find the area of region {(x,y): x2 + y2 <=1 and x+y>=1}
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+x=2-x
2x=0, x=0, 0≤x≤2.
Area=∫02(2+x-2+x)dx=2∫02xdx=x2|02=4.
2x=0, x=0, 0≤x≤2.
Area=∫02(2+x-2+x)dx=2∫02xdx=x2|02=4.
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