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Level 2 - Review on Circles

Total questions: 10

Worksheet time: 10mins

Name
Class
Date
1.

The length segment of an arc is called:

a)

Circumference

b)

Arc Length

c)

Perimeter

d)

Bisector

2.

The line that bisects the circle called:

a)

Diameter

b)

Circumference

c)

Radius

d)

Tangent

3.

Then formula for the circumference of a circle is:

a)

C=2πrC=2\pi r  

b)

C=πr2C=\pi r^2  

c)

C=2πdC=2\pi d  

d)

C=πd2C=\pi d^2  

4.

The line segment extending from the center of a circle to its circumference is called:

a)

Diameter

b)

Radius

c)

Sector

d)

Tangent

5.

A circle with a radius 5 cm has a circumference of:

a)

52π cm\frac{5}{2}\pi\ cm  

b)

5π cm5\pi\ cm  

c)

10π cm10\pi\ cm  

d)

25π cm25\pi\ cm  

6.

A circle with a circumference of 91.06 m has a radius of:

a)

29 m

b)

45 m

c)

14.5 m

d)

22.5 m

7.

What constant is attributed to determine the circumference/area of a circle?

a)

  R=8.314R=8.314  

b)

g = 9.8g\ =\ 9.8  

c)

c=4.18c=4.18  

d)

π=3.14\pi=3.14  

8.

List the two things required to calculate the arc length

a)

π and radius

b)

radius and diameter

c)

circumference and area

d)

radius and central angle

9.

What can we calculate with the proportion below:

θ360°=x2πr\frac{\theta}{360\degree}=\frac{x}{2\pi r}  

The Greek letter θ (theta) is frequently used to symbolize an angle

a)

Length of a sector

b)

Length of an arc

c)

Length of a chord

d)

Length of a circle

10.

Which formula is used to find the area of a circle?

a)

A=πd2A=\pi d^2  

b)

A=rπ2A=r\pi^2  

c)

A=π(d2)2A=\pi\left(\frac{d}{2}\right)^2  

d)

A=2πr2A=2\pi r^2