Exercise · ZW-SET-OPERATIONS-007 · ★★☆ Intermediate

Which expression equals the difference \(A\setminus B\)?

Choose one option.

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  • D. \(A\cap B^{c}\)

Explanation

Being in \(A\setminus B\) means being in \(A\) and not in \(B\), that is, being in \(A\cap B^{c}\).

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Review the concept: Set operations

Set operations combine two sets \(A\) and \(B\), inside a universe \(U\), to form another one: union, intersection, difference and complement.

\[A\cup B,\quad A\cap B,\quad A\setminus B,\quad A^{c}=U\setminus A\]

More practice problems: set operations

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