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Worksheets8-4 to 8-8 Review
Total questions: 45
Worksheet time: 1hrs 4mins
What do we call this red line?
Chord
Arc
Diameter
Segment
What do we call the blue line?
Chord
Circumference
Radius
Arc
What is the red line shown on the circle?
Radius
Diameter
Arc
Chord
Which line segment represents a diameter?
segment JH
segment RN
segment QO
segment JM
Which line segment represents a chord?
segment HK
segment HP
segment PK
segment RN
Which line represents a radius?
segment QO
segment JM
segment RN
segment HK
Which line segment represents a chord?
segment CF
segment AB
segment AD
segment AE
Which line segment represents a Radius?
segment CF
segment AG
segment DE
segment FD
Yes
No
Yes
No
Yes
No
Yes
No
Yes
No
What type of polygon is this?
(a)
What type of polygon is this?
(a)
What type of polygon is this? We didn't cover this, but take away incorrect answers to reveal the proper answer.
dodecagon
pentagon
hexagon
trapezoid
Classify the triangle by angles.
Classify the triangle by sides.
(a)
Classify the triangle by angles.
(a)
Classify the triangle by angles.
(a)
Classify the triangle by sides.
(a)
In a triangle, what is the sum of the interior angles?
100%
180˚
90˚
360˚
Find the measure of missing angle.
95˚
85˚
35˚
45˚
Find the measure of the missing angle.
26˚
36˚
85˚
144˚
Find the measure of the missing exterior angle.
145˚
113˚
102˚
78˚
Find the measure of the missing angle.
89˚
211˚
119˚
81˚
Find the measure of the angle x.
105˚
115˚
65˚
75˚
Find the value of x.
100˚
120˚
125˚
130˚
What are the lines that divide this hexagon into triangles named?
transversal
hypotenuse
diagonal
angle of dissection
What is the sum of the interior angles of this pentagon?
180˚
360˚
540˚
720˚
This is a regular pentagon, it has a sum of 540˚ for it's interior angles. What is the measure of each of the five angles?
135˚
104˚
108˚
120˚
What is the sum of the interior angles of this octagon?
540˚
720˚
1080˚
1260˚
This is a regular octagon, it has a sum of 1080˚ for it's interior angles. What is the measure of each of the eight angles?
135˚
104˚
108˚
120˚
What is the sum of the interior angles of this dodecagon?
1620˚
1080˚
2160˚
1800˚
This is a regular dodecagon, it has a sum of 1800˚ for it's interior angles. What is the measure of each of the 12 angles?
135˚
145˚
150˚
160˚
Find the value of the interior angle, x.
Find the value of the exterior angle, x.
60º
120º
85º
55º
What is the measure of each of the 6 interior angles in a regular hexagon?
60°
80°
108°
120°
The m∠g = º
(a)
The m∠x = º
(a)
The m∠pinky = º, in this hexagon.
(a)
