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The segments of a circle can be classified into two types that are Major segment and Minor segment. When the chord divides the regions of a circle into. Area of Major Segment = Area of Circle Area of Minor Segment Hence, Area of Major Segment = π r 2 (θ 360 π r r 2 s i n θ) Example A chord 10 cm long is drawn in a circle whose radius is 50 cm. Find the area of segments. Solution Radius of the circle = 50 cm ∴ Area of circle = 22 7 × (50) 2 = 1100 7 = 157.14 c m 2. The formula for the minimum project length in cell E15 is. =MAX(E2:E12), the largest Earliest Finish time. The cumbersome part of creating the spreadsheet. The formula for the perimeter of the sector of a circle is given below Perimeter of sector = radius + radius + arc length Perimeter of sector = 2 radius + arc length Arc length is calculated using the relation Arc length = l = (θ/360) × 2πr Therefore, Perimeter of a Sector = 2 Radius + ((θ/360) × 2πr) Example. Before delving into the details, formulas, and questions regarding the chord of the circle, here are the main key parts of a circle. You just need to know: Radius: the distance between the circumference of the circle or the center of the circle is called the radius of the circle. Major Segment: when a circle is enclosed by a chord and the major arc, its largest part is known as the major segment. Minor Segment: when a circle is cut by a chord and the minor arc, its smaller part is known as the minor segment. Properties of the Chord of a Circle. Following are a few important properties of the chord of a circle, you should know.
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