[br][br]1. Selecciona el ícono [i]punto [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEYAAAA7CAYAAADGkvybAAAJM0lEQVR4nO2be1CVdRrHf2HttiFeglIuyr1UvG0KlVyUQq22Ztudac01dZeYyRJmpajVVkigyBsZWhZpEXG4eCDxqJAghzskFxUEFFYkWD2AwAFMuZxzgM/+8WLOmhe2ZDsc9jvznTNnznuZ9zPPeZ7n95v3EeXl5Zw7d47Ojg66u7s4XnOeHYrjhMgK2BiTT6CswOC8UZZPYEw+m2MLic85TVOLmu7uLpqamqiqqqKsrAyRlJREdnY2Heo2QMfu1JOMfekLHnwpCjvfBKxfizc4265NwHpNHGP/GIn7xmTO1DcDOmpqalAoFCQnJyNSU1M5evQo7W0tQB/vJxYxbtWXeEd+i+xYI59m1/NJdj2fGog/ya7ni/zz7M78jtlvJDNrXQLltSqgj6qqKhQKBXl5eYjs7GyUSuUgGB2bE49h81o8u7Prae+DhivQ3AetQMsIduugL/RCcw/UdsDvP8hhXkAiZbUqQMfpqipSUlIoLy9HZGZm/geYLUlFTH01ju1HztJwBYq+62J/7kVk36iIT28k/ujIdFxaI3FpKo6caKe6rY+TTb08vUXJ/DcTByPmGpgTJ07cGkxzP6QUq1n21xzmPX4Aj8WpLFwyMr3A8zCPLzxEUHgF1eo+Ktp0Px1MK3AgvwX3xSncbxqNtV0CNg4j0xZTYplsKcNvQwnV6j6q2n8GmBbgYGErS59Px9ounplzk5gxex+2DjIsrb/Se1tZf8VD0+KYOTeRh50ScZwuJyD4BNXqPirVdwqMfQIzZsmZ4RSDi3Mcbu5y/bebnLlzYpjuFMtDTvLhA2PrEMucOTLCt5dSUKDSe2cqG1i18husbb7EflrC8IGxspHxyLw4lMp/MVK0fn0eFpZR2D08jGCm2Mr47SNxHDpU9ws/7tDU06PjjTeysbT6H4E5ePDcL/vEQ1RXl5bXX/8/mB/JoMF0dkJZGWRkQGEhNDbCwMDQzjVoMJmZ8PzzYGkJzs6wdy/09AztXIMG89FHYGwMQkh++WVobR3auQYJpr8fLlyANWskIHffLX26uUF+Pmg0t7+GQYLp7obYWJg/H8aPBw8PmDIFLCzgnXfg/PnbX8MgwVy8CD4+cO+98OijkJAgfTcygscek6LmdjJIMMXF4OIigfD1lUDt3QsmJjBhAnz8MVy+PMrAqNWwYweYm4OTEygUoNNBSQksWQL33QfLl0tlfFSBOXYMnnkGxoyBFSuk3gWkniY4GMaNA3t7iI6+dU9jcGA+/xzuv1+qQqtXQ1YW5OVBQQFs2gRmZnDPPeDnB5cujQIwAwNSdPj7X+tbbGzAywsWL4annoK5c6/9tmiRBEurNXAwOh0kJ4Onp/TgJibwwAMwadI1P/ggTJwo9TVTp0qlW6UycDDd3VK0XM0h4eGQlCSV6quWyyE+XoqgMWOkhq+oyIDBaLVSlfHwkEr08uXQ3Hzz47dskRq/SZMgKgq6ugwUTFMTvP++lHQtLWH3bqkK3UwZGRLEMWNg2TI4ftxAwVRUwAsvSLnF0xPKy6Gv7+bHq9UQECAdb24uRY1BglGpQCaTyvHXX0v55nYqKoLQUAgJkfZqrpdBgBkO6TWYgYEBdDodWm0vWm0vOp2OgaFuwf1M6S0YlUpFUlISwcFB+Pi8hLf3nwkMfJvERDkXL7YMIxJJegdGq9Vy9uxZtm7dzMKFzkycOB4hjBHiN5iYGOPu7kxExAfU1dXR3z980aN3YBoaGti48R84ONhgZDQWIeYhhB9C+CLEIxgZGTNtmj1hYe/R1tY2esCkpaUya9ZMhPgVQqxAiAyEOIcQtQhxGCH+gBD34OHhyrffFowOMB0dHYSHv8vYseMQwhUhcn9Y9F1zNkK4YGFhxq5d22kd6u72SAZTXV2Nv78PJiamCPEmQnx/AzB9CLEWU1Nj/Px8qKysHB1g1q27CuYthLh8AzBdCPEKpqb34ev78ugA097ezrZtoYN/JXeEKLgBmHSEmIe5uSkREdtoaRme0q1XYACOHDmMk9MMhPg1QqwazCm1CHEWIY4gxAsI8Svc3B6nsDBvWKDoJZj6+no2bFiPnZ01RkYmCOGMEK8M2oW77jLB0dGW0NCQYUu8eglGq9VSU1PDjh3b8fJawIQJJoOl2xgzM1Pc3Z0JD99KbW3t6Grwrqq1tRWFQkFg4NusXPknvL1XEBwchFy+j6ampmEDclVaLQQE5GM15SvspyXy0Iz9vBV6in92QlV73y+7iOzv70ej6aWnp4ueni40Gg19t9po+YmS7qNBo9HQ29uLRqOhvf0ya9emYfbAp1jZRmPrGMu6wCIqL/ZS0aa9NZjrX5kfqdsOnZ2dVFdXU1JSQnFxMadPn6KwsJhlyyIZNz4Qs8nvMtkqjFWvJpB9qp4TjV08uy375mBycnIMAsylS5fIz88nMjKS6OholMp0FIpDBAXtwdv7I1b/JYLFSzewxn8XR4rOUHz+Ms9tzzH8iNHpdJSXlxMREcGePXsoKCigtLSU0tISKivLSE9Lw98/hPWhkeSfaaJU1cPvtmXd2Rxz+LB+vrXZ1tZCSsoh9u9PoqKigitXrqDV9tLT005GRhbLV4SxbqOciuZeTrXeweQ7Et7z/f77ZrKyUsnNVTIwICX5+obvCHrnM+a7bMF3Qw7V7VCpvoNgbB3jmDNHxratJeTmXtA75+WpyMqsJ+w9GWFhn3C66gwdHWoSk9JZ9GQQ1nY78Q86yRl1//DMEsyfH8cC1316Z1fXRBa4ypk+/UOWLt3Mzp3RfJ2UxFt/38OM2VuZahtFQEg51XcUzHXTJ1aD0x365RisrGVYWsuYPfdDnn3udV588VWeXBKMw7TPsXWUExBy8ud3vj/MK3mlMNE0mql28djYD84A2eupHfZh45jMVNvPsLT6GxaW3kyx3oS5VQyTLeLxe/sOzCs190NqsZrlPrm4uB3E86lveOLpkeA0Fi09iOuTMSzw/AJ3r324eaXg9kQKmz64OuF2m8739jOR3SgKWkk42khiZvOIsTyziX3KRhIyVMiVjciVTciVTaSXdQzORGp45r9ZEhjSFG3rDTzkKdqUlJQfzV2PXRnF6t0FRBVcYFdGHTsz6tilrGPnCPOuG3hnRh2ROfVEHD3HTP/9zLxu7vrAgQPk5ubyb6AeLtnHmbvpAAAAAElFTkSuQmCC[/img] [/i]y coloca el punto A [br][br]2. Selecciona el ícono [i]punto[/i] [img]data:image/png;base64,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[/img] y coloca el punto B [br][br]3. Selecciona el ícono [i]segmento[/i] [img]data:image/png;base64,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[/img] y une los puntos A y B [br][br]4.[br]Selecciona el ícono [i]perpendicular[/i] [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD4AAAA6CAYAAADoUOpSAAARpklEQVRogeWbaVRUV7bH662V9b70eh/e635vvaSVeSiqgALU2GZqk6yYdEcFFRyjOCVxBlGZQUFlUFsRQVEcGEWgiqIGinkQB0BAmUFGRYJDFCNjh0R/70OBGKeWwQ/9eq+1V7EO9567/3XO+Z19b+0rqKyspLOzk4GBfmpbOwlILsE1sgDnkwVsPfXP684nC3A7WcC+lFIa2+8wMNBHR0cHFRUVlJeXI5BKpTQ0NABPkF2s551FkUxaHcf0nVlYe6Vj4apgqm8WFq4KrD012HilY7FD22bppsTKI40p3hmY70hlqk8mlm4qJO5qpvhkYr4jlSk+mUjc1UjcVUwdbvPOwMojDUs3JVN9sjDfocDGOwNrTw0Wrkrt9XYosPFKx9pL8/oYXJ+LwTeL6btymeaTwf86xvC7b06RWdYMPKampobk5GTUajUClUpFfX0d8Jj4/Bre/Taev2U0kV3ZjqKsjdzG+6SUNJJ7/UfSKtpRlbeR1/gAeUkj2fX3SK/