Relationships of Angles
Adjacent Angles
Nonadjacent Angles
Solving for Unknown Angles
100
Organize these types of angles from smallest to biggest:
Right Angle
Acute Angle
Obtuse Angle
Acute Angle --> Right Angle --> Obtuse Angle
100
What type of angles are these?
Adjacent Angles
100
Estimate the degree measure of this angle. Why?
Any obtuse angle measurement
100
Solve for the value of x
x = 16 Degrees
200
Identify the acute angle. Explain why
The 52 degree angle is acute because it is less than 90 degrees
200
What makes two angles complementary?
Their measures add up to 90 degrees
200
Angles A and C are supplementary. Find the measure of angle C.
Angle C = 106 degrees
200
Solve for angles x and y
x = 50 degrees
y = 130 degrees
300
What is a straight angle?
An angle that is exactly 180 degrees
300
If two angles are supplementary, what do their measures add up to?
180 degrees
300
What are vertical angles?
Vertical angles are across the intersection point from one another. Vertical angle pairs have the same angle measurement.
300
Solve for the value of g
g = 37 degrees
400
Where is the vertex in this picture?
Point B
400
What value for x completes these complementary angles?
x = 17 degrees
400
Find the value of b and c.
b = 42 degrees
c = 138 degrees
400
Write an equation to represent the relationship between the angles in this figure AND solve for b.
2b + 88 degrees = 180 degrees
b= 46 degrees
500
Figure out the degree measurement of the angle inside the hexagon.
120 degrees
500
What value for x completes these supplementary angles?
x = 62
500
Write 2 equations based on this picture.
y=76 degrees
x=z
y+x=180 degrees
y+z=180 degrees
x+76 degrees=180 degrees
z+76 degrees=180 degrees
500
Trevor thinks that this image has enough information to figure out the values of a and b. Is he right, why or why not?
No, a and b are not the same size.