To determine which angles are corresponding angles in the diagram, we first identify the parallel lines and the transversal cutting through them.

Here’s how we can approach it:

• Lines $WU$ and $XY$ are parallel.
• Line $SU$ acts as the transversal crossing both parallel lines.

Corresponding angles are pairs of angles that occupy the same relative position at each intersection where the transversal crosses the parallel lines.

• $\angle WXU$ is located on the lower left of the intersection at point $X$.
• The corresponding angle at the intersection of the transversal at $U$ (the upper intersection) would be $\angle TUS$, which is in the upper left.

Thus, $\angle WXU$ and $\angle TUS$ are corresponding angles.

The correct answer is:

• $\angle WXU$ and $\angle TUS$

Would you like a detailed explanation on how corresponding angles are identified? Here are 5 related questions to expand your understanding:

1. What are alternate interior angles in this diagram?
2. How are corresponding angles used in proving lines parallel?
3. What other angle relationships are formed by transversals?
4. Can you identify any vertical angles in the diagram?
5. How does the position of a transversal affect the types of angles formed?

Tip: Corresponding angles are equal when the lines crossed by the transversal are parallel.