Question

question 2 (1 point)
use the diagram below to answer the following questions

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question 3 (1 point)

Explanation:

Step1: Identify parallel segments

In a rectangular prism, opposite edges are parallel. For segment \(\overline{AB}\), segment \(\overline{FG}\) (or \(\overline{HE}\), \(\overline{CD}\)) is parallel.

Step2: Identify skew segments

Skew segments are non - parallel and non - intersecting. For segment \(\overline{CD}\), segment \(\overline{FG}\) (or \(\overline{AH}\), \(\overline{BG}\)) is skew.

Step3: Identify perpendicular segments

Perpendicular segments form a right angle. For segment \(\overline{FE}\), segment \(\overline{AF}\) (or \(\overline{DE}\)) is perpendicular.

Step4: Identify parallel planes

Parallel planes do not intersect. Plane \(ABG\) is parallel to plane \(FHE\).

Step5: Identify intersection segment

The intersection of two planes is a line. Plane \(CHE\) intersects plane \(DEF\) in segment \(\overline{DE}\).

Answer:

a. \(\overline{FG}\)
b. \(\overline{FG}\)
c. \(\overline{AF}\)
d. \(FHE\)
e. \(\overline{DE}\)