ÁLGEBRA LINEAR E GEOMETRIA ANALÍTICA
O sistema cartesiano apresentado a seguir é a representação matemática do mapa de uma cidade. Nele está traçado um paralelogramo ABCD, onde A, B, C e D representam pontos turísticos da cidade. O paralelogramo ABCD é o local onde estão localizados os hotéis dessa cidade.
![](http://sga.uniube.br/images/uploads/7498/Figura 1-1.gif)
Em quais dos pontos do plano os hotéis dessa cidade estão localizados?
(4,4); (4,7); (2,5); (2,2)
(- 2,2); (- 5,2); (- 4,4); (- 7,4)
(- 2,- 2); (- 5,- 2); (- 4,- 4); (- 7,- 4)
(2, - 2); (5, - 2); (4, - 4); (7, - 4)
(4,4); (7,4); (5,2); (2,2)
Sistemas lineares é um conjunto de equações lineares, com m equações e n incógnitas. A solução de um sistema linear é a solução de todas as equações lineares.
A resolução de sistemas lineares tem aplicação nos mais diversos campos da ciência e da engenharia, como a eletrodinâmica, a eletrônica, a estática, a aerodinâmica, entre outras.
Sobre o sistema a seguir, é correto afirmar que:
![](data:image/png;base64,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)
x1 = 9/4
x1 = x2
x1 = - 4
x1 = - 1/3
x1 = - 3/4
A solução de um sistema linear é um conjunto de valores que satisfaz, ao mesmo tempo, todas as equações do sistema linear. A classificação é feita de acordo com a quantidade de soluções que ele admite:
- Sistema possível determinado (SPD): admite uma única solução;
- Sistema possível indeterminado (SPI): admite infinitas soluções;
- Sistema impossível (SI): não admite solução alguma.
Encontrando a solução do sistema linear a seguir, é correto o que se afirma em:
![](data:image/png;base64,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)
A terna ordenada (x, 2 x, 3) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
A terna ordenada (0, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
O sistema não possui solução, classificado como sistema linear impossível.
A terna ordenada (1, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
A terna ordenada (1, 2z, 3z) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
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)
![](http://sga.uniube.br/images/uploads/7498/Figura 1-1.gif)
(4,4); (4,7); (2,5); (2,2)
(- 2,2); (- 5,2); (- 4,4); (- 7,4)
(- 2,- 2); (- 5,- 2); (- 4,- 4); (- 7,- 4)
(2, - 2); (5, - 2); (4, - 4); (7, - 4)
(4,4); (7,4); (5,2); (2,2)
Sistemas lineares é um conjunto de equações lineares, com m equações e n incógnitas. A solução de um sistema linear é a solução de todas as equações lineares.
A resolução de sistemas lineares tem aplicação nos mais diversos campos da ciência e da engenharia, como a eletrodinâmica, a eletrônica, a estática, a aerodinâmica, entre outras.
Sobre o sistema a seguir, é correto afirmar que:
![](data:image/png;base64,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)
x1 = 9/4
x1 = x2
x1 = - 4
x1 = - 1/3
x1 = - 3/4
A solução de um sistema linear é um conjunto de valores que satisfaz, ao mesmo tempo, todas as equações do sistema linear. A classificação é feita de acordo com a quantidade de soluções que ele admite:
- Sistema possível determinado (SPD): admite uma única solução;
- Sistema possível indeterminado (SPI): admite infinitas soluções;
