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WorksheetsRatio of Circumference and Diameter Equal Pi
Total questions: 20
Worksheet time: 20mins
π is equal to circumference divided by _________________ .
radius
diameter
area
itself
π is a ratio.
It compares a circle's circumference
to its _________________.
radius
diameter
area
itself
π is a ratio.
It compares a circle's ____________
to its diameter.
radius
diameter
circumference
itself
The symbol for Pi is
π
Σ
Ψ
⊈
What symbol is used to represent the ratio of a circle's circumference to its diameter?
Pi
Omega
Alpha
Sigma
The ratio, diametercircumference , is the same for every circle and is represented by the Greek letter known as
pi
beta
alpha
sigma
6.5C
C6.5
13C
C13
743.96
1443.96
43.967
43.9614
We use this value for PI:
3.14
314
3.41
31.519875
The diameter of a circular pool is 24.8 feet and the circumference is 77.9 feet. What should you do to find π?
77.9 / 24.8
24.8 / 77.9
If we know the circumference of a circle is 54.3 meters, what should we do to find the diameter?
Multiply C x π
Divide C / π
What is the approximate numerical value of this sign?
3.11
3.14
4.13
6.28
What is the distance around the outside of the circle called?
Area
Diameter
Circumference
Chord
In words, describe this formula
The area of a circle is equal to pi times the radius squared
The circumference of a circle is equal to the pi times the diameter.
The circumference of a circle is equal to pi times the radius squared
The area of a circle is equal to pi times the diameter
Find Circumference. Watch the units.
28.26 ft2
28.26 ft
28.26
56.52 ft
Find Circumference. Watch the units.
37.68 m2
37.68 m
18.84 m
18.84 m2
Find Circumference.
87.92 cm
43.96 cm
21.98 cm
3.14 cm
Find Circumference. Round to the nearest hundredths.
40.69 yd
5.65 yd
11.30 yd
22.61 yd
Find Circumference. Round to nearest hundredths
14.13 km
56.52 km
28.26 km
63.59 km
Choose the answer which best describes how these formulas are related to each other.
They both solve for circumference. In the first formula it uses diameter, in the second formula it uses two times the radius, which is the same thing as diameter.
They both solve for circumference, in the first uses diameter and the second uses pi.
They both solve for area. In the first formula it uses diameter, in the second formula it uses two times the radius, which is the same thing as diameter.
They both use circumference to solve for pi. One uses radius, the other uses diameter.
