https://file.aiquickdraw.com/mathbot/file/1727198704753n7mwnd2w.jpg

 Identify the segment parallel to 𝐶𝐷.

I have displayed the image, allowing me to see the geometric figure. To answer your question:

For part 2, identifying the segment parallel to \( CD \):

- In this geometric figure, \( CD \) is one of the edges of the pyramid-like structure at the top.
- The corresponding segment parallel to \( CD \) would be the opposite edge on the rectangular base.

Thus, **segment \( AB \)** is parallel to \( CD \).

Do you need further clarification, or would you like me to expand on the reasoning behind this?

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Here are five related questions to deepen your understanding:

1. Why is \( AB \) parallel to \( CD \) in this figure?
2. What are skew lines, and how do they differ from parallel lines?
3. Which plane is perpendicular to both planes \( BCD \) and \( AEF \)?
4. How can you determine if two planes are parallel?
5. How do you find skew lines in three-dimensional geometry?

**Tip:** Parallel lines in 3D geometry exist in the same plane, while skew lines do not lie in the same plane and never intersect.

Learn how to identify parallel and skew lines in a 3D geometric figure. This problem involves understanding the properties of parallel lines in a three-dimensional context, with a focus on the segment parallel to CD. Suitable for students in Grades 9-12.

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