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When two circles have a common center, they are called concentric circles.
Inner Circle: about 28.27 feet
Outer Circle: about 43.98 feet
We want to determine the circumference of both circles. Let's start by looking at the given diagram!
Looking at the diagram, we can see that we have two concentric circles. We can recall that concentric circles have a common center and differ from each other by their radii.
First, we can recall the formula for the circumference of a circle. C=Ï€ d or C=2Ï€ r Let's substitute 9 for the diameter d in the formula!
r= 9
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Round to 2 decimal place(s)
The inner circle has a circumference of 9Ï€ feet or about 28.27 feet.
We want to calculate the circumference of the outer circle. We can begin by finding the radius of the outer circle on the given diagram.
Notice that the radius of the outer circle is the sum of the radius of the inner circle, 4.5 feet, and 2.5 feet. 4.5+ 2.5= 7 Let's substitute 7 for r in the formula for the circumference of the outer circle!
r= 10
Use a calculator
Round to 2 decimal place(s)
The outer circle has a circumference of 14Ï€ feet or about 43.98 feet.