The question is asking for two skew line segments in the given right rectangular prism. Skew lines are lines that do not intersect and are not parallel. In three-dimensional geometry, skew lines are common when they lie on different planes.

In the diagram you provided, here are two possible skew segments:

• Segment $\overline{NR}$ (a vertical edge from point $N$ to point $R$)
• Segment $\overline{PT}$ (an edge along the top of the prism from point $P$ to point $T$)

These two segments are skew because:

• They do not lie on the same plane.
• They do not intersect.
• They are not parallel.

If you would like more clarification on skew lines or have any other questions, feel free to ask!

Here are five questions to further expand on this topic:

1. What are the properties of skew lines in three-dimensional geometry?
2. How do skew lines differ from parallel lines?
3. Can you identify any other pairs of skew lines in the diagram?
4. How can we verify whether two lines in three-dimensional space are skew?
5. Are there any cases where lines might appear skew but are actually not?

Tip: When identifying skew lines, visualize the three-dimensional space by considering each plane within the solid figure. Skew lines will always belong to different planes.