Fill TABLE with fuctions of t (no x, no y) in Simplest Possible Form x (t) dx as a function of t y (t) dy as a function of t u(x, y) write as u(t) v(x, y) write as v(t) udx - vdy write as: (a function of t) x dt vdx + udy write as: (a function of t) x dt 1 = f (z) dzParametrizationLY. Then evaluate the path integral from A to B for f(z) = 3z + Z. Note z is the complex conjugate of z (rewrite f(z) as f(z) = u(x, y) + iv(x, y); (u, v real). 2 2 On C2: + = 1 B 2 C2 A 0 4