.73 715.265,816.87 715.813,135.59 716.362,363.687 716.91,1238.07
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717.458,1750.21 718.007,1309.4 718.555,424.076 719.103,115.382 719.652,739.374 720.2,1576.33 720.748,1660.89 721.297,895.526 721.845,163.016 722.393,308.249
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722.942,1163.71 723.49,1742.7 724.038,1377.4 724.587,489.155 725.135,102.479 725.684,663.371 726.232,1524.89 726.78,1693.35 727.329,974.441 727.877,197.37
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728.425,258.417 728.974,1087.17 729.522,1727.73 730.07,1441.27 730.619,558.193 731.167,97.0553 731.715,589.741 732.264,1467.98 732.812,1718.8 733.4,985.751
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733.988,172.184 734.576,339.153 735.164,1268.9 735.752,1748.84 736.339,1153.04 736.927,258.541 737.515,231.95 738.103,1107.95 738.691,1744.06 739.279,1310.66
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739.867,372.997 740.455,153.968 741.043,939.232 741.63,1704.65 742.218,1451.95 742.806,510.718 743.394,108.501 743.982,769.875 744.57,1632.27 745.158,1570.96
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745.746,665.891 746.334,97.4681 746.921,607.025 747.509,1530 748.097,1662.64 748.685,831.963 749.273,121.335 749.861,457.56 750.449,1402.13 751.037,1723.14
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751.625,1001.92 752.213,179.094 752.8,327.791 753.388,1254.08 753.976,1749.89 754.564,1168.59 755.152,268.306 755.74,223.196 756.328,1092.09 756.916,1741.78
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757.504,1324.93 758.091,385.205 758.679,148.192 759.267,923.005 759.855,1699.13 760.443,1464.34 761.031,524.854 761.619,105.947 762.207,753.961 762.795,1623.76
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763.382,1580.94 763.97,681.358 764.558,98.2431 765.146,592.098 765.734,1518.84 766.322,1669.8 766.91,848.107 767.498,125.407 768.086,444.249 768.673,1388.8
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769.261,1727.17 769.849,1018.06 770.437,186.291 771.025,316.658 771.613,1239.14 772.201,1750.63 772.789,1184.04 773.377,278.324 773.964,214.711 774.552,1076.17
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775.14,1739.18 775.728,1339.05 776.316,397.621 776.904,142.715 777.492,906.778 778.08,1693.32 778.668,1476.53 779.255,539.144 779.843,103.707 780.431,738.114
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781.019,1614.97 781.607,1590.68 782.195,696.917 782.783,99.3359 783.371,577.298 783.959,1507.45 784.547,1676.68 785.134,864.28 785.722,129.786 786.31,431.123
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786.898,1375.29 787.486,1730.9 788.074,1034.16 788.662,193.771 789.25,305.759 789.838,1224.07 790.425,1751.05 791.013,1199.4 791.601,288.59 792.189,206.5
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792.777,1060.19 793.365,1736.28 793.953,1353 794.541,410.239 795.129,137.538 795.716,890.558 796.304,1687.21 796.892,1488.5 797.48,553.581 798.068,101.783
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798.656,722.337 799.244,1605.92 799.832,1600.15 800.42,712.565 801.007,100.746 801.595,562.632 802.183,1495.83 802.771,1683.26 803.359,880.476 803.947,134.471
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804.535,418.186 805.123,1361.6 805.711,1734.31 806.298,1050.23 806.886,201.533 807.474,295.098 808.062,1208.89 808.743,1736.41 809.424,902.092 810.106,104.516
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810.787,680.672 811.468,1664.74 812.149,1407.12 812.83,339.655 813.511,251.76 814.192,1290.77 814.873,1714.98 815.555,813.279 816.236,97.2028 816.917,767.118
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817.598,1700.04 818.279,1332.09 818.96,280.078 819.641,307.497 820.322,1368.39 821.004,1684.36 821.685,725.75 822.366,99.4841 823.047,855.385 823.728,1726.33
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824.409,1252.34 825.09,227.972 825.772,370.388 826.453,1440.85 827.134,1644.93 827.815,640.523 828.496,111.333 829.177,944.448 829.858,1743.3 830.539,1168.77
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831.221,183.943 831.902,439.704 832.583,1507.32 833.264,1597.13 833.945,558.585 834.626,132.613 835.307,1033.27 835.988,1750.78 836.67,1082.36 837.351,148.502
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838.032,514.639 838.713,1567.01 839.394,1541.51 840.075,480.887 840.756,163.075 841.437,1120.83 842.119,1748.66 842.8,994.117 843.481,122.06 844.162,594.325
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844.843,1619.25 845.524,1478.74 846.205,408.332 846.887,202.368 847.568,1206.11 848.249,1736.96 848.93,905.059 849.611,104.924 850.292,677.837 850.973,1663.42
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851.654,1409.52 852.336,341.76 853.017,250.035 853.698,1288.11 854.379,1715.84 855.06,816.221 855.741,97.2921 856.422,764.205 857.103,1699 857.785,1334.67
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858.466,281.945 859.147,305.522 859.828,1365.88 860.509,1685.53 861.19,728.633 861.871,99.2537 862.552,852.427 863.234,1725.6 863.915,1255.06 864.596,229.58
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865.277,368.187 865.958,1438.53 866.639,1646.38 867.32,643.313 868.002,110.786 868.683,941.48 869.364,1742.89 870.045,1171.6 870.726,185.273 871.407,437.301
|
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872.088,1505.21 872.769,1598.85 873.451,561.25 874.132,131.755 874.813,1030.33 875.494,1750.68 876.175,1085.27 876.856,149.539 877.537,512.063 878.218,1565.14
|
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878.9,1543.49 879.581,483.396 880.262,161.917 880.943,1117.95 881.624,1748.88 882.305,997.074 882.986,122.792 883.667,591.605 884.349,1617.64 885.03,1480.93
|
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885.711,410.656 886.392,200.922 887.073,1203.31 887.754,1737.51 888.435,908.027 889.117,105.342 889.798,675.004 890.479,1662.08 891.16,1411.92 891.841,343.872
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892.522,248.318 893.203,1285.44 893.884,1716.69 894.566,819.164 895.247,97.392 895.852,636.678 896.457,1570.23 897.063,1617.07 897.668,712.923 898.273,98.4238
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898.879,616.761 899.484,1556.69 900.089,1628.49 900.694,733.629 901.3,100.005 901.905,597.048 902.51,1542.74 903.116,1639.44 903.721,754.462 904.326,102.136
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904.932,577.553 905.537,1528.37 906.142,1649.91 906.748,775.407 907.353,104.813 907.958,558.288 908.563,1513.59 909.169,1659.9 909.774,796.451 910.379,108.036
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910.985,539.267 911.59,1498.43 912.195,1669.4 912.801,817.581 913.406,111.802 914.011,520.503 914.617,1482.88 915.222,1678.4 915.827,838.781 916.432,116.109
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||||
917.038,502.007 917.643,1466.96 918.248,1686.9 918.854,860.038 919.459,120.955 920.064,483.792 920.67,1450.68 921.275,1694.9 921.88,881.338 922.486,126.334
|
||||
923.091,465.87 923.696,1434.05 924.301,1702.38 924.907,902.666 925.512,132.245 926.117,448.253 926.723,1417.08 927.328,1709.34 927.933,924.008 928.539,138.684
|
||||
929.144,430.953 929.749,1399.78 930.355,1715.78 930.96,945.35 931.565,145.645 932.17,413.981 932.776,1382.16 933.381,1721.69 933.986,966.678 934.592,153.124
|
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935.197,397.349 935.802,1364.24 936.408,1727.07 937.013,987.978 937.618,161.117 938.224,381.068 938.829,1346.02 939.434,1731.91 940.039,1009.23 940.645,169.618
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||||
941.25,365.148 941.855,1327.53 942.461,1736.22 943.066,1030.44 943.671,178.621 944.277,349.6 944.882,1308.76 945.487,1739.99 946.093,1051.56 946.698,188.12
|
||||
947.303,334.435 947.908,1289.74 948.514,1743.21 949.119,1072.61 949.724,198.11 950.33,319.662 950.935,1270.48 951.54,1745.89 952.146,1093.55 952.751,208.583
|
||||
953.356,305.292 953.961,1250.98 954.567,1748.02 955.172,1114.39 955.777,219.532 956.383,291.334 956.988,1231.27 957.593,1749.6 958.199,1135.09 958.804,230.95
|
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959.409,277.797 960.015,1211.35 960.62,1750.63 961.225,1155.66 961.83,242.83 962.436,264.69 963.041,1191.24 963.646,1751.11 964.252,1176.07 964.857,255.163
|
||||
965.462,252.022 966.068,1170.96 966.673,1751.04 967.278,1196.31 967.884,267.942 968.489,239.802 969.094,1150.51 969.699,1750.42 970.305,1216.37 970.91,281.158
|
||||
971.515,228.038 972.121,1129.9 972.726,1749.25 973.257,1350.07 973.788,487.234 974.318,99.7159 974.849,609.223 975.38,1461.29 975.911,1728.68 976.442,1120.4
|
||||
976.972,298.404 977.503,157.219 978.034,850.483 978.565,1623.76 979.096,1635.55 979.626,873.018 980.157,165.978 980.688,283.855 981.219,1098.37 981.75,1723.14
|
||||
982.28,1478.27 982.811,630.237 983.342,101.896 983.873,468.207 984.404,1330.54 984.934,1750.47 985.465,1271.03 985.996,413.944 986.527,111.935 987.058,693.655
|
||||
987.588,1526.06 988.119,1703.29 988.65,1032.49 989.181,243.637 989.712,195.19 990.242,939.871 990.773,1667.29 991.304,1585.85 991.835,784.174 992.366,134.672
|
||||
992.896,344.155 993.427,1184.66 993.958,1741.52 994.489,1408.74 995.02,548.466 995.55,96.8739 996.081,545.4 996.612,1405.94 997.143,1742.03 997.674,1187.92
|
||||
998.204,346.617 998.735,133.649 999.266,780.78 999.797,1583.78 1000.33,1668.8 1000.86,943.316 1001.39,196.826 1001.92,241.683 1002.45,1029.07 1002.98,1702.13
|
||||
1003.51,1528.41 1004.04,696.966 1004.57,112.596 1005.1,411.235 1005.64,1267.89 1006.17,1750.33 1006.7,1333.54 1007.23,471.087 1007.76,101.524 1008.29,627.019
|
||||
1008.82,1475.71 1009.35,1724.03 1009.88,1101.74 1010.41,286.043 1010.94,164.606 1011.47,869.579 1012.01,1633.79 1012.54,1625.59 1013.07,853.916 1013.6,158.518
|
||||
1014.13,296.155 1014.66,1117.05 1015.19,1727.87 1015.72,1463.91 1016.25,612.413 1016.78,100.009 1017.31,484.312 1017.84,1347.11 1018.37,1749.48 1018.91,1253.55
|
||||
1019.44,399.003 1019.97,115.791 1020.5,712.111 1021.03,1539.03 1021.56,1696.66 1022.09,1013.47 1022.62,232.928 1023.15,204.442 1023.68,959.015 1024.21,1675.5
|
||||
1024.74,1574.19 1025.28,765.335 1025.81,129.16 1026.34,357.969 1026.87,1202.76 1027.4,1744.21 1027.93,1393.09 1028.46,531.503 1028.99,97.0557 1029.52,562.529
|
||||
1030.05,1421.38 1030.58,1738.98 1031.11,1169.7 1031.64,333.058 1032.18,139.509 1032.71,799.681 1033.24,1595.15 1033.77,1660.27 1034.3,924.163 1034.83,187.894
|
||||
1035.36,252.692 1035.89,1048.04 1036.42,1708.42 1036.95,1515.18 1037.48,678.61 1038.01,109.097 1038.55,426.401 1039.08,1285.22 1039.61,1750.96 1040.14,1316.79
|
||||
1040.67,455.182 1041.25,118.339 1041.83,803.697 1042.4,1641.7 1042.98,1569.14 1043.56,678.061 1044.14,99.0381 1044.72,566.704 1045.3,1487.71 1045.88,1693.52
|
||||
1046.46,923.014 1047.03,153.776 1047.61,361.779 1048.19,1283.12 1048.77,1748.84 1049.35,1168.06 1049.93,277.641 1050.51,207.312 1051.09,1046.3 1051.66,1730.13
|
||||
1052.24,1391.2 1052.82,459.515 1053.4,117.167 1053.98,798.508 1054.56,1639.08 1055.14,1572.41 1055.71,683.076 1056.29,99.4342 1056.87,561.979 1057.45,1483.85
|
||||
1058.03,1695.43 1058.61,928.261 1059.19,155.704 1059.77,357.942 1060.34,1278.38 1060.92,1749.21 1061.5,1173.06 1062.08,280.928 1062.66,204.707 1063.24,1041.11
|
||||
1063.82,1728.94 1064.4,1395.52 1064.97,463.866 1065.55,116.028 1066.13,793.324 1066.71,1636.43 1067.29,1575.65 1067.87,688.101 1068.45,99.8634 1069.03,557.268
|
||||
1069.6,1479.98 1070.18,1697.3 1070.76,933.508 1071.34,157.663 1071.92,354.127 1072.5,1273.63 1073.08,1749.56 1073.66,1178.06 1074.23,284.241 1074.81,202.131
|
||||
1075.39,1035.91 1075.97,1727.72 1076.55,1399.82 1077.13,468.236 1077.71,114.922 1078.28,788.145 1078.86,1633.75 1079.44,1578.87 1080.02,693.135 1080.6,100.326
|
||||
1081.18,552.572 1081.76,1476.08 1082.34,1699.15 1082.91,938.755 1083.49,159.653 1084.07,350.335 1084.65,1268.87 1085.23,1749.87 1085.81,1183.05 1086.39,287.58
|
||||
1086.97,199.584 1087.54,1030.71 1088.12,1726.46 1088.7,1404.1 1089.28,472.624 1089.86,113.848 1090.44,782.972 1091.02,1631.04 1091.6,1582.06 1092.17,698.179
|
||||
1092.75,100.822 1093.33,547.891 1093.91,1472.17 1094.49,1700.97 1095.07,944.001 1095.65,161.674 1096.23,346.567 1096.8,1264.1 1097.38,1750.14 1097.96,1188.03
|
||||
1098.54,290.944 1099.12,197.066 1099.7,1025.5 1100.28,1725.17 1100.85,1408.36 1101.43,477.03 1102.01,112.807 1102.59,777.804 1103.17,1628.3 1103.75,1585.23
|
||||
1104.33,703.231 1104.91,101.35 1105.48,543.225 1106.06,1468.23 1106.64,1702.75 1107.22,949.247 1107.8,163.725 1108.38,342.821 1108.96,1259.31 1109.54,1750.38
|
||||
1110.11,1193 1110.69,294.334 1111.27,194.577 1111.85,1020.29 1112.43,1723.85 1113.01,1412.61 1113.59,481.454 1114.17,111.798 1114.74,772.642 1115.33,1628.64
|
||||
1115.91,1581.29 1116.49,691.308 1117.07,99.6517 1117.65,564.834 1118.24,1490.49 1118.82,1689.91 1119.4,907.444 1119.98,146.217 1120.57,382.131 1121.15,1312.74
|
||||
1121.73,1745 1122.31,1124.74 1122.89,247.146 1123.48,237.303 1124.06,1107.83 1124.64,1742.7 1125.22,1328 1125.8,395.386 1126.39,140.473 1126.97,890.066
|
||||
1127.55,1683.18 1128.13,1503.03 1128.72,580.574 1129.3,98.4097 1129.88,674.676 1130.46,1570.59 1131.04,1637.59 1131.63,789.768 1132.21,114.052 1132.79,476.714
|
||||
1133.37,1412.82 1133.95,1722.27 1134.54,1008.34 1135.12,186.307 1135.7,310.016 1136.28,1220.87 1136.87,1751.15 1137.45,1221.03 1138.03,310.125 1138.61,186.234
|
||||
1139.19,1008.18 1139.78,1722.22 1140.36,1412.95 1140.94,476.851 1141.52,114.019 1142.11,789.607 1142.69,1637.5 1143.27,1570.69 1143.85,674.831 1144.43,98.4196
|
||||
1145.02,580.426 1145.6,1502.91 1146.18,1683.24 1146.76,890.228 1147.34,140.526 1147.93,395.261 1148.51,1327.86 1149.09,1742.72 1149.67,1107.99 1150.26,237.394
|
||||
1150.84,247.053 1151.42,1124.58 1152,1744.98 1152.58,1312.89 1153.17,382.254 1153.75,146.161 1154.33,907.282 1154.91,1689.85 1155.49,1490.6 1156.08,564.981
|
||||
1156.66,99.6384 1157.24,691.152 1157.82,1581.19 1158.41,1628.72 1158.99,772.802 1159.57,110.736 1160.15,491.298 1160.73,1426.6 1161.32,1717.58 1161.9,991.192
|
||||
1162.48,178.678 1163.06,321.689 1163.64,1236.89 1164.23,1750.97 1164.81,1204.89 1165.39,298.715 1165.97,194.18 1166.56,1025.3 1167.14,1726.56 1167.72,1398.95
|
||||
1168.3,462.458 1168.88,117.683 1169.47,806.63 1170.05,1646.06 1170.63,1559.82 1171.21,658.462 1171.79,97.5456 1172.38,596.168 1172.96,1515.09 1173.54,1676.24
|
||||
1174.12,873.027 1174.71,135.174 1175.29,408.62 1175.87,1342.8 1176.45,1740.09 1177.03,1091.16 1177.62,227.939 1178.2,257.096 1178.78,1141.25 1179.36,1746.9
|
||||
1179.95,1297.6 1180.53,369.357 1181.11,152.187 1181.69,924.505 1182.27,1696.19 1182.86,1477.93 1183.44,549.543 1184.02,101.225 1184.6,707.729 1185.18,1591.51
|
||||
1185.77,1619.55 1186.35,755.902 1186.93,107.772 1187.51,506.07 1188.1,1440.17 1188.68,1712.55 1189.26,974.012 1189.9,133.948 1190.55,498.325 1191.19,1511.66
|
||||
1191.83,1629.13 1192.48,671.661 1193.12,98.8963 1193.77,784.009 1194.41,1682.55 1195.05,1424.71 1195.7,403.559 1196.34,175.829 1196.98,1088.69 1197.63,1750.5
|
||||
1198.27,1152.34 1198.91,206.093 1199.56,354.306 1200.2,1371.03 1200.85,1706.28 1201.49,848.975 1202.13,106.063 1202.78,610.103 1203.42,1592.69 1204.06,1555.89
|
||||
1204.71,555.796 1205.35,117.044 1205.99,908.503 1206.64,1723.6 1207.28,1319.74 1207.93,312.592 1208.57,237.548 1209.21,1209.01 1209.86,1746 1210.5,1029.88
|
||||
1211.14,152.369 1211.79,451.217 1212.43,1470.83 1213.07,1656.83 1213.72,725.653 1214.36,96.8739 1215.01,729.055 1215.65,1658.44 1216.29,1468.2 1216.94,448.348
|
||||
1217.58,153.637 1218.22,1033.35 1218.87,1746.38 1219.51,1205.72 1220.15,235.6 1220.8,314.956 1221.44,1322.81 1222.09,1722.7 1222.73,905.002 1223.37,116.283
|
||||
1224.02,558.936 1224.66,1558.14 1225.3,1590.62 1225.95,606.865 1226.59,106.591 1227.23,852.463 1227.88,1707.41 1228.52,1368.08 1229.17,351.772 1229.81,207.839
|
||||
1230.45,1155.7 1231.1,1750.36 1231.74,1085.26 1232.38,174.343 1233.03,406.286 1233.67,1427.49 1234.31,1681.15 1234.96,780.558 1235.6,98.6588 1236.25,674.998
|
||||
1236.89,1630.96 1237.53,1509.19 1238.18,495.326 1238.82,134.992 1239.46,977.507 1240.11,1738.47 1240.75,1257.8 1241.39,268.275 1242.04,278.41 1242.68,1272.76
|
||||
1243.33,1735.45 1243.97,961.116 1244.61,130.221 1245.26,509.449 1245.9,1520.67 1246.54,1622.29 1247.19,659.394 1247.83,99.8998 1248.47,796.753 1249.12,1687.61
|
||||
1249.76,1414.37 1250.41,393.586 1251.05,181.427 1251.69,1101.33 1252.34,1750.91 1252.98,1139.9 1253.62,199.767 1254.27,363.737 1254.91,1381.84 1255.56,1701.99
|
||||
1256.2,836.124 1256.84,104.243 1257.49,622.088 1258.13,1600.21 1258.77,1547.48 1259.42,544.278 1260.06,119.977 1260.7,921.416 1261.35,1726.81 1261.99,1308.35
|
||||
1262.64,303.969 1263.28,244.835 1263.92,1221.1 1264.57,1744.46 1265.21,1017.06 1265.85,147.813 1266.5,461.871 1267.14,1480.46 1267.78,1650.75 1268.43,713.141
|
||||
1269.07,97.0021 1269.72,741.628 1270.36,1664.3 1271,1458.41 1271.65,437.841 1272.26,139.822 1272.87,939.762 1273.48,1717.65 1274.1,1384.35 1274.71,406.522
|
||||
1275.32,153.242 1275.93,979.131 1276.55,1727.85 1277.16,1351.1 1277.77,376.377 1278.38,168.41 1279,1018.37 1279.61,1736.22 1280.22,1316.88 1280.83,347.476
|
||||
1281.44,185.294 1282.06,1057.4 1282.67,1742.75 1283.28,1281.76 1283.89,319.882 1284.51,203.854 1285.12,1096.13 1285.73,1747.42 1286.34,1245.84 1286.96,293.66
|
||||
1287.57,224.049 1288.18,1134.47 1288.79,1750.22 1289.41,1209.18 1290.02,268.869 1290.63,245.832 1291.24,1172.33 1291.86,1751.15 1292.47,1171.88 1293.08,245.564
|
||||
1293.69,269.155 1294.31,1209.62 1294.92,1750.2 1295.53,1134.02 1296.14,223.8 1296.76,293.963 1297.37,1246.27 1297.98,1747.38 1298.59,1095.67 1299.2,203.624
|
||||
1299.82,320.202 1300.43,1282.19 1301.04,1742.68 1301.65,1056.94 1302.27,185.083 1302.88,347.811 1303.49,1317.29 1304.1,1736.13 1304.72,1017.91 1305.33,168.22
|
||||
1305.94,376.728 1306.55,1351.5 1307.17,1727.74 1307.78,978.664 1308.39,153.072 1309,406.887 1309.62,1384.74 1310.23,1717.52 1310.84,939.294 1311.45,139.674
|
||||
1312.07,438.22 1312.68,1416.93 1313.29,1705.5 1313.9,899.889 1314.52,128.056 1315.13,470.655 1315.74,1448.01 1316.35,1691.7 1316.96,860.539 1317.58,118.244
