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Step1: Recall the definitions
- Alternate - interior angles: They are non - adjacent angles that lie between the two lines and on opposite sides of the transversal.
- Corresponding angles: They are in the same relative position with respect to the two lines and the transversal.
- Alternate - exterior angles: They are non - adjacent angles that lie outside the two lines and on opposite sides of the transversal.
Step2: Identify the pairs
- For alternate - interior angles (\(a\)): \(\angle4\) and \(\angle6\), \(\angle3\) and \(\angle5\)
- For corresponding angles (\(b\)): \(\angle1\) and \(\angle5\), \(\angle2\) and \(\angle6\), \(\angle3\) and \(\angle7\), \(\angle4\) and \(\angle8\)
- For alternate - exterior angles (\(c\)): \(\angle1\) and \(\angle7\), \(\angle2\) and \(\angle8\)
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(a) \(\angle4\) and \(\angle6\), \(\angle3\) and \(\angle5\)
(b) \(\angle1\) and \(\angle5\), \(\angle2\) and \(\angle6\), \(\angle3\) and \(\angle7\), \(\angle4\) and \(\angle8\)
(c) \(\angle1\) and \(\angle7\), \(\angle2\) and \(\angle8\)