To represent the expression $(A \cap B') \cup C$ in a Venn diagram, let’s break it down:

1. $A \cap B'$: This represents the intersection of set A with the complement of set B. In other words, this includes all elements that are in A but not in B.

   • The complement of B, denoted as $B'$, includes everything that is not in B.
   • $A \cap B'$ includes all elements in A that are outside of B.

2. $(A \cap B') \cup C$: This represents the union of the set $A \cap B'$ with C.

   • The union means that all elements from both sets $A \cap B'$ and $C$ are included.
   • So, in this case, we take everything that’s in A but not in B, and everything that’s in C, and combine them.

Venn Diagram Breakdown:

• $A$: A circle representing elements in set A.
• $B$: A circle representing elements in set B.
• $C$: A circle representing elements in set C.
• $A \cap B'$: The part of circle A that doesn't overlap with circle B.
• $(A \cap B') \cup C$: This includes the area of $A \cap B'$ plus the entire circle C.

If you want a visual Venn diagram for this, I can generate one for you! Would you like me to create that?