|
||||
1318.19,504.12 1318.8,1477.89 1319.41,1676.17 1320.03,821.333 1320.64,110.261 1321.25,538.537 1321.86,1506.52 1322.48,1658.92 1323.09,782.36 1323.7,104.125
|
||||
1324.31,573.829 1324.93,1533.83 1325.54,1640.01 1326.15,743.708 1326.76,99.85 1327.38,609.916 1327.99,1559.75 1328.6,1619.48 1329.21,705.466 1329.83,97.4455
|
||||
1330.44,646.716 1331.05,1584.23 1331.66,1597.36 1332.28,667.72 1332.89,96.9169 1333.5,684.145 1334.11,1607.21 1334.72,1573.72 1335.34,630.555 1335.95,98.2655
|
||||
1336.56,722.118 1337.17,1628.65 1337.79,1548.6 1338.4,594.057 1339.01,101.488 1339.62,760.55 1340.24,1648.48 1340.85,1522.07 1341.46,558.307 1342.07,106.578
|
||||
1342.69,799.353 1343.3,1666.66 1343.91,1494.17 1344.52,523.388 1345.14,113.523 1345.75,838.439 1346.36,1683.17 1346.97,1464.99 1347.59,489.377 1348.2,122.307
|
||||
1348.81,877.719 1349.42,1697.95 1350.03,1434.57 1350.67,422.608 1351.31,161.198 1351.95,1041.65 1352.58,1746.01 1353.22,1219.91 1353.86,250.881 1354.49,289.463
|
||||
1355.13,1277.91 1355.77,1736.6 1356.4,978.925 1357.04,139.048 1357.68,474.189 1358.31,1482.67 1358.95,1654.89 1359.59,733.051 1360.22,97.0598 1360.86,698.94
|
||||
1361.5,1637.73 1362.13,1508.15 1362.77,504.167 1363.41,128.652 1364.04,943.717 1364.68,1729.28 1365.32,1309.43 1365.95,312.641 1366.59,231.015 1367.23,1186.74
|
||||
1367.86,1749.19 1368.5,1076.42 1369.14,175.514 1369.77,395.039 1370.41,1406.39 1371.05,1695.66 1371.69,829.848 1372.32,104.987 1372.96,606.13 1373.6,1583.11
|
||||
1374.23,1573.48 1374.87,591.654 1375.51,107.335 1376.14,845.505 1376.78,1701.19 1377.42,1393.51 1378.05,383.032 1378.69,182.349 1379.33,1091.87 1379.96,1750.12
|
||||
1380.6,1171.77 1381.24,222.546 1381.87,323.355 1382.51,1323.29 1383.15,1725.54 1383.78,927.975 1384.42,124.475 1385.06,517.807 1385.69,1519.19 1386.33,1629.65
|
||||
1386.97,683.832 1387.6,97.545 1388.24,748.402 1388.88,1662.13 1389.51,1470.96 1390.15,461.06 1390.79,144.153 1391.42,994.623 1392.06,1739.39 1392.7,1263.61
|
||||
1393.34,279.48 1393.97,260.151 1394.61,1234.56 1395.25,1744.11 1395.88,1026.05 1396.52,155.249 1397.16,435.219 1397.79,1446.87 1398.43,1675.85 1399.07,779.4
|
||||
1399.7,99.422 1400.34,653.778 1400.98,1612.65 1401.61,1540.69 1402.25,545.622 1402.89,116.965 1403.52,896.382 1404.16,1717.16 1404.8,1350.67 1405.43,345.512
|
||||
1406.07,206.318 1406.71,1141.45 1407.34,1751.09 1407.98,1122.68 1408.62,196.876 1409.25,359.53 1409.89,1367.16 1410.53,1711.44 1411.16,877.01 1411.8,112.939
|
||||
1412.44,562.969 1413.07,1553.45 1413.71,1601.72 1414.35,635.526 1414.99,101.17 1415.62,798.532 1416.26,1683.73 1416.9,1431.7 1417.53,419.71 1418.17,162.616
|
||||
1418.81,1045.26 1419.44,1746.41 1420.08,1216.5 1420.72,248.767 1421.35,291.81 1421.99,1281.2 1422.63,1735.91 1423.26,975.284 1423.9,137.905 1424.54,477.256
|
||||
1425.17,1485.36 1425.81,1653.18 1426.45,729.502 1427.08,96.9901 1427.72,702.453 1428.36,1639.57 1428.99,1505.56 1429.63,501.028 1430.27,129.662 1430.9,947.364
|
||||
1431.54,1730.11 1432.08,1449.63 1432.61,587.024 1433.15,97.6348 1433.69,523.462 1434.22,1392.9 1434.76,1743.04 1435.29,1186.1 1435.83,338.897 1436.37,139.708
|
||||
1436.9,809.139 1437.44,1605.79 1437.97,1647.37 1438.51,887.825 1439.05,168.357 1439.58,285.78 1440.12,1110.05 1440.65,1728.28 1441.19,1455.78 1441.73,594.345
|
||||
1442.26,98.0169 1442.8,516.482 1443.33,1386.29 1443.87,1744.12 1444.41,1193.68 1444.94,344.578 1445.48,137.204 1446.01,801.223 1446.55,1601.23 1447.09,1651.22
|
||||
1447.62,895.818 1448.16,171.645 1448.69,280.722 1449.23,1102.25 1449.77,1726.37 1450.3,1461.88 1450.84,601.696 1451.37,98.4762 1451.91,509.541 1452.45,1379.63
|
||||
1452.98,1745.12 1453.52,1201.23 1454.05,350.314 1454.59,134.773 1455.13,793.318 1455.66,1596.61 1456.2,1654.99 1456.73,903.814 1457.27,175.004 1457.81,275.724
|
||||
1458.34,1094.43 1458.88,1724.39 1459.41,1467.93 1459.95,609.078 1460.49,99.0128 1461.02,502.637 1461.56,1372.94 1462.09,1746.05 1462.63,1208.75 1463.17,356.103
|
||||
1463.7,132.417 1464.24,785.425 1464.77,1591.92 1465.31,1658.7 1465.85,911.811 1466.38,178.433 1466.92,270.786 1467.45,1086.59 1467.99,1722.34 1468.53,1473.93
|
||||
1469.06,616.49 1469.6,99.6265 1470.13,495.774 1470.67,1366.2 1471.21,1746.9 1471.74,1216.25 1472.28,361.945 1472.81,130.134 1473.35,777.546 1473.89,1587.17
|
||||
1474.42,1662.34 1474.96,919.81 1475.49,181.931 1476.03,265.91 1476.57,1078.74 1477.1,1720.21 1477.64,1479.88 1478.18,623.93 1478.71,100.317 1479.25,488.95
|
||||
1479.78,1359.42 1480.32,1747.67 1480.86,1223.72 1481.39,367.84 1481.93,127.925 1482.46,769.68 1483,1582.36 1483.54,1665.91 1484.07,927.81 1484.61,185.499
|
||||
1485.14,261.095 1485.68,1070.87 1486.22,1718 1486.75,1485.78 1487.29,631.398 1487.82,101.085 1488.36,482.167 1488.9,1352.59 1489.43,1748.36 1489.97,1231.16
|
||||
1490.5,373.787 1491.04,125.791 1491.58,761.828 1492.11,1577.48 1492.65,1669.42 1493.18,935.809 1493.72,189.136 1494.26,256.342 1494.79,1062.99 1495.33,1715.72
|
||||
1495.86,1491.63 1496.4,638.894 1496.94,101.93 1497.47,475.426 1498.01,1345.73 1498.54,1748.98 1499.08,1238.57 1499.62,379.786 1500.15,123.732 1500.81,955.242
|
||||
1501.46,1737.79 1502.12,1244.43 1502.77,248.693 1503.42,311.782 1504.08,1334.78 1504.73,1713.74 1505.39,854.5 1506.04,104.247 1506.7,639.29 1507.35,1620.74
|
||||
1508.01,1509.8 1508.66,480.408 1509.31,146.534 1509.97,1031.66 1510.62,1748 1511.28,1172.43 1511.93,207.364 1512.59,365.921 1513.24,1399.5 1513.89,1687.57
|
||||
1514.55,778.467 1515.2,97.5636 1515.86,712.435 1516.51,1659.03 1517.17,1453.2 1517.82,417.661 1518.48,176.018 1519.13,1107.14 1519.78,1751.14 1520.44,1098.29
|
||||
1521.09,172.195 1521.75,424.857 1522.4,1460.14 1523.06,1654.83 1523.71,703.686 1524.37,97.9837 1525.02,787.398 1525.67,1691.01 1526.33,1392.06 1526.98,359.266
|
||||
1527.64,211.932 1528.29,1181.06 1528.95,1747.16 1529.6,1022.66 1530.26,143.488 1530.91,488.084 1531.56,1516.16 1532.22,1615.82 1532.87,630.798 1533.53,105.504
|
||||
1534.18,863.535 1534.84,1716.39 1535.49,1326.89 1536.15,305.725 1536.8,253.966 1537.45,1252.76 1538.11,1736.11 1538.76,946.183 1539.42,121.489 1540.07,555.058
|
||||
1540.73,1567.1 1541.38,1570.86 1542.04,560.431 1542.69,120.059 1543.34,940.192 1544,1734.96 1544.65,1258.25 1545.31,257.498 1545.96,301.76 1546.62,1321.64
|
||||
1547.27,1718.08 1547.92,869.513 1548.58,106.389 1549.23,625.202 1549.89,1612.51 1550.54,1520.33 1551.2,493.189 1551.85,141.525 1552.51,1016.71 1553.16,1746.55
|
||||
1553.81,1186.75 1554.47,215 1555.12,354.902 1555.78,1387.1 1556.43,1693.23 1557.09,793.312 1557.74,98.316 1558.4,697.915 1559.05,1652.01 1559.7,1464.69
|
||||
1560.36,429.649 1561.01,169.716 1561.67,1092.43 1562.32,1751.08 1562.98,1112.98 1563.63,178.596 1564.29,412.935 1564.94,1448.58 1565.59,1661.76 1566.25,718.234
|
||||
1566.9,97.3403 1567.56,772.572 1568.21,1685.24 1568.87,1404.39 1569.52,370.359 1570.18,204.39 1570.83,1166.7 1571.48,1748.5 1572.14,1037.59 1572.79,148.6
|
||||
1573.45,475.362 1574.1,1505.55 1574.76,1623.96 1575.41,644.925 1576.06,103.47 1576.72,848.53 1577.37,1711.94 1578.03,1339.97 1578.68,315.828 1579.34,245.25
|
||||
1579.99,1238.89 1580.65,1738.84 1581.3,961.23 1581.95,125.268 1582.61,541.644 1583.26,1557.53 1583.92,1580.13 1584.52,661.198 1585.12,96.8986 1585.72,648.683
|
||||
1586.32,1571.99 1586.92,1620.93 1587.51,729.469 1588.11,100.517 1588.71,582.766 1589.31,1525.48 1589.91,1656.59 1590.51,799.176 1591.11,110.212 1591.71,519.368
|
||||
1592.31,1474.54 1592.91,1686.84 1593.51,869.803 1594.11,125.91 1594.71,458.954 1595.31,1419.53 1595.91,1711.47 1596.51,940.83 1597.11,147.496 1597.71,401.971
|
||||
1598.31,1360.87 1598.91,1730.29 1599.5,1011.73 1600.1,174.811 1600.7,348.84 1601.3,1298.99 1601.9,1743.15 1602.5,1081.99 1603.1,207.654 1603.7,299.952
|
||||
1604.3,1234.34 1604.9,1749.98 1605.5,1151.08 1606.1,245.781 1606.7,255.669 1607.3,1167.4 1607.9,1750.71 1608.5,1218.49 1609.1,288.912 1609.7,216.316
|
||||
1610.3,1098.67 1610.9,1745.34 1611.49,1283.74 1612.09,336.729 1612.69,182.184 1613.29,1028.64 1613.89,1733.91 1614.49,1346.33 1615.09,388.878 1615.69,153.525
|
||||
1616.29,957.846 1616.89,1716.51 1617.49,1405.8 1618.09,444.975 1618.69,130.55 1619.29,886.801 1619.89,1693.26 1620.49,1461.72 1621.09,504.607 1621.69,113.429
|
||||
1622.29,816.03 1622.89,1664.34 1623.48,1513.67 1624.08,567.332 1624.68,102.288 1625.28,746.056 1625.88,1629.95 1626.48,1561.27 1627.08,632.689 1627.68,97.2099
|
||||
1628.28,677.395 1628.88,1590.36 1629.48,1604.17 1630.08,700.195 1630.68,98.2313 1631.28,610.553 1631.88,1545.85 1632.48,1642.05 1633.08,769.353 1633.68,105.345
|
||||
1634.28,546.024 1634.87,1496.75 1635.47,1674.64 1636.07,839.651 1636.67,118.498 1637.27,484.283 1637.87,1443.43 1638.47,1701.68 1639.07,910.572 1639.67,137.595
|
||||
1640.27,425.787 1640.87,1386.27 1641.47,1722.99 1642.07,981.592 1642.67,162.493 1643.27,370.966 1643.87,1325.7 1644.47,1738.41 1645.07,1052.19 1645.67,193.009
|
||||
1646.27,320.226 1646.86,1262.18 1647.46,1747.82 1648.06,1121.84 1648.66,228.918 1649.26,273.94 1649.86,1196.15 1650.46,1751.14 1651.06,1190.03 1651.66,269.955
|
||||
1652.26,232.449 1652.86,1128.12 1653.46,1748.37 1654.06,1256.25 1654.66,315.818 1655.26,196.061 1655.86,1058.58 1656.46,1739.52 1657.06,1320.03 1657.66,366.168
|
||||
1658.26,165.044 1658.85,988.051 1659.45,1724.64 1660.05,1380.89 1660.65,420.633 1661.21,118.316 1661.76,761.416 1662.31,1595.31 1662.87,1641.49 1663.42,845.769
|
||||
1663.98,141.86 1664.53,355.74 1665.08,1236.44 1665.64,1750.53 1666.19,1294.77 1666.74,403.954 1667.3,123.383 1667.85,782.283 1668.4,1607.49 1668.96,1630.69
|
||||
1669.51,824.663 1670.07,135.212 1670.62,371.352 1671.17,1255.99 1671.73,1751.08 1672.28,1275.67 1672.83,387.619 1673.39,128.979 1673.94,803.244 1674.49,1619.22
|
||||
1675.05,1619.43 1675.6,803.621 1676.16,129.084 1676.71,387.328 1677.26,1275.33 1677.82,1751.09 1678.37,1256.34 1678.92,371.636 1679.48,135.097 1680.03,824.284
|
||||
1680.59,1630.49 1681.14,1607.7 1681.69,782.659 1682.25,123.479 1682.8,403.658 1683.35,1294.43 1683.91,1750.55 1684.46,1236.79 1685.01,356.018 1685.57,141.736
|
||||
1686.12,845.39 1686.68,1641.3 1687.23,1595.53 1687.78,761.79 1688.34,118.402 1688.89,420.33 1689.44,1313.29 1690,1749.46 1690.55,1217.04 1691.11,340.773
|
||||
1691.66,148.89 1692.21,866.547 1692.77,1651.63 1693.32,1582.92 1693.87,741.028 1694.43,113.856 1694.98,437.334 1695.53,1331.89 1696.09,1747.83 1696.64,1197.09
|
||||
1697.2,325.913 1697.75,156.554 1698.3,887.743 1698.86,1661.49 1699.41,1569.87 1699.96,720.386 1700.52,109.843 1701.07,454.659 1701.63,1350.22 1702.18,1745.66
|
||||
1702.73,1176.96 1703.29,311.447 1703.84,164.724 1704.39,908.962 1704.95,1670.86 1705.5,1556.39 1706.05,699.879 1706.61,106.367 1707.16,472.293 1707.72,1368.27
|
||||
1708.27,1742.95 1708.82,1156.67 1709.38,297.385 1709.93,173.394 1710.48,930.191 1711.04,1679.74 1711.59,1542.5 1712.15,679.519 1712.7,103.429 1713.25,490.224
|
||||
1713.81,1386.03 1714.36,1739.7 1714.91,1136.22 1715.47,283.735 1716.02,182.559 1716.57,951.417 1717.13,1688.12 1717.68,1528.2 1718.24,659.32 1718.79,101.031
|
||||
1719.34,508.441 1719.9,1403.49 1720.45,1735.91 1721,1115.63 1721.56,270.507 1722.11,192.212 1722.66,972.624 1723.22,1695.99 1723.77,1513.51 1724.33,639.296
|
||||
1724.88,99.1764 1725.43,526.932 1725.99,1420.63 1726.54,1731.59 1727.09,1094.92 1727.65,257.709 1728.2,202.347 1728.76,993.799 1729.31,1703.36 1729.86,1498.42
|
||||
1730.42,619.459 1730.97,97.8646 1731.52,545.685 1732.08,1447.01 1732.65,1720.45 1733.21,1037.73 1733.77,218.484 1734.33,246.254 1734.89,1087.7 1735.45,1732.63
|
||||
1736.01,1406.78 1736.57,501.34 1737.13,103.339 1737.69,690.593 1738.25,1558.08 1738.81,1664.34 1739.38,881.804 1739.94,149.943 1740.5,347.387 1741.06,1237.09
|
||||
1741.62,1750.93 1742.18,1272.01 1742.74,375.304 1743.3,137.342 1743.86,843.812 1744.42,1646.57 1744.98,1581.86 1745.55,727.379 1746.11,108.963 1746.67,469.05
|
||||
1747.23,1375.34 1747.79,1739.79 1748.35,1124.86 1748.91,268.805 1749.47,199.353 1750.03,999.886 1750.59,1709.33 1751.15,1475.96 1751.71,579.955 1752.28,97.0028
|
||||
1752.84,606.912 1753.4,1497.51 1753.96,1699.6 1754.52,970.558 1755.08,185.635 1755.64,287.166 1756.2,1153.26 1756.76,1744.13 1757.32,1350.41 1757.88,444.781
|
||||
1758.44,114.488 1759.01,756.064 1759.57,1599.27 1760.13,1631.8 1760.69,814.597 1761.25,128.754 1761.81,397.653 1762.37,1298.47 1762.93,1749.73 1763.49,1209.68
|
||||
1764.05,326.671 1764.61,160.795 1765.18,911.195 1765.74,1676.98 1766.3,1538.79 1766.86,662.532 1767.42,100.188 1767.98,526.881 1768.54,1430.35 1769.1,1725.93
|
||||
1769.66,1058.78 1770.22,229.828 1770.78,234.277 1771.34,1066.78 1771.91,1727.89 1772.47,1423.9 1773.03,519.777 1773.59,100.955 1774.15,670.249 1774.71,1544.2
|
||||
1775.27,1673.58 1775.83,903.076 1776.39,157.702 1776.95,332.317 1777.51,1217.29 1778.07,1750.17 1778.64,1291.21 1779.2,391.414 1779.76,131.026 1780.32,822.652
|
||||
1780.88,1635.97 1781.44,1594.55 1782,748.12 1782.56,112.86 1783.12,451.424 1783.68,1357.35 1784.24,1743.03 1784.81,1145.44 1785.37,282.014 1785.93,189.33
|
||||
1786.49,978.664 1787.05,1702.39 1787.61,1491.63 1788.17,599.426 1788.73,96.8983 1789.29,587.357 1789.85,1481.98 1790.41,1706.74 1790.97,991.795 1791.54,195.473
|
||||
1792.1,273.794 1792.66,1132.73 1793.22,1741.09 1793.78,1368.51 1794.34,462.29 1794.9,110.386 1795.46,735.277 1796.02,1586.75 1796.58,1642.58 1797.14,835.733
|
||||
1797.7,134.87 1798.27,381.408 1798.83,1279.37 1799.39,1750.7 1799.95,1229.56 1800.51,341.592 1801.07,152.843 1801.63,889.916 1802.19,1667.92 1802.75,1552.83
|
||||
1803.31,682.813 1803.94,97.1237 1804.57,722.126 1805.2,1642.72 1805.83,1511.01 1806.46,519.844 1807.08,120.439 1807.71,897.589 1808.34,1713.43 1808.97,1373.44
|
||||
1809.6,375.42 1810.23,180.626 1810.86,1074.26 1811.48,1747.91 1812.11,1215.24 1812.74,256.168 1813.37,274.922 1814,1244.04 1814.63,1744.59 1815.26,1043.68
|
||||
1815.88,167.559 1816.51,399 1817.14,1399.14 1817.77,1703.62 1818.4,866.631 1819.03,113.658 1819.66,547.169 1820.28,1532.44 1820.91,1626.88 1821.54,692.213
|
||||
1822.17,96.9399 1822.8,712.628 1823.43,1637.81 1824.06,1517.88 1824.68,528.431 1825.31,118.171 1825.94,887.786 1826.57,1710.44 1827.2,1381.64 1827.83,382.8
|
||||
1828.46,176.377 1829.08,1064.61 1829.71,1746.98 1830.34,1224.4 1830.97,262.002 1831.6,268.887 1832.23,1234.98 1832.86,1745.76 1833.48,1053.38 1834.11,171.58
|
||||
1834.74,391.457 1835.37,1391.08 1836,1706.84 1836.63,876.421 1837.26,115.681 1837.88,538.463 1838.51,1525.75 1839.14,1632 1839.77,701.646 1840.4,96.8724
|
||||
1841.03,703.159 1841.66,1632.81 1842.28,1524.67 1842.91,537.074 1843.54,116.016 1844.17,877.989 1844.8,1707.35 1845.43,1389.78 1846.06,390.257 1846.68,172.233
|
||||
1847.31,1054.93 1847.94,1745.94 1848.57,1233.52 1849.2,267.93 1849.83,262.945 1850.46,1225.86 1851.08,1746.82 1851.71,1063.06 1852.34,175.707 1852.97,383.989
|
||||
1853.6,1382.95 1854.23,1709.95 1854.86,886.217 1855.48,117.818 1856.11,529.811 1856.74,1518.97 1857.37,1637.02 1858,711.11 1858.63,96.9213 1859.26,693.721
|
||||
1859.88,1627.7 1860.51,1531.37 1861.14,545.771 1861.77,113.974 1862.4,868.197 1863.03,1704.14 1863.66,1397.85 1864.28,397.788 1864.91,168.195 1865.54,1045.23
|
||||
1866.17,1744.78 1866.8,1242.6 1867.43,273.95 1868.06,257.096 1868.68,1216.71 1869.31,1747.77 1869.94,1072.72 1870.57,179.939 1871.2,376.597 1871.83,1374.75
|
||||
1872.46,1712.95 1873.08,896.019 1873.71,120.069 1874.34,521.215 1874.97,1512.12 1875.6,1641.94 1876.23,720.604 1876.86,97.0865 1877.48,684.316 1878.11,1622.5
|
||||
1878.74,1537.99 1879.37,554.522 1880,112.047 1880.63,858.414 1881.26,1700.83 1881.88,1405.86 1882.51,405.393 1883.14,164.263 1883.77,1035.52 1884.34,1723.78
|
||||
1884.91,1425.34 1885.48,508.387 1886.05,104.208 1886.62,711.45 1887.19,1580.94 1887.76,1639.95 1888.33,815.686 1888.9,125.066 1889.47,420.134 1890.04,1336.85
|
||||
1890.6,1744.24 1891.17,1139.68 1891.74,269.045 1892.31,206.468 1892.88,1029.15 1893.45,1722.12 1894.02,1430.43 1894.59,513.957 1895.16,103.379 1895.73,705.244
|
||||
1896.3,1577.01 1896.87,1643.15 1897.44,822.062 1898.01,126.754 1898.58,415.051 1899.15,1331.27 1899.72,1745.04 1900.29,1145.88 1900.86,272.99 1901.43,203.292
|
||||
1902,1022.77 1902.57,1720.41 1903.14,1435.5 1903.71,519.552 1904.27,102.599 1904.84,699.052 1905.41,1573.05 1905.98,1646.3 1906.55,828.443 1907.12,128.49
|
||||
1907.69,410 1908.26,1325.66 1908.83,1745.8 1909.4,1152.06 1909.97,276.975 1910.54,200.159 1911.11,1016.39 1911.68,1718.65 1912.25,1440.54 1912.82,525.171
|
||||
1913.39,101.869 1913.96,692.873 1914.53,1569.04 1915.1,1649.41 1915.67,834.831 1916.24,130.274 1916.81,404.979 1917.38,1320.03 1917.94,1746.5 1918.51,1158.23
|
||||
1919.08,280.999 1919.65,197.071 1920.22,1010 1920.79,1716.84 1921.36,1445.54 1921.93,530.815 1922.5,101.188 1923.07,686.708 1923.64,1565 1924.21,1652.48
|
||||
1924.78,841.224 1925.35,132.106 1925.92,399.99 1926.49,1314.38 1927.06,1747.16 1927.63,1164.39 1928.2,285.061 1928.77,194.026 1929.34,1003.6 1929.91,1714.98
|
||||
1930.48,1450.52 1931.05,536.482 1931.61,100.557 1932.18,680.558 1932.75,1560.92 1933.32,1655.5 1933.89,847.622 1934.46,133.986 1935.03,395.033 1935.6,1308.7
|
||||
1936.17,1747.76 1936.74,1170.54 1937.31,289.162 1937.88,191.026 1938.45,997.2 1939.02,1713.08 1939.59,1455.46 1940.16,542.172 1940.73,99.9758 1941.3,674.422
|
||||
1941.87,1556.8 1942.44,1658.48 1943.01,854.025 1943.58,135.914 1944.15,390.107 1944.71,1303 1945.28,1748.32 1945.85,1176.66 1946.42,293.302 1946.99,188.069
|
||||
1947.56,990.795 1948.13,1711.13 1948.7,1460.37 1949.27,547.886 1949.84,99.4444 1950.41,668.301 1950.98,1552.64 1951.55,1661.42 1952.12,860.432 1952.69,137.889
|
||||
1953.26,385.214 1953.83,1297.27 1954.4,1748.83 1954.97,1182.78 1955.54,297.48 1956.11,185.158 1956.68,984.386 1957.33,1741.93 1957.98,1224.63 1958.63,238.776
|
||||
1959.28,320.952 1959.94,1343.08 1960.59,1712.03 1961.24,852.745 1961.89,104.537 1962.55,633.594 1963.2,1615.31 1963.85,1519.54 1964.5,495.56 1965.15,139.381
|
||||
1965.81,1006.16 1966.46,1744.9 1967.11,1204.17 1967.76,226.777 1968.41,336.117 1969.07,1361.77 1969.72,1705.12 1970.37,831.001 1971.02,101.855 1971.68,654.154
|
||||
