7) give a pair of alternate interior angles, a pair of corresponding angles, and a pair of alternate exterior angles.

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# Brief Explanations:
- **Alternate interior angles**: Alternate interior angles are non - adjacent angles that lie between two lines (here $m$ and $n$) and on opposite sides of a transversal ($h$). For example, $\angle3$ and $\angle6$ (or $\angle4$ and $\angle5$).
- **Corresponding angles**: Corresponding angles are in the same relative position with respect to the two lines ($m$ and $n$) and the transversal ($h$). For example, $\angle2$ and $\angle6$ (or $\angle1$ and $\angle5$, $\angle3$ and $\angle7$, $\angle4$ and $\angle8$).
- **Alternate exterior angles**: Alternate exterior angles are non - adjacent angles that lie outside the two lines ($m$ and $n$) and on opposite sides of the transversal ($h$). For example, $\angle1$ and $\angle8$ (or $\angle2$ and $\angle7$).

# Answer:
- Alternate interior angles: $\angle3$ and $\angle6$ (or $\angle4$ and $\angle5$)
- Corresponding angles: $\angle2$ and $\angle6$ (or $\angle1$ and $\angle5$, $\angle3$ and $\angle7$, $\angle4$ and $\angle8$)
- Alternate exterior angles: $\angle1$ and $\angle8$ (or $\angle2$ and $\angle7$)

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