mark each statement TRUE or FALSE. Assume that the statement applies to all sets.
-$$A \cup ( B \cap C ) = ( A \cup B ) \cap ( A \cup C )$$

Question

Quizplus · Accepted Answer

This is an example of the distributive law in set theory, which states that the union of a set with the intersection of two other sets is equal to the intersection of the unions of the set with each of the other two sets.

Mark Each Statement TRUE or FALSE A∪(B∩C)=(A∪B)∩(A∪C)A \cup ( B \cap C ) = ( A \cup B ) \cap ( A \cup C )A∪(B∩C)=(A∪B)∩(A∪C)

Mark Each Statement TRUE or FALSE $A \cup ( B \cap C ) = ( A \cup B ) \cap ( A \cup C )$