1972.33,1627.06 1972.98,1504.17 1973.63,477.019 1974.28,146.569 1974.94,1027.87 1975.59,1747.29 1976.24,1183.52 1976.89,215.265 1977.54,351.693 1978.2,1380.16
|
||||
1978.85,1697.66 1979.5,809.321 1980.15,99.7474 1980.8,674.903 1981.46,1638.33 1982.11,1488.39 1982.76,458.79 1983.41,154.3 1984.07,1049.51 1984.72,1749.11
|
||||
1985.37,1162.68 1986.02,204.248 1986.67,367.668 1987.33,1398.23 1987.98,1689.66 1988.63,787.722 1989.28,98.2147 1989.93,695.826 1990.59,1649.1 1991.24,1472.22
|
||||
1991.89,440.886 1992.54,162.569 1993.2,1071.07 1993.85,1750.36 1994.5,1141.67 1995.15,193.733 1995.8,384.031 1996.46,1415.96 1997.11,1681.12 1997.76,766.218
|
||||
1998.41,97.2584 1999.06,716.908 1999.72,1659.36 2000.37,1455.67 2001.02,423.318 2001.67,171.368 2002.33,1092.52 2002.98,1751.03 2003.63,1120.52 2004.28,183.727
|
||||
2004.93,400.772 2005.59,1433.36 2006.24,1672.06 2006.89,744.824 2007.54,96.8792 2008.19,738.135 2008.85,1669.11 2009.5,1438.74 2010.15,406.101 2010.8,180.694
|
||||
2011.46,1113.85 2012.11,1751.12 2012.76,1099.23 2013.41,174.239 2014.06,417.877 2014.72,1450.4 2015.37,1662.47 2016.02,723.555 2016.67,97.0773 2017.32,759.492
|
||||
2017.98,1678.33 2018.63,1421.46 2019.28,389.245 2019.93,190.538 2020.58,1135.05 2021.24,1750.63 2021.89,1077.81 2022.54,165.273 2023.19,435.336 2023.85,1467.07
|
||||
2024.5,1652.37 2025.15,702.425 2025.8,97.8525 2026.45,780.963 2027.11,1687.03 2027.76,1403.83 2028.41,372.762 2029.06,200.894 2029.71,1156.11 2030.37,1749.57
|
||||
2031.02,1056.29 2031.67,156.837 2032.32,453.136 2032.98,1483.36 2033.63,1641.76 2034.28,681.451 2034.93,99.2044 2035.58,802.534 2036.24,1695.2 2036.89,1385.86
|
||||
2037.54,356.663 2038.19,211.754 2038.84,1177 2039.5,1747.93 2040.15,1034.67 2040.75,181.604 2041.36,342.891 2041.96,1298.16 2042.56,1742.23 2043.17,1068.36
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2043.77,197.267 2044.38,319.123 2044.98,1267.44 2045.58,1746.53 2046.19,1101.81 2046.79,214.164 2047.39,296.384 2048,1236.13 2048.6,1749.43 2049.21,1134.96
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||||
2049.81,232.269 2050.41,274.711 2051.02,1204.29 2051.62,1750.93 2052.23,1167.74 2052.83,251.548 2053.43,254.142 2054.04,1171.98 2054.64,1751.02 2055.24,1200.11
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2055.85,271.971 2056.45,234.712 2057.06,1139.24 2057.66,1749.7 2058.26,1232.02 2058.87,293.502 2059.47,216.453 2060.07,1106.14 2060.68,1746.99 2061.28,1263.4
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2061.89,316.105 2062.49,199.396 2063.09,1072.73 2063.7,1742.87 2064.3,1294.2 2064.91,339.741 2065.51,183.572 2066.11,1039.07 2066.72,1737.36 2067.32,1324.37
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2067.92,364.37 2068.53,169.006 2069.13,1005.21 2069.74,1730.47 2070.34,1353.87 2070.94,389.95 2071.55,155.723 2072.15,971.21 2072.75,1722.21 2073.36,1382.63
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2073.96,416.438 2074.57,143.746 2075.17,937.132 2075.77,1712.59 2076.38,1410.61 2076.98,443.789 2077.59,133.095 2078.19,903.032 2078.79,1701.63 2079.4,1437.77
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2080,471.956 2080.6,123.788 2081.21,868.968 2081.81,1689.35 2082.42,1464.05 2083.02,500.891 2083.62,115.842 2084.23,834.997 2084.83,1675.77 2085.44,1489.42
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2086.04,530.545 2086.64,109.269 2087.25,801.177 2087.85,1660.91 2088.45,1513.82 2089.06,560.868 2089.66,104.081 2090.27,767.567 2090.87,1644.8 2091.47,1537.22
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2092.08,591.809 2092.68,100.286 2093.28,734.222 2093.89,1627.47 2094.49,1559.58 2095.1,623.314 2095.7,97.8918 2096.3,701.199 2096.91,1608.94 2097.51,1580.86
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2098.12,655.33 2098.72,96.9015 2099.32,668.556 2099.93,1589.24 2100.53,1601.02 2101.13,687.802 2101.74,97.317 2102.34,636.346 2102.95,1568.41 2103.55,1620.03
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2104.15,720.677 2104.76,99.1376 2105.36,604.626 2105.96,1546.49 2106.57,1637.86 2107.17,753.896 2107.78,102.36 2108.38,573.448 2108.98,1523.51 2109.59,1654.48
|
||||
2110.19,787.405 2110.8,106.979 2111.4,542.866 2112,1499.51 2112.61,1669.85 2113.21,821.147 2113.81,112.987 2114.42,512.932 2115.02,1474.54 2115.63,1683.96
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2116.23,855.063 2116.83,120.374 2117.44,483.697 2118.03,1437.27 2118.63,1706.69 2119.22,932.817 2119.82,147.211 2120.41,397.058 2121.01,1349.32 2121.6,1734.66
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2122.2,1039.43 2122.79,190.352 2123.39,319.222 2123.99,1254.26 2124.58,1749.09 2125.18,1144.11 2125.77,245.751 2126.37,251.492 2126.96,1153.68 2127.56,1749.73
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2128.15,1245.12 2128.75,312.482 2129.34,194.997 2129.94,1049.27 2130.53,1736.57 2131.13,1340.76 2131.72,389.431 2132.32,150.683 2132.91,942.76 2133.51,1709.85
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2134.11,1429.44 2134.7,475.311 2135.3,119.29 2135.89,835.939 2136.49,1669.99 2137.08,1509.67 2137.68,568.688 2138.27,101.341 2138.87,730.59 2139.46,1617.66
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2140.06,1580.12 2140.65,668.002 2141.25,97.1378 2141.84,628.473 2142.44,1553.75 2143.03,1639.61 2143.63,771.593 2144.23,106.75 2144.82,531.293 2145.42,1479.32
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2146.01,1687.14 2146.61,877.73 2147.2,130.016 2147.8,440.675 2148.39,1395.61 2148.99,1721.92 2149.58,984.641 2150.18,166.548 2150.77,358.132 2151.37,1304.02
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2151.96,1743.37 2152.56,1090.54 2153.15,215.736 2153.75,285.044 2154.35,1206.08 2154.94,1751.12 2155.54,1193.65 2156.13,276.758 2156.73,222.632 2157.32,1103.42
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2157.92,1745.06 2158.51,1292.26 2159.11,348.594 2159.7,171.938 2160.3,997.775 2160.89,1725.29 2161.49,1384.72 2162.08,430.043 2162.68,133.81 2163.27,890.892
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2163.87,1692.12 2164.47,1469.48 2165.06,519.746 2165.66,108.884 2166.25,784.563 2166.85,1646.12 2167.44,1545.13 2168.04,616.203 2168.63,97.5767 2169.23,680.564
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2169.82,1588.06 2170.42,1610.4 2171.01,717.803 2171.61,100.078 2172.2,580.632 2172.8,1518.9 2173.39,1664.2 2173.99,822.849 2174.59,116.345 2175.18,486.437
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2175.78,1439.8 2176.37,1705.63 2176.97,929.584 2177.56,146.106 2178.16,399.554 2178.75,1352.09 2179.35,1734.01 2179.94,1036.23 2180.54,188.865 2181.13,321.432
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2181.73,1257.22 2182.32,1748.85 2182.92,1140.99 2183.51,243.906 2184.11,253.379 2184.71,1156.79 2185.3,1749.91 2185.9,1242.14 2186.49,310.31 2187.09,196.53
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2187.68,1052.46 2188.28,1737.17 2188.87,1337.96 2189.47,386.968 2190.06,151.836 2190.66,945.992 2191.25,1710.85 2191.85,1426.87 2192.44,472.598 2193.04,120.043
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2193.63,839.155 2194.21,1658.22 2194.79,1547.83 2195.37,647.738 2195.95,97.3864 2196.52,593.479 2197.1,1508 2197.68,1683.24 2198.26,897.352 2198.84,145.216
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||||
2199.41,378.975 2199.99,1302.71 2200.57,1747.04 2201.15,1149.48 2201.73,266.495 2202.3,215.874 2202.88,1061.7 2203.46,1733.22 2204.04,1380.35 2204.62,449.783
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2205.19,119.558 2205.77,807.709 2206.35,1643.09 2206.93,1568.17 2207.51,677.797 2208.08,99.1096 2208.66,564.685 2209.24,1485.14 2209.82,1695.25 2210.4,929.03
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2210.97,156.458 2211.55,355.549 2212.13,1274.27 2212.71,1749.59 2213.29,1179.79 2213.86,286.194 2214.44,200.025 2215.02,1030.37 2215.6,1726.07 2216.18,1406.43
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2216.75,476.083 2217.33,112.781 2217.91,776.434 2218.49,1626.91 2219.07,1587.57 2219.64,708.216 2220.22,102.043 2220.8,536.419 2221.38,1461.46 2221.96,1706.13
|
||||
2222.53,960.701 2223.11,168.825 2223.69,332.957 2224.27,1245.32 2224.85,1750.93 2225.42,1209.73 2226,306.83 2226.58,185.238 2227.16,998.877 2227.74,1717.74
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||||
2228.31,1431.8 2228.89,503.04 2229.47,107.193 2230.05,745.376 2230.63,1609.7 2231.2,1605.99 2231.78,738.953 2232.36,106.182 2232.94,508.721 2233.52,1436.99
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2234.09,1715.86 2234.67,992.318 2235.25,182.301 2235.83,311.232 2236.4,1215.9 2236.98,1751.06 2237.56,1239.24 2238.14,328.37 2238.72,171.535 2239.29,967.277
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||||
2239.87,1708.25 2240.45,1456.44 2241.03,530.615 2241.61,102.804 2242.18,714.579 2242.76,1591.48 2243.34,1623.42 2243.92,769.96 2244.5,111.521 2245.07,481.632
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||||
2245.65,1411.76 2246.23,1724.44 2246.81,1023.83 2247.39,196.864 2247.96,290.406 2248.54,1186.04 2249.12,1749.97 2249.7,1268.29 2250.28,350.785 2250.85,158.936
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||||
2251.43,935.614 2252.01,1697.6 2252.59,1480.29 2253.17,558.766 2253.74,99.6197 2254.32,684.09 2254.9,1572.28 2255.48,1639.81 2256.06,801.194 2256.63,118.052
|
||||
2257.21,455.193 2257.79,1385.82 2258.37,1731.83 2258.95,1055.21 2259.52,212.494 2260.1,270.51 2260.68,1155.81 2261.26,1747.67 2261.84,1296.84 2262.41,374.04
|
||||
2262.99,147.459 2263.57,903.934 2264.15,1685.83 2264.73,1503.32 2265.3,587.454 2265.88,97.6448 2266.46,653.953 2267.04,1552.13 2267.62,1655.16 2268.21,807.969
|
||||
2268.8,114.198 2269.39,491.089 2269.99,1440.35 2270.58,1706.96 2271.17,938.424 2271.76,150.837 2272.36,385.471 2272.95,1332.11 2273.54,1739.2 2274.13,1068.52
|
||||
2274.73,206.782 2275.32,293.3 2275.91,1213.69 2276.5,1751.09 2277.1,1195.01 2277.69,280.636 2278.28,216.879 2278.87,1088.03 2279.47,1742.33 2280.06,1314.73
|
||||
2280.65,370.556 2281.24,158.114 2281.84,958.272 2282.43,1713.13 2283.02,1424.69 2283.61,474.295 2284.21,118.474 2284.8,827.661 2285.39,1664.23 2285.98,1522.15
|
||||
2286.58,589.263 2287.17,98.9479 2287.76,699.456 2288.35,1596.85 2288.95,1604.68 2289.54,712.591 2290.13,100.024 2290.72,576.858 2291.32,1512.67 2291.91,1670.21
|
||||
2292.5,841.197 2293.09,121.674 2293.69,462.929 2294.28,1413.78 2294.87,1717.11 2295.46,971.871 2296.06,163.359 2296.65,360.512 2297.24,1302.67 2297.83,1744.2
|
||||
2298.43,1101.35 2299.02,224.038 2299.61,272.167 2300.2,1182.11 2300.8,1750.82 2301.39,1226.4 2301.98,302.195 2302.57,200.097 2303.17,1055.09 2303.76,1736.78
|
||||
2304.35,1343.9 2304.94,395.878 2305.54,146.104 2306.13,924.809 2306.72,1702.46 2307.31,1450.92 2307.91,502.749 2308.5,111.535 2309.09,794.504 2309.68,1648.7
|
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2310.28,1544.78 2310.87,620.139 2311.46,97.2541 2312.05,667.433 2312.65,1576.84 2313.24,1623.13 2313.83,745.116 2314.42,103.617 2315.02,546.768 2315.61,1488.68
|
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2316.2,1684.04 2316.79,874.561 2317.39,130.465 2317.98,435.524 2318.57,1386.42 2319.16,1725.96 2319.76,1005.24 2320.35,177.127 2320.94,336.477 2321.53,1272.61
|
||||
2322.13,1747.86 2322.72,1133.89 2323.31,242.44 2323.9,252.1 2324.5,1150.1 2325.09,1749.19 2325.68,1257.3 2326.27,324.771 2326.87,184.502 2327.46,1021.94
|
||||
2328.05,1729.91 2328.64,1372.39 2329.24,422.065 2329.83,135.368 2330.42,891.344 2331.01,1690.51 2331.61,1476.28 2332.2,531.893 2332.79,105.927 2333.38,761.558
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2333.98,1631.97 2334.57,1566.38 2335.16,651.512 2335.75,96.9141 2336.35,635.829 2336.94,1555.75 2337.53,1640.45 2338.12,777.935 2338.72,108.553 2339.31,517.296
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||||
2339.9,1463.76 2340.49,1696.62 2341.09,908.006 2341.68,140.554 2342.27,408.919 2342.86,1358.29 2343.46,1733.5 2344.11,941.96 2344.75,122.661 2345.4,542.764
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||||
2346.05,1552.52 2346.7,1590.2 2347.35,597.523 2348,109.809 2348.65,881.376 2349.3,1718.88 2349.95,1327.01 2350.6,311.84 2351.25,243.482 2351.89,1227.66
|
||||
2352.54,1742.2 2353.19,991.296 2353.84,136.325 2354.49,499.623 2355.14,1519.3 2355.79,1618.28 2356.44,643.475 2357.09,102.562 2357.74,832.138 2358.39,1703.81
|
||||
2359.04,1369.41 2359.68,346.14 2360.33,216.628 2360.98,1181.19 2361.63,1747.99 2362.28,1040.39 2362.93,152.798 2363.58,457.995 2364.23,1483.95 2364.88,1643.88
|
||||
2365.53,690.428 2366.18,98.2451 2366.83,783.227 2367.47,1685.95 2368.12,1410.23 2368.77,382.5 2369.42,192.298 2370.07,1133.8 2370.72,1750.83 2371.37,1089.07
|
||||
2372.02,172.023 2372.67,418.03 2373.32,1446.61 2373.97,1666.92 2374.62,738.215 2375.26,96.8739 2375.91,734.819 2376.56,1665.38 2377.21,1449.31 2377.86,420.792
|
||||
2378.51,170.578 2379.16,1085.66 2379.81,1750.73 2380.46,1137.17 2381.11,193.93 2381.76,379.87 2382.41,1407.4 2383.05,1687.3 2383.7,786.664 2384.35,98.4532
|
||||
2385,687.086 2385.65,1642.16 2386.3,1486.51 2386.95,460.88 2387.6,151.545 2388.25,1036.94 2388.9,1747.68 2389.55,1184.5 2390.2,218.441 2390.84,343.65
|
||||
2391.49,1366.47 2392.14,1704.96 2392.79,835.603 2393.44,102.978 2394.09,640.198 2394.74,1616.38 2395.39,1521.71 2396.04,502.619 2396.69,135.268 2397.34,987.821
|
||||
2397.98,1741.68 2398.63,1230.9 2399.28,245.469 2399.93,309.501 2400.58,1323.96 2401.23,1719.84 2401.88,884.857 2402.53,110.431 2403.18,594.323 2403.83,1588.13
|
||||
2404.48,1554.78 2405.13,545.862 2405.77,121.805 2406.42,938.475 2407.07,1732.78 2407.72,1276.21 2408.37,274.918 2409.02,277.545 2409.67,1280.02 2410.32,1731.88
|
||||
2410.97,934.251 2411.62,120.786 2412.27,549.623 2412.92,1557.51 2413.56,1585.6 2414.21,590.453 2414.86,111.203 2415.51,889.077 2416.16,1720.98 2416.81,1320.26
|
||||
2417.46,306.682 2418.11,247.894 2418.76,1234.82 2419.41,1741.04 2420.06,983.609 2420.71,134.006 2421.35,506.259 2422,1524.63 2422.65,1614.06 2423.3,636.234
|
||||
2423.95,103.5 2424.6,839.804 2425.25,1706.35 2425.9,1362.9 2426.55,340.648 2427.49,594.979 2428.43,1750.77 2429.38,641.458 2430.32,306.266 2431.26,1663.53
|
||||
2432.21,994.704 2433.15,132.194 2434.09,1439.06 2435.03,1334.83 2435.98,105.069 2436.92,1118.99 2437.86,1598.72 2438.81,229.923 2439.75,762.748 2440.69,1737.39
|
||||
2441.64,483.586 2442.58,436.429 2443.52,1725.12 2444.46,818.984 2445.41,200.596 2446.35,1564.18 2447.29,1173.87 2448.24,99.0148 2449.18,1284.43 2450.12,1482.39
|
||||
2451.07,150.537 2452.01,937.799 2452.95,1687.29 2453.89,345.6 2454.84,588.608 2455.78,1750.53 2456.72,648.006 2457.67,301.662 2458.61,1660.39 2459.55,1001.63
|
||||
2460.5,130.211 2461.44,1433.59 2462.38,1340.85 2463.32,106.074 2464.27,1112.23 2465.21,1602.72 2466.15,233.731 2467.1,755.931 2468.04,1738.63 2468.98,489.49
|
||||
2469.93,430.827 2470.87,1723.36 2471.81,825.888 2472.75,197.249 2473.7,1559.75 2474.64,1180.5 2475.58,98.5436 2476.53,1278.16 2477.47,1487.5 2478.41,153.029
|
||||
2479.36,930.843 2480.3,1689.94 2481.24,350.594 2482.18,582.261 2483.13,1750.23 2484.07,654.573 2485.01,297.102 2485.96,1657.2 2486.9,1008.56 2487.84,128.284
|
||||
2488.79,1428.1 2489.73,1346.85 2490.67,107.138 2491.61,1105.45 2492.56,1606.67 2493.5,237.588 2494.44,749.126 2495.39,1739.8 2496.33,495.425 2497.27,425.26
|
||||
2498.22,1721.54 2499.16,832.799 2500.1,193.953 2501.04,1555.28 2501.99,1187.1 2502.93,98.1308 2503.87,1271.86 2504.82,1492.58 2505.76,155.576 2506.7,923.887
|
||||
2507.65,1692.54 2508.59,355.627 2509.53,575.938 2510.47,1749.88 2511.42,661.16 2512.36,292.586 2513.3,1653.95 2514.25,1015.47 2515.19,126.413 2516.13,1422.56
|
||||
2517.08,1352.81 2518.02,108.26 2518.96,1098.65 2519.91,1610.57 2520.85,241.493 2521.79,742.333 2522.73,1740.92 2523.68,501.389 2524.62,419.728 2525.56,1719.67
|
||||
2526.51,839.716 2527.45,190.709 2528.39,1550.76 2529.34,1193.69 2530.28,97.7764 2531.22,1265.53 2532.16,1497.61 2533.11,158.177 2534.05,916.93 2534.99,1695.08
|
||||
2535.94,360.701 2536.88,569.64 2537.82,1749.46 2538.77,667.765 2539.71,288.115 2540.65,1650.65 2541.59,1022.38 2542.54,124.599 2543.48,1417 2544.42,1358.75
|
||||
2545.37,109.439 2546.31,1091.85 2547.25,1614.43 2547.45,1382.56 2547.64,1078.31 2547.83,749.695 2548.03,448.601 2548.22,222.556 2548.41,107.243 2548.61,120.867
|
||||
2548.8,261.276 2548.99,506.306 2549.19,817.275 2549.38,1145.09 2549.57,1438.01 2549.77,1649.79 2549.96,1747 2550.15,1714.28 2550.35,1556.82 2550.54,1299.46
|
||||
2550.73,982.826 2550.93,656.912 2551.12,373.163 2551.31,176.371 2551.51,97.6032 2551.7,149.293 2551.9,323.281 2552.09,592.101 2552.28,913.317 2552.48,1236.22
|
||||
2552.67,1509.84 2552.86,1690.98 2553.06,1751.04 2553.25,1680.55 2553.44,1490.63 2553.64,1211.26 2553.83,886.549 2554.02,567.749 2554.22,305.19 2554.41,140.318
|
||||
2554.6,99.1619 2554.8,188.217 2554.99,393.427 2555.18,682.395 2555.38,1009.5 2555.57,1323.12 2555.76,1573.73 2555.96,1721.77 2556.15,1743.88 2556.34,1636.57
|
||||
2556.54,1416.76 2556.73,1119.18 2556.93,790.778 2557.12,483.413 2557.31,245.602 2557.51,114.885 2557.7,111.898 2557.89,237.113 2558.09,470.762 2558.28,775.962
|
||||
2558.47,1104.53 2558.67,1404.61 2558.86,1628.81 2559.05,1741.76 2559.25,1725.61 2559.44,1582.93 2559.63,1336.22 2559.83,1024.44 2560.02,696.813 2560.21,405.048
|
||||
2560.41,195.207 2560.6,100.416 2560.79,135.639 2560.99,295.316 2561.18,554.239 2561.37,871.535 2561.57,1197.12 2561.76,1479.58 2561.96,1674.35 2562.15,1750.66
|
||||
2562.34,1696.48 2562.54,1520.36 2562.73,1250.09 2562.92,928.353 2563.12,605.927 2563.31,333.715 2563.5,154.688 2563.7,97.1077 2563.89,170.063 2564.08,362.038
