The length of the arc of a sector of a circle of radius r and central angle θ is equal to (A) 2r (1+ πθ/720°) (B) 2r (1+ πθ/360°) (C) πrθ /360°
(D) πrθ /180°
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Solution:
Option D is correct.
Sector of a circle:
The region enclosed by two radii and the corresponding arc of a circle is called a sector of a circle.
The Arc Corresponding to a sector is called the arc of the sector.
The length of the arc of a sector of a circle of radius r and Central angle θ is equal to :
πrθ/180°
==================================================================================
Hope this will help you....
Option D is correct.
Sector of a circle:
The region enclosed by two radii and the corresponding arc of a circle is called a sector of a circle.
The Arc Corresponding to a sector is called the arc of the sector.
The length of the arc of a sector of a circle of radius r and Central angle θ is equal to :
πrθ/180°
==================================================================================
Hope this will help you....
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