Here is the shaded Venn diagram representing the expression $(B - A) \cup (\overline{C} \cap \overline{B}) \cup (B \cap C)$:

• $B - A$: Shaded in the part of $B$ that excludes $A$.
• $\overline{C} \cap \overline{B}$: The area outside both $B$ and $C$.
• $B \cap C$: The intersection between sets $B$ and $C$.

Would you like any further details or have questions?

Here are five related questions:

1. How is the difference between two sets represented in a Venn diagram?
2. What is the significance of the complement of a set in set theory?
3. How do we represent the union of multiple sets in a Venn diagram?
4. Can you explain how intersections of sets are identified in a Venn diagram?
5. How does set notation apply to real-world problems?

Tip: When working with Venn diagrams, always start by analyzing each set operation step by step to avoid confusion.