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Análisis Matemático
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La matriz hessiana de una función en el punto es . Entonces:
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La función verifica que
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Dada la función se verifica que es
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La función verifica que
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Dada la función , la curva de nivel que pasa por el punto de coordenadas (0,1) tiene por ecuación:
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La función en el intervalo verifica que
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La función verifica que:
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El límite vale:
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Si existen y entonces
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El dominio de la función es:
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