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Part 1 Suppose f(x, y, 2) = x' + y' + 2 and W is the solid cylinder with height 3 and base radius 2

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Suppose f(x, y, 2) = x' + y' + 2 and W is the solid cylinder with height 3 and base radius 2 that is centered about the Z-axis with its base at z = -1. Enter 0 as theta. (a) As an iterated integral, de dr de W with limits of integration A= BE C= D = E = F = (b) Evaluate the integral.Suppose the solid W in the figure is one-quarter of a circular cylinder of height 8 and radius 6 centered about the z-axis in the first octant. Find the limits of integration for an iterated integral of the form 4. Iff sav = [ J. [ f(,o, 2 ) dard do. 2. A= CE DE FE F= If necessary, enter 0 as thets. (Drag to rotate)

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