In the parallelogram below find the value of a, b and c.
a. a = 75°, b = 62°, c = 43°
b. a = 43°, b = 43°, c = 75°
c. a = 62°, b = 56°, c = 62°
d. a = 75°, b = 43°, c = 62°

Question

In the parallelogram below find the value of a, b and c.
a. a = 75°, b = 62°, c = 43°
b. a = 43°, b = 43°, c = 75°
c. a = 62°, b = 56°, c = 62°
d. a = 75°, b = 43°, c = 62°

anonymous · Answer

attachment

anonymous · Answer

Remember alternate interior angles? You can use them to get angles b and c.

anonymous · Answer

Look for a z shape in the lines.

anonymous · Answer

ok.. one second.. Let me try that first.

anonymous · Answer

@Calcmathlete So its D, because The pairs of angles on opposite sides of the transversal but inside the two lines are called Alternate Interior Angles.

anonymous · Answer

YES! $\LARGE \color{red}{Great}  \space \color{blue}{Job}\color{blue}{!}$

anonymous · Answer

LOL.. Thanks..

anonymous · Answer

np :)