Definición de recta

Una [b]recta[/b] es una línea sin principio ni final formada por infinitos puntos. [br][br]Como la recta no tiene principio ni final, no podemos dibujarla entera, y por eso representamos una solo una parte de ella. [br] [img]data:image/png;base64,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[/img][br][br][math]\diamondsuit[/math]Por un punto pasan infinitas rectas [math]\diamondsuit[/math]Por dos puntos pasa una sola recta [br][br][img]data:image/png;base64,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[/img] 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fLwIdnAhODQUIYOH64XdbbZjVykii8i9V0Sq/v5sO76fhrU+QaDWwbUr1EFhQEsD9jFQq9RRL95S0ZGBpXLldZojvdbJhcuWaqXLZPZiYSN0LnTi/fgs3IWiabpDOjTiW5tmrFhVxA/7NjHxKEuhN9/TEJSMl1bN9Vo/JzUMpmdyGWU0JmIG/cZUrMLw5dPpGHbWowb3JcDoWfIyFDS67tWPHoWQUJiEhOGOGNlYa7RHCFnL+Hs6UtMipLDwcGMGDVKgiaLkLtRItOlJ6eytv90VlwOpF6NylQsX4pTl6+xbJoHE+Yup1rFcnzfviVqtVrjF1C93zI5xcc7x7RMZidyZiMy1fnVQbSu2oD9j07Sqsm3KFHTpVUTUtPSCbt4leGOPdh2MJg3cfEaBU1ySgqrtu1l2LR51GvanJCTYRI0WZSEjcgUr28/xr1OD4bN9yB/mXxUqlgKN8ce3H30hFt37+Pu1JPYuHiKFbKjTaO6bA8K+eQ5wi5exdlzOs/fJBB05DBjPTxyVJ1tdiOXUUKrMtLS2ThwFsvPbcOuUD5qV6tErw6tcPbwYaHXKJ68eMl/wu8x0sXhj79JTkkFwNzs4/ZWnka8Yqn/Lp69imKy9zTatW+fKccitEvCRmjNlY3HmDbHh1jjZFo3+Zbvmjdk8ORZrJ89mTNXbnDn3kOmuA3QeHxpmczeJGzEZ4u++5yZ/T0JfnmVVk3q0K5JfbwWrsJ/njfbg0KIfvMWj4F9SU1Lx8Jcs8scaZnM/iRshMaUGUoChs5j0YlNVPy6FK0a12HTnsNsnDOVhRu2YW31W3d2RGQ0peyLajSHtEzqD9kgFhq5se0EHSs1YuO1PXRo24h3Kck0r1ebIna27A05iev3nShRrDDmZmYaBU1aWjqb9hzCdZIfZatWI/TUKQmabE6eIBafJPbRS+Y6j+fQi0tUr1KefAoFg3t1YciU2YSev8Kwvt05fOo8eW2sad3wW43mkJZJ/SSXUeKjqFQqdoxYxIJjG7AtlJfi9oXxGNgXF09fxrn2wdjImO1BwcwcN0zjOaRlUr9J2Ih/9dPes0z2msSDjEgmu/enavkyOI3zZv7EkTx/Fcmuo6Esm+ah8RPA0jKZM8hllPhHv7dM7ntyjj6d25D76TMePougfo2qOHVt/8e3s3+vs9UkaK7dDmep/y6s8+RlW+BOaZnUYxI24oMCRy9l5oFVVPq6FCW+KoydbV7aNK7L4MmzaNOoLt81b0jJYoUBNKq0lZbJnEf+7Yo/CT98mc5fN2JJ6EbMbEzp3LYJYwf0YX3gQWxyWdKxeUPWbN+LoYEBVcp/+rMu0jKZc8mZjQD+2zLZdwKBD8IwNDFijocb7xKTWLl1DxtmT6ZVw2958SqK3h3b4OThzf3HzyhdvNgnzSEtkzmbbBAL9k/8gdmBy0k0SmfGmCG8jIrh2JmLLJs2jonzV+LQvuUf+zIAkTGxFMiX96PHj30bx6rt+7h88w6jxo6lr5OjlL/lQHJmk4PdO36NqWMmcCv5CSMHOBD9Jo4DoWeYNsKV/cdPc+U/d5g5dujfNn4/NmiUKhX7Q06xce9hWrRoyfGTy8hva5sZhyKyATmzyYF+b5n0Dz9G51ZNSE1Pw9DQkKG9u+Hk4c3EIS7YF7Yjt3UujZ9zeb9l0tfPT8rfhIRNTnPEeyPTAhZgX7wQxhbGVClXmk4tG+Ps4cMir9GkpqdRyDa/Rk0G8FvL5Jod+znz403cR43EpX9/KX8TgFxG5RiPztxi0vCxPFC+xqqAFS2b1qFGpQoMnjyLdk3qM8rFAZVKRbkSX2k0vkql4lDYOdbvDqJBw4aEnAzDzs5Oy0chsjMJGz2XEpfIMsfJbL59GDMrM0b070mRggWYOH8FTb+tyfftW/Dw2Qsa19H8ztD7LZPLV6+W8jfxQRI2euz4nG1MXzefOMNkxgzpi42VJcv8A9k4Zyp1qlbiwvVb9O7YRuPx4xMSWRd4kNALVxjm5saAgQOl/E38IwkbPfT0UjheQ0ZzI+EhI/v3Qo2aA8dPs9zbg8J2thw9c4Fxrpo/SKdWqzl6+gJrdh6gVp06BIeGUrhIES0fhdA3EjZ6JDUhmWVOk9lw4yAtG32LzZ0obPPloXrFcuw/fpqwiz8ycYgzVhYWGgfN/cfPWOIfSFyitEyKTyN3o/TE6cV7mLJiBpYFrHj1NpYlU8bw/FUUG3YHsW6WF09fvMTczIyCtvk0Gv/9lknXQYMYMnQYph/5gnIhQM5ssr2IG/fxGTiOS/F3URqoWOjpwYXrt1i+ZTcLJo5k//FTHAw9Q5dWmp+BhJy9xA87D1C5ShUOBwdjb2+vxSMQOYV8+y2bSk9OZWXvKbTu1p6LCb+wdo4X3ds0Y13gATq2aERaWjqvomJwc+qJ/74jxCckfvIcj55HMMpvMZsPhOA3Zw7rN2+WoBEak8uobOj86iCmLPQlWpHATI9hhJy7hJWlBS5dO+Dk4c1ir9EUKVjgj9+/Gf4rlcuW+ujvIyWnpLBp7xEOnjhLvwH9Ge7uLuVv4rNJ2GQjr+88wbvfaE5F32Jw765cvR3ONxXK0rJhHfp5+rLSxxObXFZYWVpoPEfYxaus3r6PMuXK4TNjBiVKltTiEYicTMImG8hIS2f9QD+Wnt1Ko9rVePTyFT3bNad8qeK4ec9j87xpvI6OpZR9UYyMNPs2tbRMiswmG8RZ3JVNwXjNmora2gArG0taN62HmakJPkvX4T/fGzenniiVKsqV1OxrBn9tmdwgLZMik0jYZFHRvz7Hz8WD0NfXURgbsGjkKCJj3rA8YBfrZnnRon5tXkfH0LJ+bY3n+F/LZHH2BR2UlkmRqSRsshhlhpKAYfNYHLoZpYmahd6j+fXhU1Zt28sir9EcCjvH3YdPGOTQWeM53m+ZnDRlCp06az6WEB9L9myykBs7TjLFezJPVNFMGt6f+0+e8ezlayYN68fASX6McPqeb74uq/H4aWnpbAsKZueRUHo6ODB67Fhy5cqlxSMQ4p9J2GQBsY9e4us4mpCIazh3b09EVDRmpqa49uyE0zhvproPoFghO41aDH73fsvk9JkzpWVS6JxcRn1BKpWK7e4LmXdsPeXKFsfU3IQ2jetiYGCAi6cvnVo0YsaYIRSxs8XSwlyjOaRlUmQVcmbzhdzed47JXhN5bZhAqjqdHUv88N93mDfx75gw2JnTV65Tomhh7AsX1Gh8aZkUWY2c2ehY3PNo5jmNZ9/jM5hbmbNt8XQWrtvKtqBgHDu3w2mcN3cfPqFxbc1fZiUtkyIrku9G6dDusctp1rgxIdFX2bBgKiXti3Ds9EUGOXTh2OkLKBQKXHt2YunmnWhywhkV+xbf5evxXbER16HD2XvwoASNyDIkbHTg95bJGYdWMHaEI3ly5+Le42e49e1OwL4jWJib4T/fB3MzU1o3+pYW9WujVKo+evz3WybzFZWWSZE16dWeTVxcHC8jIgAwMDCgYMFCWNtYf7H1JLx+w5w+Hux+eIpubZtx4uJVprgNQKlUMmeNP5vnTePZy9eUsi+q8Rzvt0z6zpwpLZMiy9KrPZu01DQCd+wkMjKS+g3qc+niJcqULYPbiBE6X8uBSWuYsXMp9iUKYWZuStsm9ShdvBjLAwJZPX0CLt06oFKpNQ4aaZkU2Y1ehY1tAVtyWVtTsVIluvXozrd16zJ75iydruFe6HWmjvbkgTKSVOMMpo525cSFq6zcspvZnm6E339EfEIirRt+q9H40jIpsiu9ChuAmJgYatWuBUBERASVq1TWybxJMfEscfJiS/gxjEyN8J/vza6jJ1gXeJAx/Xtz9upNYt7E4ebUU+M57tx7yOLNgWBoxNoNG6RlUmQrerVnk5yczJhRo6hQocIflxT9XV0xN9fsgbiPdcR3EzP8F5JsomTR5DEEHjlO/ry56f1da1w8fVjh4/nR/dgfIi2TQh/o1e2KxIQEDA0M+b5XLxydnImJjuHyxUuZNt/js7fpU7UVnv6zGDioO+VLFedm+F0GOnTmUNg53iUmsWnuNI2DRqVScTD0DM6evigsbQgOO4HroEESNCJb0quwiY+PR6FQYGlpibWNNU2aNSX0+HGtz5MSl8j8zmNo79SFIrWLULiQLQYGBgzr252A/UcxNjJi/sQR2ObLo/HXDO4+fMIw7/nsO3mB5atXs3TlSgoW1OxpYiGyAr36X2R0dDRmZmZYWPz2WswH9x9offP0+JztTF83F8sCVphYmODSowMPn0Ywa/Um/Od54+bYA4AyxTV7MfjvLZMnLv7I0OHDpWVS6A29CZuYmBhCgoP59e5d1q1ZQ0pKCoaGhgxwHaCV8Z9eCsdnmCc3Eh9gmsuU5X6erAjYzcbdhxjh/D3N6tYiKvYNLTR8mdVfWyaPHT8uLZNCr+jVBnFmSE1IZnU/b9Ze3Ue+AnlY6evB3DUBVCxTinZN6uHs4cPiyWMoXrSQxnO83zLpPX26tEwKvaRXezbadnrJHlpXa8DOeyEs8hmDdS5LLt64zdDe3dhxKASlSoVTl3as2LJLo/ETkpJZ5h/IiBkLadqmHcdCQyVohN6SsPmAiJv3GVKzC27LJ9G1TyuMTY15l5iEm2MP1u3cT97cNviOGoy1pSWdWjTCzNSEuHcJnzTH8XOXcfb0JSZFyeHgYEaOHi11tkKvyWXUe9KTU1k7YAarLgXSoM43/HgnnLnj3YiMecPanftZP3sKQSfO0qROdXJba/Y6zUfPI1i6OZDXb+KY6uNDy1attHwUQmRNerNB/LnO/xDEtAXTMchjhKGZIf2/70jln0qzPGAXS6aM5eKNn3gdHUPnlo01Gv/9lkmX/v0Y7u6e6Q8bCpGV5PiwibzzhBkDPDgdfQtTS1PW+3hy4Phpfti+lyluAzh66gKPnkcwzrWvxnOcvHSNVdv2UqZcOYKOHJaWSZEj5YjLqJSNm0ndvAV1YhKGVSphMcED9VdfsXHQLJad2Yp1HisWTx3L9qBgDA0NGeTQGadx3viNGUpJ+yIavxfmacQrlgXs5unLSGmZFDme3odN4tjxpB06AsnJv/1AoUBlZMxEA0tumqYyeaQr+0JOUq7EV3Ro1gBnDx+WTh2Lpbk5+fJo9s7ev7ZMukvLpBD6HTYZP4fzrnMPSEn522dReW3wsM1N+6b1+aZCWYZMmc2G2VOIiIyilH1RLMzNNJrz/ZZJ35kzpWVSiP/S61vfGVevwT9kaf438bg79mB94EFsclkxuFcXUlJTqVyutEZB8+J1FBPnr2JJwC48JnmxfdcuCRoh3qPXG8QKhQEqpeqDiZqmVlO6eDGa16vF4xcvadekvkZz/LVlcpX/FmmZFOID9DZs3jx+xcrVB+mfkc5fz1PUBgbctLEi+edfGdqnm8ZzXLp5m+UBu7EtWJBde/dKy6QQ/w+9CxuVSsXOEYuZf2w9lSuVIa5JV0x3BEFGBgq1mlQFpFlbUWHmeAxya7YB/H7L5PhJk+jWo7u0TArxL/QqbG7vO8