To solve this problem, we need to identify the region representing $A^C \cap B$ in the Venn diagram.

1. Understanding $A^C$: $A^C$ represents the complement of set $A$. This is the region outside of $A$.

2. Understanding $B$: Set $B$ is the right circle, and it includes everything inside that circle.

3. Intersection $A^C \cap B$: The intersection of $A^C$ and $B$ will be the area that is within $B$ but outside of $A$.

From the diagram, this corresponds to the part of circle $B$ that does not overlap with circle $A$.

Solution:

The shaded region should be the part of $B$ that is outside of $A$. This is usually the right part of the $B$ circle that does not overlap with $A$.

Would you like a detailed step-by-step breakdown of how this solution was reached, or do you have any other questions?

Related Questions:

1. What would the region $A \cap B$ look like on this Venn diagram?
2. How would you represent $A^C \cap B^C$ on the Venn diagram?
3. If the expression was $A \cup B$, which regions would be shaded?
4. What does $(A \cap B)^C$ represent, and how would it appear on the Venn diagram?
5. How would you depict $A \cup B^C$ in a similar Venn diagram?

Tip: When working with Venn diagrams, it can be helpful to shade each part of the set operations individually first and then combine them.