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To solve this, let’s identify the pairs of angles as requested:

1. **Alternate Interior Angles**: These angles lie on opposite sides of the transversal \( m \) and are inside the two parallel lines \( g \) and \( h \).
   - A pair of alternate interior angles is \( \angle 3 \) and \( \angle 6 \).

2. **Corresponding Angles**: These angles are on the same side of the transversal \( m \) and in corresponding positions relative to the parallel lines.
   - A pair of corresponding angles is \( \angle 1 \) and \( \angle 5 \).

3. **Alternate Exterior Angles**: These angles lie on opposite sides of the transversal \( m \) and are outside the two parallel lines \( g \) and \( h \).
   - A pair of alternate exterior angles is

Give a pair of alternate interior angles, a pair of corresponding angles, and a pair of alternate exterior angles based on the diagram.

Learn how to identify pairs of alternate interior angles, corresponding angles, and alternate exterior angles in a geometric figure involving parallel lines and a transversal. This problem is ideal for middle school students covering geometry concepts.

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