The diagram shows two parallel lines $LN$ and $OQ$, with a transversal $PK$ intersecting them at points $M$ and $L$.

In geometry, corresponding angles are pairs of angles that are on the same side of the transversal and in the same relative position at each intersection of the transversal with the parallel lines. The correct pair of corresponding angles from the options provided would be:

• $\angle NMP$ and $\angle QPM$

These angles are both formed by the transversal $PK$ intersecting the parallel lines $LN$ and $OQ$, and they are on the same side of the transversal, making them corresponding angles.

Would you like further details or explanations? Here are some related questions to consider:

1. How can we identify alternate interior angles in a similar diagram?
2. What is the definition of supplementary angles in the context of parallel lines and transversals?
3. How are co-interior angles related when a transversal crosses parallel lines?
4. What is the difference between corresponding and alternate exterior angles?
5. How do we prove that two lines are parallel based on angle relationships?

Tip: When dealing with parallel lines and transversals, always remember that corresponding angles are equal.