Draw a Venn diagram to show the region *A* ∩ *B'*. This region is also denoted *A* \ *B*, and is called the *set difference*, for obvious reasons. (Select all that apply.)

Here is the Venn diagram showing the region representing \( A \cap B' \) or \( A \setminus B \), the set difference. This is the portion of set \( A \) that does not overlap with set \( B \).

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Here are 5 related questions to explore further:

1. What is the union of sets \( A \) and \( B \) in a Venn diagram?
2. How do you represent \( A \cup B' \) in a Venn diagram?
3. What is the complement of set \( A \) in a Venn diagram?
4. How do you describe the intersection \( A \cap B \) in terms of set theory?
5. Can the set difference \( B \setminus A \) also be represented graphically?

**Tip:** In set theory, \( A \cap B' \) can also be interpreted as the region where the property of set \( A \) holds, but the property of set \( B \) does not.

Draw a Venn diagram to show the region A ∩ B'. This region is also denoted A \ B, and is called the set difference, for obvious reasons. (Select all that apply.)

Understand how to represent the set difference A ∩ B' (or A \ B) using a Venn diagram. This concept explores set theory operations, specifically the intersection of set A with the complement of set B. Suitable for high school students in Grades 9-12.

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