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The question asks us to find the elements in the set \( A \cap B \), which represents the intersection of sets \( A \) and \( B \). The intersection contains elements that are common to both sets.

From the Venn diagram:

- Elements of set \( A \) include: \( 4, 9, 3, 6, 2, 1 \).
- Elements of set \( B \) include: \( 2, 8, 1, 9, 7 \).

The intersection \( A \cap B \) is represented by the overlapping section of the two circles in the Venn diagram, which includes the numbers that appear in both sets.

The common elements between sets \( A \) and \( B \) are:

\[
A \cap B = \{ 9, 2, 1 \}
\]

So, the answer is:

\[
A \cap B = \{ 9, 2, 1 \}
\]

Would you like more details or have any questions?

Here are some related questions:
1. How do you find the union of two sets?
2. What does the complement of a set represent in a Venn diagram?
3. How can you determine the difference between two sets using a Venn diagram?
4. How do you represent subsets using Venn diagrams?
5. What are the properties of set operations such as intersection and union?

**Tip:** When working with Venn diagrams, always identify which section represents the operation you're interested in (intersection, union, difference, etc.) to find the correct elements.

Use the Venn diagram and find the elements in the set A ∩ B.

Discover how to use a Venn diagram to find the intersection of sets A and B. The common elements between A and B are {9, 2, 1}. This problem covers key set theory concepts, suitable for students in Grades 5-7.

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