A straight line is always what degrees?
180

What is the transverse line?
n
In the formula, S=(n-2)x180, n is the number of ____?
Sides
Triangles are what degrees?
180

What angle(s) are also 65 degrees?
<2, <4, <8
Supplementary angles add up to ____ degrees, while complementary angles add up to ____ degrees.
180, 90

Convex or concave?
Concave
What is the sum of the angles in a figure with 12 sides?
1800 degrees
A triangle with angles that are ALL LESS than 90 degrees
Acute

Find the value of <7
115 degrees
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
Supplementary
Same

What is the sum of all of the angles in the figure above?
720 degrees
True or false, the triangle is equilangular
True

True or false, <b and <f are congruent
True
Name two vertical angles
<1 and <3 or <2 and <4

Convex or concave?
Convex
Find the value of y
85 degrees

Find the value of y
38 degrees

Find the value of angle x
106 degrees

Name a pair of congruent angles
How awesome are Miss Ann and Miss Kendra?
SO totally awesome!!!

Find the value of x
108 degrees

Find the value of x
40 degrees
What is the temperature in Arizona today?
84 degrees... field trip to Arizona kids!!!