Cauchy's Integral Formula | Complex Analysis | LetThereBeMath |

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Cauchy’s integral formula is derived from Cauchy’s theorem and allows us to evaluate seemingly difficult contour integrals by using a very simple formula.
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within like 5 minutes of watching this video I was able to understand what I haven't been able to get by watching 2 hours lecture recording. Thank you for making such an important theorem simple and intuitive to understand!

ziyanzhu
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The best explanation on the internet by a wide

Paulovrish
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Been searching for 48 hours and now I've finally found ....awesome work thanks mate

richie
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This is the best explanation of Cauchy's Theorem I've ever seen.

jiwonkim
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candievalisoa
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djkwemo
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SpacemanCrag
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chrish
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photon
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TheDreamRemains
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plaustrarius
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MohammadMinhazUddin-znsw
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tianqiwang
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davisnganga
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You are Brilliant. Thank you.
Can anyone tell me what the complex integral represents?
What I mean is that normal integration represents area under the curve, in the complex plane what integration along a curve represents?

mnada
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gostei muito da explicação eu adorei e me ajudou bastante a explicação.

loullynms
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thank you so much sir.
I've got important tips from this video

arkansh.h.
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Is it important to distinguish between the function in the numerator and the function that is the integrand?

jwan
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broooo,
Why is the result of c1, c2, different from c3?, 11:57

santiagocas
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Thumbs up if you want a proof of this from ‘lettherebemath’

muralidhar