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(1 point) Let F(x, y, z) = 2yj and S be the closed vertical cylinder of height 5, with its base a circle of radius

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(1 point) Let F(x, y, z) = 2yj and S be the closed vertical cylinder of height 5, with its base a circle of radius 2 on the xy-plane centered at the origin. S is oriented outward. (a) Compute the flux of F through S using the divergence theorem. Flux = / F - dA= S (b) Compute the flux directly. Flux out of the top = Flux out of the bottom = Flux out of the vertical sides =

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