- Sistema impossível (SI): não admite solução alguma.
Encontrando a solução do sistema linear a seguir, é correto o que se afirma em:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK8AAACECAYAAADm+XuAAAAgAElEQVR4Ae3dB7RtSVW3fcyCKAoKGIaYMWKOGEDELEkwC4IKipmoJCWDqVFooFHaAKKAOSsYQMw555wI5pzXO3719dOjWN/e+55zet3u2927xqhbtapmzfmfs2aFVfvcWtf5qZ/6qeXqGJdjuNZb4DrXegscDXC1tcDRea+2XXcEfnTeow9cbS1wTuf93//93+V//ud/Fun//d//XS0VhXufDupmveTTWZu5jvLVX53tsXUnsslspzlPFluJW4eDzkvgf/3Xfy3/+Z//ufz3f//3cIA1sK0BnQ9+sP/Hf/zH0GN2SLrk1MlN53//938f9Bk9vdHPNqm89te2NBvmH+yVzdgie7LZ1mGv8xJax8oDGVBARICLM+CtQV4RfnTIsOFOr9J0Sw5d5qg9Z9a+NurlDewLVff0OV8pvdmk9N/+7d/GJMGe2YeNZpttieWczqvjctRA5QQ5buC2BLYVL0bkYJzP7AuzsnXMgZVHk76eW32yRe3rvK3wXp34sE8+wD7z6jY77Wxb+a3CXuclBIC54z0rr4MvZKfNQLBy3H/6p39azAxhVp4ulaWzTkjXmUaes7JJ9fhcmwP9c9oGtnS2Kbtlxy1ttdd5CTeq6iwARWWAqPfMIdAouxADvDD+67/+68ALd0aejZqxdUbGX9fTb24vf20PbMS2Jgi2PmS/rX1kp/MSYnaZnRIoAEV58c/+7M+Wn/mZnxm/0P3hH/7h6NgLqTPp0aDLORmYDvTLmFL6RON5rlPebEs/dfiwz7U9sAXnbRLLN7Ih27HT+bDVXudN4NyJ8sAI0ksuuWS5xS1usdzgBjdYPuVTPmX5h3/4h8s7/ULpVJg5Giem02zUZorK0m9eYWrP4ZXTWwdpK6q/tobslYMa4GxSkGfzfKbyrdKdzot5naSjgGrGVfeyl71sedKTnrQ8+MEPXh7x8Icvj3nMY5ZnP/vZg2YrYFvwybgMyJB0KTQ4e55TuptJclZ80K9nF/zQXlsdON/IV6SHnHXdB7PNz5Lf67yY6RQCOW4d9+d//ufLc5/73OV+97vfcslTn7r81m/91vLil7xkeelLX/pyznEWMOejDfwZjT6zo/3jP/7j8nM/93PL85///OV5z3ve8kM/9EPLL/3SLw09DNjZgXXUPCPDqize5wP7hc6T/jmrPNtyYHb9yZ/8yWHTH/iBHxjpr/zKr2w+Ax90XkB0ok4DUvp1X/d1y13vetflKU95yvJrv/Zro76OvBCNzagZds7Ti0G/5Eu+ZPm0T/u05R73uMfY+jz2sY8de/l/+Zd/GYO2/THd2ENsAODHLtJrY8hZs6uBzHF/+Zd/ebn//e+/3O1ud1s+4RM+Ydj3K7/yK5e//Mu/3NRWB50XmBwXUB35eZ/3ecvbv/3bLz/+4z9++ajjCHOnXhkdCU/xkLxoGDjnk/7iL/7ictFFFw197nnPey4iJ/78z//8sZf/7d/+7eWf//mfx+DkoIV44Ic3G0mvrSG7sgHH9QL/+Mc/fvmsz/qsyycEdn3AAx6wXHrppcsf//Efb2avg84LmI4TgZPaLrzTO73T8iM/8iNLs9Pcueh2dWbl1ZXOnb4uq81MU96S/rd/+7fjJbGydfu5nNPlaPB+0Rd90fLu7/7uY6vA6AYpnt/93d+9vM/7vM/ytKc9bfmDP/iDoTM+8da2AZ0Dz3LKnyuN3y66Q3W76CvTbt12/Rxt6a421Umrj0/P0XhmD+mf/umfLo961KOWm9/85mNVY092t6W01Xyv93qv5Ru/8RtHvykvxLvnk6YHnRdTHSQKOn923kBXj8bsrHwuU16n46FOSgEykjMrhMaMnsPhMStpj/rQhz50bF/UCdrHP57K49UKITUzvNmbvdnY785ynZjYp336p3/66Ihf/dVfHby1CSsZdEz/ZOCz1ns0vgy7unigLa+8OvSzHrU/V4rXrnbKxBlXsqR0EQU85uC5+njsktHk9Ud/9EfjJf4N3uANhvPGD4+/+Iu/GHa15XzEIx6xoC3Eu+dS7eNR2ZwedF6EMwMgZucNNDoA5he7WYg8Q6HZFWYj4plx5UVylc3hG77hG5Y73OEOA0/l+GcI9BxOKtYJ8mi++Zu/eRj6N3/zN0cdPdUJVpSP/uiPXu5+97svL3zBC2L/cml8X67wsgd12a189NIZpzxsM+6e1zywV4Y2u+ySvy6LdzqGSTkbiYVo1MGRnPBXri4+UuFv/uZvlu/5nu9ZHvSgB43tQTTaiLZht7nNbYZtmxS0i4/8rPNcPgSs/jnovDGSCsDscl71lLT8MgQlfu/3fm/59V//9ZH+xm/8xvKSl7xkLPE27b/zO7+z2FOqt9RwlhQ0m+GFJ/Bk4qlemVSw/HAwe6lCbdBoZzDJ41MazYtf/OIx+h2wq48GL8vdXe5yl+Ued7/78vznPW/olS5OV+zb/u7v/m6U01P83d/93bHNsETCL4QXb/meYZGnV/pGA7f20aDrGY16bWAU2fX3f//3h3x2FcMk/fu///vRBp90nPP4kbUOaMO0rkMPe/2EXzjZxY9X86qULfxE/4Ef+IGj37wsF2ZZYQuX533hoPNqFDB5DHc5rzoKcRb0jp+8tfvhwvL7GZ/xGZcfQ5kx73Wvey2f+qmfOurtLR2/aYcHg5CTQvLzM6MJz3zmM5c73/nOA4922muDFo+isjXfeGojeMZXKuiAj//4jx+4v+M7vmP54R/+4fFC56XObPzlX/7l4yjIS9997nOfoQt9zDi2MzpOCFNyKut5/mVKWfTai/DAD1s6sLGonjPYS7Lvve997+VzPudzxnYo+8KmL0wOeMdvti1ecKAJTwNjnZIJi8i++Aj4xnsUXPZPOkXz13/918uHfdiHjdMqk4GQfnjKZwP69nwZu/9fsonzEjgHZ3xOJd7qrd5q/Pr2wR/8wct3fud3Lj/7sz+7ODJ5z/d8z+X617/+8o7v+I7Ll33Zl43ZV3sGYJSASzNMhlAvfNM3fdOYHe973/uONsnXJgPHB48ML1+9fPQ5i5mMw8L/hCc8YZyqfOu3futy29vednmd13mdoROZP/qjP7q86EUvGgPoxje+8WKf93Ef93HjhQ9/AeYwrG2knnNwHjTRKqdjDiovpgMHq6Mtw148yb/1rW897PEhH/Ihyxu/8Rsvr/u6rzuenQpxco6Ah1QUvPDqk2/7tm9bvv3bv/3ySH9RmVQ9G3zv937vYrk3m8cjvDCmh7L0lifXbPyc5zxnnOgY/H/yJ3+iatCxffavn/GfeQzi1T+bOO/Mk1AGNuK/4Au+YHnzN3/z5Vu+5VvGhp2xjTiz8pu+6ZsO52iJAZQCZgCpQBFbESPWcizvhUpnmLHteR1teVYnMmynEPjU8QyY05Ilz3mk6kT4dNgHfdAHjfNsLxWcyDbIS9ybvMmbLJ/92Z89OhxOshwNvcd7vMfCaXTu3LF4hoFNYBfTA61nKRn0lC/Si3w2xUfEs4EAu1853/Vd33WsRM7dOdpHfMRHLB/wAR8wsOGrTc7AHrXniLZdTo+cBJhU3u3d3m15l3d5l+Wd3/mdR7k60USDp+NFW7054Id/0fOMVd9xfnb92q/92uHIbK8fijCGM36wivvCQefFpIgB5ru2DQlTD4zAsH6t+tIv/dKxTTBTeTmy3DvA5nzeQAsUB1QnU1zwzCGcDHzMx3zMWG68rYq3vOUtl5vd7GbjzNlh+Cd/8ieP+Emf9EnLZ37mZy5PfepTx0DAJx3gwzO88uQKfvJ+8pOfPA7WrQ6OydJFPUd+ozd6o+WRj3zkYr8s4CPc6ta3Xu54xzsu9vZC7epMDsj52Q52Ww+pbZUo/4mf+IljqwK/GdyPJ1YwvMItj2fP8Jv9DTgrhlnWm/wXf/EXj21auqWv9tqEz3btu77ru8a5rLNZq6Coz8TKzJTKrUT60bYKb7xgwV+qz5UJngXvB/pCHz7xiU98uRkXDT7hkxfTWX1YB7PVP5s5LyGcLgB1LAf1YsWolL/ffe+7POQhD7ncQbWbFcggcOp0zv6RH/mRw0nNBmYF0Sz42q/92stNbnKTMfMoM0P4QyEvBTrfQJjDjE2+wBktjwaBmZVcAY0OEXWCPbZl2h7Y7EO3F7zgBcPpvvALv3C8LNEnHZKRHre73e0GdjM1vM6ZRTOnZ7MeHd/mbd5mOLSfqwX8sif+8LD17Cg///M/vzzsYQ8by7KBMoc1pp7jOdOeJE8vsnPWnumprMCutnccl33mSQkdHNmYo+bE8VZ/KGzmvIGQZhyALA8Mq9Pvdc97Lhc/6UnjpIFjUYDCaADWlgJFZZZSW41f+IVfGNFs7udHM6BlyCymXrn9m2VcnrNpD4sYz9IMZBb5+q//+vHCY4bgkHALaNMHXm/vD3zgA8dWxVboB3/wBweGpzz5yaPOck8n7W0r6IYH+WY5OsAIv5c9EdbyUjS2XFYpqwH54hrPXA6X1YaNX/jCF45t1GgwDcAcK/2l9U/bGKmtyrwNk7e1YScpO9RXYYgnPfFUj86fENiWPP3pTx8rmX7mwLDUN1Jy1cWHDdHVD+myTg86bwbDVMBs17YhppRBI1LEs/2OJcis8LCHPnR51CMfOUYj5fAFHlBRXhtt5eNVPmOR56jMcZYRLSSbYXpzVsYQovw6OLbzk6WB0N9qoAkX+dp5rr3O8Hs9em/6ti5eRNIhWbPc+NVp8dMGHf2kbJLOcxru2oWpcpOD1Ynz+rtqQfv6QD4Z8mQJVo9nPetZw8HYcR3xU2bA6nf7a+e4HFnAnw7JCZ8+t9WwwrKv7dTcp/IiLNo3eWkf3Yx3CNvxz0HnxayoLWGHnBctoYzLQIxjP2Zf94xnPGP5vu/7vrHhZxDLrZEsAFxHppT28njlODN+y5F9MAPPAUZOwIHDseYFJ8e1VdDeS4TZC3ZBO7O5M10vf4I2Aqd12uDPQA1I2xZOnNHpAUO4lWvrWX4O5Im11YnoCvHQPh6VReOFl20dl3mPsPcVrFiu8ZLWJ8mDUXDWbmL5qI/6qPHy6wW4aA8v3v72tx/RlsdkYRZNBtw5HlzyVjwnS1ZEeHbZtb8b0V7fwJWObKc8m6jbFw46r0YxlT+X80ZDEcsvRSmtwx2kv/RlLxsvGH7/tn/0p4gUToG50/FYd5iygg7Dw0AQ1KUwfjmssuoqZxB/HWcGvfjii8eybelSb3Y0c8DoxW0+TIdH59gyOL/2B0qOyHRWMuhj8HhGT76UzBw7HdDQWZ0onw20KUaXLskih20/9mM/dvwxkS2IwabceTP9/A0K3bQho7ZSepq1zaZejOdoovHshc7fe8h///d//xjUTmUE+OClF34GSr98clwTgAmKXWFy8mHge/+ZV4j6Cj86zhHffWET552NTBBH9cfq7/3e77288iu/8nh5coxjlmAob9av8AqvMEYy4/zVX/3VAJxBAltnrfmrtxyZFfqFDa3OkUbPsPKC8pyXgzrGu9GNbjQO9r1IftVXfdV4ofzqr/7q4bgc0w8V3q7Xwb7arH/Tm9507JUdOSWHDA7M6MpKYVs7L75o0jOc8ap+TUMvqxpH8cLnf7L4gYIeokHHca973euOCYSTxiNd4MTnLIFOs1PRTXAioz9e6ZVeaZx4mBjY0/EaTI9+9KOHzR0r2tsLcM39BpM48x+EO/456LwYF7XFdNe2AQ1hGcNy7IeJ613vegOspdUxlBHsVyqH/Was13zN1xzLi9lNe3wKnnU2xSovVWav5k/tnBmHLcf1rD06qZiD4IGvYyAYHOa/3uu93jjol3JoEWa/VHnBil/yf+InfmL8qmbm95J2ZQeO58Xs/d///ZfXeI3XuBwz3De84Q3Hs5MYZ+nsZMZbBzzYgV2EdFvTnet5bme1fdzjHjdOgbJjKVxsDa8txUn6HO+Z/xrLJs4bU4IYgxI//dM/PWZZDuut3HJrhrW0WYKUWZq8eXMAhmzGih+nSwF8M7RyMrS1pxLQ5ailKe6ZI4vx8TcA5MNhiXX8Je+YyRFVvwh64xfwaHC+iPPe4x7jCNDb+PkO9CBbTDezqW0XnLDDTB/2trynFztZsq02bFyIT/bFO3tFc640u9Yv+s97gh9KyM+m+huuMJ6mz7P5LiybOy8HYSiKeGmy35IynMiQOlyZiC56aUatowLNQPNMOssxi9QJc4pXz9rjGZ9wSGEIb5gMKDjXxjMon3DRRctDHvzg5Wu+5muGfmE