fUyV7EmCQxcXQ/6nxTCYCk6pUxPnURxds4ImxyMercRdaZmfGpj9T9tWVy6fpN0jIpxEfSi7CJfxHDPKfx7H98lu87taJXx1aYGBv/8bm6oC1pDh0BsAVqJifz66OnVK3w8Ru40jIpxOfJ9re+d49dztwDP1C2fHHcB/SkcAHtviwrKvYtq7bt4dqdu4zzHI9D715S/iaEBrLtmU34kctM85xIhOFbRrv3pUHNqlodX6lUsvtoGAEHjtK2fXtCV/xA3ryav7RciJwu24VNQuQbFjpOJPB+GN3bN2dml7aYavm1me+3TG4M2CItk0JoQba6jPpp8VG6L3bjm/JlGenqQLFCdn/6XKVS8fP9R+SxsaaI3adfTsXGxbN62z4u3bwtLZNCaFm2OLNR3o0l0f0E+X95jam5CZ3aNP5g0Lj5LOB1zBsSExPp9V1rnLu2+7jx/9YyuVRaJoXQsiwdNuqkdJL9LpGy9Dpmw76h4N5OeB8ryJIF86lbrTJGRmK4O6QAAAQ9SURBVP876zjz4w0SUtI4d/kSD+7fp3OH7+jZrjnm//L2O2mZFEI3suxtlbR994iruJGMixHYXO6LxZzGKKxM6NKtGzZ58rIv5NTf/sbY2JiMjAxSU1MxNjFGqVL94/hv498xd00A4+euoHuv3hw6dkyCRohMlOXObJQP3pI0MoyM66+xmN8E094V/vS5QqHAa+pUhri60rrRt1hb/fbqhnrVq3Aw7Bx1a9UiIz0D527tsfpAQZxKpeJQ2DnW7w6iQcOGBIedkPI3IXQgy2wQq1MySJ5zhZT5P2LqWgULn3oorP/5EmiIqyvWRmrc/1sK97u7D59gk8uKgrb5/vY3dx8+YdGmnaQqVfj6+VGvvmZfvhRCfLosETZpRx6SNCIMg4KWWKxojlHVAv/6N48fPaJDm7as8Zv4t83iv/q9ZTL0whWGublJy6QQX8AXvYxSPoknaVQYGRcisJjTCBPnih/9hcbiJUrQs5cDP+zYz4zRgz/4O39tmQwODZWWSSG+kC8SNuo0JSnzfyR59hVMHb/G5pf+GOT59BdWjRg1imaNGnHjzl2qVSz3p8/uP3nOks07iUtMYeGSpVL+JsQXpvPLqPTQJyS6n0BhbYLlihYY1fy8zdkN69eza0sAq309MTAwICEpmY27gzhy+iIDBw9iyNBhUv4mRBags7BRvXhH0thTpIc+xdyvAaYDq6Aw+Px3wKSnp9O6eXMc2jTByNCQ1Tv2U7lKFaZNn469vb0WVi6E0IZMDxt1hoqUxddInnEJkx5lsZjVEIP8FlqdIyQ4hGGDB1OoUEFpmRQii8rUsEk//YwktxNgbIDFihYY1y2cWVOxY/t2unTpKpdMQmRRmRI2qteJJHmcJv3QQ8x96mE67BsUhln2YWUhhA5oNQHUShUpS68TV34DKMAmvB9m7tUlaIQQ2rv1nX4xgqThoZChwupAF4wbFdXW0EIIPfDZYaOKSiJpwhnS9tzDfEpdzEZWR2EkZzJCiD/TOGzUKjWpa26RPPkcxi2/IvcdFwyKSDmbEOLDNAqbjKuvSBwWivpdGlY7O2Dc/Cttr0sIoWc+KWxUsckke50jdWs45hPrYDa2JgoTeW2mEOLffVTYqNVq0jbeJmnCWYwaFsHmtguG9taZvTYhhB7517DJ+E8kScNPoHqdiOXmtpi0LaGLdQkh9Mw/ho0qLpXkqedJ3fAT5uNqYTa+NgqzLPdiPyFENvHB9Ejd+jNJHqcxqmGHzX+cMSyZW9frEkLomQ+GjTI8FstVLTHpVFrX6xFC6Kks8VpQIYT+k0d9hRA6IWEjhNAJCRshhE5I2AghdELCRgihExI2QgidkLARQuiEhI0QQickbIQQOiFhI4TQCQkbIYROSNgIIXRCwkYIoRMSNkIInZCwEULohISNEEInJGyEEDohYSOE0AkJGyGETkjYCCF0QsJGCKET/wdzV5ICP9z2ugAAAABJRU5ErkJggg==[/img]

Information: Definición de recta