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"markdown": "# Derivatives\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\n```\n\n\n\n\n---\n\n\nBefore defining the derivative of a function, let's begin with two motivating examples.\n\n\n##### Example: Driving\n\n\nImagine motoring along down highway $61$ leaving Minnesota on the way to New Orleans; though lost in listening to music, still mindful of the speedometer and odometer, both prominently placed on the dashboard of the car.\n\n\nThe speedometer reads $60$ miles per hour, what is the odometer doing? Besides recording total distance traveled, it is incrementing dutifully every hour by $60$ miles. Why? Well, the well-known formula relating distance, time and rate of travel is\n\n\n\n$$\n\\text{distance} = \\text{ rate } \\times \\text{ time.}\n$$\n\n\nIf the rate is a constant $60$ miles/hour, then in one hour the distance traveled is $60$ miles.\n\n\nOf course, the odometer isn't just incrementing once per hour, it is incrementing once every $1/10$th of a mile. How much time does that take? Well, we would need to solve $1/10=60 \\cdot t$ which means $t=1/600$ hours, better known as once every $6$ seconds.\n\n\nUsing some mathematical notation, would give $x(t) = v\\cdot t$, where $x$ is position at time $t$, $v$ is the *constant* velocity and $t$ the time traveled in hours. A simple graph of the first three hours of travel would show:\n\n::: {.cell hold='true' execution_count=4}\n``` {.julia .cell-code}\nposition(t) = 60 * t\nplot(position, 0, 3)\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n{}\n:::\n:::\n\n\nOh no, we hit traffic. In the next $30$ minutes we only traveled $15$ miles. We were so busy looking out for traffic, the speedometer was not checked. What would the average speed have been? Though in the $30$ minutes of stop-and-go traffic, the displayed speed may have varied, the *average speed* would simply be the change in distance over the change in time, or $\\Delta x / \\Delta t$. That is\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\n15/(1/2)\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n```\n30.0\n```\n:::\n:::\n\n\nNow suppose that after $6$ hours of travel the GPS in the car gives us a readout of distance traveled as a function of time. The graph looks like this:\n\n::: {.cell hold='true' execution_count=6}\n\n::: {.cell-output .cell-output-display execution_count=7}\n{}\n:::\n:::\n\n\nWe can see with some effort that the slope is steady for the first three hours, is slightly less between $3$ and $3.5$ hours, then is a bit steeper for the next half hour. After that, it is flat for the about half an hour, then the slope continues on with same value as in the first $3$ hours. What does that say about our speed during our trip?\n\n\nBased on the graph, what was the average speed over the first three hours? Well, we traveled $180$ miles, and took $3$ hours:\n\n::: {.cell execution_count=7}\n``` {.julia .cell-code}\n180/3\n```\n\n::: {.cell-output .cell-output-display execution_count=8}\n```\n60.0\n```\n:::\n:::\n\n\nWhat about the next half hour? Squinting shows the amount traveled was $15$ miles ($195 - 180$) and it took $1/2$ an hour:\n\n::: {.cell execution_count=8}\n``` {.julia .cell-code}\n15/(1/2)\n```\n\n::: {.cell-output .cell-output-display execution_count=9}\n```\n30.0\n```\n:::\n:::\n\n\nAnd the half hour after that? The average speed is found from the distance traveled, $37.5$ miles, divided by the time, $1/2$ hour:\n\n::: {.cell execution_count=9}\n``` {.julia .cell-code}\n37.5 / (1/2)\n```\n\n::: {.cell-output .cell-output-display execution_count=10}\n```\n75.0\n```\n:::\n:::\n\n\nOkay, so there was some speeding involved.\n\n\nThe next half hour the car did not move. What was the average speed? Well the change in position was $0$, but the time was $1/2$ hour, so the average was $0$.\n\n\nPerhaps a graph of the speed is a bit more clear. We can do this based on the above:\n\n::: {.cell execution_count=10}\n``` {.julia .cell-code}\nfunction speed(t)\n 0 < t <= 3 ? 60 :\n t <= 3.5 ? 30 :\n t <= 4 ? 75 :\n t <= 4.5 ? 0 : 60\nend\nplot(speed, 0, 6)\n```\n\n::: {.cell-output .cell-output-display execution_count=11}\n{}\n:::\n:::\n\n\nThe jumps, as discussed before, are artifacts of the graphing algorithm. What is interesting, is we could have derived the graph of `speed` from that of `x` by just finding the slopes of the line segments, and we could have derived the graph of `x` from that of `speed`, just using the simple formula relating distance, rate, and time.\n\n\n:::{.callout-note}\n## Note\nWe were pretty loose with some key terms. There is a distinction between \"speed\" and \"velocity\", this being the speed is the absolute value of velocity. VelLine truncated
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"markdown": "# The first and second derivatives\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\nusing Roots\n```\n\n\n::: {.cell results='hidden' execution_count=3}\n\n::: {.cell-output .cell-output-stderr}\n```\nWARNING: redefinition of constant frontmatter. This may fail, cause incorrect answers, or produce other errors.\n```\n:::\n:::\n\n\n---\n\n\nThis section explores properties of a function, $f(x)$, that are described by properties of its first and second derivatives, $f'(x)$ and $f''(x)$. As part of the conversation two tests are discussed that characterize when a critical point is a relative maximum or minimum. (We know that any relative maximum or minimum occurs at a critical point, but it is not true that *any* critical point will be a relative maximum or minimum.)\n\n\n## Positive or increasing on an interval\n\n\nWe start with some vocabulary:\n\n\n> A function $f$ is **positive** on an interval $I$ if for any $a$ in $I$ it must be that $f(a) > 0$.\n\n\n\nOf course, we define *negative* in a parallel manner. The intermediate value theorem says a continuous function can not change from positive to negative without crossing $0$. This is not the case for functions with jumps, of course.\n\n\nNext,\n\n\n> A function, $f$, is (strictly) **increasing** on an interval $I$ if for any $a < b$ it must be that $f(a) < f(b)$.\n\n\n\nThe word strictly is related to the inclusion of the $<$ precluding the possibility of a function being flat over an interval that the $\\leq$ inequality would allow.\n\n\nA parallel definition with $a < b$ implying $f(a) > f(b)$ would be used for a *strictly decreasing* function.\n\n\nWe can try and prove these properties for a function algebraically – we'll see both are related to the zeros of some function. However, before proceeding to that it is usually helpful to get an idea of where the answer is using exploratory graphs.\n\n\nWe will use a helper function, `plotif(f, g, a, b)` that plots the function `f` over `[a,b]` coloring it red when `g` is positive (and blue otherwise). Such a function is defined for us in the accompanying `CalculusWithJulia` package, which has been previously been loaded.\n\n\nTo see where a function is positive, we simply pass the function object in for *both* `f` and `g` above. For example, let's look at where $f(x) = \\sin(x)$ is positive:\n\n::: {.cell hold='true' execution_count=4}\n``` {.julia .cell-code}\nf(x) = sin(x)\nplotif(f, f, -2pi, 2pi)\n```\n\n::: {.cell-output .cell-output-display execution_count=67}\n{}\n:::\n:::\n\n\nLet's graph with `cos` in the masking spot and see what happens:\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\nplotif(sin, cos, -2pi, 2pi)\n```\n\n::: {.cell-output .cell-output-display execution_count=68}\n{}\n:::\n:::\n\n\nMaybe surprisingly, we see that the increasing parts of the sine curve are now highlighted. Of course, the cosine is the derivative of the sine function, now we discuss that this is no coincidence.\n\n\nFor the sequel, we will use `f'` notation to find numeric derivatives, with the notation being defined in the `CalculusWithJulia` package using the `ForwardDiff` package.\n\n\n## The relationship of the derivative and increasing\n\n\nThe derivative, $f'(x)$, computes the slope of the tangent line to the graph of $f(x)$ at the point $(x,f(x))$. If the derivative is positive, the tangent line will have an increasing slope. Clearly if we see an increasing function and mentally layer on a tangent line, it will have a positive slope. Intuitively then, increasing functions and positive derivatives are related concepts. But there are some technicalities.\n\n\nSuppose $f(x)$ has a derivative on $I$ . Then\n\n\n> If $f'(x)$ is positive on an interval $I=(a,b)$, then $f(x)$ is strictly increasing on $I$.\n\n\n\nMeanwhile,\n\n\n> If a function $f(x)$ is increasing on $I$, then $f'(x) \\geq 0$.\n\n\n\nThe technicality being the equality parts. In the second statement, we have the derivative is non-negative, as we can't guarantee it is positive, even if we considered just strictly increasing functions.\n\n\nWe can see by the example of $f(x) = x^3$ that strictly increasing functions can have a zero derivative, at a point.\n\n\nThe mean value theorem provides the reasoning behind the first statement: on $I$, the slope of any secant line between $d < e$ (both in $I$) is matched by the slope of some tangent line, which by assumption will always be positive. If the secant line slope is written as $(f(e) - f(d))/(e - d)$ with $d < e$, then it is clear then that $f(e) - f(d) > 0$, or $d < e$ implies $f(d) < f(e)$.\n\n\nThe second part, follows from the secant line equation. The derivative can be written as a limit of secant-line slopes, each of which is positive. The limit of positive tLine truncated
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"markdown": "# Implicit Differentiation\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing ImplicitPlots\nusing Roots\nusing SymPy\n```\n\n\n\n\n---\n\n\n## Graphs of equations\n\n\nAn **equation** in $y$ and $x$ is an algebraic expression involving an equality with two (or more) variables. An example might be $x^2 + y^2 = 1$.\n\n\nThe **solutions** to an equation in the variables $x$ and $y$ are all points $(x,y)$ which satisfy the equation.\n\n\nThe **graph** of an equation is just the set of solutions to the equation represented in the Cartesian plane.\n\n\nWith this definition, the graph of a function $f(x)$ is just the graph of the equation $y = f(x)$. In general, graphing an equation is more complicated than graphing a function. For a function, we know for a given value of $x$ what the corresponding value of $f(x)$ is through evaluation of the function. For equations, we may have $0$, $1$ or more $y$ values for a given $x$ and even more problematic is we may have no rule to find these values.\n\n\nThere are a few options for plotting equations in `Julia`. We will use `ImplicitPlots` in this section, but note both `ImplicitEquations` and `IntervalConstraintProgramming` offer alternatives that are a bit more flexible.\n\n\nTo plot an implicit equation using `ImplicitPlots` requires expressing the relationship in terms of a function, and then plotting the equation `f(x,y) = 0`. In practice this simply requires all the terms be moved to one side of an equals sign.\n\n\nTo plot the circle of radius $2$, or the equations $x^2 + y^2 = 2^2$ we would move all terms to one side $x^2 + y^2 - 2^2 = 0$ and then express the left hand side through a function:\n\n::: {.cell execution_count=4}\n``` {.julia .cell-code}\nf(x,y) = x^2 + y^2 - 2^2\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n```\nf (generic function with 1 method)\n```\n:::\n:::\n\n\nThis function is then is passed to the `implicit_plot` function, which works with `Plots` to render the graphic:\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\nimplicit_plot(f)\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n{}\n:::\n:::\n\n\n:::{.callout-note}\n## Note\nThe `f` is a function of *two* variables, used here to express one side of an equation. `Julia` makes this easy to do - just make sure two variables are in the signature of `f` when it is defined. Using functions like this, we can express our equation in the form $f(x,y) = c$ or, more generally, as $f(x,y) = g(x,y)$. The latter of which can be expressed as $h(x,y) = f(x,y) - g(x,y) = 0$. That is, only the form $f(x,y)=0$ is needed to represent an equation.\n\n:::\n\n:::{.callout-note}\n## Note\nThere are two different styles in `Julia` to add simple plot recipes. `ImplicitPlots` adds a new plotting function (`implicit_plot`); alternatively many packages add a new recipe for the generic `plot` method using new types. (For example, `SymPy` has a plot recipe for symbolic types.\n\n:::\n\nOf course, more complicated equations are possible and the steps are similar - only the function definition is more involved. For example, the [Devils curve](http://www-groups.dcs.st-and.ac.uk/~history/Curves/Devils.html) has the form\n\n\n\n$$\ny^4 - x^4 + ay^2 + bx^2 = 0\n$$\n\n\nHere we draw the curve for a particular choice of $a$ and $b$. For illustration purposes, a narrower viewing window is specified below using `xlims` and `ylims`:\n\n::: {.cell hold='true' execution_count=6}\n``` {.julia .cell-code}\na,b = -1,2\nf(x,y) = y^4 - x^4 + a*y^2 + b*x^2\nimplicit_plot(f; xlims=(-3,3), ylims=(-3,3), legend=false)\n```\n\n::: {.cell-output .cell-output-display execution_count=7}\n{}\n:::\n:::\n\n\n## Tangent lines, implicit differentiation\n\n\nThe graph $x^2 + y^2 = 1$ has well-defined tangent lines at all points except $(-1,0)$ and $(0, 1)$ and even at these two points, we could call the vertical lines $x=-1$ and $x=1$ tangent lines. However, to recover the slope of these tangent lines would need us to express $y$ as a function of $x$ and then differentiate that function. Of course, in this example, we would need two functions: $f(x) = \\sqrt{1-x^2}$ and $g(x) = - \\sqrt{1-x^2}$ to do this completely.\n\n\nIn general though, we may not be able to solve for $y$ in terms of $x$. What then?\n\n\nThe idea is to *assume* that $y$ is representable by some function of $x$. This makes sense, moving on the curve from $(x,y)$ to some nearby point, means changing $x$ will cause some change in $y$. This assumption is only made *locally* - basically meaning a complicated graph is reduced to just a small, well-behaved, section of its graph.\n\n\nWith this assumption, asking what $dy/dx$ is has an obvious meaning - what is the slope of the tangent line to the graph at $(x,y)$. (TheLine truncated
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2122.97,1800.78 2119.76,1797.54 2118.61,1796.38 2115.37,1793.11 2114.24,1791.99 2110.97,1788.69 2109.88,1787.59 2106.58,1784.26 2105.51,1783.2 2102.18,1779.83
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2101.15,1778.81 2097.79,1775.41 2096.79,1774.41 2093.39,1770.98 2092.43,1770.02 2089,1766.55 2088.07,1765.62 2084.6,1762.12 2083.71,1761.23 2080.21,1757.69
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2079.35,1756.83 2075.81,1753.26 2074.99,1752.44 2071.42,1748.83 2070.63,1748.04 2067.02,1744.4 2066.27,1743.65 2062.63,1739.97 2061.91,1739.25 2058.23,1735.54
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2057.55,1734.86 2053.84,1731.1 2053.2,1730.46 2049.44,1726.67 2048.84,1726.07 2045.05,1722.23 2044.49,1721.67 2040.65,1717.8 2040.13,1717.28 2036.26,1713.36
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2035.78,1712.88 2031.86,1708.93 2031.43,1708.49 2027.47,1704.49 2027.07,1704.09 2023.07,1700.05 2022.72,1699.7 2018.68,1695.61 2018.37,1695.3 2014.28,1691.17
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2014.02,1690.91 2009.89,1686.73 2009.67,1686.51 2005.5,1682.29 2005.32,1682.12 2001.1,1677.85 2000.98,1677.72 1996.71,1673.4 1996.63,1673.33 1992.31,1668.96
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1992.29,1668.93 1987.94,1664.54 1987.92,1664.51 1983.6,1660.14 1983.52,1660.07 1979.25,1655.75 1979.13,1655.62 1974.91,1651.36 1974.73,1651.17 1970.57,1646.96
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1970.34,1646.72 1966.23,1642.57 1965.94,1642.27 1961.89,1638.17 1961.55,1637.82 1957.55,1633.78 1957.15,1633.36 1953.22,1629.38 1952.76,1628.91 1948.88,1624.99
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1948.36,1624.45 1944.55,1620.59 1943.97,1620 1940.21,1616.2 1939.57,1615.54 1935.88,1611.8 1935.18,1611.08 1931.55,1607.41 1930.78,1606.62 1927.22,1603.01
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1926.39,1602.16 1922.89,1598.62 1921.99,1597.69 1918.56,1594.22 1917.6,1593.23 1914.24,1589.83 1913.2,1588.76 1909.92,1585.43 1908.81,1584.3 1905.59,1581.04
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1904.41,1579.83 1901.27,1576.64 1900.02,1575.36 1896.95,1572.25 1895.62,1570.88 1892.64,1567.85 1891.23,1566.41 1888.32,1563.46 1886.83,1561.93 1884,1559.06
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1882.44,1557.45 1879.69,1554.67 1878.05,1552.97 1875.38,1550.27 1873.65,1548.49 1871.07,1545.88 1869.26,1544.01 1866.77,1541.48 1864.86,1539.52 1862.46,1537.09
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1860.47,1535.04 1858.16,1532.69 1856.07,1530.55 1853.86,1528.3 1851.68,1526.05 1849.56,1523.91 1847.28,1521.56 1845.26,1519.51 1842.89,1517.06 1840.97,1515.12
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1838.49,1512.56 1836.67,1510.72 1834.1,1508.06 1832.39,1506.33 1829.7,1503.56 1828.1,1501.93 1825.31,1499.05 1823.81,1497.54 1820.91,1494.54 1819.53,1493.14
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1816.52,1490.03 1815.25,1488.75 1812.12,1485.51 1810.98,1484.35 1807.73,1481 1806.7,1479.96 1803.33,1476.48 1802.43,1475.56 1798.94,1471.95 1798.17,1471.17
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1794.54,1467.42 1793.9,1466.77 1790.15,1462.89 1789.64,1462.38 1785.75,1458.36 1785.38,1457.98 1781.36,1453.82 1781.13,1453.59 1776.96,1449.28 1776.88,1449.19
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1772.63,1444.8 1772.57,1444.73 1768.39,1440.4 1768.17,1440.18 1764.15,1436.01 1763.78,1435.62 1759.91,1431.61 1759.38,1431.06 1755.68,1427.22 1754.99,1426.49
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1751.45,1422.82 1750.6,1421.92 1747.23,1418.43 1746.2,1417.34 1743.01,1414.03 1741.81,1412.76 1738.8,1409.64 1737.41,1408.17 1734.59,1405.25 1733.02,1403.58
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1730.38,1400.85 1728.62,1398.98 1726.18,1396.46 1724.23,1394.38 1721.99,1392.06 1719.83,1389.77 1717.8,1387.67 1715.44,1385.15 1713.62,1383.27 1711.04,1380.53
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1709.45,1378.88 1706.65,1375.9 1705.28,1374.48 1702.25,1371.27 1701.12,1370.09 1697.86,1366.62 1696.96,1365.69 1693.46,1361.97 1692.82,1361.3 1689.07,1357.31
