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Given the circle below what is the length of the radius r to the nearest tenthof an inch? Use 3.14 for rr

1 Answer

8 votes

Answer:

r = 3.1 inches

Explanation:

Given that,

Arc, l = 4 inches

Angle,
\theta=(5\pi)/(12)

We need to find the value of radius r.

We know that, for a circle,


\frac{\text{arc}}{\text{circumferance}}=(\theta)/(2\pi)\\\\(4)/(2\pi r)=((5\pi)/(12))/(2\pi)\\\\r=(48)/(5\pi)\\\\=3.1\ in

S, the radius of the circle is 3.1 inches.

Given the circle below what is the length of the radius r to the nearest tenthof an-example-1
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