8nyncRbrD7a2ffdlNhBdue1LPaKTppx17ZAd5obKeT6pH7dgZNv0LA1zJZk/7XrjgyN7hkh7q87X9Z2wHnTfFUgqjXduGGOYY6GpTHYDKpXPQhgIUl1ffkhYtXuq0l0YXLaPIo5POeWVzeW3wOkmAxdu1PbsZ43GPf/z4Axwvbc5uOQo85zukV/jpvEuu+jmwK/s28LXxPPeRNvPz3P5Qvn6RNpmQtw7Zv/IwnKTPd+kYn4POS2hRAwruc96MSgkxB8xo6gHBo1Q+uownXTtzbaVFfJtR8IBTW+X4h1ta+8rUoxO1UV+dVL0o2C9a9vwIYA9Mf2fMvS2THW1GPR8pnOTACncOGNY5VQ9XdNLsppzd0jvbZIPTYA+LFD/OmEPOeOTVh0mKThl7Sw/1+T5MmzhvHZ5BMxojAZlhUhL4FMiweKjPABTynOLSOWjX0lT5zBO/wi4eaLXHB23y0UavzJ7RL29+uhUd/7UPrl1yzldKDpzZKrtUlmNIYVeuL+ioLJzyleMhKovmtPjJIkM68yMfT3Xy6sX6Vhl6uKSVa+MZrbz0UNjMeQkFKsCe5xAogPcFNBk8GgpkgMpK65SZJx4UFwvq8RFrY2DNe1rl4Y8fep1ta2BvKTJ0vMIVffLOV5oNpXOY7bYPi3K42bf2ytiJHlck4IvnWnb2VL8vzNijQZ9tK9uVbuK8MQ4IwbOBckhlxQwZbYrPqbq1EtpXhjZF53bKdIqymUc08NYOP+Vi2KqvY+HntJXPM8XMcxCcx39gJjvd4JUvei7Iz7TK01E+3eJVu7Ok7NOgICP74y0/26j+gK/yOa1eu3OFzZwXGIJzVIDE2eBoxAzHuNqkSPTaiPGqnTJ5bTKMMvn4ZkhlQrR4o4leGsbK4x8vzyKethjo8fWMb/XKz3eYZcPgOZw9z2Uwsi+Myuc67eBPB3XRnVaPmZd8vGDqWYo/eaftc233hU2cN8CWYkYDvI6VnxVR7pki0c1Kah+Pub42aDNG9cmyxLfPVlaHzfzJRSdVH3a84leaLM8wxS95UnzQne8wywzXnIYt/egIN5rqPOc88tXjTb/T6pHtwjbjmeXGP//wPNfv63O6iPvCps6bwRglQLNiKas+BeZ6ee0Arrw0Y3vGZ+YVvbZ1Tu0yEgPI44MGbXVoZ/74VUeOPBqh58qi3WfgrcrJm2M2zBbhTz86ppdUW3X0rq3yojI0pwn1QbjiFR/P+IrslH/MdPL7+lwbbfeFg86rUcaRx2jXURmaOQDTYb+6XQZLcXUMvQZZfQpkIPQZB416I7qyMHtGq14ebXUz7+pK1cEiLdYJte9ZemWGcMNHNxEG2Bu0aARl6Cr3PIfq2eeK6EEeXnjgNdtcfu7b8K/Lw1U9PvVBdbvS8+K8GYZCAFEgpdbGUl9cA6xcWpjzyjyvO2amXdOftC66ZMx85Isz3ZWRT+6c7sI4l6HdFdY8dtEcKtM+J5PXD6U5YINLeUG+WFlp5TN9dev0oPOuGQG6a+aNKfBAB1ya02pLEVFe+T6ni98xvbAtwD/qQ3l9W5/PTl15tFtptZnzBt4s20zLQe1zgJ8HAsUs9cqP4eprgZy3vtWf+l6f56jq9Denzg+20ngz5wUIYACBla7z6lMYTQpupcyRz5VrAf03O+Xc/3NfV17ZVigPOi8hjSp5Dndo2xB9jhtYCuas+B3DNcMC+tfqqr/zk9J1nyuPbivtN3VeACkEOKU4rLJ5dAKeglspceRz1Vkgp+SYTVbyflK3hVAm5Og9b4H4oPPmZFLh0MwLlL1OIy5ltItPgNW1F67smF49LaBv+UUrKy34gl8kOa++FtDJ50tbaLuZ8+aQzbKeG2XlAVeG5vjCtkX3XfU8csocs2crb76wpcPOGh90XoQEJ/zQzIuWY6JFZ9QBL5hllalDI5+yg+D4z9XWAvlHaX2fLyg/X+Gg8wYoAIAdemEDOOdEKy9w4vJ4RRff86Xcke+VYwETURNS+flFDgp9vfWEtbnzAiiYef0XeP/xTvRf3l2C4Y+70eTMV455j1LOpwU4bs7LSf1pgP/U6loD/wvFfwwV/cfQLizZAs/mztus6o4G/0HRpXf+G7zobgEKuRgjJ18rQfmraka+qmTP+l5VGNb9cNJnePVl0buMy0Z8Gsz9DKILpT/8wz983MDDqfvz0pPImG2zpj/ovIhnYxpdrid1V6ubWDzvCv77syuUbDE+93M/d1xMJ++2FB9B8Z8Xm3lncPKNYvVz3VqOumbw8jP9nMcr2l18lKFPdjTxDavyOmkukxfRS9HM8tf5nktneeuXHDTJKt9zMitf84tvqfrwR3uatvGR1g6G8PifJvyCj+hvdyeLbmiv/11K4nqsZuDaxi9cZMC6z8fUn9N5EQWQYQFzDaebZHohQzMHVym5+A3tHLrM2F26bkHsr8EAFgH1cmfLIU9udSlVqi5nk587HY2yAiNUX5k0ulL7NNGzqF1vzfHDp/1cPJSFN1naV69tPOXReJZ3HuoOBv9d3HPHjbVf05NT+/IzTTKTN0BcpmvYZvsqC3tt8Uv+vrJkhgWdLaG7z9zi40afdSDHRSl8w/0dgvZ4qWPHZEvrjzWfnvc678yEsvYxlnuzp1u0XWTcWS0Ac/C/a+d7xKozMl3z4/ofy4hLM5LDkXUkBWbDq0/BFKpNdKXJka7LepbGc91p6siCgW45Lv0tdWu54dEm/nMnKM/RkylFQ1/BPtBsxCbo47XWRfk8SJKNV7LTWxnMIrpkKq8dftXNMtGke7ZCJ78O1ZfyEdf1uw2HfsrDDYv7Gziu675cIyCELd20gYHdpJ73hb3Oq1ENCQDK/6J1EfI7vMM7jBtRgM0AUgKlRpVLoW3SPc+8LBfu2HrLt3zLcbPKDAytIKXMrjAbN3r8GVzUro6BZz4s15YRM0zYtFFeJ6JTlv5rHIfK585KDnrl+EqjwfdZbru8y10uv3MtWvLRJwtW7cKsfK5fY5yftcEvG2mnLJ6eC9EmK7zKyayNVJjxkjHjDju57r1wV5k74kxufURnbh8uPPTHjCt8c7rXeQMHvKuaXMDsox0+1uGqS/d1cYwUIAhI9GZQt2JzVGUpjtboc3+WK/JdC2Q2d3+ry+vcCyZ62VNum+HZZcuiK5pySCObzJQ3kGZHJZNs/0MYLVyMIs8w8srQeY5f+kjd2WB745YcOKSwWeadpMAsun