of radius 54 meters subtended by the central angle 1/9 radian.
s(arc length = meters
How is the answer 6?
s denotes the lenght of the arc of a circle of radius r subtended by the central angle 0. Find the missing quantity.
The radius r of the circle is ? feet
How is 24 the answer?
s(arc length = meters
How is the answer 6?
s denotes the lenght of the arc of a circle of radius r subtended by the central angle 0. Find the missing quantity.
The radius r of the circle is ? feet
How is 24 the answer?
Answers
Answered by
drwls
The length of an arc equals the radius times the angle in radians.
That is because the number of radians in a circle is defined to be 2 pi.
54 x (1/9) = 6
Your second question is incomplete. You need to know the central angle and arc length to compute the radius. I assume that your 0 is supposed to be Greek theta, not zero.
That is because the number of radians in a circle is defined to be 2 pi.
54 x (1/9) = 6
Your second question is incomplete. You need to know the central angle and arc length to compute the radius. I assume that your 0 is supposed to be Greek theta, not zero.
Answered by
Find the length s of the arc of a circle
Thanks and yes it's suppose to be a Greek theta.
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