qQFHWSl7TA+RXmsiqu0NGTSeppc3kN3WReqWZzJrbZNXeQX6lifymLhRlLaRX/0B2/V3kJY3kNT5AWd6KpvIWOQ0/aq/XeB/V1Ruor90k9/pzMVwdiSGn4R6aqg6UZa3kNz9EXtLI2YJqCmpv46+o573v4lAVXwd+paqqCrVaTX19PYK0tLQR4QU1GG2RElN8G5cdbmzz3k1qQSlz7R1IzinCY88+Nri4kXa5EjuHxcSpc9kTcpTV6zeTXlzLgiXLiExScTAyjmWr1pJ5pY7FjqsJjTrHsfgUFi5bQUZJHY7fbSAoLJJoeSbzFi0hraia77a44LsvhMTMC9jaL0RRWI6Tuw/bffcgz7/CXHsHpLlDMWxzQ32pEjuHRcSr89h9MJw1G7aQe60JO4fFWFpZse9gKCcu3cZwSxLqZ4RrNBqam5t/K/xsQQ16GxM5UdiOPDcPt71y5i6S8t7kzdguSWbqh/sxt96F/QoFOgbOfG1/lg8+PYzQ3IuFjir0DLcyyzaamV8ex0joyqKVagxMdvDZXyL5Ys5p9I23sXClChOxJx9/HsZf58eha+CMg6MSkcSX6Z8cZO6iJHT0nZj/jRzJ1D3Y/CmQectkTNbfgt0SqTYGG7+hGJyY7ZDAjJmHEVp4Y79CzWR9Zxav2UvOlTJCctrQ35jwgvDGxsYXhetvTOTEhXZk2Zl8veAgekZSRJJMjIQyzCxViCRpGJpKsbDJwMgsBVNzJWIrDYamUsxtMjAWyTEVKxBbp2NgKsXcOh0TcSomolTMrdMxNJUittJgaq7A2EyOuU0GhqZSRFZpCC2UGAlTsLDJwNBUhplEjZmlGkOhTHs9oQwzixdjEFooEVuloWuo7dthZTjK/FxCcm6gv/Hcmwk32JxM5MVb7Arei7HZckQSOeZWCsSSZIyECegaxqNjED/y+ezfr2jTNU1EVyRD1zQJHcOhNoPnznlV2xtcz1h4DnMrKWIrBSKJFFPzJQSHHuRI/i0MNie+mXDd9QmcKGzn6o0buOzMwsxChtA8GTNxHDY28cz4IHH0bhPNDMlpZkyLY8aMc2Pr4zVubR2HmSgeU7EUsZUM98AcKm+1cyi7Fb0NZ99MuOHQiPsG+GNouhSxVSpC8xQMjaIIDCihqurH0XtoMlXr/Kg6KqeqtGNsfbzGfbwuoacfhZllKiKJFCOzhQQeOjA04i/C7aXC9YbWuDwvB/sVRxFZpmAkTEZPP4rExOuMyVqqISQAzhwFBsbWx2ss8kQ1k3TOYCzSjviSNeGkXSgcWuNvCLdh4an5eTg4HtMKN0tG3yCKqKjasUU2MAAnTsD338O9exOpGYAjodeYrDsifOm3R9FcvDA64S+b6qZi2fiEA8TEwPz50NIyUXqf2rBwocU4pvpTuLWNwM3QNHH8wlUqWL0aCgrgl18mSjMwItzILGnscHt2OzMRLUdslYrJRIx4dTUEB8OpUxM+3UdGXD727Ww4gUnOTMduSQgiyxSMx7vGAQYHISuLB1ud6czJnijNwItr3H5FCIrRJjDDKav6QiFL1pzEbCLgBnTevUNi0G7crYxxdviSwxGHqagofyvCV6yPJKu4iJCcNvRGCzfv3TvRN148IXDr6+sjIuIo7/5RiEAgQSB4n3fe0WflyjXcutXOkyePJ0T4MNwMTBaw92/BY4NbeVsbLjszJwRu5eUlODgsQyCYjUBQhEBwC4HAG6HwS2Jiounr65kQ4U/hFpBNZfsY4bb7QBBmFqsmBG45OUo+/XQVAsEBBAKGPI/f/34pbm5udHXdmRDhw3ATSZZzIDyUI/nto4dbglrJbPv9EwK3S5dymTVrGQLBegSCNgSCvyMQHOW//2cWQUGBdHd3TYhwE7EMsZUMuyX7kGVlcDh3NHDbcI4The1kFBexfF2UFm7CpHEJv3WrHT8/X/7zP6cgEDgiEPjwb/8+E7u58yktLeGXce7rI3BLRmwlY/WWKHLLSkcJty1SIi/ewsPPB10DBy3czFPGTfWGhga2bnVGJDLD9A+/x9bGGlVszLgEPy98GG56Rnb47w8cG9zKWlvZ6psxYZnbkydP6Oq6z43GGm74e3J7hwt/v1IyocKH4ea2N4uKmzfHBreAkAOYW3+LWCKfmMztWSsu1mZxKSnw5Mm4u3sebpZTVnEoIlwLt02jhFusXMZXdgETl7k9aw8fgr8/eHlNqPBhuH1tv5dEjXpscMspK2XVxrgJgdtLzc8PHB2hr2/cXT0Pt+9c4jlfcW1scHPf6YWO/oIJg9sLFhqqvT9vahr3qD8PNx0DW/yC944NbqUtLTh5p0/cbenzlpOjHXWlEnp7x9XV83Bz3ZPBtRs3xga3fUdCkExd/3bgBtDRAceOQWAg3Blf5hZ2pILJumcwNdfCzXr6t4SePE5o3mjgtimJyAu3OJ10js+/9kMkkWMskk688MFB7VMZBwdoaxtXVyGHSrXCxSmIJFJm2e4kXiHncO5N9DeNEm75166x1ukcZhaytwM3ALkcvvoKKivf+JRfBge53dFBZVkZeZo0ctVSNq+Lw8AwDhORlurrXRO5WF3Noew29DaMEm5uvp5M1pv/9uAGcOkSODlBejr097/0kL8PDPDwwQNu//ADrY2NXMjNJTYiAh8nJ5Z9+QUblyxg/teBmAgTEVupEEmkTNafw66gPaOE29CIlzQ1scUzTQu3tzXira0QHq71Gzde+PcPN2+SrVJxJDAQJ0dHHOfMwWnFCsKDgshUKKiruEpjXS17/PLQ1Y/GyEy7nW3311De2jo2uB2MCGPKjM1vD27DVlgIrq70ZWdT39xMakICB/388Ny4EY8NG9jn48OZsDCSo6ORJySQl55OY20t/c/s/xERtUzSOY2puXaNT/twA+FRp8YGtxPxsfx5lvdbg1v3Tz9RUl5O4YEDdFpZoXZ0ZF9oKIf27GGfjw+Bnp4c27+fHLWajvb21/Y1krlphX/2V0+iZUljg1thdTXfb5NOCNweP37Mnc5O6quqKDp/nsLsbJJjYggIDOTImjXU6+tz9rPPOHL4MGVFRfzUNbr785F9XDvVN3nKKKqvG5rqo4Sbq68Hk3THBrfBwUG6Hz3i/t273L19m7KiIqKPHWOnkxMrbW1ZZWuLz5YtnEtIoC47m5+9vBg4fJj+piZ+/fXXUX+xz2duk/XGAbeihutscleOGm4PHzzgYl4eYUFBOK9axdr589m+Zg2H/P2RxcVxtbiYqvJyWhobedjVxa+PHmmztwMHoKho1KKfFT6cubnsUlPa3DxKuA2t8dCTx5n+sQsiiRyToTUeG9vwwkVbGxtRJCYSsmcPvs7O+G/fTrCPD+HBwcRHRpJ45gxZSiW1FRWvnsLNzbB+PYSFjUv4MNxmzHTieFw0oXnt6L8p3IaFH40+zYefummFi2UYGMUQHlZM6/U6shQK4iMjiQoPJywoiCAvLwLc3fHfvp3QwEDUUiktDS9+Sa+0/n5YuhQ8PMYk/Gh4NTp6MdrKCOtUPvnClVPn4gnNu/nmwoen+qW6Oja4yjGzkGEikmJsGs/WTVHEHD2Ax/p1rFu8mO1r1xIeHExhTg5d9++PKWhA+1va1q3g6Qk9r3/U/PPPP9PT08OjR4/o7n5ET083AXvP819/COVdnVMYCmNw8pFT2tT0+qmenp7+crj5eDBJdx5iq1RElqkYm8azaukhEiKPUHy+gLudnTx88IDenh5+GRwcu2iAx48hNhZ279Y+nXn86h8Y7t27x+XLl9FoNBQWFnDlymW2bzuNnoEvQnEwRsKd/FHnA3YGBhBW8Bq4aTSafzjiRsIkDAyjOfS3Qu7d/oHBwZ/HJ/Rldu0aBAXByZPw86v77+7uRqPRsH//flJTU8nPz+PcOQUnT8o5FBLPihWerN++l4ziKu2DiDfdzoYTmGMxZ/joc/ffJDBnzzZNvOBh6+nRjvi33772qczjx48pLy8nIiKC3Nxc2trauHfvNn29dykpucyq1X58ONOOI6fjxga3Z6luLJKOrxTkTe3YQVg6D/p+/AcHDlBTU0puroauLu2xj356wJGwJD74aD/TP1lD5Nkxwu3ZfdzILAlDwyiCg65QW3v/7XlwFLUrdlCbVvba4+rqHpCdXcXu3WGcP3+J/r4ecnMvM+urXZiKj+PknUZZyyj38ZHb0pHMTWyVipkojqlT4vno46S359Ni+MjqNB/96exrj/v4Exnvvx+LtXUQnp4RpMpl+O48jWTKYYxFcUzSsxt95jacq1+oqeb7bTKEFjLMLGWYS5IxMk1AxyAeHYO45z7/UdsbniNMQkcsQ8c44Q3OPYuRMJpP/uzJvHlr+fRzH4xFMZhZprDZM2X0ufrTHw3TlHwxO/BpSaehUIbwJeWUwyWdBs+UdJqIFZi/oqTT4GlJp/K5kk4NQgvVa0s6fxuDHAubTHT1g9HV34axWQi6hjJEkgxmzfUjJiV5dHdnxs4pnLz0A59/MZPf/YcFdktS0TXYwZyFyUz94ADmVruZv0yBjsE2/jI/gRkzjyA092XBchV6Rjv4Yk40n8w6gZHQA/vlKgxN3Zn51Uk+//oM+sauLFiuwkTszYefhfOVXTy6htuY/40SkcSP9z8OYbZDEjr6LtgtlSOZGoD19GBsF8vQ0Xdh7iKpNgbr3cxbpkDHwIVZtmew+VMAxmZuOKxIR0d/G+9OmsHBo6FvXgPzbNm2s8t2nDx2kZJ3hdnzFpCUdQk3/yC+d9qB6mIFcxYsJEaZg//BcFZ+v4m0ohrmLVzC8XMKDhyPYbHjGtKLa1n4zUpCTp0lPFbGgiXL0RTV8s3adQSEnuCMLANb+0WoL1WxdtNWvIMOkZBeyOx59sjPl7HZ1RsXb39kuSXaGLIv4+YfxLqtrigvVDBngQOxyjx2HQhn1brNpBVVY2u/iIMnYukFwvLa0Fsf//KybW3h+kih/nvfxXMoq4XzdZ2kV3ZQ0HQfeXED+Y33Sa+8ibq8lfPNXciLG8i7fo+M6lsoy5o539JFasl1curvkFXbieJKI4UtD1FcaSS7tpOcutukllynsKULZWkTmdUd5DbcRV7SwPnmLlTlLaRXtZPf+CPy4gYKmh+Qdq0NTcWNkRiahmK42sr55gdDMfxIRnUHqrKWoRgayKm/x/WHsEdZz3vfxb68UP/ZVzOkF+t5Z2Ekk9fEM8Mvm6neGUjclLy/MxuJm4op3ulDr19o26zcVdh4aZjmm4mlq0Lb5qHG2jONab5ZQ21ZWHumYe2h5v2d2Vi6Kpjmm4WNpwYr96E2NyVTfTKZ4pWOxF01dD0lU30ymPKbGJRPY5C8NAZtm7VnGhJXBe+tjH31qxnXrl17+jJOTUsnuxKKcI7IY0NEHpuO//P6hog8tkbksTe5hOs37zAw0E9HRwdXr16ltLQUQW9vL48ePeLhw4f09jyCwT4Y7B/6/Gf3fp783EdPt1Zfd3c3vb299Pb2aoX39vbS09NDb28v/X29DPT3MdD3/8D7++jv+62+p8K7urr4V3SBWq3mX9H/DxCCrf+VRKlHAAAAAElFTkSuQmCC[/img] para construir la línea perpendicular, da click sobre el segmento de línea y arrástrala hasta el punto B [br][br]5. Selecciona el ícono [i]punto[/i] [img]data:image/png;base64,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[/img] y coloca el punto C sobre la línea perpendicular construida [br][br]6. Selecciona el ícono [i]paralela[/i] [img]data:image/png;base64,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[/img] y da click sobre el segmento AB y el punto C para construir una recta paralela [br][br]7. Selecciona el ícono [i]perpendicular[/i] [img]data:image/png;base64,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[/img] y da click en la recta CD y en el punto A para construir la recta perpendicular [br][br]8. Selecciona el ícono [i]intersección[/i] [img]data:image/png;base64,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[/img] y da click en las rectas CD y AD para crear el punto D de intersección entre dos rectas [br][br]9. Selecciona el ícono [i]polígono [img]data:image/png;base64,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[/img] [/i]y da click en los puntos A, B, C, D, A para crear el polígono [br][br][br]