7fp6zojSeM+EnhC+MsE53wzGc8Y7njHe4w9oWj4LJfMrWd6eHMjtqK9HdVq5seYRDh8Zzd9EOOwB7zChLP5J4kpQu55M96hVXZHPQLG/Ifd8s9+9nPHhNhONDGEw+Y8A/zzGud3+u8wGHk2kqzqLtaX//1X39cWeoiPfsbwtbCtZsDELNC+NkT+1KQe8FsI3xDwT7Ytxl8ksmdVm4ctH+isHKXs7lxsP9+jq8OzpDzc50CX+VwicpEbWvfc9i1FziBq07dFulbEa79t5ood5LSh6F9Q8JVoxwbHo7bQManDiGHDM/yAtve6Y53HC82ytSFVYpfjqxO9Iw/3dx/7M0eFjYS2cvS7BMFP/ZjP3b56Q5eZNQfnjmRQQezKG+CYWd1IgecJwftwpkNw6YOLjLgtz1wQyQsVm4Tobo5soN2eMUXTmVhHcZa/bPTeWugMxjHnozzutbTbDkHtAFXPoOSp0DBbOpt1PLhwmmK+SCI/Bu+4RuO2wU/9EM/dDi1bYrvmrlq9LVe67VG6gbzXmwolpOkMFnyu4K69EKj/Wyc6qTKBauLW3LcJvkqr/Iq4yMubkE3w7lc+m3f9m2XV3zFVxzf2vVswDE6XOGQimts2YXz+maH5VTbytMBnvUA5LhkcCyXY7tt0zctHEm93/u937gp8tVf/dXHFbDO162Aa774W0HY30roBMisKO/uY5d3Kyv6YqhTAn3GkQU8czjPsNIBPsFKafD7ypCXOL6k/6JlZ/TZHC8855gdR6PVPzudNxqKuBz6K77iKy4HRMA8q0R7ktS1nJzB3bEuXgNaMBp1gs287zIUzAKuIvVyZ58sZCwdql4H4tOs4TknyIngJY/RtTezoCvMziXPqBmNQ/o4C0d1ozfe6izH9m6+X6zTZ8Ov+a47p3py3MDj5dYV+EIYyRB1ZHbqWSpo70THAHd+rq2tlknG9zo4ClxsxQbohdpzXLTXuc51RnRnskH6aq/2aiP1XJ3UgDDI+obaYHbgH5OND99o685eV9u61ZI+7GhLpy/SUVl9hwbOsO4Sc9B5bQ3MtGZeBrYUMVIB44QAIEjnzo/WQHDeZytg/wpkgZMZ0ZYV19ObLRy1cBo3n/uGl+2GQGazjk7Bh7w6xv7Knb0djPsmmUuou6LeACmiUW4L0LkjGTmLvNWHY9nrz53G8HRypy/n1Uakf0bP8BzIr4y2QFYWmMLg2NHMbhtlouhQX+rdwrcdmsnimyx87W1tv1wfq2/Y+OEPf/hYHbIJG+Eh1Va5tJnXLNtsK281oNscldPTy3gzb/rRGW944s12+tRsq62Zm53ZwGRowtJeH+pPbT3nP/jEH69dYa/zUk5ohvHdAh0l1RGMlXEISRDhYu0parT5GAen6ogtejLQcwaGsaVA5zJqszHFvZQUtNMRKQxDEY3vp/U9NYbyWVUXWhsUUs/KRftEqU7qAuZwwyToYMulvaR9rZdLDm0v6SJlPL3IpTMsDah0NMvbx9MHH3tUqbZ+gXQJ9Nu93dtdvm9VbwjlSmUAABtBSURBVCtln6jDWyXwg09Kjg5nC2/ujtwe+5jHDMd1Bq8+etjCpL06ZfGYJ4GcMEfEQ0RfrCxbwQAjPmiUS/WR1ZEP6F+D34pgEvQrnIBX8msHV/gH0Z5/zum8QLgR0S9mrun30mapMeIpKBCaIqXa2ePaN/p+g4/QWaY4A2DrwGhmerOHva5bGV217+WIcsnBV/uMnJKeBS8afuGzRekEg3P5uwpR3p5VXgofh9cBGU9KNzxzDi+pDO9lkyPa4xoQ+Fme4YAtXNI6WcdaSQzO5JJNN7PkrW51q/HhQFjCKLVCOcWAAS+4pOkvFeAf3zp74APHj0dsUKhNWHqWciqOb29qJrRFKupzkcOJ6ulgkOsP7QV88RHZLJz1SzikcPmRwkdb+tYHPuwWPu1EZcmYecz5g847M+VYl1xyyfhp2Efu/EadEgQLhCWQ4/oRwoxrxpm/gaszKauDa2OU2lOa3Xxlx5bBDOyG7XlWzDjSWcnyGWFW8lz5MOR8eMEmrc6AeIu3eIvhtI59DEgfMmlgoS+GpbY6Fe9dwcqy/nr9TIcHfumNj+fK0HJyfzvCzvpJCAv6cEhn+3BI2wXbwvGpMZ8buyz6Gd92aX728qU/9K2AH930ncgW4SKHbLG8icsE4HTG3lxQV6ot3GGesQ6i1T97nVdDjADCTMDcC4IvTTo1MCMETn15M5FZhAPatzkTxYuyUvtLM4stCTlkMKR9EXp7X7OUj1czoiXaxn4Oc4cox6fOgVMsVI5mDsrDHE0GnGnhs5eGrc+bclydEC58dOQsd5YlT0b8k2cmv9Od7nT5V43U4yWyFZ6FytBoL7KldwLbEEeJbbE4ij2ngR8mOuHRcz/X+1sV17c6EdgX/Tjl28Nk9P6BF6fFD1b+IMa/cvaDx8rr2NEg8zkG+PGQos1+6Qbv3A/ZoXSv8yLARGOpIG+U5rwZtvpSe0R7S45HuTkAa3/m+MTeWTCSvZhwhvZreNlXO21wxup89TQhLKdpE622cGY4zzrHoPQZppvf/ObjOMr2SacU0J1LbjTROYrSoezKnnX+mo4MmNDAUjCYzGa2MvaXBSujz8Ta7sBd2+ql6G0FrHi2BvJtE3al9vptkeLDRpwTruxVXak6OOzr7eENKHjmsEvfuX5X/qDzahBTeaPDXwflvLMRZ+ZmE3//4AjH7OvvIbRzcuDPIm9729uOoxhvomY0P1JQzNdivKzYq5qVbVPe933fdxyxeLHxYrUeDLPcLfM6opljNrT9uDNVjtvx1Gnlsmkdbdm2B3QEJZClviDPzujFnu2FvTDayjjCshL4UqVZja1vc5vbjCMqq1gnKfGmV/nknDWFBz/YOKWJyV+S6XN49LmBacXmC1bhrcJB5wWsSOA+542mDjHqvcVzYEdDHf84muK4fmaW2qt5sfLW7XCdo6Ixc1OSwjoBHy81lDdbkHdlBPqaVeZBqiMcaRlYZpSzYNEmW3UK4bt16xAdOZxtdl5bAvtuyzz7GNxs7Uxcyp7sbIBZ2eIlxS+HwxPvntcYzvVce3ytlN4HrAT24HBIbYvslw0idFuFzZyXATKy5cXnWc2szmwtGf1vCsYUfebISPW2a/+szF/dixzX8oSHdkUz8uxIWxlhHx8do1PrWLM+57WNee5znrOv2YnK60R7VD/MWLqV5