In the diagram provided, alternate exterior angles are formed when two lines are crossed by a transversal and lie on opposite sides of the transversal, outside the two lines.

Looking at the diagram:

• The transversal is the line $OL$.
• The two lines being crossed are $KJ$ and $PQ$.

For alternate exterior angles:

• $\angle KLJ$ and $\angle POQ$ are alternate exterior angles because they lie on opposite sides of the transversal $OL$ and outside the lines $KJ$ and $PQ$.

Thus, the correct answer is:

• $\angle KLJ$ and $\angle POQ$.

Would you like more details or have any questions? Here are some related questions:

1. How can you identify alternate interior angles?
2. What is the difference between corresponding and alternate angles?
3. Can alternate exterior angles be supplementary?
4. How are alternate exterior angles used in parallel line proofs?
5. What role do transversals play in angle relationships?

Tip: Alternate exterior angles are congruent when the two lines crossed by a transversal are parallel.