List questions from residue-calculus

Published on 26 Mar 2026 - 12:51

109

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Residual calculus

Published on 09 Nov 2018 - 13:47

43

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Show that $\text{Res}_c\left(\frac{f}{g}\right)=\dots$

Published on 11 Nov 2018 - 11:22

984

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Residue of order 3 -

Published on 26 Mar 2026 - 9:19

53

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Evaluating an integral using residue theorem

Published on 18 Nov 2018 - 1:33

35

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Prove this improper integral is finite

Published on 18 Nov 2018 - 8:30

218

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Find the residues at the singularities of $\frac{z^2 - z}{1-\sin{z}}$.

Published on 19 Nov 2018 - 0:07

128

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How to find the Fourier transform of $\frac{(t^2+2)}{(t^4+4)}$ and use it to evaluate $\frac{(t^2+2)^2}{(t^4+4)^2}$?

Published on 20 Nov 2018 - 21:48

92

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Find residues of $f(z)=\frac{1}{(e^{z}-1)^{2}}$

Published on 23 Nov 2018 - 12:50

32

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Find all natural $n$ for which the integral is non-zero

Published on 24 Nov 2018 - 7:53

85

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Finding the residues of $\frac{\cos z -1}{(e^z-1)^2}$.

Published on 26 Mar 2026 - 17:34

25

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Solution verification: finding the residues of a function

Published on 26 Nov 2018 - 3:27

750

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Calculating the residue of $\frac{1}{z^2 \sin z}$ at $z = 0$

Published on 25 Mar 2026 - 8:10

187

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Integral by Residue Theorem

Published on 25 Mar 2026 - 16:20

343

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When can a rational function be represented by a Taylor series?

Published on 29 Nov 2018 - 20:46

List Question

Using the Residue Theorem for Complex Integrals

Residual calculus

Show that $\text{Res}_c\left(\frac{f}{g}\right)=\dots$

Residue of order 3 -

Evaluating an integral using residue theorem

Prove this improper integral is finite

Find the residues at the singularities of $\frac{z^2 - z}{1-\sin{z}}$.

How to find the Fourier transform of $\frac{(t^2+2)}{(t^4+4)}$ and use it to evaluate $\frac{(t^2+2)^2}{(t^4+4)^2}$?

Find residues of $f(z)=\frac{1}{(e^{z}-1)^{2}}$

Find all natural $n$ for which the integral is non-zero

Finding the residues of $\frac{\cos z -1}{(e^z-1)^2}$.

Solution verification: finding the residues of a function

Calculating the residue of $\frac{1}{z^2 \sin z}$ at $z = 0$

Integral by Residue Theorem

When can a rational function be represented by a Taylor series?

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