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Cell["\<\
TAREA 5\.aa: 
RESOLUCION DE ECUACIONES E INCECUACIONES\
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 "Ejercicio 1\nRepresentar gr\[AAcute]ficamente en el plano complejo las \
raices del polinomio:\n\t5",
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Ejercicio 2
Resolver los siguientes sistemas de ecuaciones:
a) 2x-6y+8z=24, 5x+4y-3z=2, 3x+y+2z=16 .
b) 4x+2y+z=11, -x+2y=3, 2x+y+4z=16.
c) 2x+5y+5z=12, 5x+2y+5z=12, 5x+5y+2z=12.
d) -x+11y-z+3t=25, 2x-y+10z-t=-11, 10x-y+2z=6, 3y-z+8t=15.\
\>", "Subsection",
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 ".\nAproximar las ra\[IAcute]ces reales de la ecuaci\[OAcute]n h(x) = k(x) \
utilizando los comandos NSolve y NRoots.\nCrear una lista que contenga los \
puntos de corte de las curvas y=h(x) e y=k(x)"
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 "\nUtilizar el comando ContourPlot para representar gr\[AAcute]ficamente las \
dos curvas y obtener unas aproximaciones de las soluciones del sistema."
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 "Ejercicio 5\nEliminar z en el sistema de ecuaciones,\n\t",
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 "Ejercicio 6\nObtener los puntos de intersecci\[OAcute]n de dos curvas, h(x) \
= ",
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 "Ejercicio 7\nObtener una pareja de valores enteros {x,y} que verifique:\n",
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 "  con  10 < x < 100.\nComprobar gr\[AAcute]ficamente que la \
soluci\[OAcute]n obtenida verifica el sistema.\nRepetir el ejercicio \
obteniendo 3 puntos de la soluci\[OAcute]n."
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 "Ejercicio 8\n1\.ba.- Encontrar el conjunto de valores de x, y, z que \
verifica:\n\t",
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 "\n2\.ba.- Hallar las raices de la ecuaci\[OAcute]n : ",
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ecuaci\[OAcute]n : ",
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 "Ejercicio 13\n Sea la curva C dada como intersecci\[OAcute]n de dos \
superficies :\n\tC:",
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