Complex Analysis | Unit 2 | Lecture 14 | Extention of Cauchy's Integral Formula

Extention of Cauchy's Integral Formula ‪@ranjankhatu‬

[@nkazi1954]

U just explained a week's worth of lectures in minutes, thank you

[@Tanisha6091]

Thank u sir.. It's really help me a lot to understand cauchy integral and complex integration ❤

[@christophermutyambizi1483]

Wonderfully explained

[@samchippiemajawabanda611]

Bravo 👌

[@ayurajknowledge8110]

Arrow on the eye😊

[@nkabi]

please Do more example

[@solomonkedir6893]

nice presentation ,Thankyou!

[@abhisekjha3275]

🙏

[@user-ui3dq7ly8p]

I would like this video please add different example

[@2.akankshadubey14]

Sir plz make videos on derivation part.

[@Evil_Gaming73]

apply the cauchy-goursat theorem show that integral f(z) dz over C , where C is the circle |z| =1 in the positive direction and when f(z) = log z sir please help me to find solution

[@ranjankhatu]

@@Evil_Gaming73 convert problem in polar form by putting z=e^i theta and solve as line integral, you will get answer 2 pi i

[@Eva-uq6sp]

Can anyone tell me which book is the math in ??

[@vijaylaxmisugnalli5890]

Sir, can you solve complex integrals on kset question

[@mantenapragnyabala1711]

Sir what if point is on the curve,do we calculate residue

[@ranjankhatu]

This method doesn't work in such cases. There is need to do some constructions to solve such types of problems.

[@AffanShaikh-fw1hp]

03:19 centre is -1.

[@akashtiwari78059]

are you drinking wine

[@AffanShaikh-fw1hp]

03:19 centre is -1.

[@user-um9wc5zz5s]

Z-a = r... Radius a=1 👍