Use the properties of parallel lines to solve the problem.
-If

\mathrm { m } \| \mathrm { n }

and

\mathrm { m } \angle 6 = 119 ^ { \circ }

, what are the measures of the other angles?
$Use the properties of parallel lines to solve the problem. -If \mathrm { m } \| \mathrm { n } and \mathrm { m } \angle 6 = 119 ^ { \circ } , what are the measures of the other angles? A) \mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 29 ^ { \circ } B) \mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 71 ^ { \circ } C) \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 2 = \mathrm { m } \angle 3 = \mathrm { m } \angle 4 = 61 ^ { \circ } D) \mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 61 ^ { \circ }$

A)

\mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 29 ^ { \circ }

\mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 71 ^ { \circ }

\mathrm { m } \angle 5 = \mathrm { m } \angle 7 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 2 = \mathrm { m } \angle 3 = \mathrm { m } \angle 4 = 61 ^ { \circ }

\mathrm { m } \angle 2 = \mathrm { m } \angle 4 = \mathrm { m } \angle 8 = 119 ^ { \circ } , \mathrm { m } \angle 1 = \mathrm { m } \angle 3 = \mathrm { m } \angle 5 = \mathrm { m } \angle 7 = 61 ^ { \circ }

Solve the Problem. -In Triangle ABC, Angles a and B Have the Same

Multiple Choice

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