Express by repeated integrals, the volume of the solid bounded above by the plane 2.x + 2y - +1= 0, on the sides by the planes y = x, x 2, y 0, and below by : = 0. 2 x 2x+2y-z+1 b) 0 2 2 x 2x+2y+1 a) [dzdydx įdzdydx 0 0 2 x y c) [ S [(2x + 2y +1)dzdydx 0 0 0 d) dydx 0 0 2 x 2x+2y+1 | [(2x+2y+1)dxdydz 0 0

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A: Use a triple integral to find the volume of the solid bounded by the graphs of the following…

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Q: Express by repeated integrals, the volume of the solid bounded above by the plane 2r 2y-+1=0, on the…

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