Angles Made from Parallel Lines

Given the following two parallel lines cut by a transversal. Which pair of angles represents alternate exterior angles?

Find D

• ∠D=116°

• ∠D=64°

• ∠D=180°

• ∠D=26°

Find the value of x.

• x = 10

• x = 20

• x = 720

• x = 5

Same Side Interior angles...

• Add to be 180

• Are congruent

• Add to be 90

• Are equal

∠1 and ∠4

• Vertical Angles

• Linear Pair

• Corresponding Angles

• Transversal

Find the m∠1

• 67

• 113

• 180

• 23

What value of x proves that line p is parallel to line r?

• 14

• 12.5

• 15

• 25

Alternate interior angles are on the ________ of the parallel lines but on opposite sides of the transversal.

• Outside

• Inside

• Opposite

• Vertex

Which pair of angles must be supplementary so that r is parallel to s?

• ∠2 and ∠3

• ∠5 and ∠6

• ∠4 and ∠10

• ∠6 and ∠14

If ∠5 ≌∠7, which of the following can be concluded?

• r is parallel to s by converse of Alternate Interior Angles Thm.

• u is parallel to v by Converse of Corresponding Angles Thm

• s is ⊥ u by Converse of Alternate Interior Angles Thm

• v ⊥ r by Converse of Alternate Exterior Angles Thm