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macbook-pro-de-oscar-1.home 2025-8-28:18:43:0

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flashcards analyse.md
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@@ -13,10 +13,10 @@ Suite $(u_{n})_{n}$ telle que $\forall \varepsilon > 0, \quad \exists n \in \mat
(la différence entre deux termes tend vers $0$ en $+\infty$ : $\lim\limits_{ i,j \to +\infty } |u_{i}-u_{j}| = 0$)
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Suite convergente
Suite convergente
??
Suite $(u_{n})_{n}$ telle que $\exists \mathscr{l} \in \mathbb{R}, \quad \forall \varepsilon>0, \quad \exists L>0, \quad \forall n \geq L, \quad |u_{n} - \mathscr{l}| \leq \varepsilon$
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# Limites