Here is the Venn diagram illustrating \( A \cap B' \), where the area in circle A but outside of circle B is shaded.

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Here are 5 related questions you could explore:
1. What is the difference between \( A \cup B \) and \( A \cap B \)?
2. How can you express \( A' \cap B \) in a Venn diagram?
3. What are some real-life applications of Venn diagrams?
4. How would the diagram change if you shaded \( B \cap A' \)?
5. What does the union \( A \cup B' \) represent in set theory?

**Tip:** In set theory, the complement of a set \( A \) is denoted as \( A' \), representing all elements not in set \( A \).

Understand how to represent the set operation A ∩ B' using a Venn diagram. This problem focuses on set theory concepts like intersections, complements, and visualizing sets. Suitable for high school students (Grades 9-12) learning basic set theory.

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