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To find the union of the sets \(\{2, 8, 10, 13\}\) and \(\{8, 13, 15\}\), we combine all elements from both sets, removing any duplicates.

The elements in the first set are:  
\(\{2, 8, 10, 13\}\).

The elements in the second set are:  
\(\{8, 13, 15\}\).

To find the union, list all unique elements:  
\(\{2, 8, 10, 13, 15\}\).

Thus, the union is \(\{2, 8, 10, 13, 15\}\).

The correct choice is option A, where you would fill in the box with the set \(\{2, 8, 10, 13, 15\}\).

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Here are 5 questions related to set operations:
1. What is the intersection of two sets?
2. How is the difference between two sets calculated?
3. Can the union of two disjoint sets contain any repeated elements?
4. What is the complement of a set?
5. How is the cardinality of a union determined?

**Tip:** The union of sets includes all unique elements from both sets combined, without repeating any values.

Find the union of the following sets: {2,8,10,13} U {8,13,15}. Select the correct choice below.

Learn how to find the union of two sets with the example {2,8,10,13} U {8,13,15}. The union includes all unique elements from both sets. Suitable for students in Grades 6-8.

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