Let U be the universal set and A cup B cup C | vedclass

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(C) From the Venn diagram,the set $S = (A - B) \cup (B - C) \cup (C - A)$ represents the region containing elements that belong to exactly one of the

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$A \cap B \cap C$

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(C) From the Venn diagram,the set $S = (A - B) \cup (B - C) \cup (C - A)$ represents the region containing elements that belong to exactly one of the sets $A, B,$ or $C$,or elements that belong to exactly two of the sets,but excludes the intersection of all three sets $A \cap B \cap C$.Specifically,the region $(A - B) \cup (B - C) \cup (C - A)$ covers all parts of the union $A \cup B \cup C$ except for the central region where all three sets overlap.Therefore,the complement of this set within the universal set $U$ (where $U = A \cup B \cup C$) is the region that remains,which is exactly the intersection of all three sets:$\{ (A - B) \cup (B - C) \cup (C - A)\} ' = A \cap B \cap C$.

Let $U$ be the universal set and $A \cup B \cup C = U$. Then $\{ (A - B) \cup (B - C) \cup (C - A)\} '$ is equal to

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