Los sistemas de ecuaciones lineales pueden clasificarse de acuerdo a la cantidad de soluciones que tienen; a saber:[br][list][*]los que [b]tienen exactamente una solución[/b]; estos son llamados [b]sistemas consistentes independientes.[/b][/*][/list][b][center][b][img]data:image/png;base64,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[/img][/b][/center][/b][list][*]los que [b]no tienen solución[/b]; son llamados [b]sistemas inconsistentes.[/b] En este caso se trata de dos rectas que son paralelas entre sí. Dado que nunca se cruzan, el sistema no tiene solución. Cuando el sistema se resuelve (sin importar el método) se obtiene una afirmación falsa (como 1 = 3).[/*][/list][center][b][img]data:image/png;base64,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[/img][/b][/center][list][*]los que [b]tienen una infinidad de soluciones[/b]; estos se llaman [b]sistemas consistentes dependientes.[/b] En este caso las dos rectas resultan ser la misma, por lo que se intersecan en todos sus puntos, de allí la infinidad de soluciones. Cuando el sistema se resuelve (sin importar el método) se obtiene una afirmación verdadera pero redundante (como 1 = 1).[/*][/list][center][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMEAAAChCAYAAAB+ttvGAAAgAElEQVR4Ae19+ZcURdb2+0fND/MPzDnf+d5zZr7zzhxnFEGZGZWlkVURfQFZREWHfZFFUHBDBREYRVHBEXEYBEWRnW7oppte6KW69srl+c5zI252dnVVd9lLUd1E9cmOzMjIiMib94m498aNiP+C+zkKTHgKBECQBQopAAFCANkQyNrwvyb8+7sXdBRAAIQFObxCDp4fwgOQB1AA4EDgWOQ+oEAA+HnAy4HdQBACGc+AIB86ENwHDOBekYzvZTNAGCCTSos4xJ4g44XwXU/gGOS+oACVAB6eL6HPjoHiUDBKIAjDEDx830dbWxva29uRy+WEtp5HvLmfo0ANUECBYKuilwxHrBMoCHp6enD48GHs3LkTt27dit5aARJFuBNHgXtBAeV6W7ZehghGDwStra3YuHEjZs6ciWvXrkWvGQRBdO5OHAVqiwLkzVEGwZYtW1BXV4fGxkYUCgU5auulXW0cBZQCBgCjCoKOjg4oCBoaGsAegEDgz+kGSngX3isKqPhjyu8DABXmUdMJOjs7sX79ekyfPh3Xr1+XspT5NbxXBHDlOgr0gSAGABlEG0UQsCfYsGGDiEP19fX9QOA+gaPAvaYAFWAeFH+iI+RI8iiCQBVj6gRXr16NRCCnGN/rz19B+dpMaljiEcNE1t6u6RjaKNrdeYg9nvHktdh9k/Le/S8NAlPHfuIQbf3xH82b8Z8yNNNpWoZMx/EB6gS0Dt24cUMeY/riPOL5ufPqUYBfst/X1IhKQgTw4QmTC0tw+IcHx55CHwWESHMElrzPeKqCjPAAL+CTRWVX77UrKqkfCPgEmbbcUUq2VyZ3IKiI3vcskfJ6VAGN0FBbbr2OhwKCAnyKFIxXRvdCIMyjgALon0m+l3aUIKB3Wp7ihm+eiwquvZMIBNrKs4rx83iVGa8WH8azF2AcQweCOKVq71x5OqqZRgwVygOUp3MIpYm3og4B4NEzk744aeRQQBo+sj6QI/MXfNMtBAXAp9MyUVabv5IgiFdVW/p4XPE5geBAUEyV2rpWXo9qpRGDhTaxkacp9BiTt7hh+nTHVBAk4SGLPPLSSbCj8Dz2AgH8bNK4MY8HEETEiZ1Q/FERSFt8vc1r/lQ3cCBQyoyzsBQIil5BnM0QwCMjMz0/PSMD+uVTGMrK4SEP3w/J+5IulcwjnWZPUbu9AF816gl4oeINz0v1AMVAYBoHgiKOGW+XcRCUqDtvGxAYVSACASdrhdSB2T9QAcgCuTSQCZDvyOH0ifN4fcd7aOnoQjbw+ivlJcq5l1H9QBCX97WlZ+W6u7vFQ5TnZHweiUSiX5zrCe7lZxzdsuO4UBBQxBHboe0F2NpTLShQN6ZJKJ0AuhPA9Q5cPHwaq+a9gsWLVuPKzRYkAmNZGt1ajl5u/UCgrTqzV0DQLfrChQv44IMPojh6jP773//GsWPHxG2azzkQjN5HuZc5FQMgfh3vBQgC9gSiBOTyQHsbcPkGvn5lB9b+dSG2/O9mNF/vRiJTAB3rmbRWf/1AoCJQHAys+JEjRzBp0iQBQTabFVA8+eSTEk+dgc85ENTqJx68XnEm53neK6DgG/FFeJxzQswNgLNRRBmmlZDWHwCJNHC3C97x4/jnnPnYOXkavnj5NQSNSfg97CZY/jjRCcj4CgIlm8Z98cUXeOCBB0B3iGQyia1bt+KZZ54RkUh7DAcCpdr4CsmjwuyBL6FeC+9aPVFucAAgnwVCNnocLA2R70kDHQmcefNt7Hp0Kj6ZNx8Nez8ALtSbkTOqCjSghBSmahcIUU9QDAB+SrUMnT9/XkaCz549iy+//BJLlizB8ePHo/EEAsGBYHwyvzK9fmvyAb+nNIB+gJCtv/AybUMGKCIG+cCtXxqw99UteGvpKhx9cTVajx4Fmu6YWey9HsfREHBKYw0DgO8WgUA/IV+eB3/aE9A1esGCBdi9ezcmT56MDz/8UHqBfD4f9R5jDQJ+nMEOrf9YhYOVzXsj/Y11/sX1U+bXUO/zmwvj6g0bMiBXpLIhurs9nD19GYvnLcfSWYvw7YeHENxsBHq6gVQGKAQopI1IpfN5Nf9aDAeAIG4V4ofhdUtLC9auXYs//OEP4ip98eLFCCg6n9iBYGSft1ogKOLtSARi7fmtpeXXROwEOCjm9cWne4Fvjl/EH3//GBbULcMP312An/ZNOt+DlzcDasyCQhD9iVKqGoyMRGP2dAQCIUCZFo0m0gMHDuA3v/mNiEGcO6A/PsdjrEGg5blwZBRQ/i4O+Q0pBkUg4IgvlV82/+TmdB5dN+5g3+uH8cD/m4Htmw7gVn1SlvIhkjQZk+bCUMYGJLRuRCyvVn8RCFjBeLdOovBHkYeTZDhhZt68eTJ1kvFxGZLXDgRCrpr/V8z8ei0V1wuGCoBMAfnbbbh15Bg+eWkznvvbIry94whamwvI0muOyq8fCD8QCHkE4jzB0WMOo9X6aDHfux8IlPHjX7KpqQmHDh2SyTKnTp2SYXAVgdQ8SvA4EMSpdm/O4zxsztmQ2SN+01qENEpqK8I7/YEIAA/IZoFUGtkr13D5o8N4a/ZCbJv+FE68fRTZDiAQy49VFOzSOgRBLizAE7drCkI5BD5XfeOd2v31AwGrqUqxVvnFF1/ElClTsG/fvmg9IQWLmkcJBgcCpdgYhxHnWj8eXlumJqv1HWYOgHF6s7Z+ijjWsY0tNF2jI/akHJP1zFgAvUMTd5H/8Xv8tPof2PL7/8EHS15Aw6nvjYDP0S8efJimolgdTPVi4COq7P0xpsywsx8AAiGoVYh53tzcLAzOhbX4o3ikQNGQoHAgEPKM/T/DZeKhGddqGd0HAJ4XgYDMSt70A/geRRUDADF3SrxlbIKhqwf1J05g38Kn8d6DD6N+y3ZkL10HMgU7QuyZvMj/zI9jTBaIAwhQ9saAlPcsIgIBmZs/beV5HjeBag3j91Uv4D0HAqXQ2IQDeEkjNBwg4pCzydG01tAb2CxJzq9M7355TMexQiCVMwaebLeP/xz5GjueWo63n34etz/5DGhqAbJc0Nb2FhkOAJhMdBxBq6FhRIUBEdGdmjmJQKA10tad13pOsYcMr0DhPV7r/ftBJxhrE+ZQ+Q/gJY3QUD8gwyhOudy0+hkye0jF1aahlJQB8mmgNwM0NCbwxT+/w4o5K7Fz8Vq0nb4I3OkEelP0pzAec/SaswDgeII2hFqkhlF1BkREd2rmpB8I+EI6WljcC/AjaS/AdHrO0IGAX3pkv0pBMICnNKJkSF8fcmwgInwKHMCiXlBAQK5ny041IAXUX2rD6he24YlHnsYHe4+iqzmDIMkxAtuZiPzPltHqAPaV5fvHcKfViKgxICK6UzMnEQiUqbVm8VZe4xgynd7jtSrHThyKU2n0z5WXNOxXgkaWCwUEHjIiCFGuLwDpLJDxkbpxB98c+BJT//QYZj7xDL4+8RONQshQ8SV+6CeXpQtEgJBWI88XPYCg5a9skVpBTaDXNRhGIIi3RGR0ZW4Fh4bxdyAYNN6BIE6ZsTg3LbryVDw0pZn7hnNLWWToD9SLMNsNZBNAx11kvz2Hz1/ahOcfnoYda7fhP+cuoTNjDD8CAOoJtBhZBTjiePt61DJYDw0H1imGkrEgySjlGYFAmTmeb7zFj8fzPH6PgHEgKKbQaF8rk5dufSPmF+5lWpOOUgyZ0yukgZCyfRJovInWI0fxz0XL8FbdQny++XW03GhET44TJYGkTKLXnsDKTPab87uzwYwzfvxcgRC9/YCI6E7NnEQgGG6NtAdxIBguBSt4ThiJrbvRv9Q0ryZRMiFBENBtU4R4EyPGHN/E5L0MwIGrhiZcffM9vDttDt598ilcOXgE6OkF8gXp1TlTjM8ZaYdlmr2+THtfGoDK5wwH/PTmgBu1E+FAUDvfonxNhJEMCDg4RRAoAIy+6kcACO1QLh/hPcKC+3LR/7/Q3omTm3dj01/+jhMr1wDnLwGJHiCTMqPE4jptAGBad/YoDgTlP4y943qCIUk08gTkaFp55OgDAVtsBYG032Eeebp5ynIPQDpDBwZj4Wypb8Pul7dgzWNP4ezuD4H6FiCRAnLcy0uWijNZcFU5+s7ZPsX0C8ylT8TSxj0ejvwl710OrieokPYK9nJhhdmUTVYuX8aL780gIOBML4/ebBRdOOmdfkD5QGZCJpPAuf9cwcaVW7Fy1jJ8/vpHCG93CwD83oQBAH176E5huxf2NDQOsRcRk6oFACsfZ/z4edkXGwc3HAgq/EiDMakwaoX5lEs2WP4CAjbPMZ3A8qswpdwvZI3Mn8uaFj7to7upGx/u/QRzH3sOryxYg3NHzyJgR+HTSdSOGSBApqfHDITRHCrLqFgxyjJ9uTpPlHgHgnHxJa0+IGuBmo2oVRSS6gdsye0+vb1JoK0bV0/+iKenzsND/+dRHH3nBHrruS6QkfeTARdV5Mhx3vQg7DloEbIgYN6aP1v7if5zIBgXX1jNo4GYJlVeZ28gP87jpe9XbwKFm0345u39WPbXuXh17kr8fOwX5JvtFC8m40bWspoccyEqckDe6gWSuxF5JF9BgC07LvsMdm6rpIEm1etaDB0IqvVVhKHihfUxttr4+8nfMe4xjxrxhf8VBCILEQm5AtDRBVyrx2frNmHTnAX4ZMubaDlzFejR5aKNAcg8SzDlEQQcO8jZZVT6lF+ppZYfclzA7P9bViGI0sbfz5zrrYF3aidmxCDQV+FONZs2bcKsWbNkJprKyaUG4fSZ8RQOJrPru5Z9H+UEcbuh8ZEA4EgsXZKNCZKszZX+vSDXx3TUVXXjaa7zCQ85mjFVVk9Lsw40tgPfnMGpFauxb9ZsnN+7F2FjA5BKAWkqysa4Qx3blM5FC5S5yeA2QfwFokLikRPz3IGgGt+VDEW+j3zPKOMTAGRQWnQK8IOsMLkBiE1vDT1GRqcnaCCbsudzMHN72ay359D86Um8P/NpfDh9Dpr3HwC6O4B0N+CxpedyQUzofuUo4EBQjjKjHa8tq4a2M4g0UDb59ieOn+RbNtAWOAU7H0C6ASb1gXRbgM/3foqlU2bjrWdeQOe/TgM9CSDRZRbH1bKYj/uVpYADQVnSjPINy8zCxNozkJmLjkgysQzMgKO9ko6mzRSQ6QVuXuvGulW7UDd5Ht7b+A7uXrgFJOge7QGFrLhASBbMnyfuV5YCDgRlSdP/xoh0AsuHtmGXBn6AGZJ8nlPHHVM25XdOW/dp++fIVSJApj2Hc99dwoolm/D41IV45/VD6LiZkOli+VQOPjfGsJ0Iy6Ae4FP9IAgHWcCs/9veX1cOBBV+78EYaCjFWFrzPulGmJQ8rfPVeS5iD0+skcb3dWcYqwA0twNtvfjq/U/w5OPzseTZV3D61BUU7MywHN2exdMnRHc6IecsN5c3bhYOBOU/tANBedqM2h0DgphVSJYk4co83OTIzPpimkAGrMzMLz+fAgJyeC9wuwG5U6fx7jNLsGLGHBw79CnSKV+GBlIJY74Uhvc95OgyLU5vbP592T2S99yvPAUcCMrTZtTu9IEgZhGShakIBDPnV0yhBVqNiAYCgQBIAQ1XcPvQx9j35BzsW/gsLh0/jvTdTmQzHDEwRibpRYTTqQDQ5Jo15iP6EhFwsir0qL3OhMtoxCBQMcHNJyjPG+TPjF8wi5xQbuHKDQXu6sjFCij2mIEsnsiGkDkO7XpInv8JP23dgf11c/DVihfQevxL4G4rglyqb7VA8nmk/FKWIgg4AGYHwSzYTKLydbyf7zgQVOHrk8lFSWVZPMl5xs2Bzb+1GhEblNvJ0NnODG6euYD9L63F7r/NwvkN24GLl4HeHsCni4NoEabXoGIRZU40KBB0HgCvGe9+5SjgQFCOMqMYT96m0prJhPCznBdgzUWm3Ra2FU9mWjfTwNl//YwnH67D0qmzcP3gl0AjB784M6wgyxpyNxnmKf9iIFCwRZjQNJJ4FF9ogmXlQFCFD0oepJivJlK6K6cyaeS4lDn99u1ElrYWDwffO4Gpf56N5fNXofXibeBOL5Bj95BDEHgohNxK1fC/gIkgYMY2/7jFidEClBjoqvC6464IB4IqfDIFAaUgo6qSb41DHEWgZE8et2904q2dh/HUzJXYtHoPGq91IsgCBWviJOP3O3TwjQxuD5ZDQYmT5XkwvdxT9FXhXcdjEQ4EVfhqZE7yId2YZTNTyvSUe5I9yDffQcfFBuxZ/yaemDQb+/ceQ7LDTBKj7kymltad2yhRfOKsL990DhFvKxDs3GMFgmgOvBclrMLLjsMiHAiq8NFMC82RXNru00CqE+jpAK5dxfW338dbTy3G4kdm4rtPTyLZ6cn+eNKC29ZeTJzMxB4mPwLE7DKf54Z6YmPtU7TZC5D3XU8w9Ad2IBiaRpJCeTBKzojox+aWbGft/JpY0nCQzKzYH/iUbzLi5dlz9FN8+tRCHJgzHz/s2oPCrWZ4ibwxkbLHYPNvn/dp7uQ5i5A4AsBDTpwqbNkEAbVr8b4zrhP2cQME+1xUZXcSUcCBICJF+RPyjxnUsqO+jCDvRYxF+Z4jtWRWMqNthkUMMQJNocAZXB7Ca7dw5a338c8Fz+Do/y7BzSOHUWisB5dKUaWWj0veLEMKYg9i42yZ5pL1sWlK3JdbGi8X7l8pCjgQlKJKURz5iBuY8hCm4z8yaAQEA4IA2YhXuZKJ3IeHApd9DoCWXxpwcue7eGv2Inzx/EvInPzO+P4HGZnvm0IoCq2IMRHzshDbyxTVy12ODgUcCCqlo6z2EGuNyZvkVuFP00Mk/Bw6Ax/cykutM5wD7+eB5oYO7PjHdjw3eTqOb30DuNZoFgQqZOBlekSwYU/QrxdgmWJFciCo9DMNJ50DQSVUk1a5hLwvQGC86SEo+FAo6uLujdy6NA8kOj00XLyDZ+e/gPnTnsG3H38JJDzZDVIGwKjU2j6GrC58z3x5SM9De5Ixp1ZSVZfm11PAgaBCmnHao0x9VFGIoWVSjc9nLFCoQ+Tz6O1M4l//PI3ZjyzCvGnP48zJi+i+k4KX4tomfNyHKL3MR/Nl78LDgaDCLzPyZA4EFdCQTM75vcrsFPxp8eHEeB7CsdwGhl1BT1bW/m+/fBkHXt+LBX97GsvmvoIrZ5vR1e4Js3PQLM2df+hK4Rk9IhKt2B3EQMBewPUEFXykESQZNyBQb9Vy4QhoUMGjbOG5OR3neRXsXxYehR8OfHGyPDn6blL29/J++BEfLl+JF5+ow4GdHyLZHsBPGuZO5yE6A8UmHuR52QtC9QsV/wVoBB5FIY2soKouya+mgANBJSSjqCLzfNkm55G1fwVyPpdMofNPIgdcvoFTW7Zg7eSH8dWG9eg4cw5hoiDuDwISLhHKBXLlCJBEIDu/i0lJQSBiUJ9F1MpNldTSpRkmBUYVBJs3b8bMmTNx48YNqc5Q0w6HWecxeaxUXbXXEfmcjTH9HuAhE6SRAje0sB6hiQDZs1fwyYrVeGvBPFw6+AG8xhviFiE7w/NZMrmdQkxVOC0zykQxMNqwFYFMCaaHYFRkc+UN9xsTCjgQlCFrBADet5yZ7zXyP8cLyMj04yl0Az98chrb5y7F5//YgKZjn9EeCmR7EeYz4A6P8jz5XSbBcyaZmVrJfkXMQeLyYMoh47O34BGBQJ4tU1EXPWIKOBBYEsZ7Ap5z5bwojsxOrg+A3oKPZAAkskDTzTS+3P8fzJv0FNYuXIkrJ04CmSTA1bE4VZLr5PqhZWZ2B2byvFF0ea3TLRmaXoGx/UaObWchQBrx53YZlKKAA4GlSnwPNkZpT2AAYXx5uHQJW+d0DmhsSGH7+gP44+8ex7rlO1H/U73ZEZvr/mTs7nccKLN+/lYFFiCYczO+EDm+RSAwE++jnsCBoBTfjmqcA0EZEMSpHHK5xNBDkM3C68ri528vYuHMFZgxdQnefftL3GnlVEZr2+eKEfmY/5D4tJGTbcsvCoYdT9BnCAA7SkZTrHqHihrAf3rEK+XOR40CDgQlSDlgEWFueNfZhLCxHmf3H8WKx5/Fitkv4T8nLqOzy8jvnPyVL8Tkf9n/yzK7lKFNui1QGZvRwu3mvhl/iJtFY4ApUVcXNXIKOBCUoGEcBB7FGy5w+/O3uPDaOmx/Yg4+WLkVzd/fgtdlLKTUfSkmceqj4W0PXsgFdjPWzk8Gtz87R0AxYAAQB4LRHfrmoPE69rzm48JRo8CEBoEymjS0QjLT2pZiKmV8fUaYk1JQVzdw4xpOr3sRe/8+GVfePQjc7DIjXVw1hZtdy2gyBR4znMYBNR85cD8YE1omLgJAVFb0OZlOxaZ46EAQkWgMTkYMAq3TWO9PMIBhNCIeSmWMewOj2TrrIf78wmB2KfQCmcz8pLUPfVmkimINDTvcvwLNvbiwdx/em7sAR9etQ8fZs0A3p0VyeqRpoL1sTjY2j1eD7hXiYqHyvxY0SNiniJt9A3T/ABMyd/cbKwpMMBCYlt4wYR8ACATT+nOrUi7aSduLMV96nI1FsHDPLztHl1v7Xjl7CzuWrMOux2fjpx1voOvnywh7uSpcgJDmIT5G3uTSEYPprooOSVX+Xx8IuIHGwKP8k+7OSCkwjkCgTmxWj9Q3VyYTXjQgUHEnfkvPKfZ49N60vQTt+LJYLWeve0DH7Qy+OHIGq57dgLlT5uH0viMIG273WXxkpjvt+qVBoOVo9QQoUrcoxp3UGAXGBQhMy97nTdmPp+TCmhjtJBQjV5sWXpiQDC/r9ZiBKwJAJHnlWD6e9NDTmMDBPcfw5KPPYlHdKvzwzSX43dwVkrNkPLNynMhKBgChH8igGoGlWWkYfecBEdEdd1IjFBhHIDBuy8ar0jI4iUgmi2RvY8+XrZAICN6LYSGdp6Jqov1cHshw4doCkMmh62oz1j23Bg/+bgp2r30fd64lRJ6i2T+VNb2EmchuMvALngBAq6C8rmH0fQdERHfcSY1QYFyAgJxMu4s5imdZkcv1UIuK9gz2FhkRgWxgLeowr2VRnwxwtx2tp77D1kUr8MzUufhq/wncbcrIjjAcw9Ici5v6uDWJvYzyuobR9x0QEd1xJzVCgXEDAsOONMmQLYuZTkEQC8l8/CkTcrJvSPEFMvKLZAK4VY+2wx/jxMuv4v3lq3H56zPI9ubBhp89Ri5vZH9Z2Zy4og+EVYQ1a9aEOoYWo6EpPFZ+FOFOao0C4wwEBgBKRGW4vpAsSSDEfnqTzOv58Dirhdad+npceHMXPlowBx8/twg9Z88DvWlRkmk7SuU5C8YqwCyW+TCQeZBWpKJXaIlewCa1D/Q9ayLc/1qjwIhBoOa8sd+fwLbyMQ5T/marnfWoM5gWvOBTZDKMqqO5nArAzgAZoOf7y/jyhTXY8tDDOLVxLVB/GeA0x5CeO2YGGUIugU5/zuJep69z0TLi4YAPrDcH3HARtUKB8QMCVXSVqWzIQJlfgGBbZu74mM8F4pdGEYjGnduNPTiw4wB2LnwJHz33IpLHvwHa7pglEcOCjPHSBhXSmz8GAuZfVGzZ6wEfVh8ccMNF1AoFxhEISnOi8hj3+aVowp9Ybmj35yVnPnZkceVCO154fivm/G0hPt65H9nrzUBXL5BIybanlHKMHz/Vb9sbiDLeBwDmreUVh7XyQV09fj0Fxj0IhCuj96biyq2OCpFZJ93SiavfX8OKRZtQ97fncfLYj7h7O4EC3R+o6Fq7P1UGqt2qehvByKzpyZ5Af8XMr9d634XjjwLjBwRqBiXXFf/omFawqz7Q65Mg6M0C7T04d+RLLHliIeoeeQ4NV9JId9mNsUXtNes4JL0QHA+QrG3+DMj8aiItVWxxNdz1+KTA+ANBMZ3JnRSDuJIbB756e83R0o7Ptu3CqqnTse3Zl9F+Pc1pv7KxIzfHLvhcM8IsmUhfOWntrfgkF3aszYGgmOAT73pcgUBHiyMzqAKAM7848SXZDXR3oevcDziweg1en7cIP7zxPpI/XIPfA3BhaNnePd9DIyjyKMgaQFw7VH7keM4K05lhdmpkJA5JeYMoBiW6C31Ei3Bh7VGgaiAw/j9GcY2TQZkkHkb3+0WaNtnI6jHRhVnSE7Q7AbS0ov7Tz/HOkqV489nFuPzxEaCpFejNm+lfzI/eokEKQZCQhbSSss6/LVF0BO6pRG9Tw+x8hGXKL16fcudR5fs/UhTtLmuIAlUBAQHAFRbMKgt9QDAMZvjNLEtrzqmkhmx+mZQhF77iKm/IIRdyvR8Tnefy52TWbh/+5dv4fud7eKvuKXyy4iW0//s7IEX/H+s6TfFGGJcnBlCmXlYU4kfhfRlStrIQr7XhL+HerGMkOoBmUg/vfzyvUufDy9U9VQkFqgYC7tXCGVf9RRnDgGRJjtLyEAsNeZ6Mb3jVLl8i07gkSqQaiyCvB2g534itT63C7vnLcX73+0B9I5DNArkkCkEGXClOBsHsaG8lhClOU4ox43HF6X/tdTyvUue/Nj+XvnIKVAkEZHayIZt228raUzW8s8EXFzlxedZuQFvkAL5nFv7JZNmjQBZ2a7yVxJGPvsGMqfPw+tpduPTdeYSdSVGMuTIEy2JaYonjvmQu93MUKKZAVUDAQsl+EQvyREUdhvaGTins6wLMrF25pghj3Tqz3T5+OteAHa99gNkzluAfq3fg2pXbkg2ZPlPIR+UlswVkvVD83hwIij+/uyYFqgaCiCsjJFjmVxBIz8DBLiuzhwVZsYGrNoTcuC6dAu52A80JtP54E8sXvICpf5mJfW8cxu2b3dLip0KgGyHdg8zKb1nP6BbUMeSIF+4YwFHAUKA6INCWn4xetlegPZKH2d+IG9lFY7h0ZMukgTt3cePwcbz82HwsnbEI3584h+xd6gpmfIxP0OZPnSHqFigLWenK9QSG/u5/fwpUBwTKlHZUlpiI2mS9oJnTnsuEFUlAt4YCZIWrn37Bt2s2Yse0ufj0H1tx9xeu+lyQzcFCmR9sOPIlBSgAAAyRSURBVD1fSCOfS5nxAFkS0UygpzzkQND/47srQ4GqgoB8TVblITyuSjIvbC/Be2y8JQE9IFp7kPjpspg9Dz27GFf37UfulytAiut90v5PJrciFMcAaEqVTTOygCyfGIDLrRAADgSO7UtRoCogII+TsbkemzFWkuM5ysv1e+zsLbvjI206PNgB+F0e6r/+GR+u2Ij3Fi1F82dHjetzOmGHf7lIOm1Kdm4xmZ6uEwRBSKWaZtnY1qulKODi7nsKVA0EdkUTGQvIBISD9dlk681Nru1c9gTdfwpAqhc4uOcwlj2yEDvmvoDsD5eA7k7Ay3B+pNUXPORDOj6LVt3nFSprCZmFbZlSxhXu+0/tCFCOAlUBgRRuF6zlTl857vaCNPKy5xdbbjOj3UuGSPWEuHa5DVvX7cETf5mFXcu3wbveZZBBGd/LIU9nORGhwtj6/1akYpdjvR60V6HCbMSvcmQYOl7FqXLh0DkMnqJcvho/+NPu7kgoUB0QkAON3ioTVrLgLK6MLFgLPwt09QA9BfRcacP+3QexsG4xXlq6Aae/+gHZ21wRmlPDTB7Ei8x1Z+NPQxIlIVJAQGHlLrtKBHsAAqBPBxk+qZQZy4XDz