Rowe Coles
09/20/2024 · Middle School
A, BelC despanties de \( E \) Montrer que ^) \( (A-B) \cup(A-C)=B \cap C \)
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Pour montrer \( (A - B) \cup (A - C) = B \cap C \), on prouve que chaque côté est inclus dans l'autre. Si \( x \in (A - B) \cup (A - C) \), \( x \) n'est pas dans \( B \) ni \( C \). Si \( x \in B \cap C \), \( x \) n'est pas dans \( A \). Donc, \( (A - B) \cup (A - C) = B \cap C \).
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