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Here is the Venn diagram with the shaded region representing \( A \cup (B \cap C) \). In this diagram, the entire set \( A \) is shaded, along with the intersection of sets \( B \) and \( C \).

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Here are 5 related questions for further practice:
1. How would you represent \( A \cap (B \cup C) \) on a Venn diagram?
2. What would \( A \cap B \cap C \) look like on the Venn diagram?
3. How does \( A \cup B \cup C \) differ from \( A \cup (B \cap C) \)?
4. What is the meaning of the complement \( A^c \) in a Venn diagram?
5. Can you describe the region corresponding to \( (A \cup B) \cap C^c \)?

**Tip:** When dealing with union and intersection in Venn diagrams, always focus on grouping symbols to break down the expression logically.

On the Venn diagram in the answer space, shade the set A ∪ (B ∩ C).

Understand how to shade the set A ∪ (B ∩ C) on a Venn diagram. This problem explores key set theory concepts like union and intersection, helping students master Venn diagram operations. Suitable for high school students (Grades 9-12).

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