26. Residue Theorem | Problem#4 | Complete Concept

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Topics covered under playlist of Complex Variables: Derivatives, Cauchy-Riemann equations, Analytic Functions, Harmonic Functions, Complex Integration: Cauchy Theorem, Cauchy Integral Formula, Taylor and Laurent Series, Singularity, Residue.

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[anchalamaurya]

Sir, I think you are best teacher for complex analysis.

👍✔

[faresberarma]

I have just a suggestion on 7:09 we can factorize the denominator in easy way
wich is equal to (i-pz)(z-ip) and in this form we can easily calculate the residue at z=ip
Thanks for your amazing job
Congratulations from Algeria

[vishalgoyal]

Thank you sir
Before semester your videos helps us a lot

[yuvrajsharma]

good question and nice explanation really helped a lot.
keep it up.

[swatitripathi]

sir, I didn't understand how r=1 is coming as explained by you at 4: 03? please explain!

[bizuayehu]

ur video used me to know more about residue theorem

[sumitkumarpal]

Can you specify why you did not change the limit of the integration after substitution of e^(i*theta)=z ?

[saruachari]

Tq sir for making of this vedios, I complete my M3 subject .

[devwartkumar]

Thank bro I now understand why circle consider radius 1 and also inside and outside concept thanks bro

[vivekpatil]

Please make video on What is use of integration & derivative in real life

[mathematicalanalysis]

Thank a lot sir for making this video for us🙏

[danialsarwar]

Plz show all question related to this question

[nazneenakter]

can you upload video on contour integration topic?

[sandeepkumar-khtv]

Bahut acha se samajh mein aaya sir thanks a lot

[Amitkumar-ehty]

Great sir kl exam hai aaj hi pdha smjh aa gya

[SanjeevKumar-hsxz]

Sir aapne countour integration k bare m nhi btaya

[golmolenahisidhibaatein]

PERFECT.
COMPLEX ANALYSIS:Problems based on DOUBLE POLES(q1.pi cot pi=1/z+summation n not equal zero(1/z-n +1/n). & q2)summation n=-infintiy to infinity( 1/(z-n)^2)=(pi^2/sin^2 (pi z)) .ENTIRE FUNCTION:essay and short type, ABEL'S LIMITS THEOREM:eassy & ABEL'S THEOREM ON POWER SERIES:essay and short & HYPERBOLIC
q1.lim m tends to infinity summation n= -infinity to m ((-1)^n/z-n)=pi/sinz.
q2.poles and residues of trignomertivc square funts.?