Here is the Venn diagram representing the set operations you requested:

1. $A \cap (B - C)$: The intersection of set A with the difference between sets B and C.
2. $A \cap (B' - C')$: The intersection of set A with the difference between the complements of sets B and C.
3. $A' \cup B' \cup C'$: The union of the complements of sets A, B, and C.
4. $A' \cup B' \cup C$: The union of the complements of A and B with set C.

Would you like more details on any of these operations or how they are represented?

Here are 5 follow-up questions:

1. How do the complements $A', B', C'$ affect the regions in the Venn diagram?
2. What is the significance of set differences in Venn diagrams?
3. How would $A \cap B \cap C$ appear in the diagram?
4. Can a set union be expressed as a combination of intersections?
5. How do the Venn diagram regions change when we modify the operations?

Tip: Visualizing set operations with Venn diagrams can help clarify relationships between sets and simplify complex set operations.