Let m and n be integers, where 0 ¤ m (a) Show that the zeros of the

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Let m and n be integers, where 0 ‰¤ m
Let m and n be integers, where 0 ‰¤ m

(a) Show that the zeros of the polynomial z2n + 1 lying above the real axis are

Let m and n be integers, where 0 ‰¤ m

And that there are none on that axis
(b) With the aid of Theorem 2 in Sec. 76, show that

Let m and n be integers, where 0 ‰¤ m

Where ck are the zeros found in part (a) and

Let m and n be integers, where 0 ‰¤ m

Then use the summation formula

Let m and n be integers, where 0 ‰¤ m

Obtain the expression

Let m and n be integers, where 0 ‰¤ m

(c) Use the final result in part (b) to complete the derivation of the integration formula.

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Complex Variables and Applications

ISBN: 978-0073051949

8th edition

Authors: James Brown, Ruel Churchill

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