Answer:
See below
Step-by-step explanation:
[tex]m \angle \: 1 = m \angle \: 4 \\ (exterior \: alternate \: \angle s) \\ \therefore m \angle \: 1 = \boxed{48 \degree} \\ \\ m \angle \: 2 = 180 \degree - m \angle \: 1 \\ (liner \: pair \: \angle s) \\ \therefore m \angle \: 2 = \boxed{132 \degree} \\ \\ m \angle \: 3 = m \angle \: 2 \\ (interior \: alternate \: \angle s) \\ \therefore m \angle \: 3 = \boxed{132 \degree} \\ \\ m \angle \: 5 = m \angle \: 4 \\ (corresponding \: \angle s) \\ \therefore m \angle \: 5 = \boxed{48 \degree}[/tex]