Angles on opposite sides of the vertex when lines intersect
Vertical Angles
Complementary angles
Angle A measures 45o
Angle B measures _______
Angle B measures 45o
The two angles in a triangle are 50 degrees and 26 degrees. What is the missing angle?
104 degrees
Angle ABC measures 55o and Angle DBG measure 35o .
Complementary Angles
Supplementary angles.
Angle A measures 25o
Angle B measures _________
Angle B measures 155o
Two angles in a triangle add up to 145 degrees. What is the measure of the 3rd angle in the triangle?
35 degrees
Find the supplement of 90 degrees
90 degrees
Draw an example of vertical angles
It should look similar to my drawing...
Supplementary angles
Angle A measures 152o
Angle B measures _________
Angle B measures 128o
There are line segments of lengths 12 cm, 15 cm, and 22 cm. Can they form a triangle? If yes, will they form one unique triangle or unlimited triangles?
Yes. One unique triangle.
Lines that intersect at a 90 degrees angle
Perpendicular Lines
Angles that are side by side.
Adjacent Angles
Angle A measures 90o
Angle B measures 90o
These angles are ____________ and _____________ (They add up to...?)
Right and Supplementary
Line segments with lengths 10 cm, 10 cm, and 20 cm are given. Can you form a triangle? If yes, how many?
No. Cannot form a triangle. the two short sides are not longer than the long side.
Define supplementary angles
the sum of angles that equal 180 degrees
The following are 2 complementary angles... x and x + 4 What is the measurement of each angle?
43 degrees and 47 degrees
Draw a pair of angles that are NOT adjacent but supplements of each other.
It should look similar to my drawing...
True or False: Adjacent angles can be Vertical angles
False
Three angles are given: 45 degrees, 45 degrees, and 90 degrees. Can they form a triangle? If yes, how many? (one unique, or unlimited)
Yes! They can form an unlimited amount of triangles. (can make it as small or large as possible while keeping the same angles)