In odot( O , 6), widehat{ ABC } is a major ar | vedclass

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Question

Here, $r=6$ and $	heta=60$.

Length of major $\operatorname{arc}=2 \pi r-\frac{\pi r 	heta}{180}=2 \pi(6)-\frac{\pi(6)(60)}{180}=12 \pi-2 \pi=10 \

Vedclass · Accepted Answer

$10 \pi$

Vedclass · Answer

Here, $r=6$ and $	heta=60$.

Length of major $\operatorname{arc}=2 \pi r-\frac{\pi r 	heta}{180}=2 \pi(6)-\frac{\pi(6)(60)}{180}=12 \pi-2 \pi=10 \pi$

In $\odot( O , 6), \widehat{ ABC }$ is a major arc and $m \angle AOC =60 .$ Then, the length of major $\widehat{ ABC }$ is ...........

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