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Question Number 167690 by peter frank last updated on 22/Mar/22

Answered by som(math1967) last updated on 23/Mar/22

by solving x^2 +y^2 =4 and (x−2)^2 +y^2 =4  x=1 ,y=±(√3)  area of OABCO  =2×areaOMBAO  =2×2MBAM  =4∫_1 ^2 (√(4−x^2 ))dx  =4[((x(√(4−x^2 )))/2) +(4/2)sin^(−1) (x/2)]_1 ^2   =4[2sin^(−1) 1−((√3)/2) −2sin^(−1) (1/2)]  =4[π−(π/3)−((√3)/2)]  =(((8π)/3)−2(√3))sq unit

bysolvingx2+y2=4and(x2)2+y2=4x=1,y=±3areaofOABCO=2×areaOMBAO=2×2MBAM=4124x2dx=4[x4x22+42sin1x2]12=4[2sin11322sin112]=4[ππ332]=(8π323)squnit

Commented by som(math1967) last updated on 23/Mar/22

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