Discussion
Two harmonic functions \( u \) and \( v \) related by the Cauchy-Riemann equations are described as
Answer: D
They are conjugate harmonic functions, and their level curves cross at right angles, since the Cauchy-Riemann equations make the two gradients perpendicular. Given one, the other is determined up to an additive constant, and the Milne-Thomson method recovers \( f(z) \) from either
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