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SPECIAL PAIRS OF ANGLES. Congruent Angles : Two angles that have equal measures. Congruent Angles. A. B. Angle Bisector : a ray that divides an angle into 2 congruent angles. Angle Bisector. C. B. Suppose bisects and Find:. A. C. B. D. Suppose bisects
E N D
Congruent Angles A B
Angle Bisector: a ray that divides an angle into 2 congruent angles.
Angle Bisector C B
Suppose bisects and Find: A C B D
Suppose bisects and Find: A C B D
Adjacent Angles: two coplanar angles that share a common vertex and side, but have no interior points in common.
Linear Pair: A pair of adjacent angles whose non-common sides are opposite rays.
Vertical Angles: Two non-adjacent angles formed when 2 lines intersect
The Angle Addition Postulate: If C is a point in the interior of then:
For adjacent angles A C B D
D B A C
C D B A
Suppose two angles are supplementary. If one angle is 30 degrees, what is the measure of its supplement?
Suppose two angles are congruent and supplementary. What are their measures?
Suppose two angles are supplementary. If one angle is x degrees, what is the measure of its supplement?
Suppose two angles are complementary. If one angle is 30 degrees, what is the measure of its complement?
Suppose two angles are congruent and complementary. What are their measures?
Suppose two angles are complementary. If one angle is x degrees, what is the measure of its complement?
Perpendicular Lines: Two lines that intersect to form right angles.
But you only need 1 right angle to know they are Perpendicular Lines:
Angle Bisector C B
C A B D
Congruent Angles A B
Now Go Practice! The End