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△ ABC is isosceles right-angle triangle. Draw a perpendicular AO from A on side BC In ΔΑΒΟ : sin 45 = AO/AB 1/√2 =AO/7 AO =7/√2 cm AO is the perpendicular bisector of BC and, BC = 7√2 given triangle ABO = triangle AOC BO= (1 /2) × BC BO = 7√2/2 = 7/√2 Also, BO = CO (cpct) Area of Triangle AOB = Area of triangle ACO = 1/2 × CO×AO = 1/2 ×7/√2 ×7√2 = 49/4 For the area of sector ACD: 2 π angle has area → лг² π /4 angle has area =Area ACD = (πr2 / 2π) × π /4 = πr2/8 (put the value r). = 49 π /8 Area of portion AOD = (49 π /8-49/4) cm² = 49/4(π /2-1) cm² Total common area = 4× Area of AOD (Due to symmetricity) = 4 x 49(π /2-1) = 49(π /2-1) = 49/2 (π – 2) cm² .
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