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1688.68,1356.9 1684.67,1352.64 1684.54,1352.51 1680.42,1348.11 1680.28,1347.96 1676.29,1343.72 1675.88,1343.27 1672.18,1339.32 1671.49,1338.57 1668.08,1334.93
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1667.09,1333.85 1663.98,1330.53 1662.7,1329.13 1659.9,1326.14 1658.3,1324.39 1655.82,1321.74 1653.91,1319.65 1651.76,1317.35 1649.51,1314.89 1647.7,1312.95
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1645.12,1310.12 1643.66,1308.56 1640.72,1305.34 1639.63,1304.16 1636.33,1300.54 1635.61,1299.77 1631.93,1295.73 1631.6,1295.37 1627.61,1290.98 1627.54,1290.91
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1623.62,1286.58 1623.15,1286.05 1619.64,1282.19 1618.75,1281.18 1615.68,1277.8 1614.36,1276.29 1611.74,1273.4 1609.96,1271.39 1607.81,1269.01 1605.57,1266.46
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1603.89,1264.61 1601.17,1261.52 1600,1260.22 1596.78,1256.55 1596.12,1255.82 1592.38,1251.56 1592.26,1251.43 1588.41,1247.03 1587.99,1246.54 1584.57,1242.64
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1583.59,1241.48 1580.76,1238.24 1579.2,1236.4 1576.97,1233.85 1574.8,1231.29 1573.2,1229.45 1570.41,1226.15 1569.46,1225.06 1566.01,1220.98 1565.73,1220.66
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1562.03,1216.27 1561.62,1215.76 1558.34,1211.87 1557.22,1210.5 1554.69,1207.48 1552.83,1205.2 1551.06,1203.08 1548.43,1199.86 1547.45,1198.69 1544.04,1194.48
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1543.88,1194.29 1540.33,1189.9 1539.64,1189.02 1536.81,1185.5 1535.25,1183.51 1533.32,1181.11 1530.85,1177.95 1529.86,1176.71 1526.46,1172.34 1526.44,1172.32
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1523.04,1167.92 1522.06,1166.62 1519.68,1163.53 1517.67,1160.84 1516.36,1159.13 1513.27,1155 1513.07,1154.74 1509.82,1150.35 1508.88,1149.03 1506.61,1145.95
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1504.49,1142.97 1503.44,1141.56 1500.31,1137.16 1500.09,1136.83 1497.22,1132.77 1495.7,1130.52 1494.18,1128.37 1491.3,1124.14 1491.19,1123.98 1488.23,1119.58
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1486.91,1117.54 1485.32,1115.19 1482.51,1110.85 1482.47,1110.79 1479.66,1106.4 1478.12,1103.9 1476.9,1102 1474.2,1097.61 1473.72,1096.78 1471.55,1093.21
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1469.33,1089.42 1468.96,1088.82 1466.41,1084.42 1464.93,1081.76 1463.93,1080.03 1461.5,1075.63 1460.54,1073.8 1459.14,1071.24 1456.83,1066.84 1456.14,1065.46
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1454.58,1062.45 1452.4,1058.05 1451.75,1056.67 1450.27,1053.66 1448.22,1049.26 1447.35,1047.31 1446.22,1044.87 1444.29,1040.47 1442.96,1037.28 1442.43,1036.08
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1440.63,1031.68 1438.91,1027.29 1438.56,1026.33 1437.25,1022.9 1435.66,1018.5 1434.17,1014.18 1434.14,1014.11 1432.68,1009.71 1431.3,1005.32 1429.99,1000.92
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1429.77,1000.09 1428.75,996.526 1427.58,992.131 1426.49,987.737 1425.47,983.342 1425.38,982.898 1424.51,978.947 1423.63,974.552 1422.83,970.157 1422.1,965.763
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1421.44,961.368 1420.98,957.873 1420.85,956.973 1420.34,952.578 1419.9,948.183 1419.53,943.788 1419.24,939.394 1419.02,934.999 1418.87,930.604 1418.8,926.209
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1416.59,924.003 1412.19,923.929 1407.8,923.782 1403.4,923.562 1399.01,923.269 1394.61,922.901 1390.22,922.461 1385.82,921.947 1384.92,921.814 1381.43,921.361
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1377.04,920.702 1372.64,919.969 1368.25,919.163 1363.85,918.283 1359.9,917.419 1359.46,917.33 1355.06,916.309 1350.67,915.213 1346.27,914.044 1342.7,913.025
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1341.88,912.803 1337.48,911.496 1333.09,910.114 1328.69,908.659 1328.61,908.63 1324.3,907.141 1319.9,905.55 1316.47,904.235 1315.51,903.887 1311.11,902.163
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1306.72,900.364 1305.52,899.84 1302.32,898.504 1297.93,896.575 1295.49,895.445 1293.53,894.581 1289.14,892.524 1286.13,891.051 1284.74,890.399 1280.35,888.217
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1277.34,886.656 1275.95,885.968 1271.56,883.663 1269,882.261 1267.16,881.294 1262.77,878.868 1261.04,877.866 1258.37,876.385 1253.98,873.84 1253.37,873.471
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1249.59,871.249 1246.01,869.076 1245.19,868.594 1240.8,865.893 1238.9,864.682 1236.4,863.138 1232.01,860.324 1231.95,860.287 1227.61,857.475 1225.26,855.892
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1223.22,854.569 1218.82,851.611 1218.66,851.497 1214.43,848.619 1212.27,847.102 1210.03,845.576 1205.97,842.707 1205.64,842.483 1201.24,839.359 1199.82,838.313
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1196.85,836.191 1193.77,833.918 1192.45,832.977 1188.06,829.723 1187.8,829.523 1183.66,826.442 1181.96,825.128 1179.27,823.12 1176.18,820.733 1174.87,819.758
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1170.48,816.359 1170.45,816.338 1166.08,812.938 1164.85,811.944 1161.69,809.482 1159.29,807.549 1157.29,805.992 1153.78,803.154 1152.9,802.468 1148.5,798.915
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1148.32,798.759 1144.11,795.343 1142.94,794.364 1139.71,791.742 1137.6,789.97 1135.32,788.111 1132.3,785.575 1130.92,784.453 1127.03,781.18 1126.53,780.769
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1122.14,777.064 1121.81,776.785 1117.74,773.342 1116.65,772.39 1113.35,769.595 1111.51,767.995 1108.95,765.826 1106.4,763.601 1104.56,762.035 1101.32,759.206
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1100.16,758.223 1096.26,754.811 1095.77,754.391 1091.37,750.541 1091.23,750.416 1086.98,746.68 1086.25,746.021 1082.58,742.801 1081.28,741.626 1078.19,738.904
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1076.34,737.232 1073.79,734.99 1071.41,732.837 1069.4,731.06 1066.51,728.442 1065,727.115 1061.62,724.047 1060.61,723.155 1056.75,719.652 1056.21,719.18
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1051.89,715.258 1051.82,715.192 1047.42,711.197 1047.07,710.863 1043.03,707.189 1042.26,706.468 1038.63,703.169 1037.46,702.073 1034.24,699.137 1032.68,697.678
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1029.84,695.094 1027.91,693.283 1025.45,691.039 1023.15,688.889 1021.05,686.974 1018.4,684.494 1016.66,682.899 1013.67,680.099 1012.26,678.814 1008.94,675.704
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1007.87,674.719 1004.23,671.309 1003.47,670.615 999.529,666.914 999.08,666.503 994.835,662.52 994.685,662.382 990.291,658.255 990.155,658.125 985.896,654.122
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985.487,653.73 981.501,649.982 980.828,649.335 977.106,645.834 976.176,644.94 972.711,641.679 971.532,640.545 968.316,637.517 966.895,636.151 963.922,633.349
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962.266,631.756 959.527,629.174 957.643,627.361 955.132,624.993 953.027,622.966 950.737,620.806 948.417,618.571 946.342,616.613 943.813,614.177 941.947,612.414
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939.215,609.782 937.553,608.211 934.623,605.387 933.158,604.002 930.036,600.992 928.763,599.788 925.455,596.597 924.368,595.569 920.878,592.202 919.973,591.346
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916.307,587.808 915.578,587.118 911.74,583.413 911.184,582.885 907.178,579.018 906.789,578.649 902.621,574.623 902.394,574.408 898.067,570.228 897.999,570.164
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893.604,565.916 893.52,565.833 889.21,561.666 888.978,561.439 884.815,557.413 884.44,557.044 880.42,553.156 879.905,552.649 876.025,548.895 875.374,548.254
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871.63,544.631 870.847,543.859 867.235,540.364 866.322,539.465 862.841,536.094 861.801,535.07 858.446,531.82 857.283,530.675 854.051,527.544 852.768,526.28
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849.656,523.265 848.255,521.885 845.261,518.984 843.746,517.49 840.866,514.699 839.239,513.096 836.472,510.412 834.735,508.701 832.077,506.123 830.234,504.306
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827.682,501.831 825.734,499.911 823.287,497.537 821.238,495.516 818.892,493.24 816.744,491.121 814.498,488.941 812.251,486.727 810.103,484.64 807.762,482.332
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805.708,480.337 803.274,477.937 801.313,476.032 798.788,473.542 796.918,471.725 794.305,469.147 792.523,467.416 789.823,464.752 788.129,463.106 785.343,460.358
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783.734,458.793 780.865,455.963 779.339,454.479 776.389,451.568 774.944,450.163 771.915,447.173 770.549,445.845 767.442,442.778 766.154,441.526 762.971,438.384
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1015.69,1430.36 1020.09,1427.9 1021.33,1427.22 1024.48,1425.47 1028.88,1423.08 1029.36,1422.82 1033.27,1420.72 1037.61,1418.43 1037.67,1418.4 1042.06,1416.1
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1073.38,1400.85 1077.22,1399.1 1081.62,1397.14 1083.21,1396.46 1086.01,1395.22 1090.41,1393.34 1093.48,1392.06 1094.8,1391.5 1099.2,1389.69 1103.59,1387.94
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1138.75,1375.25 1141.17,1374.48 1143.14,1373.84 1147.54,1372.47 1151.93,1371.14 1155.57,1370.09 1156.33,1369.86 1160.72,1368.61 1165.12,1367.4 1169.51,1366.23
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1171.63,1365.69 1173.91,1365.1 1178.3,1364 1182.7,1362.94 1187.09,1361.93 1189.97,1361.3 1191.49,1360.95 1195.88,1360.01 1200.28,1359.1 1204.67,1358.23
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1209.07,1357.4 1211.83,1356.9 1213.46,1356.6 1217.86,1355.83 1222.25,1355.1 1226.65,1354.41 1231.04,1353.74 1235.44,1353.12 1239.83,1352.53 1239.97,1352.51
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1244.22,1351.95 1248.62,1351.41 1253.01,1350.9 1257.41,1350.43 1261.8,1349.98 1266.2,1349.56 1270.59,1349.16 1274.99,1348.8 1279.38,1348.46 1283.78,1348.14
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1284.22,1348.11 1288.17,1347.84 1292.57,1347.57 1296.96,1347.32 1301.36,1347.09 1305.75,1346.88 1310.15,1346.69 1314.54,1346.51 1318.94,1346.36 1323.33,1346.22
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1327.73,1346.1 1332.12,1345.99 1336.52,1345.9 1340.91,1345.82 1345.31,1345.75 1349.7,1345.69 1354.1,1345.64 1358.49,1345.6 1362.89,1345.57 1367.28,1345.55
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1371.67,1345.53 1376.07,1345.52 1380.46,1345.51 1384.86,1345.51 1389.25,1345.51 1393.65,1345.51 1398.04,1345.51 1402.44,1345.51 1406.83,1345.5 1411.23,1345.5
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1415.62,1345.49 1420.02,1345.48 1424.41,1345.46 1428.81,1345.44 1433.2,1345.41 1437.6,1345.37 1441.99,1345.32 1446.39,1345.26 1450.78,1345.2 1455.18,1345.12
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1459.57,1345.02 1463.97,1344.91 1468.36,1344.79 1472.76,1344.65 1477.15,1344.5 1481.55,1344.33 1485.94,1344.14 1490.33,1343.93 1494.32,1343.72 1494.73,1343.7
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1499.12,1343.44 1503.52,1343.16 1507.91,1342.85 1512.31,1342.52 1516.7,1342.17 1521.1,1341.79 1525.49,1341.38 1529.89,1340.94 1534.28,1340.47 1538.68,1339.97
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1543.07,1339.44 1544,1339.32 1547.47,1338.87 1551.86,1338.26 1556.26,1337.62 1560.65,1336.93 1565.05,1336.22 1569.44,1335.46 1572.38,1334.93 1573.84,1334.66
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1578.23,1333.8 1582.63,1332.91 1587.02,1331.97 1591.42,1330.98 1593.34,1330.53 1595.81,1329.94 1600.21,1328.84 1604.6,1327.7 1609,1326.5 1610.27,1326.14
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1613.39,1325.23 1617.78,1323.91 1622.18,1322.53 1624.58,1321.74 1626.57,1321.08 1630.97,1319.55 1635.36,1317.97 1637.03,1317.35 1639.76,1316.31 1644.15,1314.57
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||||
1648.09,1312.95 1648.55,1312.76 1652.94,1310.85 1657.34,1308.88 1658.02,1308.56 1661.73,1306.79 1666.13,1304.63 1667.05,1304.16 1670.52,1302.36 1674.92,1300
|
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1675.33,1299.77 1679.31,1297.51 1682.97,1295.37 1683.71,1294.93 1688.1,1292.22 1690.05,1290.98 1692.5,1289.39 1696.67,1286.58 1696.89,1286.43 1701.29,1283.32
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1702.84,1282.19 1705.68,1280.07 1708.64,1277.8 1710.08,1276.66 1714.1,1273.4 1714.47,1273.1 1718.87,1269.34 1719.25,1269.01 1723.26,1265.4 1724.11,1264.61
|
||||
1727.66,1261.25 1728.71,1260.22 1732.05,1256.88 1733.08,1255.82 1736.45,1252.28 1737.23,1251.43 1740.84,1247.42 1741.18,1247.03 1744.93,1242.64 1745.23,1242.27
|
||||
1748.5,1238.24 1749.63,1236.8 1751.9,1233.85 1754.02,1231 1755.16,1229.45 1758.27,1225.06 1758.42,1224.84 1761.22,1220.66 1762.81,1218.22 1764.05,1216.27
|
||||
1766.77,1211.87 1767.21,1211.14 1769.35,1207.48 1771.6,1203.5 1771.83,1203.08 1774.19,1198.69 1776,1195.21 1776.47,1194.29 1778.63,1189.9 1780.39,1186.18
|
||||
1780.71,1185.5 1782.69,1181.11 1784.59,1176.71 1784.79,1176.25 1786.4,1172.32 1788.14,1167.92 1789.18,1165.2 1789.81,1163.53 1791.39,1159.13 1792.91,1154.74
|
||||
1793.58,1152.75 1794.36,1150.35 1795.74,1145.95 1797.07,1141.56 1797.97,1138.44 1798.34,1137.16 1799.53,1132.77 1800.68,1128.37 1801.78,1123.98 1802.37,1121.51
|
||||
1802.82,1119.58 1803.8,1115.19 1804.74,1110.79 1805.64,1106.4 1806.49,1102 1806.76,1100.54 1807.29,1097.61 1808.05,1093.21 1808.77,1088.82 1809.45,1084.42
|
||||
1810.09,1080.03 1810.7,1075.63 1811.16,1072.17 1811.28,1071.24 1811.81,1066.84 1812.31,1062.45 1812.77,1058.05 1813.21,1053.66 1813.62,1049.26 1814,1044.87
|
||||
1814.36,1040.47 1814.69,1036.08 1814.99,1031.68 1815.27,1027.29 1815.53,1022.9 1815.55,1022.48 1815.76,1018.5 1815.97,1014.11 1816.16,1009.71 1816.33,1005.32
|
||||
1816.49,1000.92 1816.63,996.526 1816.75,992.131 1816.86,987.737 1816.95,983.342 1817.03,978.947 1817.1,974.552 1817.16,970.157 1817.2,965.763 1817.24,961.368
|
||||
1817.27,956.973 1817.3,952.578 1817.31,948.183 1817.33,943.788 1817.33,939.394 1817.34,934.999 1817.34,930.604 1817.34,926.209 1817.34,921.814 1817.34,917.419
|
||||
1817.34,913.025 1817.35,908.63 1817.36,904.235 1817.37,899.84 1817.38,895.445 1817.41,891.051 1817.44,886.656 1817.48,882.261 1817.53,877.866 1817.58,873.471
|
||||
1817.65,869.076 1817.73,864.682 1817.83,860.287 1817.93,855.892 1818.06,851.497 1818.19,847.102 1818.35,842.707 1818.52,838.313 1818.71,833.918 1818.92,829.523
|
||||
1819.15,825.128 1819.4,820.733 1819.68,816.338 1819.95,812.385 1819.98,811.944 1820.29,807.549 1820.63,803.154 1821,798.759 1821.39,794.364 1821.81,789.97
|
||||
1822.26,785.575 1822.74,781.18 1823.25,776.785 1823.79,772.39 1824.34,768.137 1824.36,767.995 1824.95,763.601 1825.58,759.206 1826.24,754.811 1826.94,750.416
|
||||
1827.67,746.021 1828.44,741.626 1828.74,739.999 1829.23,737.232 1830.06,732.837 1830.93,728.442 1831.84,724.047 1832.79,719.652 1833.13,718.133 1833.77,715.258
|
||||
1834.78,710.863 1835.83,706.468 1836.93,702.073 1837.53,699.793 1838.07,697.678 1839.23,693.283 1840.44,688.889 1841.7,684.494 1841.92,683.738 1842.98,680.099
|
||||
1844.3,675.704 1845.68,671.309 1846.32,669.331 1847.08,666.914 1848.52,662.52 1850.02,658.125 1850.71,656.143 1851.54,653.73 1853.1,649.335 1854.72,644.94
|
||||
1855.11,643.911 1856.36,640.545 1858.04,636.151 1859.5,632.454 1859.77,631.756 1861.53,627.361 1863.34,622.966 1863.9,621.646 1865.17,618.571 1867.05,614.177
|
||||
1868.29,611.371 1868.98,609.782 1870.93,605.387 1872.68,601.546 1872.93,600.992 1874.96,596.597 1877.04,592.202 1877.08,592.12 1879.14,587.808 1881.29,583.413
|
||||
1881.47,583.049 1883.47,579.018 1885.69,574.623 1885.87,574.28 1887.94,570.228 1890.24,565.833 1890.26,565.78 1892.55,561.439 1894.66,557.53 1894.92,557.044
|
||||
1897.3,552.649 1899.05,549.499 1899.73,548.254 1902.19,543.859 1903.45,541.664 1904.69,539.465 1907.21,535.07 1907.84,534.002 1909.77,530.675 1912.24,526.501
|
||||
1912.37,526.28 1914.98,521.885 1916.63,519.167 1917.63,517.49 1920.32,513.096 1921.03,511.96 1923.03,508.701 1925.42,504.879 1925.78,504.306 1928.54,499.911
|
||||
1929.82,497.927 1931.34,495.516 1934.18,491.121 1934.21,491.068 1937.03,486.727 1938.61,484.333 1939.91,482.332 1942.82,477.937 1943,477.675 1945.75,473.542
|
||||
1947.4,471.122 1948.72,469.147 1951.71,464.752 1951.79,464.636 1954.72,460.358 1956.19,458.247 1957.75,455.963 1960.58,451.915 1960.82,451.568 1963.9,447.173
|
||||
1964.98,445.667 1967.01,442.778 1969.37,439.476 1970.14,438.384 1973.3,433.989 1973.77,433.347 1976.47,429.594 1978.16,427.284 1979.67,425.199 1982.56,421.265
|
||||
1982.89,420.804 1986.13,416.409 1986.95,415.31 1989.38,412.015 1991.35,409.403 1992.66,407.62 1995.74,403.535 1995.97,403.225 1999.29,398.83 2000.13,397.723
|
||||
2002.62,394.435 2004.53,391.953 2005.98,390.04 2008.92,386.216 2009.36,385.646 2012.75,381.251 2013.32,380.525 2016.16,376.856 2017.71,374.875 2019.58,372.461
|
||||
2022.11,369.255 2023.03,368.066 2026.5,363.672 2026.5,363.665 2029.97,359.277 2030.9,358.121 2033.46,354.882 2035.29,352.603 2036.97,350.487 2039.69,347.112
|
||||
2040.5,346.092 2044.04,341.697 2044.08,341.647 2047.59,337.303 2048.48,336.222 2051.16,332.908 2052.87,330.819 2054.74,328.513 2057.27,325.439 2058.34,324.118
|
||||
2061.66,320.081 2061.95,319.723 2065.58,315.328 2066.06,314.752 2069.21,310.934 2070.45,309.449 2072.86,306.539 2074.85,304.165 2076.52,302.144 2079.24,298.901
|
||||
2080.2,297.749 2083.64,293.654 2083.89,293.354 2087.58,288.959 2088.03,288.433 2091.29,284.565 2092.43,283.234 2095.01,280.17 2096.82,278.051 2098.74,275.775
|
||||
2101.22,272.883 2102.49,271.38 2105.61,267.732 2106.24,266.985 2110.01,262.596 2110.01,262.591 2113.78,258.196 2114.4,257.484 2117.56,253.801 2118.79,252.387
|
||||
2121.36,249.406 2123.19,247.303 2125.16,245.011 2127.58,242.233 2128.98,240.616 2131.98,237.176 2132.8,236.222 2136.37,232.132 2136.64,231.827 2140.48,227.432
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1302.32,1537.13 1302.13,1537.09 1297.93,1536.31 1293.53,1535.46 1289.14,1534.58 1284.74,1533.67 1280.35,1532.73 1280.19,1532.69 1275.95,1531.76 1271.56,1530.75