9k8WS5fjR9p/u758hSoDgjIsORG2eSCG9axF6BIlAQy3bLlafLsVXz86i4smjIXm1duwdWfbiGTDGXpk4iLrXVJXsdKQCIJKQBicYyKwCEn5Yng7tzfFKgOCMiEBECa0xbpylBAPt8J2df0bju6//UdPlz0ErY/uRTH9x6C18lFc/ta8GzOB/f+lUlgXDlFepUie6tyvTJ8/FrP7+9v7d6+DAWqAwLbKlOUER4NC0B3O9DRip7PvsBbT8zGF8vXofGTb4EuujoDibyHtC5nEprlEyPTqXgCqVdqPvIrIsBoDRJFWc2m1mM0ssGWIYSLvn8pUDEIBjSmGkEBPQjR2daOrZu3oG5G3xauskanbbBl+iJ3MuLKVrTxN9/BmV1v4oN5i3Bm7TYEZy4CrTR9GmWX0pMotFwGxacZlNMG7E4wwuzUK7gHgLUy2U2vDQhiyzFGs4YpKw3/p7J5uXD4OZsny+Wr8SPN3z1fngIVgYAMqF6gPJcfeYpiieXBrqY72L5+E2ZNn4Zbt25JEqbNZozmmuX0LS4A0QvUf38VBzftwWsLn8fx7XuQv3gdSGaAbE5WfmBbTis/s48y0vMoShfaiikC0RpB/eNcL1BEPHfZjwIVgYBPUNQwh4o0MRDkgVRbJ3Zu3IQnZ83EpSsXkbOenGzCZftTH+hoKuDc179g8YzFeHrKkzjz8VfIcOkTAiXHbU/pLMfhtIJxfTYF2wL71dtdOAqMGgUqAwGbdJ1xZXk/MjvyxAfuNrVg1/ZtmDlrBn66fMHI5pTLxaZpFr7a/94X+OP/nYRnZizCrbNXgO6cGcmixiurRdAFuiCTb9gTyBwA6hFR9zNq7+0ychSIKPCrQUB+pIJqLZ6GQYMQXe1t2LhhDWbPrcPNpuso5NMIMylZ97Phx0tY+8o2TJlUh9e3vo0719sRUgFmJmk7WBbIlBoLgNhkGOoU0WH8f1RO/jVh9MbDPBmqrGFmGz12r/MfqvyR3o9etAZPKgOBVNyIQ2z47aCsyOzSWochOjpbsWXrekyb9iiarl800xvbO3H10DFsmr8Em1e/hqNHT6K5sdPoEZkQyJjln/OcK2DnIFOxNfv4mnJkvrEDwYhZZ6RMPNLnR/wCY5hBxSCI6wRxIBj3NR8tdxrxxo7NmPvXyWg9dxa40YDTu97GjunzcOjVrWi53ix2fuoIutS5iEoUmcSsaWYhEwDay4jI5cShMfz8LmtSoDIQUAYSvaDP5ZmMSk+GJELQDaKn4w7eeGU1Xn3k72h4Zz9OrHwVe2bMx782bwc6exFmjbVHsiLfS+seipsztQDtAZgvDwEAa6jluu/lKDBGFKgcBCoDMbS+OXEQJNpa8PaLL2Lx736PNx5+AgfqnsadQ0eBljtmRTjr45Pj7o/2ZcwGehzgoknUDHRpMZpG3CIsaMaIBi7b+5wCvw4E2kyTU+12p1mx5xTQ29qCd1a/jBf+50F8vuwlJE98C9y+DWQTdjDBtuqWuxnw0PGHvtDEy3dhAjX52+fu8+/lXn8MKFA5CFQR4OCY7Q3IxaIYw4Bg79o1WPX3x9B47Aug6y5QyABerx3V7V97BQF1DQIgrnNIyjgAXE/Qn3jualQpUBEIyI8qrkiDHGdQ+kN4PrpabmPbhlcxZ/pUtDRcija58HIJILTzfOXhgfUfEM2IUsfAR12Mo8CIKVARCNgJ5BAgjUCUYUpFwrhsobm5dSFEZ2szXtu6AX+f8SiuNV1GstBr7Dw0Bak5aAC3F9W/FONrXFHSal8OZSIcaX3GOv+R1m8iP18RCMiHNF0SBLTo8+DSJgSDyOx+iM47d7B9y0ZMn/k4rjddQ9pPI2/3/Oqb+VKClMrkxWGkDKhSUOLZKkaNNZOOdf5VJNW4K6piEFBuJxBoESIAGEqPQOb1gc47bdiwfi2mzXgC1xvrZQYZV4KTLoO755X7FTO/XlsQqK5Q7nEX7ygwUgpUBAIjn3PUSicE2GItAAiC7s4ubNy8AU/UTRMQqKkzku1FhDLm0YjPmY1eMBQFWFt+oyxzBMEoziN9Vfe8o0BpClQOAjrQWWe4fpIKG/kA4Baum7duwbRZ03HlxnXZUlX4mlMAeFIOBOZGDAz9QaCmU5uFycj9dxQYRQpUBgIWSC