Use the Properties of Parallel Lines to Solve the Problem $\mathrm { p } \| \mathrm { q }$

Use the properties of parallel lines to solve the problem.
-If $\mathrm { p } \| \mathrm { q }$ and $\mathrm { m } ( \angle 8 ) = 40 ^ { \circ }$ , what are the measures of the other angles?

A) $\mathrm { m } ( \angle 5 ) = \mathrm { m } ( \angle 6 ) = \mathrm { m } ( \angle 7 ) = 40 ^ { \circ } , \mathrm { m } ( \angle 1 ) = \mathrm { m } ( \angle 2 ) = \mathrm { m } ( \angle 3 ) = \mathrm { m } ( \angle 4 ) = 140 ^ { \circ }$

B) $\mathrm { m } ( \angle 2 ) = \mathrm { m } ( \angle 4 ) = \mathrm { m } ( \angle 6 ) = 40 ^ { \circ } , \mathrm { m } ( \angle 1 ) = \mathrm { m } ( \angle 3 ) = \mathrm { m } ( \angle 5 ) = \mathrm { m } ( \angle 7 ) = 150 ^ { \circ }$

C) $\mathrm { m } ( \angle 2 ) = \mathrm { m } ( \angle 4 ) = \mathrm { m } ( \angle 6 ) = 40 ^ { \circ } , \mathrm { m } ( \angle 1 ) = \mathrm { m } ( \angle 3 ) = \mathrm { m } ( \angle 5 ) = \mathrm { m } ( \angle 7 ) = 50 ^ { \circ }$

D) $\mathrm { m } ( \angle 2 ) = \mathrm { m } ( \angle 4 ) = \mathrm { m } ( \angle 6 ) = 40 ^ { \circ } , \mathrm { m } ( \angle 1 ) = \mathrm { m } ( \angle 3 ) = \mathrm { m } ( \angle 5 ) = \mathrm { m } ( \angle 7 ) = 140 ^ { \circ }$