Exploring Comp Supp Concepts

The video tutorial covers various types of angles, including vertical, adjacent, complementary, and supplementary angles. It explains how to solve algebraic problems involving these angles, emphasizing the properties of congruency and the sum of angles. The tutorial also includes practical examples and problem-solving exercises to reinforce understanding. The session concludes with a complex problem involving multiple angle types and a call for students to reach out with questions.

What property do vertical angles have?

• They are always supplementary.

• They are congruent.

• They sum up to 360 degrees.

• None of the above.

If one angle is 35 degrees and it is vertical to another angle, what is the measure of the second angle?

• 55 degrees

• 145 degrees

• 35 degrees

• 90 degrees

What is the sum of the measures of supplementary angles?

• 270 degrees

• 360 degrees

• 180 degrees

• 90 degrees

If one angle measures 120 degrees, what is its supplementary angle?

• 60 degrees

• 120 degrees

• 240 degrees

• 180 degrees

What is the measure of an angle that is complementary to a 40-degree angle?

• 90 degrees

• 140 degrees

• 40 degrees

• 50 degrees

Solve for X if 3X + 36 = 90.

• X = 12

• X = 54

• X = 36

• X = 18

If angle G is vertical to angle K and measures 6X, and angle K measures 2X + 16, find X.

• X = 4

• X = 8

• X = 12

• X = 16

What is the measure of angle KAR if X = 4 and KAR = 2X + 16?

• 24 degrees

• 32 degrees

• 8 degrees

• 20 degrees

Find the value of Y if angle 1 is 133 - Y and it forms a 90-degree angle.

• Y = 47

• Y = 43

• Y = 90

• Y = 133

If angles 1, 2, and 3 form a triangle and their measures are 133 - Y, 22, and X + 48 respectively, find X if they are complementary.

• X = 15

• X = 30

• X = 25

• X = 20