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Angles, Arcs, and Circumference Review Geometry

Total questions: 10

Worksheet time: 2hrs 40mins

Name
Class
Date
1.

If 2 angles are supplementary, then their sum is:

a)

90°90\degree

b)

180°180\degree

c)

360°360\degree

d)

720°720\degree

2.

If 2 angles are complementary, then their sum is:

a)

45°45\degree

b)

360°360\degree

c)

180°180\degree

d)

90°90\degree

3.

If 2 angles are adjacent and form a straight line or a straight angle, then they are called:

a)

complementary

b)

supplementary

c)

rudimentary

d)

superkalafragilisticexpeealoedoughciousary

4.

If a central angle is subtended by a minor arc which measures  60\degree , then the measure of that central angle is:

a)

 30°30\degree  

b)

 120°120\degree  

c)

 60°60\degree  

d)

 300°300\degree  

5.

If an inscribed angle is subtended by an arc which measures  80\degree , then the measure of that inscribed angle is:

a)

 280°280\degree  

b)

 100°100\degree  

c)

 80°80\degree  

d)

 40°40\degree  

6.

If an inscribed angle measures  100\degree , then the arc which subtends that angle has a measure of:  

a)

 100°100\degree  

b)

 50°50\degree  

c)

 200°200\degree  

d)

 80°80\degree  

7.

If  \pi radians is equal to  180°180\degree , then  2π2\pi radians must equal: 

a)

 90°90\degree  

b)

 180°180\degree  

c)

 6.28°6.28\degree  

d)

 360°360\degree  

8.

If the formula for the circumference of a circle is  C=2\pi r  where  rr  is the radius of the circle, then a circle with a radius of  6 cm6\ cm  has a circumference of:

a)

 26π cm26\pi\ cm  

b)

 8π cm8\pi\ cm  

c)

 12π cm12\pi\ cm  

d)

 12 cm12\ cm  

9.

If the formula for the circumference of a circle is  C=2\pi r  where  rr  is the radius of the circle and a circle has a circumference of  16π ft16\pi\ ft , then the radius of the circle must be:

a)

 32 ft32\ ft  

b)

 8 ft8\ ft  

c)

 4 ft4\ ft  

d)

 8π ft8\pi\ ft  

10.

If an arc measures  260\degree , then the central angle subtended by the arc measures: 

a)

 100°100\degree  

b)

 260°260\degree  

c)

 130°130\degree  

d)

 520°520\degree