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(1)Complex analysis Demonstration 6 2

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Complex analysis Demonstration 6 2. 11. 2004

1. Prove Theorem 2.6 g).

2. Prove d

dz cosz =sinz.

3. Provecos(z+ς) = coszcosς−sinzsinς. 4. Let

X

n=0

an(z−z0)n be a power series with radius of convergence R. Show that 1

R = lim sup

n→∞

pn

|an| .

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The Extrinsic Object Construction must have approximately the meaning'the referent ofthe subject argument does the activity denoted by the verb so much or in

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Complex analysis Demonstration

Complex analysis Demonstration

Complex analysis Demonstration

Complex analysis Demonstration

Complex analysis Demonstration

Complex analysis Demonstration