4sddiV3XQf4xl1M3G9/oYk1Uk1FdU3nnfsAY2ORblTR4FRpUDlIChTrCp0CoKZM4tnlpGN3c9RoHYp4EBQu9/G1axKFHAgqBKhXTG1SwEHgtr9Nq5mVaKAA0GVCO2KqV0KOBDU7rdxNasSBRwIqkRoV0ztUmDUQNDR0YF169Zh7ty5uHbtmrwxzac+t1/iTw3+Lrx3tLALpZldDGPfRCZyx67H4hsZLij7X/lEQ9mtyKYmH43lb9RA0N3djY0bN2LWrFm4evWqML8ZLLMvMBaEdXneO0D9WtpXwMXK7AyVd+JgqCCLYSUZNRC0tLRg/fr14GDZzZs3+1VGXi7eCrlzs778PaBDqGvbx8ouFSe9RSzNSK/JA4MdcYbJcwuuKv5GDQRdXV3Ytm0b6urqcOPGDRQKBXieF724E4fGWNyotGVWxo6n17jBwnj64ZwPwdQqBsUBkOOqhPRWHmNQjBoImpubsWXLFukJfv75Z/AFCAKG6XQa+Wxu0COXyWKwY6TPD5Y37w2V/0jv3+vytf5aD71mqHFjGuZywgvkh1IHewk2nIlEQpieafgTKULOxu7fqIGAivGaNWvw29/+Fn/605/w8MMPY9KkSXjwwQcxefJkPPzQpEGPSQ8+hMGOkT4/WN68N1T+I71/r8tn/eN1iL9PJe8ff3ZY55MmCT+QJ0odDzzwgPDNlClT8Pjjj2Pz5s2iF7CHGGsgjBoIUqkUjh8/jpUrV2Lp0qVyLFu2DEuWLJG4FcuWwx33lgbLn1+G+MHvoddj/W2WL1+OwY5Vq1ZBD6Z7//33o6afPcRY/kYNBKrFq1avlaY8JwqRH4AKWLljKMWr3HMaP9TzQ93XfMYqvNfl870Cz+93xOOGeu+h6j/UffLFYIe2+Nks5yya31j3AFrOiEGgGY11KEAaxMIw3ssf6fsN9TzvU0ejFY+9Nn+Uu1tbW+WaTKgNGNPqT/PV62qE1S5z3ICgGsSfyGWQsXp6ekQ0bWtrk41UTpw4gcceewwNDQ1RKx0HgNKjVJzeG4vQgWAsqOryFArQjP3GG2/IyP7Bgwcxb948fPTRR+js7IxM2dVm+FKfxoGgFFVc3IgpQMaiyHPhwgU89NBD+POf/4y1a9cik8lI3tVmvMFeqNp1ceLQYF9jAt2jvE+dgEz/3//935g9ezaamppARZTgqKWfA0EtfY0JVhfqBHv37gVt8Y8++qiYtItfURlQw+L71biudtmuJ6jGV62BMujgeOrUKcyZM0fCxYsXyxhOMpkcIBIpE2pY7epXu9xxAwIlTLlwrD9UuXI1fqTlaz7lwqHyL/ecxtOt5c0338SePXtABfnkyZPi8EiRiGn407Rqz9drvT9UHUbrvpY7WvkNlc+4AcFQL+LuOwoMlwIOBMOlnHtuwlDAgWDCfEr3IsOlgAPBcCnnnpswFHAgmDCf0r3IcCngQDBcyrnnJgwFHAgmzKd0LzJcCjgQDJdy7rkJQwEHggnzKd2LDJcCDgTDpZx7bsJQwIFgwnxK9yLDpYADwXAp556bMBT4/2odUGUxmPN+AAAAAElFTkSuQmCC[/img][/center]
Con respecto a la cantidad de soluciones, determine qué tipo de sistema de ecuaciones lineales es:[br][center][math]\begin{matrix}3x-2y=0\\6x-4y=12\end{matrix}[/math].[/center]
[justify]Con respecto a la cantidad de soluciones, determine qué tipo de sistema de ecuaciones lineales es:[br][/justify][center][math]\begin{matrix}y+2x=2\\10x+5y=10\end{matrix}[/math].[/center]
Con respecto a la cantidad de soluciones, determine qué tipo de sistema de ecuaciones lineales es:[br][center][math]\begin{matrix}3x+2y=17\\-2x+4y=1\end{matrix}[/math].[/center][br]