mark each statement TRUE or FALSE. Assume that the statement applies to all sets.
-$$\text { If } A \cap B = A \cup B \text {, then } A = B$$

Name: mark each statement TRUE or FALSE. Assume that the statement applies to all sets. -\[\text { If } A \cap B = A \cup B \text {, then } A = B\]
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Question

Quizplus · Accepted Answer

If $A \cap B = A \cup B$, it means that the elements common to both sets A and B are the same as all the elements in A and B combined, which can only happen if A and B contain exactly the same elements, thus $A = B$.

Mark Each Statement TRUE or FALSE If A∩B=A∪B, then A=B\text { If } A \cap B = A \cup B \text {, then } A = B If A∩B=A∪B, then A=B

Mark Each Statement TRUE or FALSE $\text { If } A \cap B = A \cup B \text {, then } A = B$