The intersection of two sets, denoted by \( \cap \), includes only the elements that are present in both sets.

Given the sets:
- \( \{8, 11, 13, 14\} \)
- \( \{11, 14, 15\} \)

The common elements in both sets are \( 11 \) and \( 14 \).

Thus, the intersection of the two sets is:
\[
\{11, 14\}
\]

Would you like more details on set operations, or do you have any questions?

Here are five related questions:
1. What is the union of \( \{8, 11, 13, 14\} \) and \( \{11, 14, 15\} \)?
2. How do you find the difference between two sets?
3. What are the common elements between \( \{2, 4, 6\} \) and \( \{4, 6, 8\} \)?
4. What is the result of \( \{8, 11, 13, 14\} \cup \{11, 14, 15\} \)?
5. Can you find the complement of a set?

**Tip:** When working with sets, always remember that the intersection operation narrows down the elements to only those shared by all sets involved.

Explore the intersection of two sets with detailed examples and explanations. Learn how to find common elements between sets, illustrated with examples from set theory. Suitable for anyone interested in mathematics and set operations.

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