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[/img][br][br]La ecuación vectorial de una recta en el espacio se expresa como:[br][br][img]data:image/png;base64,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[/img][br]Donde:[br][br][img]data:image/png;base64,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[/img]es el vector de posición en la recta.[br][img]data:image/png;base64,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[/img]es un vector que señala un punto en la recta (un vector de posición inicial).[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACAAAAAXCAYAAABqBU3hAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAIGSURBVEhLY/wPBAwDCJig9ICBkeWAwKgMKAsBqJ4Gtu7YB2Vhgq27DjBISogx1JblQEWoHALPX7xieP7yNU587sIVsBoUAAoBeoDMwtr/sxesgPIQAC0KDjPUO/Uz7ASzZRgyZk1iSFABc2gGUKLgQB3MchB4wjBj0WEom1jwm+Hzi5cMbz/+hvKh4NdXhrfvvkI5qADJAfcZHjyCMmHg0WOGB1AmQfD3PsOa4mKGosnTGLJDYhly1ryEStxkmBEby+AdUsmw4A5UCAkgOUCRIWFBIYM7lAeOgpooBgUojxB4ML+f4Zh9O8PsVn8GE7ZfDGcu3YLKCDBIyXMD6ScM99E9CALglEAxOPu/O2zq/6Mg5vlZ/wMdA//Hzr4HlgGDz9v+Fzrm/p//EMpHAlTKhroM6bNSGayArGPb9zI8A4amh6ciRAoEeMQZpEQ1GNTkoHwkQCUHsDLw8rMC6XMMx478YmBQsWRwkIbIgMGdGwyX1HXBDkQHVHIAFFw4y3DsOwODgrExgxRUCAQu7zrMoOhgC+WhAuo64N17YPAzMKirIgX/3xMMm8+aM4Q4QflogLoOAJbzoFzz+Qssz/9mODNhNQNDXCgwlWAHVK6MvjIc6y1hqNjNwGBio8bA++IJw2fbHIa+cKQQQQO0aRF9+cDw9stPcOoX5oGK4QCjTbKR7gAGBgDtcZXYW0RHPgAAAABJRU5ErkJggg==[/img]es un vector director que indica la dirección de la recta.[br][img]data:image/png;base64,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[/img]es el parámetro que varía a lo largo de la recta.[br][br]Las ecuaciones paramétricas que describen la recta son:[br][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHoAAABUCAYAAABN/yOiAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABH4SURBVHhe7Z0LVNNHvse/eylpXaBSUHERLbQWuN6G4yqngkctKq7uem5uUbxw6UXFi+9HKyqKD6hdQMUH9QE+cBdWV1ZWVld2fSCoIC2oF6iXbC1Ra+gKFEQgkNAusZz/nf8/EwjkQf4JAm7yOScnmfknMJnfzG9+8898Z37CEGDln55/oc9WXlqeQ6mgLw1gNXRf0tEGuRGV3pcUJy3BtKAkFNC0PqyG7kukF7E6qYgm+oNyFBe2AV7eENIcfVgN/TJzrwzFPwDuQiGcaZY+TDO0sg2NdfVobHlOM0hWE0nXtUFJ0wONqjwyKDvUGbTM/exaTcWY+myUPEYtBPD18aA5+uEdddfmJCDqohI+HgJIy8SAKBrBf0/DmTZPeMjFKB25DGfj/OBA39/vtIhxbEsqypxIef7xAFe/9cC2aDf85bMyOI+zh7SkGTMOHsLisfT9fUlhEvyu++P2p1NpBn+U97OxJTYbz96aBG/balQ0CTFn1B1cHbIIpzb4QfBDPrbMTdU5Js/efh47Z9BED/gZuiQVC68IkUK+CGtI+YUYzDosgbtoJ84ukGLN4gyUwg+786IRoPqEDmTIjY3B8fvtNG0kQ7yx/EA0Zg+naZ3UI/ujJChW7cdiLzYtxr6gOGQrhNiavRPDjocj6mobPMMP4VSEG/eJPuUGMXSBGYaWZGLhmmwgZD9ORap6adXJdQjNrIbDnO3Ii57A5akox7658cj2WIxLR0S9um6whjaOZubc6ijmTDVNEiqSI5hJ01cwRytJ4uE5JnJ2CBOeXMa0qi7rpV1Wxzz7juejUUE/bYDiFCYosYQmCPLLzPrpQcykrXkkoWBu/jqCmTo/ljn3UHW5z7m+h5m04xZN8ERewiR8QMq66AwjpVkcV+JJHQcx6y/2+P5fnmCCSH7Iscc0wzC8erSypQ2CoXY0JUP2miXYJw3EgUurMJnmDihkHJbDDg4CmiYeaNa2fHgt/y2OhDjSzB7U5CMx/gpaRzlBWQP4ro1G2DhbelEXMhSkpqO4iSY1qRMjp8EFIuEImqGJCwI+DsNke5rsQW3mBsw7KYUw8ijSwlxoLjt9CiVeyAMbs3YhWMObNWbFYO5xKYITzmKjP800BGduU1D3FlNbcD+g8jhrmXS9PbiSOfqfEczBL2lSRr7T7Fjmopym9aDXI50nvW/zZd3XvlMw7fTz2jxh0peQulR7x04eM+mLSP78E0wFzVGhYC5Gse+PZ67+SLN6wfRboLp6C3vD4AfSo/S0WhVtKE4/gQLSe/hhuEdoo9vjsF4JxCtxnZ77Dgpsu6GOKaTIWLwBpb804AEMYfIYXYS4GcnItekR3zTkYE1IBiR0fFY2kbI7sWXXMT4rZJALHLu8WQ9eoc+900H+eAj54x2BOHJhFV69U0rcpAveHd9VIbVZsUi02dFLJdnBd14YvMj8jx/2vTQg8v+zYxCaKoHPKmKoOSUovk8y/T27hpWO29i3rBwBWSrDV31VCfkYP7irrhJGwInUWmllJXntp8rqF0jnGEKehrtplIUgriTBLTDZm0SWHUVI2PQEEb8Jg7vW/LkemVs+gyCuu3vXxPh5dEkhcthxyckRwzrEuFkiIwlbvGbDXSWtLx+H/vo2woJ77wmCoS5wHsn3QXuhXupRcE1C5p12cB1uC/mN2yhms21e5a6y94QfHM9E7bz5Xb27o+s+gAo7vM6GIFr5L5oJmDyFfDsFG2NQJKQ3H75NXrjA08sO8qv5aJw5U9UQWprJ/BnwekcVmT84mYSb45fpNTKLzScE+towTj/Bd7lfQeBuh3t/uI6fRq7DtJprOPeFBN/+33WcutCOeXtXYarRrrWvIT1edhe5dS7waMrFqW/8sXPha7j3pyLcqXqI4j+eR/E7K7H3v96Eum1KbvweuQ1eCP5ACHXzrLqZhXz4I3L6mzSHB9IvcLJqtEmfHe3jBlneH3A6T4JvSi4i5ebrWPXpr9BRmI+Srx+hSOyA0I8D4c629tGueOXza8i//wjfFl3EpVcW4MAaIdRNWifcSG0sPyq4wKJVI6pobySBhjFTn36CC5Q0y9OuXWY10rS1WtOZq1vNCDDNmV5RtOqTq/Nmpl0r6FIyrWyQ10vgqIbfLVAbO86Nag74AifiVkmAMFjghgXN8gi0y6zG3Y1MY2qqUUXTbDD2HQkS3UeZeDNlzFsQvWPejRit+uTq3BECtRvqxBYO7JBmpAe17B81pkwiEW4znjXQdEc9ahscETC193vHOhkbjK3hJn72BWPZhrYPxIrlQE58JoqlUuSS59rgHVgxjl7/J8K6lIigbKmG5N5TvDpeCM+hhu6KvbxYDW0hWLbrtiCshrYQrIa2EKyGthCshrYQrIa2EKyGthCshrYQrIa2EKyGthCst0AHmNq7+RA3AY0Pxaj62a+wNZhbkN7nWHv0gCJB8TUxis//DocuFKFS3vvv+kpFG33FD6uh+wBuZalJeCF4+3pEvPcGee0I35/3smihJBVBonAkFtI0D6yGNhspMj9K6VWfrB8ZSu9VAzbe8OlF+1pcdAuNpHF4mvB7udXQA01HKUrZZcnEyhO1lgtpIkbpXSUwygs+BvVnuuFvaIWMk5/KB4s+thvPIWelsexC95eFuw9QRp483xXCwVDdNkjxgARtDkIfeNIsPvCKuuWfp2J1ej28hzxBTo03dp+ORoB6cdqjTCxcmQ3XDVnYPWcAVml0SJEdnYzc11zQfo9UXfB+nIpQr99qQ8HOFdgimYlTmYtNqij93EbirFuYbFBBqp8Hx1diYVYzPMeOgNLGBT6jlKj4/Al8og9j6wwBcqJDkMiu4u/JlPW8FCHGKzUURdiXbotNJ3bCNTsGOccrUfF3IICOF1UFt/GggwQUIw0L1F6UZLYqPRnF7+9CmkiCfXPLkP31N1DCQ7Xov6McNz8nvdzHBT/j3t2XPEe7WmzPGxkqxPXk2Q6vz1yPIyF0QT5r/F1JePe9nRAlnYeI5OkT2xmL0YZuvHQZjb/YDKFNG3LuSkjwIIT7GHqxM6Dw6yWgcMT0DZ/Al68cR2APZyf6WiflyM7zRnAWmZ6o5Sruo7uUHXfJFIYYw/NfvVUC/RYxMnZloMLGDYKmagwL3YGN75ugtTKXDjHEpCrx8zDsokZmEdiQzkKuld0FRJyw3bzxmcVoQzvP3Y4DQ0hFNuTg2pckY0ogRGq3rS5wrwEFXXc9lCb6DCGWnyBjHHlVfO06auGGFb/ouvHAaaxII/t3X7YySUNNSEDFlN/ggIh8H1L2Q2FRODb8twZXfzYWZuB4UTNNafKUmIHEBfHEo9AcTVxnLsNifz3z454NkFLb9JS+oqjH5zmmjc8sxgdj9nbcIvLGGyWc8Gt2gMb4oKfA/YctHLjVm+wuPaTlj/FDQOfWFT2mLw3Xca10BHzG0connsnHS4Y//bVcldaDs/8CLI8M0/GYRir/bQTovBaG+RP1GJlQValqgL5cA1QjJe6cjcYcO72YvKSMq/OJPpo7HvDD+DGaow1fsG4bEzH5fVUOi6rHCDD73zQLrIsXLJlVu21//y5VotrbsFs0sd6GUyi6IVhjDxNnJ0fISX4VJnRXM2rCKT50Gc0er5KGNoxVTdAcY6mSkgZI6tJLc7hrEONvbP0Mn4bp41VZ4kruC8B3oirNypMbFQLiGY0PenlOr56iqZE8jfGAV6eLbkPF12yPmQDf92iWXlSSWV0t3/DjP+BrjPSkqbvKkIMYUMx6m/FUYqrUVko62JM/bnJAZQZsHY4aBQ+N4a42r5A0RDvMXr6A7h2mPT7XZsUjLo/fFJKnod8AWyea8k75jRQcZ8dsdY/phRcjmaUMsVdtoqO+H0ymXBmHr3BbNPlQb9PYMnj2n5roS0xZI0WlukiSTGxJl8JTFI2NM9Teow2KFvLk8bZqfCbviSsQYl0Qv+CRp6EdEbw2GELFFSRsSEZi9DosTRWD7eSdPWYg8V+EbSR6Lk6PRVx8ApaG/xo5dSRfw9s4D2fvK3dHWyfdPzjMXYWt/k9weGUcErfFYN6mfAyL2IWTH6sCSxV+CA5xIx37z+Q7xWHpfhki9obB04hO1Q32hglvqHz2mUzJVKSw+4REMEe/otcGAao9RprJcx6zOTCImbQpr2unpMp0JoTd1+Rbmibc3EHew+1cZAq3mNjpe5ibNGUKneU1sB+JlhyYJzx6tBSZy0LhNysG2U0qKaqzfRn+ckkGjPsAogEWpskLkzFv1jzM3S+mw4Mjnl26goIOOwQHBXb1EC9/BAx/imedAWE9akmvD5hszNY+unCD14y39AdxRqAur7Y0tgstOTBPjDd0TRluPiJBwdDRcOXCfva2YgpyBH7YnSCCK/emgUNcdAe1HQJ4vEm3flKPd2Gf9tieyQsffjwNFalJyJVUo/hkKq6OWo9tc02tRA+EbQ82y9D9AY973fXIiY5BZoc/RCTML71yHVUjRNgaGwbfPr8BYgL30hAaXwmfOf5wrStBTsn38F37CbbO6dqzqxsKGR6QiLx9jBDCUab3lJcFnkuJ2F+HqlFVZwvXsW5Gq+37DWK8