Find r A union C prime using roster method.  

To solve \( r(A \cup C') \) using the roster method, we first need to define the sets \( A \), \( C \), and the universal set \( U \) (from which we'll take the complement \( C' \)).

### General Procedure:
1. **List the elements of set \( A \) in roster form**: The elements of \( A \).
2. **List the elements of set \( C \) in roster form**: The elements of \( C \).
3. **Find the complement of \( C \) (i.e., \( C' \))**: This includes all elements in the universal set \( U \) that are not in \( C \).
4. **Perform the union \( A \cup C' \)**: This gives all elements that are in \( A \) or \( C' \), or both.
5. **List the result in roster form**.

If you provide the specific elements of sets \( A \), \( C \), and the universal set \( U \), I can give you the exact solution.

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Find r A union C prime using roster method.

Learn how to solve the set problem A union C' using the roster method, covering key concepts in set theory such as the union of sets and the complement of a set. Suitable for students in Grades 9-12.

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