To solve this, let's analyze the given statement:

A ∩ B' (A intersection B') means:

1. The elements must belong to A.
2. The elements must NOT belong to B (B', or "B complement," is the set of elements outside B).

Solution Approach:

1. Draw two overlapping circles representing sets A and B within a rectangle representing the universal set.
2. Identify the region that represents A (inside the circle of A).
3. Exclude the portion where A and B overlap (since we need to exclude B's region). The remaining part of A (outside the overlap with B) is A ∩ B'.

Venn Diagram Description:

The final shaded region will be the part of A that does not overlap with B. This is the "crescent-shaped" portion of A outside of B.

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Would you like me to generate an image of the Venn Diagram to visualize the solution? Let me know! Here’s also how we can expand this concept. 😊

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5 Related Questions:

1. What is the difference between $A \cap B$ and $A \cap B'$?
2. How do you calculate $A \cup B$' (complement of A union B)?
3. How does $A - B$ relate to $A \cap B'$?
4. Can you represent this set operation using set-builder notation?
5. How would the solution change if the universal set is limited?

Tip: Always start solving set problems by visualizing or drawing a Venn diagram—it helps clarify regions effectively.