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1-Teoria de extremos

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1-Teoria de extremos

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teoria de extremos relativos

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Argentina

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1-Teoria de extremos
 

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1-Teoria de extremosOnline version

teoria de extremos relativos

by Faccendini Maria Cecilia
1

positiva cero negativa tercera segunda primera

Una función es creciente en un punto x = xo cuando la derivada en dicho punto es .

2

cero negativa positiva tercera segunda primera

Un función es decreciente en un punto x = xo cuando la derivada en dicho punto es .

3

derivada valor critico función punto critico dominio

Si xo pertenece al de la función f ( x ) y f' ( xo ) = 0 , entonces xo se denomina " " de la f ( x )

4

mínimo relativ

Si xo - h0 entonces en xo la función presenta un

5

máximo relativ

CN : f' ( xo ) = 0
CS : Si f'' ( xo ) <0 en dicho punto la función presenta un

6

arriba debajo función curv tangentes misma secante

Una función es cóncava cuando trazando rectas en los puntos de la ellas quedan por de la

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