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UBA - CienciaS Foro de Alumnos 2013-07-05T22:56:26-03:00 http://www.ubacs.com.ar/ubacs/feed.php?f=13&t=2638 2013-07-05T22:56:26-03:00 2013-07-05T22:56:26-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=15605#p15605 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]>


1.2


2


3


4.1




4.2


Si alguien revisa que no hay flasheado cualquiera en cualquier punto, mil gracias =)

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Estadísticas: Publicado por gahen — 05 Jul 2013, 22:56


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2012-08-03T14:08:53-03:00 2012-08-03T14:08:53-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14823#p14823 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]> Estadísticas: Publicado por Kevin2501 — 03 Ago 2012, 14:08


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2012-08-02T15:25:52-03:00 2012-08-02T15:25:52-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14811#p14811 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]> Estadísticas: Publicado por fmartin — 02 Ago 2012, 15:25


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2012-08-02T14:56:51-03:00 2012-08-02T14:56:51-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14809#p14809 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]> Estadísticas: Publicado por Godie — 02 Ago 2012, 14:56


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2012-08-02T14:27:20-03:00 2012-08-02T14:27:20-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14808#p14808 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]> Estadísticas: Publicado por Kevin2501 — 02 Ago 2012, 14:27


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2012-08-02T14:04:38-03:00 2012-08-02T14:04:38-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14806#p14806 <![CDATA[Re: Recup del segundo parcial. primer cuat 2010 24/07/10]]> Estadísticas: Publicado por Godie — 02 Ago 2012, 14:04


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2012-03-06T20:39:49-03:00 2012-03-06T20:39:49-03:00 http://www.ubacs.com.ar/ubacs/viewtopic.php?t=2638&p=14392#p14392 <![CDATA[Recup del segundo parcial. primer cuat 2010 24/07/10]]> Acá les dejo otro de los parciales de mi colección. Que lo disfruten. :D
1)Sea h:R_R una función de clase C1 tal que h(0)=0, y sea F:R2_R2 dada por la fórmula
a)Probar que existen un entorno U del 0, un entorno V del 1 y una función derivable tales que:
1) para todo
2) Si F(x,y)=0 con e entonces
b)Hallar la ecuación de la recta tangente al gráfico de en el punto (1,0)

2)Sea . Encontrar los puntos críticos y analizar cuáles son máximos locales, mínimos locales y puntos de ensilladura.

3) Hallar, si existen, la distancia máxima y la distancia mínima entre el elipsoide de ecuación y el punto P=(4,2,0)

4)a)Calcular con y
b)Calcular el volumen de la región encerrada por , ,,, ,

Estadísticas: Publicado por Equinoccio — 06 Mar 2012, 20:39


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