Review Note
Last Update: 05/10/2024 02:51 PM
Current Deck: 2ème année::Maths::MATH Ter 1::Integrales généralisées.::résumé
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Recto
règle de comparaison (non bornés)
Verso
\(0 \le f(t) \le g(t) \)
\(\int _a^\infty g(t) dt \) converge alors \(\int _a ^\infty f(t) dt \) converge
si \(\int _a ^\infty f(t) dt \) diverrge alors \(\int _a ^\infty g(t)dt \) diverge
\(\int _a^\infty g(t) dt \) converge alors \(\int _a ^\infty f(t) dt \) converge
si \(\int _a ^\infty f(t) dt \) diverrge alors \(\int _a ^\infty g(t)dt \) diverge
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