C=|z-1|

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#13 || Problem#1 || Cauchy’s theorem || ∫(𝒛^𝟐−𝒛+𝟏)/(𝒛−𝟏) 𝒅𝒛 || c: |𝒛|=𝟏 || c:|𝒛|=𝟏/𝟐|| 18MAT41 ||

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Evaluate the Closed Line Integral , where C is the Circle |z|= 2 & |z| = 1/2 CAUCHY INTEGRAL FORMULA

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Путин поздравил с Новым годом | 2025

0:10:16

@btechmathshub7050Complex Integration -Problem based on cauchy's Integral Formula

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If a^(x-1) = bc, b^(y-1) = ac and c^(z-1) = ab then xy + yz + zx - xyz= ?

0:10:36

@btechmathshub7050Complex Integration-Problems related to Cauchy's Integral formula

0:17:16

Evaluate the integral (z bar)^2 dz around circles c: (a) |z|=1 , (b) |z-1|=1

0:09:05

Complex Analysis | Unit 2 | Lecture 13 | Example of Cauchy's Integral Formula

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TIDAK SAMPAI 1 MENIT!!! Print ‘Z’ Pattern Menggunakan C. #short #ngodingdarinol #belajarpemrograman

0:06:43

@btechmathshub7050Complex Integration-Problems related to Cauchy's Integral formula

0:04:19

if C is a Circle of |z|=3/2 Evaluate integral 4-3z/z(z-1)(z-2) dz #complex analysis

0:04:43

graphing |z-1|=2 , in the complex plane (related videos in desc. below)

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Cauchy's Integral problems || Integration of e^2z/(z-1)(z-2)dz where c is |z|=3

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Evaluate the Line Integral of 1/(z²-1) over |z| = 2

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

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#16 || Problem#4|| Cauchy’s theorem || ∫𝒆^𝒛/((𝒛+𝟏)(𝒛−𝟐)) 𝒅𝒛 || c: |𝒛|=𝟑|| 18MAT41||

0:05:39

#20 || Problem#1|| Cauchy’s integral formula|| ∮(𝒔𝒊𝒏𝝅𝒛^𝟐+𝒄𝒐𝒔𝝅𝒛^𝟐)/((𝒛−𝟏)(𝒛−𝟐)) 𝒅𝒛 || c: |𝒛|=𝟑 ||

0:09:28

@btechmathshub7050Complex Integration-Problems related to Cauchy's Integral formula

0:02:36

If S = {z ∈ C : |z-i| = |z + i| = |z - 1|}, then, n(S) is:

0:05:57

Evaluate ∫𑀾 |𝑧| 𝑑𝑧 , where 𝐶 is the upper half of circle |𝑧|=1 .

0:06:14

Basic Complex Analysis - Unit 3 - Lecture 18 - Evaluation of Integral using Cauchy's Residue Theorem

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If a^x=b,b^y=c & c^z=a, prove that xyz=1.| indices | class10

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#17 || Problem#4|| Cauchy’s theorem || ∫𝒆^𝟐𝒛/((𝒁+𝟏)^𝟐 (𝒛−𝟐)) 𝒅𝒛 ,c is the circle |𝒛|=𝟑 ||18MAT41 ||

0:09:53

#15 || Problem#3||Cauchy’s theorem ||∫𝒅𝒛/(𝒛^𝟐−𝟒) || 𝒄:|𝒛|=𝟏 || 𝒄:|𝒛|=𝟑 || 𝒄: |𝒛+𝟐|=𝟏 || 18MAT41