Solve it please 4.a. State Cauchy-Riemann equations. Show that f (z) x² + iy is not analytic anywhere 6but the Cauchy-Riemann equations are satisfied at the origin.0zdz = 2ni sin 0 , where C is the circle |z| = 3 and 0 > 0.z2+1b. Show that o. 4.a. State Cauchy-Riemann equations. Show that f (z) x² + iy is not analytic anywhere 6but the Cauchy-Riemann equations are satisfied at the origin.0zdz = 2ni sin 0 , where C is the circle |z| = 3 and 0 > 0.z2+1b. Show that o.

Name: Solve it please 4.a. State Cauchy-Riemann equations. Show that f (z) x
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Description: Solve it please 4.a. State Cauchy-Riemann equations. Show that f (z) x² + iy is not analytic anywhere 6but the Cauchy-Riemann equations are satisfied at the origin.0zdz = 2ni sin 0 , where C is the circle |z| = 3 and 0 > 0.z2+1b. Show that o. 4.a. St

(a) Let fz=u+iv. Then, according to Cauchy Riemann equations f is complex differentiable , then…

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a. State Cauchy-Riemann equations. Show that f(z) x² + iy is not analytic anywhere but the Cauchy-Riemann equations are satisfied at the origin. e0z b. Show that . dz = 2ni sin 0 , where C is the circle |z| = 3 and 0 > 0. z2+1 -