Apply the Cauchy integral formula to the integral ekz to show that $121= |z|=1 z -dz,...
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Apply the Cauchy integral formula to the integral ekz to show that $121= |z|=1 z -dz, 2π ² ek cos r2π ek cos k is a real constant, sin(k sin ) dº = 0 cos(k sin 0) d0 = 2π. Apply the Cauchy integral formula to the integral ekz to show that $121= |z|=1 z -dz, 2π ² ek cos r2π ek cos k is a real constant, sin(k sin ) dº = 0 cos(k sin 0) d0 = 2π.
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Complex Variables and Applications
ISBN: 978-0073051949
8th edition
Authors: James Brown, Ruel Churchill
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