Examens corriges

Exercices 6 Applications Corrigés

On vérifie aisément que g1 ? f1 = idN et f1 ? g1 = idN? . Il s'ensuit que f1 est bijective (et que g1 est sa bijection réciproque).



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Leçon 01- Correction des exercices - Moodle Université Numérique
f n'étant ni injective, ni surjective f n'est pas bijective. c) Pour que la fonction soit bijective il faut que l'équation f(x) = y ait une et une seule.
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