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![Page 1: Either log on to or come and ask me for a clicker to answer the following question. Only state yes or no using insight360.](https://reader036.fdocuments.net/reader036/viewer/2022062600/5a4d1b697f8b9ab0599b27de/html5/thumbnails/1.jpg)
Warm Up Either log on to insight360.einstruction.com or
come and ask me for a clicker to answer the following question.
Only state yes or no using insight360. Write down your explanation or counterexample in your notes
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Angle Relationships
Lesson 5
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Outcomes I will be able to identify vertical angles and linear
pairs. I will be able to find missing measurements using
the fact that vertical angles are equal and linear pairs = 180
I will be able to find missing measures using the ideas of complementary and supplementary
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Complementary Angles Complementary angles: Complementary
angles are two angles whose measures have the sum of 90 degrees.
Complementary angles are not angles that have nice things to say about each other.55°
35°
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Complementary Angles Which set of angles are complementary?
60°30°
30° 30°30°
40° 50°You’reacuteangle! Thank you for the
compliment.
A.)
C.)
B.)
D.)
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Supplementary Angles Supplementary angles Supplementary angles
are two angles whose measures have the sum of 180 degrees.
45° 135°
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Vertical Angles Vertical angles: Vertical angles consist of two
angles whose sides form two pairs of opposite rays.
I think of these as the opposite angles in the picture.
1
2
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Vertical angles theorem
Vertical Angles are always congruent!
What would the value of x be?
115°x°
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Vertical angles theorem
Vertical Angles are always congruent!
What would the value of x be?
(3x + 50)°(8x + 35)°
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Linear Pairs What does the name Linear Pair suggest? Linear pair: A linear pair consists of two adjacent
angles whose noncommon sides are opposite rays.
Translation: form a straight line or angle! So a linear pair is two adjacent angles that are
supplementary!
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Linear Pairs What would the value of x be?
115° x°
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Linear Pairs What would the value of x be?
(3x+3)°(2x-8)°
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Put it all together Name the relationship of the angle measures.
A. Complementary
B. Congruent
C. Supplementary
D. None of the above
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Put it all together Name the relationship of the angle measures.
A. Complementary
B. Congruent
C. Supplementary
D. None of the above
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Put it all together Name the relationship of the angle measures.
A. Complementary
B. Congruent
C. Supplementary
D. None of the above
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Put it all together Name the relationship of the angle measures.
A. Complementary
B. Congruent
C. Supplementary
D. None of the above
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Put it all together Name the relationship of the angles.
A. Adjacent Angles
B. Complementary
C. Linear Pair
D. Vertical Angles
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Put it all together Name the relationship of the angles.
A. Adjacent Angles
B. Complementary
C. Linear Pair
D. Vertical Angles
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Put it all together Name the relationship of the angles.
A. Adjacent Angles
B. Complementary
C. Linear Pair
D. Vertical Angles
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Put it all together Name the relationship of the angles.
A. Adjacent Angles
B. Complementary
C. Linear Pair
D. Vertical Angles
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Put it all together Find the value of x.
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Put it all together Find the value of y.
y
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Exit Ticket Homework
Find the value of x.
Pg. 47: 8-36, 41-52, 66-72