Unions and intersections cannot be defined for more than two sets, so that $$A \cup B \cup C \text { and } A \cap B \cap C \text { are }$$

Question

Quizplus · Accepted Answer

Unions and intersections can be defined for more than two sets. The union of multiple sets includes all elements that are in any of the sets, and the intersection includes only those elements that are common to all the sets.

Unions and Intersections Cannot Be Defined for More Than Two A∪B∪C and A∩B∩C are A \cup B \cup C \text { and } A \cap B \cap C \text { are }A∪B∪C and A∩B∩C are

Unions and Intersections Cannot Be Defined for More Than Two $A \cup B \cup C \text { and } A \cap B \cap C \text { are }$