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Contour integration

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1

By Cauchy's integral theorem, the integral of an analytic function around a closed contour in a simply connected region is:

A.Always infinite
B.Zero
C.Equal to 2πi
D.Equal to the residue sum times π
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2

By Cauchy's integral theorem, the contour integral of an analytic function around a closed curve (in a simply connected region) equals:

A.11
B.00
C.2πi2\pi i
D.Infinity
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3

The residue theorem relates a contour integral to the sum of the function's:

A.Zeros
B.Residues at enclosed poles
C.Derivatives
D.Real parts
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