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OACB is a quadrant of a circle with center O and radius 3.5 cm. If OD = 2 cm, find the area of the (i) quadrant OACB (ii) shaded region. |
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Answer» Given, Radius of small quadrant, r = 2 cm Radius of big quadrant, R = 3.5 cm (i) Area of quadrant OACB = 1/4 πR2 = 1/4 (22/7)(3.5)2 = 269.5/28 = 9.625 cm2 (ii) Area of shaded region = Area of big quadrant – Area of small quadrant = 1/4 π(R2 – r2) = 1/4 (22/7)(3.52 – 22) = 1/4 (22/7)(12.25 – 4) = 1/4(22/7)(8.25) = 6.482 cm2 |
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