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S3-MATHS-2029

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Soit une suite réelle.

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Soit une suite définie à partir du rang .

Pour tout , la somme partielle de rang de la série vaut :

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Cocher la (les) bonne(s) réponse(s)

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Soient deux fonctions et telles que, au voisinage de ,

Alors au voisinage de  :

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Au voisinage de , on a :

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Au voisinage de , on a :

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