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|
||||
1108.95,1468.35 1106.13,1466.77 1104.56,1465.89 1100.16,1463.37 1098.45,1462.38 1095.77,1460.81 1091.37,1458.2 1091.01,1457.98 1086.98,1455.54 1083.81,1453.59
|
||||
1082.58,1452.83 1078.19,1450.06 1076.82,1449.19 1073.79,1447.25 1070.04,1444.8 1069.4,1444.38 1065,1441.45 1063.45,1440.4 1060.61,1438.47 1057.04,1436.01
|
||||
1056.21,1435.43 1051.82,1432.34 1050.81,1431.61 1047.42,1429.18 1044.74,1427.22 1043.03,1425.96 1038.81,1422.82 1038.63,1422.69 1034.24,1419.35 1033.05,1418.43
|
||||
1029.84,1415.94 1027.42,1414.03 1025.45,1412.47 1021.92,1409.64 1021.05,1408.94 1016.66,1405.33 1016.56,1405.25 1012.26,1401.65 1011.32,1400.85 1007.87,1397.9
|
||||
1006.2,1396.46 1003.47,1394.08 1001.19,1392.06 999.08,1390.18 996.291,1387.67 994.685,1386.2 991.498,1383.27 990.291,1382.15 986.809,1378.88 985.896,1378.01
|
||||
982.219,1374.48 981.501,1373.79 977.724,1370.09 977.106,1369.47 973.323,1365.69 972.711,1365.07 969.012,1361.3 968.316,1360.58 964.788,1356.9 963.922,1355.99
|
||||
960.649,1352.51 959.527,1351.3 956.593,1348.11 955.132,1346.51 952.616,1343.72 950.737,1341.61 948.718,1339.32 946.342,1336.6 944.895,1334.93 941.947,1331.48
|
||||
941.145,1330.53 937.553,1326.24 937.468,1326.14 933.862,1321.74 933.158,1320.87 930.326,1317.35 928.763,1315.38 926.856,1312.95 924.368,1309.75 923.451,1308.56
|
||||
920.109,1304.16 919.973,1303.98 916.833,1299.77 915.578,1298.06 913.618,1295.37 911.184,1291.99 910.462,1290.98 907.365,1286.58 906.789,1285.76 904.328,1282.19
|
||||
902.394,1279.35 901.346,1277.8 898.42,1273.4 897.999,1272.76 895.55,1269.01 893.604,1265.98 892.733,1264.61 889.969,1260.22 889.21,1258.99 887.257,1255.82
|
||||
884.815,1251.79 884.595,1251.43 881.985,1247.03 880.42,1244.35 879.424,1242.64 876.912,1238.24 876.025,1236.67 874.447,1233.85 872.03,1229.45 871.63,1228.71
|
||||
869.66,1225.06 867.334,1220.66 867.235,1220.47 865.056,1216.27 862.841,1211.91 862.82,1211.87 860.63,1207.48 858.483,1203.08 858.446,1203.01 856.379,1198.69
|
||||
854.317,1194.29 854.051,1193.72 852.297,1189.9 850.318,1185.5 849.656,1184.01 848.38,1181.11 846.483,1176.71 845.261,1173.83 844.625,1172.32 842.807,1167.92
|
||||
841.027,1163.53 840.866,1163.12 839.287,1159.13 837.585,1154.74 836.472,1151.8 835.92,1150.35 834.294,1145.95 832.703,1141.56 832.077,1139.78 831.15,1137.16
|
||||
829.634,1132.77 828.153,1128.37 827.682,1126.94 826.708,1123.98 825.298,1119.58 823.924,1115.19 823.287,1113.1 822.584,1110.79 821.279,1106.4 820.008,1102
|
||||
818.892,1098.04 818.77,1097.61 817.567,1093.21 816.398,1088.82 815.261,1084.42 814.498,1081.39 814.157,1080.03 813.086,1075.63 812.048,1071.24 811.042,1066.84
|
||||
810.103,1062.61 810.067,1062.45 809.125,1058.05 808.215,1053.66 807.336,1049.26 806.488,1044.87 805.708,1040.67 805.671,1040.47 804.886,1036.08 804.131,1031.68
|
||||
803.407,1027.29 802.713,1022.9 802.049,1018.5 801.416,1014.11 801.313,1013.36 800.812,1009.71 800.239,1005.32 799.695,1000.92 799.181,996.526 798.696,992.131
|
||||
798.241,987.737 797.815,983.342 797.418,978.947 797.05,974.552 796.918,972.842 796.711,970.157 796.401,965.763 796.12,961.368 795.867,956.973 795.643,952.578
|
||||
795.447,948.183 795.28,943.788 795.141,939.394 795.03,934.999 794.948,930.604 794.893,926.209 794.867,921.814 794.869,917.419 794.898,913.025 794.956,908.63
|
||||
795.041,904.235 795.155,899.84 795.296,895.445 795.464,891.051 795.661,886.656 795.885,882.261 796.137,877.866 796.416,873.471 796.723,869.076 796.918,866.511
|
||||
797.058,864.682 797.42,860.287 797.81,855.892 798.228,851.497 798.673,847.102 799.145,842.707 799.645,838.313 800.173,833.918 800.728,829.523 801.311,825.128
|
||||
801.313,825.113 801.922,820.733 802.56,816.338 803.226,811.944 803.92,807.549 804.641,803.154 805.39,798.759 805.708,796.958 806.167,794.364 806.972,789.97
|
||||
807.805,785.575 808.665,781.18 809.554,776.785 810.103,774.15 810.47,772.39 811.416,767.995 812.389,763.601 813.39,759.206 814.419,754.811 814.498,754.483
|
||||
815.477,750.416 816.564,746.021 817.678,741.626 818.821,737.232 818.892,736.965 819.994,732.837 821.195,728.442 822.425,724.047 823.287,721.034 823.684,719.652
|
||||
824.972,715.258 826.29,710.863 827.635,706.468 827.682,706.319 829.012,702.073 830.418,697.678 831.853,693.283 832.077,692.609 833.319,688.889 834.814,684.494
|
||||
836.338,680.099 836.472,679.721 837.895,675.704 839.481,671.309 840.866,667.538 841.096,666.914 842.745,662.52 844.422,658.125 845.261,655.963 846.132,653.73
|
||||
847.872,649.335 849.643,644.94 849.656,644.909 851.448,640.545 853.283,636.151 854.051,634.339 855.151,631.756 857.05,627.361 858.446,624.182 858.982,622.966
|
||||
860.947,618.571 862.841,614.403 862.944,614.177 864.976,609.782 867.039,605.387 867.235,604.974 869.138,600.992 871.269,596.597 871.63,595.862 873.436,592.202
|
||||
875.635,587.808 876.025,587.039 877.871,583.413 880.14,579.018 880.42,578.483 882.447,574.623 884.787,570.228 884.815,570.176 887.165,565.833 889.21,562.106
|
||||
889.578,561.439 892.029,557.044 893.604,554.253 894.515,552.649 897.04,548.254 897.999,546.603 899.602,543.859 902.201,539.465 902.394,539.142 904.841,535.07
|
||||
906.789,531.867 907.518,530.675 910.235,526.28 911.184,524.763 912.992,521.885 915.578,517.818 915.788,517.49 918.627,513.096 919.973,511.034 921.506,508.701
|
||||
924.368,504.392 924.425,504.306 927.39,499.911 928.763,497.897 930.396,495.516 933.158,491.531 933.443,491.121 936.537,486.727 937.553,485.299 939.675,482.332
|
||||
941.947,479.188 942.857,477.937 946.085,473.542 946.342,473.195 949.361,469.147 950.737,467.32 952.683,464.752 955.132,461.552 956.052,460.358 959.469,455.963
|
||||
959.527,455.889 962.937,451.568 963.922,450.333 966.455,447.173 968.316,444.874 970.024,442.778 972.711,439.51 973.644,438.384 977.106,434.238 977.315,433.989
|
||||
981.042,429.594 981.501,429.058 984.824,425.199 985.896,423.966 988.661,420.804 990.291,418.958 992.555,416.409 994.685,414.032 996.506,412.015 999.08,409.185
|
||||
1000.52,407.62 1003.47,404.417 1004.58,403.225 1007.87,399.725 1008.72,398.83 1012.26,395.106 1012.91,394.435 1016.66,390.56 1017.17,390.04 1021.05,386.084
|
||||
1021.49,385.646 1025.45,381.678 1025.88,381.251 1029.84,377.338 1030.34,376.856 1034.24,373.065 1034.87,372.461 1038.63,368.856 1039.47,368.066 1043.03,364.709
|
||||
1044.14,363.672 1047.42,360.625 1048.89,359.277 1051.82,356.6 1053.71,354.882 1056.21,352.635 1058.62,350.487 1060.61,348.727 1063.61,346.092 1065,344.876
|
||||
1068.68,341.697 1069.4,341.08 1073.79,337.339 1073.84,337.303 1078.19,333.654 1079.09,332.908 1082.58,330.022 1084.43,328.513 1086.98,326.441 1089.86,324.118
|
||||
1091.37,322.91 1095.39,319.723 1095.77,319.429 1100.16,315.999 1101.03,315.328 1104.56,312.618 1106.77,310.934 1108.95,309.285 1112.62,306.539 1113.35,305.997
|
||||
1117.74,302.757 1118.58,302.144 1122.14,299.564 1124.66,297.749 1126.53,296.416 1130.86,293.354 1130.92,293.31 1135.32,290.252 1137.2,288.959 1139.71,287.235
|
||||
1143.66,284.565 1144.11,284.26 1148.5,281.33 1150.26,280.17 1152.9,278.441 1157.01,275.775 1157.29,275.592 1161.69,272.786 1163.91,271.38 1166.08,270.019
|
||||
1170.48,267.291 1170.98,266.985 1174.87,264.605 1178.21,262.591 1179.27,261.955 1183.66,259.346 1185.62,258.196 1188.06,256.775 1192.45,254.24 1193.22,253.801
|
||||
1196.85,251.745 1201.02,249.406 1201.24,249.284 1205.64,246.863 1209.04,245.011 1210.03,244.476 1214.43,242.127 1217.29,240.616 1218.82,239.812 1223.22,237.533
|
||||
1225.78,236.222 1227.61,235.289 1232.01,233.08 1234.53,231.827 1236.4,230.906 1240.8,228.766 1243.57,227.432 1245.19,226.659 1249.59,224.587 1252.92,223.037
|
||||
1253.98,222.547 1258.37,220.542 1262.6,218.642 1262.77,218.567 1267.16,216.628 1271.56,214.72 1272.66,214.247 1275.95,212.845 1280.35,211.001 1283.13,209.853
|
||||
1284.74,209.19 1289.14,207.41 1293.53,205.661 1294.05,205.458 1297.93,203.945 1302.32,202.259 1305.49,201.063 1306.72,200.603 1311.11,198.98 1315.51,197.386
|
||||
1317.52,196.668 1319.9,195.823 1324.3,194.29 1328.69,192.787 1330.22,192.273 1333.09,191.315 1337.48,189.872 1341.88,188.458 1343.71,187.878 1346.27,187.075
|
||||
1350.67,185.721 1355.06,184.397 1358.15,183.484 1359.46,183.101 1363.85,181.835 1368.25,180.598 1372.64,179.389 1373.76,179.089 1377.04,178.21 1381.43,177.06
|
||||
1385.82,175.937 1390.22,174.843 1390.83,174.694 1394.61,173.779 1399.01,172.742 1403.4,171.734 1407.8,170.754 1409.89,170.299 1412.19,169.802 1416.59,168.878
|
||||
1420.98,167.983 1425.38,167.115 1429.77,166.275 1431.78,165.904 1434.17,165.463 1438.56,164.68 1442.96,163.924 1447.35,163.195 1451.75,162.495 1456.14,161.822
|
||||
1458.26,161.51 1460.54,161.176 1464.93,160.559 1469.33,159.969 1473.72,159.407 1478.12,158.873 1482.51,158.365 1486.91,157.886 1491.3,157.434 1494.6,157.115
|
||||
1495.7,157.009 1500.09,156.613 1504.49,156.244 1508.88,155.902 1513.27,155.588 1517.67,155.302 1522.06,155.043 1526.46,154.812 1530.85,154.609 1535.25,154.433
|
||||
1539.64,154.285 1544.04,154.165 1548.43,154.073 1552.83,154.008 1557.22,153.971 1561.62,153.963 1566.01,153.982 1570.41,154.029 1574.8,154.105 1579.2,154.209
|
||||
1583.59,154.34 1587.99,154.501 1592.38,154.689 1596.78,154.906 1601.17,155.152 1605.57,155.426 1609.96,155.729 1614.36,156.061 1618.75,156.421 1623.15,156.811
|
||||
1626.34,157.115 1627.54,157.23 1631.93,157.678 1636.33,158.155 1640.72,158.662 1645.12,159.198 1649.51,159.764 1653.91,160.36 1658.3,160.986 1661.81,161.51
|
||||
1662.7,161.642 1667.09,162.328 1671.49,163.045 1675.88,163.792 1680.28,164.57 1684.67,165.379 1687.42,165.904 1689.07,166.219 1693.46,167.09 1697.86,167.993
|
||||
1702.25,168.927 1706.65,169.893 1708.44,170.299 1711.04,170.891 1715.44,171.921 1719.83,172.984 1724.23,174.08 1726.62,174.694 1728.62,175.208 1733.02,176.37
|
||||
1737.41,177.565 1741.81,178.793 1742.84,179.089 1746.2,180.055 1750.6,181.352 1754.99,182.683 1757.57,183.484 1759.38,184.049 1763.78,185.45 1768.17,186.886
|
||||
1771.14,187.878 1772.57,188.358 1776.96,189.866 1781.36,191.41 1783.76,192.273 1785.75,192.99 1790.15,194.608 1794.54,196.263 1795.6,196.668 1798.94,197.956
|
||||
1803.33,199.687 1806.75,201.063 1807.73,201.456 1812.12,203.265 1816.52,205.112 1817.32,205.458 1820.91,207 1825.31,208.927 1827.38,209.853 1829.7,210.896
|
||||
1834.1,212.906 1836.98,214.247 1838.49,214.957 1842.89,217.051 1846.16,218.642 1847.28,219.187 1851.68,221.367 1854.98,223.037 1856.07,223.59 1860.47,225.859
|
||||
1863.46,227.432 1864.86,228.172 1869.26,230.531 1871.63,231.827 1873.65,232.936 1878.05,235.389 1879.51,236.222 1882.44,237.889 1886.83,240.437 1887.14,240.616
|
||||
1891.23,243.037 1894.51,245.011 1895.62,245.684 1900.02,248.384 1901.66,249.406 1904.41,251.135 1908.6,253.801 1908.81,253.938 1913.2,256.796 1915.32,258.196
|
||||
1917.6,259.708 1921.87,262.591 1921.99,262.674 1926.39,265.699 1928.23,266.985 1930.78,268.781 1934.43,271.38 1935.18,271.92 1939.57,275.121 1940.46,275.775
|
||||
1943.97,278.384 1946.34,280.17 1948.36,281.708 1952.07,284.565 1952.76,285.095 1957.15,288.549 1957.67,288.959 1961.55,292.07 1963.13,293.354 1965.94,295.659
|
||||
1968.46,297.749 1970.34,299.318 1973.67,302.144 1974.73,303.048 1978.77,306.539 1979.13,306.851 1983.52,310.73 1983.75,310.934 1987.92,314.688 1988.62,315.328
|
||||
1992.31,318.725 1993.38,319.723 1996.71,322.844 1998.05,324.118 2001.1,327.047 2002.61,328.513 2005.5,331.336 2007.08,332.908 2009.89,335.715 2011.46,337.303
|
||||
2014.28,340.185 2015.75,341.697 2018.68,344.751 2019.95,346.092 2023.07,349.414 2024.07,350.487 2027.47,354.179 2028.11,354.882 2031.86,359.049 2032.07,359.277
|
||||
2035.95,363.672 2036.26,364.029 2039.75,368.066 2040.65,369.124 2043.48,372.461 2045.05,374.336 2047.14,376.856 2049.44,379.67 2050.73,381.251 2053.84,385.129
|
||||
2054.25,385.646 2057.7,390.04 2058.23,390.724 2061.09,394.435 2062.63,396.46 2064.41,398.83 2067.02,402.339 2067.68,403.225 2070.88,407.62 2071.42,408.371
|
||||
2074.02,412.015 2075.81,414.567 2077.1,416.409 2080.12,420.804 2080.21,420.927 2083.09,425.199 2084.6,427.474 2086,429.594 2088.86,433.989 2089,434.202
|
||||
2091.66,438.384 2093.39,441.139 2094.41,442.778 2097.11,447.173 2097.79,448.286 2099.76,451.568 2102.18,455.659 2102.36,455.963 2104.91,460.358 2106.58,463.284
|
||||
2107.41,464.752 2109.86,469.147 2110.97,471.17 2112.27,473.542 2114.63,477.937 2115.37,479.339 2116.94,482.332 2119.21,486.727 2119.76,487.817 2121.43,491.121
|
||||
2123.61,495.516 2124.16,496.634 2125.75,499.911 2127.84,504.306 2128.55,505.822 2129.89,508.701 2131.9,513.096 2132.95,515.421 2133.87,517.49 2135.8,521.885
|
||||
2137.34,525.473 2137.69,526.28 2139.53,530.675 2141.34,535.07 2141.73,536.044 2143.11,539.465 2144.84,543.859 2146.13,547.2 2146.53,548.254 2148.19,552.649
|
||||
2149.81,557.044 2150.52,559.034 2151.39,561.439 2152.93,565.833 2154.44,570.228 2154.92,571.657 2155.91,574.623 2157.35,579.018 2158.75,583.413 2159.31,585.229
|
||||
2160.11,587.808 2161.45,592.202 2162.74,596.597 2163.71,599.96 2164,600.992 2165.23,605.387 2166.43,609.782 2167.59,614.177 2168.1,616.176 2168.72,618.571
|
||||
2169.81,622.966 2170.88,627.361 2171.91,631.756 2172.5,634.36 2172.9,636.151 2173.87,640.545 2174.81,644.94 2175.71,649.335 2176.58,653.73 2176.89,655.373
|
||||
2177.42,658.125 2178.23,662.52 2179.01,666.914 2179.75,671.309 2180.47,675.704 2181.16,680.099 2181.29,680.984 2181.81,684.494 2182.44,688.889 2183.03,693.283
|
||||
2183.6,697.678 2184.14,702.073 2184.64,706.468 2185.12,710.863 2185.57,715.258 2185.68,716.462 2185.99,719.652 2186.38,724.047 2186.74,728.442 2187.07,732.837
|
||||
2187.37,737.232 2187.65,741.626 2187.89,746.021 2188.11,750.416 2188.3,754.811 2188.46,759.206 2188.59,763.601 2188.69,767.995 2188.77,772.39 2188.82,776.785
|
||||
2188.83,781.18 2188.83,785.575 2188.79,789.97 2188.73,794.364 2188.63,798.759 2188.51,803.154 2188.36,807.549 2188.19,811.944 2187.99,816.338 2187.75,820.733
|
||||
2187.5,825.128 2187.21,829.523 2186.9,833.918 2186.55,838.313 2186.18,842.707 2185.79,847.102 2185.68,848.195 2185.36,851.497 2184.91,855.892 2184.43,860.287
|
||||
2183.93,864.682 2183.39,869.076 2182.83,873.471 2182.24,877.866 2181.62,882.261 2181.29,884.533 2180.98,886.656 2180.3,891.051 2179.6,895.445 2178.87,899.84
|
||||
2178.12,904.235 2177.33,908.63 2176.89,911.021 2176.52,913.025 2175.68,917.419 2174.81,921.814 2173.92,926.209 2173,930.604 2172.5,932.904 2172.04,934.999
|
||||
2171.06,939.394 2170.06,943.788 2169.02,948.183 2168.1,951.963 2167.95,952.578 2166.86,956.973 2165.74,961.368 2164.59,965.763 2163.71,969.041 2163.41,970.157
|
||||
2162.2,974.552 2160.96,978.947 2159.7,983.342 2159.31,984.644 2158.4,987.737 2157.08,992.131 2155.72,996.526 2154.92,999.083 2154.34,1000.92 2152.93,1005.32
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1825.79,806.323 1825.63,807.549 1825.02,811.944 1824.36,816.338 1823.65,820.733 1823.38,822.334 1822.9,825.128 1822.1,829.523 1821.25,833.918 1820.96,835.351
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1820.36,838.313 1819.42,842.707 1818.54,846.602 1818.43,847.102 1817.39,851.497 1816.31,855.892 1816.12,856.628 1815.18,860.287 1814.01,864.682 1813.71,865.759
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1812.78,869.076 1811.51,873.471 1811.29,874.198 1810.19,877.866 1808.87,882.075 1808.81,882.261 1807.39,886.656 1806.46,889.465 1805.92,891.051 1804.4,895.445
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1804.04,896.47 1802.83,899.84 1801.62,903.127 1801.21,904.235 1799.54,908.63 1799.2,909.484 1797.81,913.025 1796.79,915.568 1796.04,917.419 1794.37,921.423
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1794.21,921.814 1792.32,926.209 1791.95,927.051 1790.38,930.604 1789.54,932.483 1788.39,934.999 1787.12,937.739 1786.35,939.394 1784.7,942.832 1784.24,943.788
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1782.28,947.773 1782.08,948.183 1779.87,952.572 1779.86,952.578 1777.59,956.973 1777.45,957.234 1775.25,961.368 1775.03,961.773 1772.86,965.763 1772.62,966.198
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1770.4,970.157 1770.2,970.513 1767.88,974.552 1767.78,974.727 1765.36,978.842 1765.3,978.947 1762.95,982.863 1762.66,983.342 1760.53,986.795 1759.95,987.737
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1758.11,990.645 1757.17,992.131 1755.7,994.415 1754.32,996.526 1753.28,998.111 1751.41,1000.92 1750.86,1001.74 1748.44,1005.29 1748.43,1005.32 1746.03,1008.77
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1745.37,1009.71 1743.61,1012.19 1742.24,1014.11 1741.19,1015.55 1739.04,1018.5 1738.78,1018.85 1736.36,1022.09 1735.75,1022.9 1733.94,1025.27 1732.39,1027.29
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1731.52,1028.4 1729.11,1031.48 1728.95,1031.68 1726.69,1034.51 1725.42,1036.08 1724.27,1037.49 1721.86,1040.42 1721.81,1040.47 1719.44,1043.3 1718.11,1044.87
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1717.02,1046.14 1714.6,1048.94 1714.32,1049.26 1712.19,1051.69 1710.44,1053.66 1709.77,1054.4 1707.35,1057.07 1706.46,1058.05 1704.94,1059.7 1702.52,1062.3
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1702.38,1062.45 1700.1,1064.85 1698.19,1066.84 1697.68,1067.37 1695.27,1069.85 1693.9,1071.24 1692.85,1072.3 1690.43,1074.71 1689.5,1075.63 1688.02,1077.09
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1685.6,1079.44 1684.98,1080.03 1683.18,1081.75 1680.76,1084.03 1680.35,1084.42 1678.35,1086.28 1675.93,1088.5 1675.59,1088.82 1673.51,1090.69 1671.1,1092.86
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1670.69,1093.21 1668.68,1094.99 1666.26,1097.09 1665.66,1097.61 1663.84,1099.17 1661.43,1101.22 1660.49,1102 1659.01,1103.24 1656.59,1105.23 1655.17,1106.4
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1654.18,1107.2 1651.76,1109.14 1649.68,1110.79 1649.34,1111.06 1646.92,1112.95 1644.51,1114.82 1644.03,1115.19 1642.09,1116.66 1639.67,1118.48 1638.2,1119.58
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1637.26,1120.28 1634.84,1122.05 1632.42,1123.8 1632.18,1123.98 1630,1125.53 1627.59,1127.23 1625.95,1128.37 1625.17,1128.91 1622.75,1130.57 1620.34,1132.21
