Angles Formed by Parallel Lines and Transversal

Angle 2 and 5 are corresponding angles, m<2=60 degrees, and m<5=(x+25). Find the value of x.

• x=120

• x=60

• x=45

• x=35

Find m∠D.

• ∠D=116°

• ∠D=64°

• ∠D=180°

• ∠D=26°

Find m ∠C.

• ∠C=116°

• ∠C=64°

• ∠C=180°

• ∠C=26°

Angle 4 = x + 15

Angle 2 = 3x - 5

What is the value of x?

• 5

• 10

• 25

• x + 15

Angle 1 = 3x - 4
Angle 3 = 5x - 38
Find the measure of Angle 4

• 17^o

• 47^o

• 133^o

• 55^o

What is the vertical angle to angle 4?

• Angle 2

• Angle 6

• Angle 8

• Angle 7

Find the m∠1

• 67

• 113

• 180

• 23

If angle P measures 60 degrees, what is the measure of angle C?

• 60^o

• 30^o

• 120^o

• 180^o

The angles formed when a transversal line intersect two coplanar lines and these angles are inside the parallel lines.

• alternate exterior angles

• alternate interior angles

• vertical angles

• corresponding angles