1. The problem is to draw and provide examples of sets like \(A\) or \(B\) with specific elements, not just general descriptions. 2. A set is a collection of distinct objects, called elements. 3. For example, let \(A = \{1, 2, 3\}\) and \(B = \{2, 4, 6\}\). 4. These sets contain numbers as elements. 5. We can visualize these sets using Venn diagrams to show their relationship. 6. The elements in \(A\) are 1, 2, and 3. 7. The elements in \(B\) are 2, 4, and 6. 8. The intersection \(A \cap B\) is \(\{2\}\) because 2 is common to both sets. 9. The union \(A \cup B\) is \(\{1, 2, 3, 4, 6\}\) which includes all elements from both sets. 10. This example helps understand how sets and their operations work with concrete numbers.