For a circle of radius 3 feet, find the arc length s subtended by a central angle of 57 degrees
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Answer: The length of the arc is 2.98 feet. Step-by-step explanation: Given : For a circle of radius 3 feet, the arc length s subtended by a central angle of 57 degrees.
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The length of the arc is 2.98 feet.
Step-by-step explanation:
Given : For a circle of radius 3 feet, the arc length s subtended by a central angle of 57 degrees.
To find : The arc length
Solution :
Formula of arc length is L=r\times \thetaL=r×θ
Where L is the arc length, r is the radius and \thetaθ is the angle (in radians)
The radius given is r=3 feet.
s = r π a /180°
r =3 ft, a =57°
s =3 ×π×57°/180°
= 19/20π ft
= 0.95π
= ft equals to 2.98
Therefore, The length of the arc is 2.98 feet.
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