(a) Set up, but do not evaluate, a double integral for the area of the surface S with parametric equations x = au cos(v), y = bu sin(v), z = u², o sus 2, 0suS 27. O A(S) = (2bu? cos(v) + 2au? sin2(v) + abu) du dv O A(S) = (2bu? + 2au? + abu) du dv O A(S) = V 4b?u4 + 4a²u4 + a?b?u² du dv 27 O A(S) = V 4b?u4 cos?(v) + 4a²u4 sin²(v) + a²b?u² du dv r27 O A(S) = V 4b?u“ cos(v) + 4a?u* sin(v) + a²b²u² du dv (b) For the case a = 3, b = 4, and for the constant vector field F(x,y,z) = 41+k, find the flux of F through the surface S. F•ds equals

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