180k views
4 votes
Identify the arc length of BD in terms of pi and rounded to the nearest hundredth.

Identify the arc length of BD in terms of pi and rounded to the nearest hundredth-example-1

1 Answer

3 votes
Answer:

Explanations:

The radius of the circle, r = 8 in

m

That is the angle, θ = 92°

The length of arc BD is given by the formula:


\begin{gathered} \text{Arc BD = }(\theta)/(360)*2\pi r \\ \text{Arc BD = }(92)/(360)*2(8)\pi \\ \text{Arc BD = }4.09\pi\text{ in} \end{gathered}

If π = 3.142

Arc BD = 4.09 (3.142)

Arc BD = 12.85 in

User Stan Zeez
by
4.9k points