aDyPZMvz8b0F31awEswG2dfNnQsKWUz57+2Ap0EZLv0mgeEsrMEuPDFy8Ti5IJs/QiX/bi8wXZWGftwbea8gFGCoaUpRLk6v85AK/asvsgIlRsMzRIZep8iW5aTHwZy6WLWcDLg9MRv9QZSWM8qm87pJTXLZxfylWWXnttfehZgqx16z3gItVdv4EkLaNQnTz6e0Zw0XesRhrD1nKyT8j0X3SbOmxDKA7gGqXxtmNlw6jxTchddyifnfKZhoYNzSSuDYzIrhS2Nz6OaXcwyjvx03BrzSfF5OeNQeBik+JErSJXTvZe4nqXsJeyzmzq4ao9H9lU+YyaL/GQPxif4Bw9t4hcfAwWuyuVhFme5JxBxkGQz5wUKSApkUAZJiQzvWUDPmKIyMRpphkQnL26p+CGrJIfDOjWxr/Qzsh9q+tEAXvpFe4jfrrrsxHk5rQ5P52whjc7SPztF8tmvdtmV/bKhumJt8JnbZePT6oJfmOTxZJNkx1ddZbtscdayzZ03oJTIMRlPvmdKUcZzSqWoZzE+1dcBZ1X0LO3sxf1E62XIL37z4Txc8NMTttOG9MWDA3Dg7JMN0lm5+pkmZ5Fmz2yV7Urjh4/B0iysPhmnxY8eX5ikyZLOAf/kz+Vb5DdzXmBmI86GkRfVR9NS6LkgT1kpep3aLFH7aM9nmnyznXNcLz1eQptpw8kR/Eih/CyhTpXSE6/ZLuRwuH6NJAddA0a9wDacSFt5IR2Uaa8eXvXZWIq/eJZQ+/iRuY7q6EdGeM8ia1ebTZ2XAGAZCGBGZrBZubl+NmTGRq+tZ6mILqPsUmLLMrJmDOHgBPJzZ6SfNqcN8dJWx8680jUa9ewgFbNHMtHFQwqjoHxXu2w690W8TpviIZJV8BzO6sPheauwqfOmQEarQ1JOecrI6wSxMnmOo93cQbWTnu8QBsYOtzKdEWZ5MZrTYpr1iXf88VI/RzjQkZfM6pPtORppQXn2TR/2nflUX5vTpMmNd/KyDyzhUoZuq7Cp884KpERg52f5onrK1VZKyVnRue1Wiu/jk6y1o6SHdB338TpUTo5A95wp+mwTFjTyUnbpGY74aBv9XF47+tRuXlm0Q19dGA6leBZrm8zkVQ4v/cRoDvE+Td2mzptCuwBUJxXmdK2U52aGeNW+5/OdwrDGtUtmeuyqO0kZGRxHKqTnnM510c71aznVxW+WoS4etVO2loFGXAdlHLL+0S558VFXkLflMmC2Dgedl7CAyQOy628b0BzD1d8C+jHnnB00H5DOzoh27vvao6mNfFvBrS100HkDEMCj825t/guHnz62tHPaZlPOmfOZPXNK9dHs0gAv9Zy206J8aBf9WcuOzntWy10D23FWkeNxVM6cA3vOYas/5Myctf1ubUu3Mt3Rebey5DWAD4dr1szxclhOvK5Hk5POM7Y24jwYPPfStpWpjs67lSWvIXw4oxlSzGGbfdUJ0hxTvhcyZTlpefWzM8djC3MdnXcLK16DeHC6ZlFq5Yz2r/LC7JDK1NVG+7Yb0TUYtjbTQecNaKMFiF2nDVuDOvK7aiygnzmffm625Ihm1pZ85eo7QUCff0jLp4F6L21+ns75q7ui6dF5r6gFr0HtORdny8nkZ8flmJzW30pI1efUnv0JaX/rgTZH5+xotw4HnbeR1GjaN/NWvzW4I78rzwL6UP+K9afUdoDjyXNUsyhHXQc0Ztf+iEi9ttrEkzPHe93+LM9H5z2L1a6hbThZjsrJxGZhaY7LSf3vYv+1x727rilw8YlZt/ZMtHbeuW4LE27ivFsAOfK46i3AQZsdOVozJmTKzaK2EW7ScUGgv3V2N5r7NfyPceVziId05j3TXJH8QefFuBEoT5lDL2y7loRdZQGeFZrlVD+3nevLl6KPV22lc/2aRp020kL0c1l1c7qLrjJ08mvec/vyc5vaVSY9FKJL755LD7XdVafd7GQ5anqo1/+ug3LNq9s+/Q9l/6vbFU6uLzALC2jndjnxLrlXpOyg82YIqXDIedEAGW3Plo7KZqDK1OFJUemadu6Y8niUn1MzwtxeXUaLrj2bZ/K0WWOu3Rqz58qk2osFZdpK8QxP9dKZxjM6sXb4Jb+yuX35+KCnE73R13bWKbm1la55h7ltQXxtD8Io9ULm/jg3hvovUfa3/mOqP9aX0jl5cNW2gUDOlmFT56U0gBk38NK5nPGEDK5OB+R8yuW1i0aKPwOh97933Z3gjgfldWDGCYNy9XhJRXWeM7BUR83y0cRDGzTJCIvygpcYNyHqUP/PzVWu/hu6NmKyZp7K0zE8eKMpJCtadelSHd7yojoxHuqqx1N5MRnSmVdtspV6d6BdfPHF4/4yt96stwjxIpsttDUY5pOJMEV7RdNNnRdwRjhL0HbuaPk6hCHUSxvdbs/plhjyGKbOk2YobcS5bI1PPUPXZq7XDhYdGqZkaQeXZ7g4r0us3a1mSXVJXY4gzT7pMuNShv9JAtrwaBOf+MJcSL465aUwp0e2wYfjiekaHzcbuTzEjTyz40aHV7iyJZtwXqm6rcNmzgsYI4hmMf9Z0VLicgxXN6WEpcezOjesuFyEgbVjiJauDEpp5RmdgYU+ROJaoYK6ubPWnYMOf8tcS53/o+YtGWaOB5cyGD3jt+bTc51FLoyi/xLvsg+X17nxZ90+2myFV/y0dxGLi0jMdC60g2dtq+TCzNHipVycQ7ylgjSa8jDJs43ouYi3vAHpf1BzXteTshn7qBek8Gd/z+HkvHCGYTTY4J+Dzos/gQmlxKEXthQxSl3D71p315S66setkG6FcYOOu22V2eS78YWj4E1JUT7Z8ozCEBlE3fgQyZ3uNN52lVeHVtROVB5+eS8cT3ziE8flITBY3v0vYbf0uOnFlVIuuBYt+926SKb28YVHnOWRo/Nd4eQ+M7fr6LR1Wzy0RT/zMNDtJclmOylbiZ7dPuMeifRrhsQfL3w5j9QzvGgq85w8aRH9TLumc3ORe4Td06bP4HJPmi2bAYQ+XdItnurghSNcwyAb/LOZ8wYeJjc9uu/A9whufOMbj470/Qajl3O4VM8t666yt7Q6I6Rgox6vjE/h2RA6QnBBnWXMpW45vDZCWBhMB1WOj6uVXNfkAy4wuOfLPWEue9ZBLq5z4Z9vULif1kCMJ9kNMHjjW2d7JpP++LpkzrNysrWBpw4txZMTuMzEBd5v/dZvPW54vOUtbzkuK7zhDW84bqbkPK4lRa9t8uHD10ztjd8Xlpy9it4NXAQ+lyn3TJ6VL/3iKc3udOawrkD1oUODyCcJ4HS5Nrt16yM88ZgHTPzoL79V2Mx5MwAjmkEsnZzkJje5ybgmyf27lmOX6zGGcs7B2PaK2onxyQgMMndSihsM7svVoQJjrwN+tZV61lk61HWqrio1C3vBUu5mHIMLNueXBludq60tjwGWE8Z7lovOHWKucHU11IwhOu3CAzdd0flkgO/T0cue3kXOron1tR+2chW+7RjnnQcPvpyfTXzv4ha3uMX42COHc82pS1Pk3bFb7DMCVokCTLDgbdCJ+JpgfAzFVshtllZLFyS6PcilenCyjbacVhofz9lL2S6bJf+06UHnzcgJZOhd24bodACggk52W6QrTSlpxvCrjDJLDqcz8gXt62T5lCTPLGEpdQ+tO8KMfnf5utPWVatuIXThse2Ju3xtAzik+3zDEn8yCvZulnaDaQ4uhfOBE47QJSN1hn17PDkQZyPLB0Jgk8LggpKb3exmo2PhUQa/eth1vvbpTD6MtgT2yW7qYSuDwJaBw9hyRZdjhUvK3nT2gwHnZx/ffjCBiPJzRMMpfZYgvvCw+RzxNdn4nIMbKN3XxqEFg8kNn/jYctmn00MU8Ml569NRsdE/mzkvxRm1DgFWZ1umzQY6zvWXllJLvY5Ci04qZjR5QQczlitFfTLWyBfNHj4hZTaw9FcudSewq1INjoycDKnAoJzdrGHfZrlF62IRWwizFQfzQiLUIdJ4WC04uuWTTANJNOvZelz/+tdfbnrTm47n6qS+/kN/Lzx4xZPuMPSyyBFNFJzRy2U20QZ+UV65ASXP/p144G82tHLQQ97L5BzJ0xaG+Eg9F9QbUPTioPioDzebGRwmKVsIARYBL9FzMmbeg+gK/HPQefENqDwD75p5o0vx2gDNcJYmy7EZxMxJSYbOWdHJr0cp57eUW5Z8UssLC2dzhadlnePYf7ldXB0akZHt88waswy4yCLHrH/ppZcO5/ByaQY2g9vH4WUfzhHCmY3jZ2BxKlj84gQX2fL2zr7w49JozwZC2KReXmEIDwfxjLfgZfQB97//8oSLLhp7U3VC9DnFbGdlMHWqE09t6SAqQ5cOUmXSmVfORqZ6fW5isGriI4SVje562ZdLfcpBMCjwEMmLHxlbhs2cF6gMMIM0A5g97d0ca5nxODOlBMYpMohy7SmsMzigyCA6RsqAflv3fTWzWPXRo1Gm4/CeecpneA7L+R/6kIeMJddPnp4dTWlfp8+dKx9OvHVesxp6M5vBZqYyWD2HSyrCRcewxDO72Stb1g2qbFGney7mINnRSxi7GIRuRPdxmlKf9xI9i/Luz/VtCHwK8S5lc7M/fZzK0FmAWWAnn9416O2DBTpqn35XifOmgFQA3BJi+ZsViS5jBtysa0/lYx/2vWY6b6tmYUbT2RTMyWYlZ15k46msYE/qKzq2IeuAjnFnHmGqXBuzOsM/+EEPWi59+tOX293+9mMrsV4a02+dwk4HPNUJZHrRs592rf2MeY1TOxEf7eWdfTtis5e0ggiVG1TkoU03bQUOY5b3w42/NfAu4PZ5afn52eWBBpdjsH0Bb5OP/rLFsmo41kwmLPbi+peuPs0lpDPc68ljn6yzlO+deTNOhpICwrD2nI6DGoXRSgEWKO37BPZC9rv+fK4XNueERvP8OSPtUjo+UnJFBkMjL1ha+4UNnQGARl6agctrp66Ih/3gOHd+9KOXu9z5zuNNX0d3wjAEXfZPOOYyvMmFS/RsJjKw7ZsNLPVhkoYfH/YTlQv2u9p4ATIr2k8KHNMLXx/nRh/fcOFjJXna0542Xh79lGv/vi+anW1nbI/2BXLoYwvmhdRWzRZN3wpepvWvbZK+hn8OMDVBKZ91n+nOmj+R89Y5DGaEOXaZnXd2EHlKeOHwxuvM1LbBYb8llMM69nnVV33VMRC8sVqaKKYtg5FHFuUrU69OFHz2ykdN7MeiRzsHtHioz3Dxn2mdAPg8q2Mq2xs4o5/5HcrjRw5d7A3ZiK3oEfZZF7zQK7PN4UT+ZuC6173uWA04lr0xXvbV9tC+8WB204ZT0CXe2eUQxpPUzfzwjK+jznvf+97Lfe9znzED2yKYlMzITkfoIMBWWPdLeKu/oule563zpDqAscS2DT4QyDEEgGfQHNd+1Pnk9a53vXH0ZCYwOo1eR1HqbnCDG4xjpX4IwCOnpSjlyRBTPGM6B3VW2znvbAiYtTVjSdNFW7zooVzgbI7ufLjF1ianmPmdJq99M6/juGwEQzqFKVy2CmY258uc90Y3utH4gcc5tOjHHh+etg/OeWuLF5lst0vGabDDV1/CzX5SfJU7CuOwfoBx2uOHKFuvXmw5sDYF7YrZXrpV2Om8BHIikbCUokjOq4PUC3O9tmYRy54ly1LHKRhduRnbX4N5aXBGatT6UYNxdMTcsTqFDHUF/AU/53rx65wShgwl9YwXzNpXN2PFhwwzr1nNUd5ZAxlkwesY0OmD2UlnJjP9wupZXuezjwHuTw6zG9v1kmWZ98OPPScZYjqt+eIpnjbULvvVJ2wk2kI4+mQnGOHJYdWhydb1G16CFM6eT4ttF/05nTcwGgPnxMALGyfMgCmdo1DEAb/tA8c0Yu2TKCr14qFO9NwMSRZeUrwrz5h1iHoyessnVx26aNEwVg6VMWcjcBo/BHiJtMQfenmZ2+3KkwMvOfL0sne2BaksZ6298urYhj04fn+QIxXZkM2yFTli9qBzvNO/umSdJK0tXmL9QZYVShl9YOmPqpSp5xvy5NY/7IBnfJXLbxV2Oi/mQAATIGUcxhvq7LzKA6SN2PMMMqV21VFcJ6acPGMpjx9DZAz1cAnq4ZIK+OODNp7SZgg8DSzR0ZI9rl+x7C39Rn/WQB4c0oK8zq48/WAUZ4y1SY+e12ly1s6bnfCt39ZtT/KsLRvVJ/hmv2w+80kHdWjpiB6+yiqXbhn2Oi8hAQGCUXJeB9bztkHdHICclVJXGaVE9dqRwVB4S5XVQVLtRAYRq0cbr8rjhyfMlcvjb0D0/684rLdkM64XIrPwWQN5s77wkhlGKZrwwaVMG+Xh9ZzOYcFLfWlypGSIc5tkKJc/TSAHr3DXT3jB3HNYlCWbLBGt9lJ0orx4Wjznwn7QeQMyO4FjLl9WtKe1zAUq8KVAU4zTMIpyz2YiMToA0aJTjrYycvFXr7y8turMptrFS300eFQuFdAbdM5BvQBJ/ZFO9YPolP9oC4sIp2dY62jslInq0dHTlqc2ytlGm2ijxwuddK6rnE4ivdWfNWjL6cKEHzzsm11hThY69bAX8AhXWD3TTdw67HVewgEjHHjCpfZfjnH8JOglwrMQWMpSSjtBG7OaDlMeH+WeM1ayMsBsyBmLvLYiXuS1F1SGTzRm2vAkSwc43fCi5w9rtIU1GXNnDAVO8I+29NCxUiF9yCUDlmyiDtawhTvZ2uBVh4cNb3zSSz2e2qUzmuScAPrLkeAhClJ8RPiKYVSf/cMfs3io14/SyqLZIj2R86YAEIKXCm/BzmvtGS2/Dq/rPHTaAExZncF5GT1FKMzQKR6tspYdPDxrXzt04dEWbR1dJ0aT4aQcJVx1PnoRHzHMZzGs9rCSgacAh2f46FC5lCx1YUJbUIYev9qoT9/0UhevUjS1id9J0/iRJc52VqcMNvKz1Yy/NnCnX3i0L39SPOei2+u8hAEwR8IBBM7Pu4687na3u40/CnfcZIZFX1tpUWfkQClZXSn+aBgHjXL5BgVllNWe4cTKlM9x5ptjSQ0kfONHrvL0O5fRdtWHN3uhCWdl4ZGSJWYvtIXaRVNd5XMb+Www869NPE+SzjiTld08i+xm8CuPJjzppa/TrboZ50mwnIRmr/NmuBQKBICCZ/+Xyc+0fhmyl+R46iklRYNPSqZQdQHsWScwinaCdtrMjhV/NJXHB/0co5Xiw/AwNoiUNwDUy0uvSMATtlln+cqlPZMlVqZ8DnObymubDO2zmbrqtT1t0KaIDxmtAPEljx2TiSa71Tad1K0jPluFnc5LwBoQEOcSjIYC6ETP+MztqluXpWSKqY/XXFa7eDOUMPOtbXiqZ3Cdga+gXkdkbOka7yA84T9hCHf8PIvkhR/L2cZhXouay+XxwFecn9NJ++SteZ30Gd94sw+c8Zzrws+u0cwytAkr3FuHnc67tZALiR/jz2H9PNcd8//fpHCh2uFa57wXakcccZ3eAkfnPb3Nji0uEAscnfcC6YgjjNNb4Oi8p7fZscUFYoGj814gHXGEcXoLHJ339DY7trhALHB03gukI44wTm+Bo/Oe3mbHFheIBY7Oe4F0xBHG6S1wdN7T2+zY4gKxwNF5L5COOMI4vQWOznt6mx1bXCAWODrvBdIRRxint8DReU9vs2OLC8QC/w+3z/WJhHwquwAAAABJRU5ErkJggg==)
A terna ordenada (x, 2 x, 3) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
A terna ordenada (0, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
O sistema não possui solução, classificado como sistema linear impossível.
A terna ordenada (1, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
A terna ordenada (1, 2z, 3z) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
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)
x1 = 9/4
x1 = x2
x1 = - 4
x1 = - 1/3
x1 = - 3/4
A solução de um sistema linear é um conjunto de valores que satisfaz, ao mesmo tempo, todas as equações do sistema linear. A classificação é feita de acordo com a quantidade de soluções que ele admite:
- Sistema possível determinado (SPD): admite uma única solução;
- Sistema possível indeterminado (SPI): admite infinitas soluções;
- Sistema impossível (SI): não admite solução alguma.
Encontrando a solução do sistema linear a seguir, é correto o que se afirma em:
![](data:image/png;base64,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)
A terna ordenada (x, 2 x, 3) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
A terna ordenada (0, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
O sistema não possui solução, classificado como sistema linear impossível.
A terna ordenada (1, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
A terna ordenada (1, 2z, 3z) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
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)
A terna ordenada (x, 2 x, 3) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.
A terna ordenada (0, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
O sistema não possui solução, classificado como sistema linear impossível.
A terna ordenada (1, 2, 3) é a solução do sistema linear, classificado como sistema linear possível e determinado.
A terna ordenada (1, 2z, 3z) é a solução do sistema linear, classificado como sistema linear possível e indeterminado.