Question
1. if the real part of an analytic function, f(z), is given find the imaginary part, v(x, y) and f(z) as a function of x. (step by step)

2. Evaluate the following complex integral (step by step)

1. If the real part of an analytic function, f(z), is given as 2 - 12 (x2 + y2)2 find the imaginary part, v(x,y), and f(z) as
0 0
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Answer #1

1) uzby Du (any. (25) – 6-) 26+7).2 (+234 au - City) (-2y) — 6²3) 2 (377) (24) . (x + y) 4- ?na x2 an za 205 405 zn 08 ou nof(2)=utiv f(3) = 1 + ci LEO: - Tétinja + ci ben szaitei GE) - (2ny i) (x²72)2 (2wy if x=y_rnyi (2232) 27 402 x² - y² anyi + cdez ; 22 let f(3) = 22 (241) 121=2 Singularation of the function is 2=0,0 = 1 2=INT #l o, Il are lier in 121=2 The function hRen [fea; - 1] = Lom (2+i) f(3) = Lim (2+) 7 (24) 21) Now (zl=2 = = = Reno [fc3); 6] + Res [te); 3] + Renife; -;] 0+2 2 - ² 0

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