For any three sets \( A, B \) and \( C \) (A) \( A \cap(B-C)=(A \cap B)-(A \cap C) \) (B) \( A \...

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For any three sets \( A, B \) and \( C \)
(A) \( A \cap(B-C)=(A \cap B)-(A \cap C) \)
(B) \( A \cap(B-C)=(A \cap B)-C \)
(C) \( A \cup(B-C)=(A \cup B) \cap\left(A \cup C^{\prime}\right) \)
(D) \( A \cup(B-C)=(A \cup B)-(A \cup C) \)
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