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How do you find the minor sector in a circle? - Answers
A sector is the area of a circle defined by an angle from the center and the arc of the circle. This area equals angle theta / 360 x pi x radius squared. example: r=2 inches, theta = 60 degrees then: 60/360 x 3.141592 x 2*2 = 1/6 x 3.141592 x 4 = 2.0944 sq. in. I'm assuming by minor segment you mean the one defined by an angle less than 180 degrees. and that the remainder is the greater segment?
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How do you find the minor sector in a circle? - Answers
A sector is the area of a circle defined by an angle from the center and the arc of the circle. This area equals angle theta / 360 x pi x radius squared. example: r=2 inches, theta = 60 degrees then: 60/360 x 3.141592 x 2*2 = 1/6 x 3.141592 x 4 = 2.0944 sq. in. I'm assuming by minor segment you mean the one defined by an angle less than 180 degrees. and that the remainder is the greater segment?
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How do you find the minor sector in a circle? - Answers
A sector is the area of a circle defined by an angle from the center and the arc of the circle. This area equals angle theta / 360 x pi x radius squared. example: r=2 inches, theta = 60 degrees then: 60/360 x 3.141592 x 2*2 = 1/6 x 3.141592 x 4 = 2.0944 sq. in. I'm assuming by minor segment you mean the one defined by an angle less than 180 degrees. and that the remainder is the greater segment?
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