Describe the conditions under which the statement is true.
-$A \cap B ^ { \prime } = A$
A) $A \cap B = \varnothing$
B) $\mathrm { B } \subseteq \mathrm { A }$
C) Always true
D) $B = \varnothing$

Question

Quizplus · Accepted Answer

For $A \cap B ^ { \prime } = A$ to be true, $A$ and $B$ must have no elements in common, meaning $A \cap B = \varnothing$. This ensures that all elements of $A$ are not in $B$, making $A \cap B ^ { \prime } = A$.

Describe the Conditions Under Which the Statement Is True A∩B′=AA \cap B ^ { \prime } = AA∩B′=A

Describe the Conditions Under Which the Statement Is True $A \cap B ^ { \prime } = A$