qkdPoBxJXKmxkbqFYF0zZiHwnF5ZeVmxGtpCsBraQrAa2kKwGtpCsBraQrAa2kKwGtpCsBraQrAa2kKwGtpCsBr6JcJUySyL1dBmYrpklidmSGZZrIY2C3Mls8ZjjmSWxWrolwLzJTkmG1rZ0lOe+hzywSJX5U6W1ThplqBs6Z4efFDJr64Tcc2UzLKYsPCgDcVJGxF1lVUBAu5zopGywQ/yrBgkfL8MafTwzIGClfYu3ZmPKtaoIwOx++AqBPyQjTXxSqw7asIyWYOYJ5lV8RxVl44g9ng54D0B3q8Dz+6LIfjwU0wuXNcnklkW3oaW30hC6MnnWLBgEgTVxKWIxZDUfQ/lcBFSTvRWkRIcW7YH19jzs/jgFIid5G8bFGqyKIoQF56J9rkiTP9pNcruVeKLyqekJ7+BDw8coifQ9iXsCXQlmN55Eh5faKfJs8WKI7R8JOiaF5uP2jHBOMseZkayzJXMcrCG5kPrw0pGqnm0UOUZJnLpGUZi5BmJ3HE/3FmNPB4yJf10L8gfMxWPNd7742MmfWkUk6553qOsgknfHMWs33qA2bwiitlb0EwvmIJ5a7przm7ROkn22Tk2L4SJPKU+RbaCOTg/iJn03+mMhOaYgllrxpT3MxF1mLjEg4vhOdhW4iklyPjoBP6xdjdWdJ4e24ac6P9BQTfJbDIEcaZLZktv1MN1hlDncmeDktkO4vZFSchR+mH3VeIR9HnCHudTmgxnbhNoLUphIqMuGt2T+xVZCbN3RSxzrtvJrYSnF5nVPU6fZVUagXvKaEoP9JA07cdlZvP0eOaczmu6D1XrpGAP15snRV02eN5268VY7n2br9AMEzGpRzdeTcL6OxOQvD0QzuqW2MtppyqkyNn/Z/yN744HQ4QI2xBo3CL5hnwkbinHxN0aW2GoZaZlyfCLB3ZrjKniz5ZgqTiwczzkh+ljdFX6OoSeroZnWNfp77rQGp9NkMxycObmQev1PUz4J7e6t0J2LFxi6JzmLkwao43VHMluMQlLyJgpo2mKJG0tE55GxjzudPXuY6quYwuNx4wxmp70HnudpjX5sZn53zvsGK09Ptec2cKsPsc/ruA1j5YXkoh7Vzkay04gNDwGcfszkXE4AWvCYnBuTBjma4jL9cEdyacli+3lYYzmSEHGvMXJuNkixt7wlVizLRUZJ9MQt2YJIi+5YUmox6CSzGLKNMweQjzKl2KaQWkoR0ZUDDKkbKJvJLMsxhuaVOThk8Cm7LO4lHMMOye2IfdSNo5dKEPt2EVI2+43QNtasLShYP/v0L72NPKyT+Ns3AS03s3HscwryK17GxuPENdqP7gks7Cfio2fiuCcl4CF0clIjE8mjXIl5m0rhP3yfXSHoj6SzLKoOrYRsAFJj5NNOTds7NTnhaJkWnu6d3kzcfs9jtsfhJLZzlNjyUNf8GauZJbF+B7N7uHRQ2vFueFBccSfLRx6und7R+L2e+ivBqFktvPUWPLQF8iaK5llMWse/TIiL0nF6lQFPtweBoeiNByrCURK3NQBHHb6B4szNIeFSWZZLNPQFoj192gLwWpoiwD4fwj5e4vlYHOGAAAAAElFTkSuQmCC[/img][br][br]Donde[img]data:image/png;base64,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[/img]son las coordenadas de un punto en la recta, y [img]data:image/png;base64,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[/img] son las componentes del vector director [img]data:image/png;base64,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[/img][br][br]Una forma simétrica de la ecuación de la recta es:[br][br][img]data:image/png;base64,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[/img][br]