$\angle2$  and  $\angle8$ 

 $\angle6$  and  $\angle4$ 

 $\angle6$  and $\angle3$

 $\angle7$  and $\angle1$

 $\angle4$  and $\angle5$

Corresponding angles

Consecutive Interior angles

Alternating Interior Angles

Alternating Exterior Angles

Vertical Pairs

Very comfortable

Comfortable

Not very comfortable

Not comfortable

What's a special angle pair?

 $55\degree$  

 $125\degree$  

Alternate exterior angles are congruent.

Alternate exterior angles are supplementary.

You don't use alternate exterior angles, at all. I used a different rule. 

 $105\degree$  

  $75\degree$  

Alternate exterior angles are supplementary.

Consecutive interior angles are supplementary.

Linear pairs are supplementary.

 $130\degree$  

  $50\degree$  

Alternate exterior angles are complementary.

Consecutive interior angles are supplementary.

Neither, I used a different rule.

 $122\degree$  

  $68\degree$  

 $58\degree$  

Consecutive interior angles are supplementary.

Consecutive exterior angles are supplementary.

3

3.86

71

88.2

Other

5

19

160

104

76

7

141

-7

39

Other

35

1

165

1/6

135

$\angle1\ and\ \angle3$

$\angle1\ and\ \angle5$

$\angle5\ and\ \angle3$

$\angle1\ and\ \angle8$

$\angle6\ and\ \angle3$

 $\angle1\ and\ \angle3$ 

 $\angle6\ and\ \angle5$ 

 $\angle5\ and\ \angle3$ 

 $\angle1\ and\ \angle7$ 

 $\angle6\ and\ \angle3$ 

Line a

Line b

Line m

Line M

Line A

$\overline{AE}\ \parallel\ \overline{EF}$

$\overline{FB}\ \perp\ \overline{FG}$

$\overline{BF}\$ is skew to $\overline{AD}$

$\overline{CG}\ \perp\ \overline{AD}$

$\overline{AB}\ \parallel\ \overline{DC}$

naming special angles or using special angles to find variables

proving parallel lines

labeling segments as parallel, perpendicular, or skew to.

other

I'm good, thanks. (But are you really? Ok, cool.)