https://file.aiquickdraw.com/mathbot/file/1727052450211accy2kuo.jpg

In the provided Venn diagram, we are asked to find the elements in the set \( B' \). 

### Interpretation:
- \( B' \) is the complement of set \( B \), which means all the elements that are **not** in set \( B \).
- From the diagram:
  - Elements in set \( B \) are \( \{1, 4, 7, 9, 3\} \).
  - We need to identify all the elements that are **outside** of \( B \).

### Elements outside \( B \):
Looking at the Venn diagram, the elements outside of set \( B \) (i.e., in \( A \) only and outside both sets) are:
- \( 5 \), \( 8 \) (elements in \( A \))
- \( 6 \), \( 2 \) (elements outside both sets)

Thus, \( B' = \{5, 8, 6, 2\} \).

Would you like further details or have any questions?

### Related questions:
1. What is the difference between a set complement and an intersection?
2. How can we express the union of sets \( A \) and \( B \)?
3. What does the intersection of sets \( A \) and \( B \) represent in this diagram?
4. How do you find the union of set \( B' \) and set \( A \)?
5. How would the answer change if we were asked for \( A' \) instead of \( B' \)?

**Tip:** When dealing with Venn diagrams, it's helpful to first identify which elements belong to which regions, and then apply the set operations accordingly.

Use the Venn diagram and find the elements in the set B'.

Learn how to find the complement of set B (B') using a Venn diagram. This problem involves identifying elements outside of set B and covers key concepts in set theory, such as complements and intersections. Suitable for students in Grades 6-8.

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