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11 votes
11 votes
Find the length of AB.in A030°AB = [ ? ]inRound your answer to the nearest hundredth.

User Darksaga
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1 Answer

12 votes
12 votes

Given data:

Radius , r = 6

Angle = 30 degree

Length of an arc AB,


l\text{ = r}\theta
l\text{ = 6 }*30^(\circ)

Here, we know


1^(\circ)=(\Pi)/(180)radian

Therefore, length of AB is


\begin{gathered} l\text{ = 6}*30*(\Pi)/(180)radian \\ l\text{ = }\Pi radian \end{gathered}

Thus, the length of AB is 3.141 radian

User Zaqx
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2.6k points