
Angle Relationships
Presentation
•
Mathematics
•
7th Grade
•
Practice Problem
•
Medium
Standards-aligned

Paulina Diaguero
Used 311+ times
FREE Resource
7 Slides • 9 Questions
1
2
We talk of angle relationships because we are comparing position, measurement, and congruence between two or more angles.
We look at how angles are connected, if at all
Angle relationships
The 4 that we focus on are:
Complementary
Supplementary
Adjacent
Vertical
3
Complementary; the angles add up to __
Supplementary: the angles add up to ___
Adjacent is when angles share a common ____ and ______.
Vertical angles are formed by intersecting lines. Vertical pairs are opposite of eachother and they are eqaul- in other words, they are congruent.
4
For the next couple of problems, you will anlylze the drawing and determine the angle relationship.
You will decide if they are complemntary, supplemntary, adjacent, or vertical.
5
Multiple Choice
Complementary
Supplementary
Adjacent
Vertical
6
Multiple Choice
Complementary
Supplementary
Adjacent
Vertical
7
Multiple Choice
Complementary
Supplementary
Adjacent
Vertical
8
Multiple Choice
Complementary
Supplementary
Adjacent
Vertical
9
Multiple Choice
Complementary
Supplementary
Adjacent
Vertical
10
Complementary; the angles add up to 90
Supplementary: the angles add up to 180
Adjacent is when angles share a common side and vertex.
Vertical angles are formed by intersecting lines. Vertical pairs are opposite of eachother and they are eqaul- in other words, they are congruent.
11
What is the value of x?
How do we get this answer?
12
Multiple Choice
Find the value of x.
140
40
180
100
13
What do we know about the angle relationship we have here?
14
Multiple Choice
Which equation is correct in order to find the value of x?
9x + 210 + 4x + 140 = 180
9x + 210 + 4x + 140 = 360
9x + 210 = 4x + 140
9x + 210 + 4x + 140 = 90
15
Multiple Choice
Which equation is correct in order to find the value of x?
(3x-35) + 130 = 180
(3x-35) = 130
(3x-35) + 130 = 90
(3x-35) + 130 = 360
16
Multiple Choice
Which equation is correct in order to find the value of x?
2x + 62 + 5x +38 = 180
2x + 62 + 5x +38 = 90
2x + 62 + 5x +38 = 360
2x + 62 = 5x +38
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