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1619.51,1132.77 1617.92,1133.83 1615.5,1135.42 1613.08,1137 1612.84,1137.16 1610.67,1138.55 1608.25,1140.09 1605.91,1141.56 1605.83,1141.6 1603.41,1143.09
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1601,1144.57 1598.7,1145.95 1598.58,1146.02 1596.16,1147.46 1593.75,1148.87 1591.33,1150.27 1591.2,1150.35 1588.91,1151.64 1586.49,1153 1584.08,1154.34
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1583.36,1154.74 1581.66,1155.67 1579.24,1156.97 1576.83,1158.25 1575.15,1159.13 1574.41,1159.52 1571.99,1160.77 1569.57,1162 1567.16,1163.22 1566.53,1163.53
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1564.74,1164.41 1562.32,1165.59 1559.91,1166.75 1557.49,1167.9 1557.44,1167.92 1555.07,1169.03 1552.65,1170.14 1550.24,1171.24 1547.82,1172.32 1547.81,1172.32
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1545.4,1173.38 1542.99,1174.42 1540.57,1175.45 1538.15,1176.46 1537.55,1176.71 1535.73,1177.46 1533.32,1178.44 1530.9,1179.41 1528.48,1180.36 1526.54,1181.11
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1526.07,1181.29 1523.65,1182.21 1521.23,1183.11 1518.81,1184 1516.4,1184.87 1514.61,1185.5 1513.98,1185.73 1511.56,1186.57 1509.15,1187.39 1506.73,1188.2
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1504.31,1189 1501.89,1189.78 1501.52,1189.9 1499.48,1190.54 1497.06,1191.3 1494.64,1192.03 1492.23,1192.75 1489.81,1193.46 1487.39,1194.15 1486.89,1194.29
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1484.97,1194.83 1482.56,1195.49 1480.14,1196.14 1477.72,1196.77 1475.31,1197.39 1472.89,1198 1470.47,1198.59 1470.05,1198.69 1468.05,1199.16 1465.64,1199.72
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1463.22,1200.27 1460.8,1200.8 1458.39,1201.32 1455.97,1201.83 1453.55,1202.32 1451.13,1202.8 1449.64,1203.08 1448.72,1203.26 1446.3,1203.71 1443.88,1204.14
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1441.47,1204.56 1439.05,1204.97 1436.63,1205.36 1434.21,1205.74 1431.8,1206.1 1429.38,1206.45 1426.96,1206.79 1424.55,1207.11 1422.13,1207.42 1421.66,1207.48
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1419.71,1207.72 1417.29,1208 1414.88,1208.26 1412.46,1208.52 1410.04,1208.75 1407.63,1208.98 1405.21,1209.19 1402.79,1209.39 1400.37,1209.57 1397.96,1209.74
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1395.54,1209.9 1393.12,1210.04 1390.71,1210.17 1388.29,1210.28 1385.87,1210.38 1383.45,1210.47 1381.04,1210.54 1378.62,1210.6 1376.2,1210.64 1373.79,1210.67
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1371.37,1210.68 1368.95,1210.69 1366.53,1210.67 1364.12,1210.65 1361.7,1210.61 1359.28,1210.55 1356.87,1210.48 1354.45,1210.4 1352.03,1210.3 1349.61,1210.19
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1347.2,1210.06 1344.78,1209.92 1342.36,1209.77 1339.95,1209.6 1337.53,1209.41 1335.11,1209.21 1332.69,1209 1330.28,1208.77 1327.86,1208.53 1325.44,1208.27
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1323.03,1208 1320.61,1207.71 1318.76,1207.48 1318.19,1207.41 1315.77,1207.09 1313.36,1206.76 1310.94,1206.41 1308.52,1206.05 1306.11,1205.67 1303.69,1205.27
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1301.27,1204.87 1298.85,1204.44 1296.44,1204 1294.02,1203.55 1291.64,1203.08 1291.6,1203.08 1289.19,1202.59 1286.77,1202.08 1284.35,1201.57 1281.93,1201.03
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1279.52,1200.48 1277.1,1199.91 1274.68,1199.33 1272.26,1198.73 1272.11,1198.69 1269.85,1198.11 1267.43,1197.48 1265.01,1196.83 1262.6,1196.16 1260.18,1195.48
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1257.76,1194.77 1256.14,1194.29 1255.34,1194.06 1252.93,1193.32 1250.51,1192.57 1248.09,1191.79 1245.68,1191.01 1243.26,1190.2 1242.38,1189.9 1240.84,1189.37
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1238.42,1188.53 1236.01,1187.67 1233.59,1186.79 1231.17,1185.89 1230.16,1185.5 1228.76,1184.97 1226.34,1184.03 1223.92,1183.08 1221.5,1182.1 1219.09,1181.11
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1219.09,1181.11 1216.67,1180.09 1214.25,1179.06 1211.84,1178 1209.42,1176.92 1208.95,1176.71 1207,1175.83 1204.58,1174.71 1202.17,1173.57 1199.75,1172.41
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1199.56,1172.32 1197.33,1171.23 1194.92,1170.02 1192.5,1168.8 1190.8,1167.92 1190.08,1167.55 1187.66,1166.28 1185.25,1164.98 1182.83,1163.67 1182.58,1163.53
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1180.41,1162.32 1178,1160.96 1175.58,1159.57 1174.83,1159.13 1173.16,1158.16 1170.74,1156.72 1168.33,1155.25 1167.49,1154.74 1165.91,1153.76 1163.49,1152.24
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1161.08,1150.7 1160.52,1150.35 1158.66,1149.13 1156.24,1147.53 1153.89,1145.95 1153.82,1145.91 1151.41,1144.25 1148.99,1142.57 1147.55,1141.56 1146.57,1140.86
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1144.16,1139.12 1141.74,1137.34 1141.49,1137.16 1139.32,1135.54 1136.9,1133.7 1135.69,1132.77 1134.49,1131.84 1132.07,1129.93 1130.11,1128.37 1129.65,1128
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1127.24,1126.03 1124.82,1124.03 1124.76,1123.98 1122.4,1121.98 1119.98,1119.91 1119.61,1119.58 1117.57,1117.79 1115.15,1115.64 1114.64,1115.19 1112.73,1113.45
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1110.32,1111.22 1109.86,1110.79 1107.9,1108.94 1105.48,1106.63 1105.25,1106.4 1103.06,1104.26 1100.79,1102 1100.65,1101.86 1098.23,1099.4 1096.49,1097.61
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1095.81,1096.9 1093.4,1094.35 1092.33,1093.21 1090.98,1091.75 1088.56,1089.1 1088.3,1088.82 1086.14,1086.39 1084.41,1084.42 1083.73,1083.63 1081.31,1080.81
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1080.64,1080.03 1078.89,1077.93 1077,1075.63 1076.48,1074.99 1074.06,1071.98 1073.46,1071.24 1071.64,1068.91 1070.04,1066.84 1069.22,1065.77 1066.81,1062.55
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1066.73,1062.45 1064.39,1059.25 1063.52,1058.05 1061.97,1055.88 1060.41,1053.66 1059.56,1052.42 1057.39,1049.26 1057.14,1048.88 1054.72,1045.25 1054.47,1044.87
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1052.3,1041.51 1051.64,1040.47 1049.89,1037.67 1048.9,1036.08 1047.47,1033.72 1046.24,1031.68 1045.05,1029.66 1043.67,1027.29 1042.64,1025.47 1041.18,1022.9
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1040.22,1021.16 1038.76,1018.5 1037.8,1016.7 1036.43,1014.11 1035.38,1012.08 1034.17,1009.71 1032.97,1007.31 1031.98,1005.32 1030.55,1002.35 1029.86,1000.92
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1028.13,997.201 1027.82,996.526 1025.84,992.131 1025.72,991.835 1023.94,987.737 1023.3,986.216 1022.1,983.342 1020.88,980.339 1020.32,978.947 1018.61,974.552
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1018.46,974.169 1016.96,970.157 1016.05,967.634 1015.37,965.763 1013.85,961.368 1013.63,960.719 1012.38,956.973 1011.21,953.325 1010.97,952.578 1009.63,948.183
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1008.8,945.359 1008.33,943.788 1007.1,939.394 1006.38,936.702 1005.92,934.999 1004.8,930.604 1003.96,927.156 1003.73,926.209 1002.72,921.814 1001.76,917.419
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1001.54,916.393 1000.85,913.025 999.993,908.63 999.189,904.235 999.127,903.872 998.437,899.84 997.735,895.445 997.084,891.051 996.709,888.311 996.483,886.656
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995.932,882.261 995.43,877.866 994.977,873.471 994.573,869.076 994.292,865.608 994.217,864.682 993.91,860.287 993.65,855.892 993.437,851.497 993.273,847.102
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993.155,842.707 993.084,838.313 993.06,833.918 993.083,829.523 993.152,825.128 993.267,820.733 993.429,816.338 993.637,811.944 993.891,807.549 994.191,803.154
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994.292,801.869 994.537,798.759 994.93,794.364 995.368,789.97 995.852,785.575 996.382,781.18 996.709,778.677 996.958,776.785 997.58,772.39 998.248,767.995
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998.963,763.601 999.127,762.651 999.723,759.206 1000.53,754.811 1001.38,750.416 1001.54,749.635 1002.28,746.021 1003.23,741.626 1003.96,738.399 1004.23,737.232
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1005.27,732.837 1006.36,728.442 1006.38,728.355 1007.49,724.047 1008.68,719.652 1008.8,719.227 1009.91,715.258 1011.19,710.863 1011.21,710.787 1012.52,706.468
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1013.63,702.925 1013.9,702.073 1015.33,697.678 1016.05,695.529 1016.8,693.283 1018.33,688.889 1018.46,688.517 1019.91,684.494 1020.88,681.869 1021.54,680.099
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1023.22,675.704 1023.3,675.504 1024.95,671.309 1025.72,669.426 1026.74,666.914 1028.13,663.575 1028.58,662.52 1030.47,658.125 1030.55,657.937 1032.41,653.73
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1032.97,652.508 1034.41,649.335 1035.38,647.254 1036.47,644.94 1037.8,642.163 1038.58,640.545 1040.22,637.224 1040.75,636.151 1042.64,632.426 1042.98,631.756
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1045.05,627.76 1045.26,627.361 1047.47,623.219 1047.61,622.966 1049.89,618.794 1050.01,618.571 1052.3,614.479 1052.47,614.177 1054.72,610.268 1055,609.782
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1057.14,606.155 1057.59,605.387 1059.56,602.133 1060.25,600.992 1061.97,598.2 1062.97,596.597 1064.39,594.349 1065.76,592.202 1066.81,590.577 1068.61,587.808
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1069.22,586.88 1071.53,583.413 1071.64,583.255 1074.06,579.705 1074.53,579.018 1076.48,576.223 1077.6,574.623 1078.89,572.803 1080.74,570.228 1081.31,569.442
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"markdown": "# L'Hospital's Rule\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\n```\n\n\n\n\n---\n\n\nLet's return to limits of the form $\\lim_{x \\rightarrow c}f(x)/g(x)$ which have an indeterminate form of $0/0$ if both are evaluated at $c$. The typical example being the limit considered by Euler:\n\n\n\n$$\n\\lim_{x\\rightarrow 0} \\frac{\\sin(x)}{x}.\n$$\n\n\nWe know this is $1$ using a bound from geometry, but might also guess this is one, as we know from linearization near $0$ that we have $\\sin(x) \\approx x$ or, more specifically:\n\n\n\n$$\n\\sin(x) = x - \\sin(\\xi)x^2/2, \\quad 0 < \\xi < x.\n$$\n\n\nThis would yield:\n\n\n\n$$\n\\lim_{x \\rightarrow 0} \\frac{\\sin(x)}{x} = \\lim_{x\\rightarrow 0} \\frac{x -\\sin(\\xi) x^2/2}{x} = \\lim_{x\\rightarrow 0} 1 + \\sin(\\xi) \\cdot x/2 = 1.\n$$\n\n\nThis is because we know $\\sin(\\xi) x/2$ has a limit of $0$, when $|\\xi| \\leq |x|$.\n\n\nThat doesn't look any easier, as we worried about the error term, but if just mentally replaced $\\sin(x)$ with $x$ - which it basically is near $0$ - then we can see that the limit should be the same as $x/x$ which we know is $1$ without thinking.\n\n\nBasically, we found that in terms of limits, if both $f(x)$ and $g(x)$ are $0$ at $c$, that we *might* be able to just take this limit: $(f(c) + f'(c) \\cdot(x-c)) / (g(c) + g'(c) \\cdot (x-c))$ which is just $f'(c)/g'(c)$.\n\n\nWouldn't that be nice? We could find difficult limits just by differentiating the top and the bottom at $c$ (and not use the messy quotient rule).\n\n\nWell, in fact that is more or less true, a fact that dates back to [L'Hospital](http://en.wikipedia.org/wiki/L%27H%C3%B4pital%27s_rule) - who wrote the first textbook on differential calculus - though this result is likely due to one of the Bernoulli brothers.\n\n\n> *L'Hospital's rule*: Suppose:\n>\n> * that $\\lim_{x\\rightarrow c+} f(c) =0$ and $\\lim_{x\\rightarrow c+} g(c) =0$,\n> * that $f$ and $g$ are differentiable in $(c,b)$, and\n> * that $g(x)$ exists and is non-zero for *all* $x$ in $(c,b)$,\n>\n> then **if** the following limit exists: $\\lim_{x\\rightarrow c+}f'(x)/g'(x)=L$ it follows that $\\lim_{x \\rightarrow c+}f(x)/g(x) = L$.\n\n\n\nThat is *if* the right limit of $f(x)/g(x)$ is indeterminate of the form $0/0$, but the right limit of $f'(x)/g'(x)$ is known, possibly by simple continuity, then the right limit of $f(x)/g(x)$ exists and is equal to that of $f'(x)/g'(x)$.\n\n\nThe rule equally applies to *left limits* and *limits* at $c$. Later it will see there are other generalizations.\n\n\nTo apply this rule to Euler's example, $\\sin(x)/x$, we just need to consider that:\n\n\n\n$$\nL = 1 = \\lim_{x \\rightarrow 0}\\frac{\\cos(x)}{1},\n$$\n\n\nSo, as well, $\\lim_{x \\rightarrow 0} \\sin(x)/x = 1$.\n\n\nThis is due to $\\cos(x)$ being continuous at $0$, so this limit is just $\\cos(0)/1$. (More importantly, the tangent line expansion of $\\sin(x)$ at $0$ is $\\sin(0) + \\cos(0)x$, so that $\\cos(0)$ is why this answer is as it is, but we don't need to think in terms of $\\cos(0)$, but rather the tangent-line expansion, which is $\\sin(x) \\approx x$, as $\\cos(0)$ appears as the coefficient.\n\n\n:::{.callout-note}\n## Note\nIn [Gruntz](http://www.cybertester.com/data/gruntz.pdf), in a reference attributed to Speiss, we learn that L'Hospital was a French Marquis who was taught in $1692$ the calculus of Leibniz by Johann Bernoulli. They made a contract obliging Bernoulli to leave his mathematical inventions to L'Hospital in exchange for a regular compensation. This result was discovered in $1694$ and appeared in L'Hospital's book of $1696$.\n\n:::\n\n##### Examples\n\n\n * Consider this limit at $0$: $(a^x - 1)/x$. We have $f(x) =a^x-1$ has $f(0) = 0$, so this limit is indeterminate of the form $0/0$. The derivative of $f(x)$ is $f'(x) = a^x \\log(a)$ which has $f'(0) = \\log(a)$. The derivative of the bottom is also $1$ at $0$, so we have:\n\n\n\n$$\n\\log(a) = \\frac{\\log(a)}{1} = \\frac{f'(0)}{g'(0)} = \\lim_{x \\rightarrow 0}\\frac{f'(x)}{g'(x)} = \\lim_{x \\rightarrow 0}\\frac{f(x)}{g(x)}\n= \\lim_{x \\rightarrow 0}\\frac{a^x - 1}{x}.\n$$\n\n\n:::{.callout-note}\n## Note\nWhy rewrite in the \"opposite\" direction? Because the theorem's result – $L$ is the limit – is only true if the related limit involving the derivative exists. We don't do this in the following, but did so here to emphasize the need for the limit of the ratio of the derivatives to exist.\n\n:::\n\n * Consider this limit:\n\n\n\n$$\n\\lim_{x \\rightarrow 0} \\frac{e^x - e^{-x}}{x}.\n$$\n\n\nIt too is of the indeterminate form $0/0$. The derivative of the top is $e^x + e^{-x}$, which is $2$ when $x=0$, so the ratio of $f'(0)/g'(0)$ is seen to be $2$ By continuity, the limit of the ratio of the derivatives is $2$. Then by L'Hospital's rule, the limit above is $2$.\n\n\n * Sometimes, L'Hospital's rule mustLine truncated
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"markdown": "# Linearization\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\nusing TaylorSeries\nusing DualNumbers\n```\n\n\n\n\n---\n\n\nThe derivative of $f(x)$ has the interpretation as the slope of the tangent line. The tangent line is the line that best approximates the function at the point.\n\n\nUsing the point-slope form of a line, we see that the tangent line to the graph of $f(x)$ at $(c,f(c))$ is given by:\n\n\n\n$$\ny = f(c) + f'(c) \\cdot (x - c).\n$$\n\n\nThis is written as an equation, though we prefer to work with functions within `Julia`. Here we write such a function as an operator - it takes a function `f` and returns a function representing the tangent line.\n\n``` {.julia .cell-code}\ntangent(f, c) = x -> f(c) + f'(c) * (x - c)\n```\n\n\n(Recall, the `->` indicates that an anonymous function is being generated.)\n\n\nThis function along with the `f'` notation for automatic derivatives is defined in the `CalculusWithJulia` package.\n\n\nWe make some graphs with tangent lines:\n\n::: {.cell hold='true' execution_count=5}\n``` {.julia .cell-code}\nf(x) = x^2\nplot(f, -3, 3)\nplot!(tangent(f, -1))\nplot!(tangent(f, 2))\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n{}\n:::\n:::\n\n\nThe graph shows that near the point, the line and function are close, but this need not be the case away from the point. We can express this informally as\n\n\n\n$$\nf(x) \\approx f(c) + f'(c) \\cdot (x-c)\n$$\n\n\nwith the understanding this applies for $x$ \"close\" to $c$.\n\n\nUsually for the applications herein, instead of $x$ and $c$ the two points are $x+\\Delta_x$ and $x$. This gives:\n\n\n> *Linearization*: $\\Delta_y = f(x +\\Delta_x) - f(x) \\approx f'(x) \\Delta_x$, for small $\\Delta_x$.\n\n\n\nThis section gives some implications of this fact and quantifies what \"close\" can mean.\n\n\n##### Example\n\n\nThere are several approximations that are well known in physics, due to their widespread usage:\n\n\n * That $\\sin(x) \\approx x$ around $x=0$:\n\n::: {.cell hold='true' execution_count=6}\n``` {.julia .cell-code}\nplot(sin, -pi/2, pi/2)\nplot!(tangent(sin, 0))\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n{}\n:::\n:::\n\n\nSymbolically:\n\n::: {.cell hold='true' execution_count=7}\n``` {.julia .cell-code}\n@syms x\nc = 0\nf(x) = sin(x)\nf(c) + diff(f(x),x)(c) * (x - c)\n```\n\n::: {.cell-output .cell-output-display execution_count=7}\n```{=html}\n<span class=\"math-left-align\" style=\"padding-left: 4px; width:0; float:left;\"> \n\\[\nx\n\\]\n</span>\n```\n:::\n:::\n\n\n * That $\\log(1 + x) \\approx x$ around $x=0$:\n\n::: {.cell hold='true' execution_count=8}\n``` {.julia .cell-code}\nf(x) = log(1 + x)\nplot(f, -1/2, 1/2)\nplot!(tangent(f, 0))\n```\n\n::: {.cell-output .cell-output-display execution_count=8}\n{}\n:::\n:::\n\n\nSymbolically:\n\n::: {.cell hold='true' execution_count=9}\n``` {.julia .cell-code}\n@syms x\nc = 0\nf(x) = log(1 + x)\nf(c) + diff(f(x),x)(c) * (x - c)\n```\n\n::: {.cell-output .cell-output-display execution_count=9}\n```{=html}\n<span class=\"math-left-align\" style=\"padding-left: 4px; width:0; float:left;\"> \n\\[\nx\n\\]\n</span>\n```\n:::\n:::\n\n\n(The `log1p` function implements a more accurate version of this function when numeric values are needed.)\n\n\n * That $1/(1-x) \\approx x$ around $x=0$:\n\n::: {.cell hold='true' execution_count=10}\n``` {.julia .cell-code}\nf(x) = 1/(1-x)\nplot(f, -1/2, 1/2)\nplot!(tangent(f, 0))\n```\n\n::: {.cell-output .cell-output-display execution_count=10}\n{}\n:::\n:::\n\n\nSymbolically:\n\n::: {.cell hold='true' execution_count=11}\n``` {.julia .cell-code}\n@syms x\nc = 0\nf(x) = 1 / (1 - x)\nf(c) + diff(f(x),x)(c) * (x - c)\n```\n\n::: {.cell-output .cell-output-display execution_count=11}\n```{=html}\n<span class=\"math-left-align\" style=\"padding-left: 4px; width:0; float:left;\"> \n\\[\nx + 1.0\n\\]\n</span>\n```\n:::\n:::\n\n\n * That $(1+x)^n \\approx 1 + nx$ around $x = 0$. For example, with $n=5$\n\n::: {.cell hold='true' execution_count=12}\n``` {.julia .cell-code}\nn = 5\nf(x) = (1+x)^n # f'(0) = n = n(1+x)^(n-1) at x=0\nplot(f, -1/2, 1/2)\nplot!(tangent(f, 0))\n```\n\n::: {.cell-output .cell-output-display execution_count=12}\n{}\n:::\n:::\n\n\nSymbolically:\n\n::: {.cell hold='true' execution_count=13}\n``` {.julia .cell-code}\n@syms x, n::real\nc = 0\nf(x) = (1 + x)^n\nf(c) + diff(f(x),x)(x=>c) * (x - c)\n```\n\n::: {.cell-output .cell-output-display execution_count=13}\n```{=html}\n<span class=\"math-left-align\" style=\"padding-left: 4px; width:0; float:left;\"> \n\\[\nn x + 1\n\\]\n</span>\n```\n:::\n:::Line truncated