Si por ejemplo tenemos la ecuación: y=-3x+2[br]sabemos que la ordenada al origen es 2[br]La pendiente es -3 y según su definición[br][math]m=\frac{\Delta y}{\Delta x}=\frac{-3}{1}[/math] [br]por lo que el desplazamiento sera de -3 en el eje [b][i]y[/i][/b] (3 hacia abajo) y en el eje [b][i]x[/i][/b] el desplazamiento es de 1(a la derecha por ser positivo).[br]Los puntos por los que pasa la recta serían: (0,2) y (1,-1)[br]La gráfica de la recta sería:

1. Traza una línea perpendicular del punto A al eje y (eje de simetría), con el botón [icon]/images/ggb/toolbar/mode_segment.png[/icon][br]2. Traza un segmento [icon]/images/ggb/toolbar/mode_segment.png[/icon] desde el eje y hasta el lado opuesto del punto A, ambos segmentos deben tener la misma longitud.[br]3. Realiza lo mismo con los otros dos puntos.[br]4. Con el botón polígono [icon]/images/ggb/toolbar/mode_polygon.png[/icon] une los puntos en los extremos de los segmentos trazados cerrando el polígono. (A´, B´, C´,A´)[br]

La pendiente de la línea recta es la inclinación que tiene la recta. [br]Si la línea va hacia arriba, la pendiente es positiva pero si la línea va hacia abajo, la pendiente es negativa.[br]Por definición la pendiente de la recta es el cociente del cambio en las ordenadas por el incremento en las abcisas: [br][center][math]m=\frac{\Delta y}{\Delta x}[/math][/center]Cuando se tienen las coordenadas de dos puntos A(x[sub]1, [/sub]y[sub]1[/sub]) y B(x[sub]2[/sub],y[sub]2[/sub]) la definición queda:[br][center][math]m=\frac{y_2-y_1}{x_2-x_1}[/math][/center]Observa cómo el valor de la pendiente cambia de positivo a negativo según su inclinación. Pon especial atención en el valor de la pendiente cuando la línea recta está en posición horizontal y cuando está en posición vertical. [br]¿Qué valor tiene la pendiente en esos casos?