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"markdown": "# Derivative-free alternatives to Newton's method\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing ImplicitEquations\nusing Roots\nusing SymPy\n```\n\n\n\n\n---\n\n\nNewton's method is not the only algorithm of its kind for identifying zeros of a function. In this section we discuss some alternatives.\n\n\n## The `find_zero(f, x0)` function\n\n\nThe function `find_zero` from the `Roots` packages provides several different algorithms for finding a zero of a function, including some a derivative-free algorithms for finding zeros when started with an initial guess. The default method is similar to Newton's method in that only a good initial guess is needed. However, the algorithm, while possibly slower in terms of function evaluations and steps, is engineered to be a bit more robust to the choice of initial estimate than Newton's method. (If it finds a bracket, it will use a bisection algorithm which is guaranteed to converge, but can be slower to do so.) Here we see how to call the function:\n\n::: {.cell execution_count=4}\n``` {.julia .cell-code}\nf(x) = cos(x) - x\nx₀ = 1\nfind_zero(f, x₀)\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n```\n0.7390851332151607\n```\n:::\n:::\n\n\nCompare to this related call which uses the bisection method:\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\nfind_zero(f, (0, 1)) ## [0,1] must be a bracketing interval\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n```\n0.7390851332151607\n```\n:::\n:::\n\n\nFor this example both give the same answer, but the bisection method is a bit less convenient as a bracketing interval must be pre-specified.\n\n\n## The secant method\n\n\nThe default `find_zero` method above uses a secant-like method unless a bracketing method is found. The secant method is historic, dating back over $3000$ years. Here we discuss the secant method in a more general framework.\n\n\nOne way to view Newton's method is through the inverse of $f$ (assuming it exists): if $f(\\alpha) = 0$ then $\\alpha = f^{-1}(0)$.\n\n\nIf $f$ has a simple zero at $\\alpha$ and is locally invertible (that is some $f^{-1}$ exists) then the update step for Newton's method can be identified with:\n\n\n * fitting a polynomial to the local inverse function of $f$ going through through the point $(f(x_0),x_0)$,\n * and matching the slope of $f$ at the same point.\n\n\nThat is, we can write $g(y) = h_0 + h_1 (y-f(x_0))$. Then $g(f(x_0)) = x_0 = h_0$, so $h_0 = x_0$. From $g'(f(x_0)) = 1/f'(x_0)$, we get $h_1 = 1/f'(x_0)$. That is, $g(y) = x_0 + (y-f(x_0))/f'(x_0)$. At $y=0,$ we get the update step $x_1 = g(0) = x_0 - f(x_0)/f'(x_0)$.\n\n\nA similar viewpoint can be used to create derivative-free methods.\n\n\nFor example, the [secant method](https://en.wikipedia.org/wiki/Secant_method) can be seen as the result of fitting a degree-$1$ polynomial approximation for $f^{-1}$ through two points $(f(x_0),x_0)$ and $(f(x_1), x_1)$.\n\n\nAgain, expressing this approximation as $g(y) = h_0 + h_1(y-f(x_1))$ leads to $g(f(x_1)) = x_1 = h_0$. Substituting $f(x_0)$ gives $g(f(x_0)) = x_0 = x_1 + h_1(f(x_0)-f(x_1))$. Solving for $h_1$ leads to $h_1=(x_1-x_0)/(f(x_1)-f(x_0))$. Then $x_2 = g(0) = x_1 + (x_1-x_0)/(f(x_1)-f(x_0)) \\cdot f(x_1)$. This is the first step of the secant method:\n\n\n\n$$\nx_{n+1} = x_n - f(x_n) \\frac{x_n - x_{n-1}}{f(x_n) - f(x_{n-1})}.\n$$\n\n\nThat is, where the next step of Newton's method comes from the intersection of the tangent line at $x_n$ with the $x$-axis, the next step of the secant method comes from the intersection of the secant line defined by $x_n$ and $x_{n-1}$ with the $x$ axis. That is, the secant method simply replaces $f'(x_n)$ with the slope of the secant line between $x_n$ and $x_{n-1}$.\n\n\nWe code the update step as `λ2`:\n\n::: {.cell execution_count=6}\n``` {.julia .cell-code}\nλ2(f0,f1,x0,x1) = x1 - f1 * (x1-x0) / (f1-f0)\n```\n\n::: {.cell-output .cell-output-display execution_count=7}\n```\nλ2 (generic function with 1 method)\n```\n:::\n:::\n\n\nThen we can run a few steps to identify the zero of sine starting at $3$ and $4$\n\n::: {.cell hold='true' term='true' execution_count=7}\n``` {.julia .cell-code}\nx0,x1 = 4,3\nf0,f1 = sin.((x0,x1))\n@show x1,f1\n\nx0,x1 = x1, λ2(f0,f1,x0,x1)\nf0,f1 = f1, sin(x1)\n@show x1,f1\n\nx0,x1 = x1, λ2(f0,f1,x0,x1)\nf0,f1 = f1, sin(x1)\n@show x1,f1\n\nx0,x1 = x1, λ2(f0,f1,x0,x1)\nf0,f1 = f1, sin(x1)\n@show x1,f1\n\nx0,x1 = x1, λ2(f0,f1,x0,x1)\nf0,f1 = f1, sin(x1)\nx1,f1\n```\n\n::: {.cell-output .cell-output-stdout}\n```\n(x1, f1) = (3, 0.1411200080598672)\n(x1, f1) = (3.157162792479947, -0.015569509788328599)\n(x1, f1) = (3.14154625558915, 4.639800062679684e-5)\n(x1, f1) = (3.1415926554589646, -1.8691713617942337e-9)\n```\n:::\n\n::: {.cell-output .cell-output-display execution_count=8}\n```\n(3.141592653589793, 1.2246467991473532e-16)\n```Line truncated
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"markdown": "# Newton's method\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\nusing Roots\n```\n\n\n\n\n---\n\n\nThe Babylonian method is an algorithm to find an approximate value for $\\sqrt{k}$. It was described by the first-century Greek mathematician Hero of [Alexandria](http://en.wikipedia.org/wiki/Babylonian_method).\n\n\nThe method starts with some initial guess, called $x_0$. It then applies a formula to produce an improved guess. This is repeated until the improved guess is accurate enough or it is clear the algorithm fails to work.\n\n\nFor the Babylonian method, the next guess, $x_{i+1}$, is derived from the current guess, $x_i$. In mathematical notation, this is the updating step:\n\n\n\n$$\nx_{i+1} = \\frac{1}{2}(x_i + \\frac{k}{x_i})\n$$\n\n\nWe use this algorithm to approximate the square root of $2$, a value known to the Babylonians.\n\n\nStart with $x$, then form $x/2 + 1/x$, from this again form $x/2 + 1/x$, repeat.\n\n\nWe represent this step using a function\n\n::: {.cell execution_count=4}\n``` {.julia .cell-code}\nbabylon(x) = x/2 + 1/x\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n```\nbabylon (generic function with 1 method)\n```\n:::\n:::\n\n\nLet's look starting with $x = 2$ as a rational number:\n\n::: {.cell hold='true' execution_count=5}\n``` {.julia .cell-code}\nx₁ = babylon(2//1)\nx₁, x₁^2.0\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n```\n(3//2, 2.25)\n```\n:::\n:::\n\n\nOur estimate improved from something which squared to $4$ down to something which squares to $2.25.$ A big improvement, but there is still more to come. Had we done one more step:\n\n::: {.cell execution_count=6}\n``` {.julia .cell-code}\nx₂ = (babylon ∘ babylon)(2//1)\nx₂, x₂^2.0\n```\n\n::: {.cell-output .cell-output-display execution_count=7}\n```\n(17//12, 2.0069444444444446)\n```\n:::\n:::\n\n\nWe now see accuracy until the third decimal point.\n\n::: {.cell execution_count=7}\n``` {.julia .cell-code}\nx₃ = (babylon ∘ babylon ∘ babylon)(2//1)\nx₃, x₃^2.0\n```\n\n::: {.cell-output .cell-output-display execution_count=8}\n```\n(577//408, 2.000006007304883)\n```\n:::\n:::\n\n\nThis is now accurate to the sixth decimal point. That is about as far as we, or the Bablyonians, would want to go by hand. Using rational numbers quickly grows out of hand. The next step shows the explosion.\n\n::: {.cell execution_count=8}\n``` {.julia .cell-code}\nreduce((x,step) -> babylon(x), 1:4, init=2//1)\n```\n\n::: {.cell-output .cell-output-display execution_count=9}\n```\n665857//470832\n```\n:::\n:::\n\n\n(In the above, we used `reduce` to repeat a function call $4$ times, as an alternative to the composition operation. In this section we show a few styles to do this repetition before introducing a packaged function.)\n\n\nHowever, with the advent of floating point numbers, the method stays quite manageable:\n\n::: {.cell hold='true' execution_count=9}\n``` {.julia .cell-code}\nxₙ = reduce((x, step) -> babylon(x), 1:6, init=2.0)\nxₙ, xₙ^2\n```\n\n::: {.cell-output .cell-output-display execution_count=10}\n```\n(1.414213562373095, 1.9999999999999996)\n```\n:::\n:::\n\n\nWe can see that the algorithm - to the precision offered by floating point numbers - has resulted in an answer `1.414213562373095`. This answer is an *approximation* to the actual answer. Approximation is necessary, as $\\sqrt{2}$ is an irrational number and so can never be exactly represented in floating point. That being said, we can see that the value of $f(x)$ is accurate to the last decimal place, so our approximation is very close and is achieved in a few steps.\n\n\n## Newton's generalization\n\n\nLet $f(x) = x^3 - 2x -5$. The value of $2$ is almost a zero, but not quite, as $f(2) = -1$. We can check that there are no *rational* roots. Though there is a method to solve the cubic it may be difficult to compute and will not be as generally applicable as some algorithm like the Babylonian method to produce an approximate answer.\n\n\nIs there some generalization to the Babylonian method?\n\n\nWe know that the tangent line is a good approximation to the function at the point. Looking at this graph gives a hint as to an algorithm:\n\n::: {.cell hold='true' execution_count=10}\n\n::: {.cell-output .cell-output-display execution_count=11}\n{}\n:::\n:::\n\n\nThe tangent line and the function nearly agree near $2$. So much so, that the intersection point of the tangent line with the $x$ axis nearly hides the actual zero of $f(x)$ that is near $2.1$.\n\n\nThat is, it seems that the intersection of the tangent line and the $x$ axis should be an improved approximation for the zero of the function.\n\n\nLet $x_0$ be $2$, and $x_1$ be the intersection point of the tangent line at $(x_0, f(x_0))$ with the $x$ axis. Then by the definition of the tangenLine truncated
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"markdown": "# Numeric derivatives\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing ForwardDiff\nusing SymPy\nusing Roots\n```\n\n\n\n\n---\n\n\n`SymPy` returns symbolic derivatives. Up to choices of simplification, these answers match those that would be derived by hand. This is useful when comparing with known answers and for seeing the structure of the answer. However, there are times we just want to work with the answer numerically. For that we have other options within `Julia`. We discuss approximate derivatives and automatic derivatives. The latter will find wide usage in these notes.\n\n\n### Approximate derivatives\n\n\nBy approximating the limit of the secant line with a value for a small, but positive, $h$, we get an approximation to the derivative. That is\n\n\n\n$$\nf'(x) \\approx \\frac{f(x+h) - f(x)}{h}.\n$$\n\n\nThis is the forward-difference approximation. The central difference approximation looks both ways:\n\n\n\n$$\nf'(x) \\approx \\frac{f(x+h) - f(x-h)}{2h}.\n$$\n\n\nThough in general they are different, they are both approximations. The central difference is usually more accurate for the same size $h$. However, both are susceptible to round-off errors. The numerator is a subtraction of like-size numbers - a perfect opportunity to lose precision.\n\n\nAs such there is a balancing act:\n\n\n * if $h$ is too small the round-off errors are problematic,\n * if $h$ is too big, the approximation to the limit is not good.\n\n\nFor the forward difference $h$ values around $10^{-8}$ are typically good, for the central difference, values around $10^{-6}$ are typically good.\n\n\n##### Example\n\n\nLet's verify that the forward difference isn't too far off.\n\n::: {.cell execution_count=4}\n``` {.julia .cell-code}\nf(x) = exp(-x^2/2)\nc = 1\nh = 1e-8\nfapprox = (f(c+h) - f(c)) / h\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n```\n-0.6065306479285937\n```\n:::\n:::\n\n\nWe can compare to the actual with:\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\n@syms x\ndf = diff(f(x), x)\nfactual = N(df(c))\nabs(factual - fapprox)\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n```\n1.178403974334123392219821170344191813548718695568289215873505651941374433299215e-08\n```\n:::\n:::\n\n\nThe error is about $1$ part in $100$ million.\n\n\nThe central difference is better here:\n\n::: {.cell hold='true' execution_count=6}\n``` {.julia .cell-code}\nh = 1e-6\ncdapprox = (f(c+h) - f(c-h)) / (2h)\nabs(factual - cdapprox)\n```\n\n::: {.cell-output .cell-output-display execution_count=7}\n```\n1.567568231457459370771602167922282298718695568289215873505651941374433299214873e-11\n```\n:::\n:::\n\n\n---\n\nThe [FiniteDifferences](https://github.com/JuliaDiff/FiniteDifferences.jl) and [FiniteDiff](https://github.com/JuliaDiff/FiniteDiff.jl) packages provide performant interfaces for differentiation based on finite differences.\n\n\n### Automatic derivatives\n\n\nThere are some other ways to compute derivatives numerically that give much more accuracy at the expense of slightly increased computing time. Automatic differentiation is the general name for a few different approaches. These approaches promise less complexity - in some cases - than symbolic derivatives and more accuracy than approximate derivatives; the accuracy is on the order of machine precision.\n\n\nThe `ForwardDiff` package provides one of [several](https://juliadiff.org/) ways for `Julia` to compute automatic derivatives. `ForwardDiff` is well suited for functions encountered in these notes, which depend on at most a few variables and output no more than a few values at once.\n\n\nThe `ForwardDiff` package was loaded in this section; in general its features are available when the `CalculusWithJulia` package is loaded, as that package provides a more convenient interface. The `derivative` function is not exported by `FiniteDiff`, so its usage requires qualification. To illustrate, to find the derivative of $f(x)$ at a *point* we have this syntax:\n\n::: {.cell execution_count=7}\n``` {.julia .cell-code}\nForwardDiff.derivative(f, c) # derivative is qualified by a module name\n```\n\n::: {.cell-output .cell-output-display execution_count=8}\n```\n-0.6065306597126334\n```\n:::\n:::\n\n\nThe `CalculusWithJulia` package defines an operator `D` which goes from finding a derivative at a point with `ForwardDiff.derivative` to defining a function which evaluates the derivative at each point. It is defined along the lines of `D(f) = x -> ForwardDiff.derivative(f,x)` in parallel to how the derivative operation for a function is defined mathematically from the definition for its value at a point.\n\n\nHere we see the error in estimating $f'(1)$:\n\n::: {.cell execution_count=8}\n``` {.julia .cell-code}\nfauto = D(f)(c) # D(f) is a function, D(f)(c) is the function called on c\nabs(factual - fauto)\n```\n\n::: {.cell-output .celLine truncated
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"markdown": "# Optimization\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing Roots\nusing SymPy\n```\n\n\n\n\n---\n\n\nA basic application of calculus is to answer questions which relate to the largest or smallest a function can be given some constraints.\n\n\nFor example,\n\n\n> Of all rectangles with perimeter $20$, which has of the largest area?\n\n\n\nThe main tool is the extreme value theorem of Bolzano and Fermat's theorem about critical points, which combined say:\n\n\n> If the function $f(x)$ is continuous on $[a,b]$ and differentiable on $(a,b)$, then the extrema exist and must occur at either an end point or a critical point.\n\n\n\nThough not all of our problems lend themselves to a description of a continuous function on a closed interval, if they do, we have an algorithmic prescription to find the absolute extrema of a function:\n\n\n1. Find the critical points. For this we can use a root-finding algorithm like `find_zero`.\n2. Evaluate the function values at the critical points and at the end points.\n3. Identify the largest and smallest values.\n\n\nWith the computer we can take some shortcuts, as we will be able to graph our function to see where the extreme values will be, and in particular if they occur at end points or critical points.\n\n\n## Fixed perimeter and area\n\n\nThe simplest way to investigate the maximum or minimum value of a function over a closed interval is to just graph it and look.\n\n\nWe began with the question of which rectangles of perimeter $20$ have the largest area? The figure shows a few different rectangles with this perimeter and their respective areas.\n\n::: {.cell cache='true' hold='true' execution_count=4}\n\n::: {.cell-output .cell-output-display execution_count=5}\n```{=html}\n<div class=\"d-flex justify-content-center\"> <figure> <img src=\"data:image/gif;base64,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 truncated
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991.344,227.185 973.488,210.913 954.234,195.507 933.661,181.028 911.854,167.537 888.902,155.089 864.9,143.736 839.947,133.523 814.144,124.493 787.598,116.683
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1080.06,421.37
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