Teorema de Pitágoras.[br][br]El cuadrado de la hipotenusa es igual a la suma de los cuadrados de los catetos.[br]Recuerda que la hipotenusa es el lado más largo.[br][br]La fórmula:[br][center][math]c^2=a^2+b^2[/math][/center][br]Mueve alguno de los puntos y realiza tus operaciones en tu cuaderno para verificar el resultado.[br]Realiza tres ejercicios en tu cuaderno para comprobar el Teorema de Pitágoras.

1. Si se suman números con signos iguales, se mantiene el signo:[br][list][*]Al sumar dos números con signo positivo, el resultado es otro número positivo[/*][/list][center](3)+(5)=8[/center][list][*]Al sumar dos números con signo negativo, el resultado es otro número negativo[/*][/list][center](-3)+(-5)=-8[br][br][/center]2. Si se suman números con signos diferentes, se queda el signo del mayor:[br][list][*]Si el número mayor es positivo, el resultado es un número positivo[/*][/list][center](-3)+(7)=4[/center][list][*]Si el número mayor es negativo, el resultado es un número negativo[/*][/list][center](5)+(-9)=-4[/center]Practica con el simulador y resuelve los ejercicios.

Las funciones polinomiales y su representación gráfica tienen gran importancia en matemáticas pues son modelos que describen diversos fenómenos del mundo que nos rodea como los modelos económicos, históricos, sociales, científicos, etc.[br]La función polinomial es una función continua, su forma general es:[br][br][math]f\left(x\right)=a_nx^n+a_{n-1}x^{n-1}+a_{n-2}x^{n-2}+...+a_2x^2+a_1x+a_0[/math][center][/center]Entre las funciones polinomiales se encuentran: la función constante (cuando el exponente mayor de la variable es cero), la función lineal (cuando el exponente mayor de la variable es uno), la función cuadrática (cuando el exponente mayor de la variable es dos), la función cúbica (cuando el exponente mayor de la variable es tres) y las funciones de grado mayor.[br][br]Las raíces o ceros de las funciones polinomiales (en donde se intersecta con el eje de las abcisas), se pueden determinar por diferentes métodos como factorización o división sintética.[br][br]Observa cómo cambia la función de acuerdo con el cambio del coeficiente y del grado de la función. [br]

En cálculo integral se debe encontrar el área entre curvas, dadas dos funciones [i]f[/i] y [i]g[/i] , se debe encontrar el área contenida entre sus gráficas en el intervalo [[i]a,b[/i]] ; con las que se forma una ecuación que debemos resolver para determinar los puntos de intersección que son el intervalo en el que se debe evaluar.[center][/center][center]f(x)- g(x)=0[/center][br][br]Para ello debemos emplear diferentes métodos que nos ayuden a encontrar dichas intersecciones entre las curvas, tales como: graficar, factorizar, despejes, fórmula general, división sintética.[br][br][br]Para los estudiantes de cálculo es una herramienta que les será de mucha utilidad pues con la asistencia de Geogebra podrán realizar o comparar resultados de éstos procedimientos de una manera sencilla, rápida y que les permita visualizar la solución.[br][br]Ejercicio:[br]Determina los puntos de intersección entre la función f(x) = x (x-2) y las rectas verticales x[sup]2 [/sup]= 1