18MAT41 MODULE 4 | VTU 4th SEM CSE
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#12 || Problem#4 || 𝒇(𝒛)=𝒛^𝒏, is analytic || Derivative || Complex Functions || 18MAT41||
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#12 || Problem#4 || 𝒇(𝒛)=𝒛^𝒏, is analytic || Derivative || Complex Functions || …
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18MAT41 MODULE 3 | VTU 4th SEM CSE
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#3 Problem#2|| Discrete Probability Distribution || Probability density function || 18MAT41 ||
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#26 || Problem#6 || show that [𝝏/𝝏𝒙 |𝒇(𝒛)|]^𝟐+[𝝏/ππ’š |𝒇(𝒛)|]^𝟐=|𝒇^β€² (𝒛)|^𝟐 || 18MAT41||
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#16 || Problem#4|| Cauchy’s theorem || βˆ«π’†^𝒛/((𝒛+𝟏)(π’›βˆ’πŸ)) 𝒅𝒛 || c: |𝒛|=πŸ‘|| 18MAT41||
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#17 || Problem#4|| Cauchy’s theorem || βˆ«π’†^πŸπ’›/((𝒁+𝟏)^𝟐 (π’›βˆ’πŸ)) 𝒅𝒛 ,c is the circle |𝒛|=πŸ‘ ||1…
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#5 Problem#3 || Bilinear transformation 𝒛=𝟎, βˆ’π’Š, πŸπ’Š 𝐒𝐧𝐭𝐨 𝝎=πŸ“π’Š, ∞, (βˆ’π’Š)/πŸ‘ || In…
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#30 ||Problem#10|| If 𝝈_𝒙=𝝈_π’š & angle btw the regression lines is 𝒕𝒂𝒏^(βˆ’πŸ) (πŸ‘)||find …
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#28 || Problem#6 || Solve : (𝒅^πŸ‘ π’š)/〖𝒅𝒙〗^πŸ‘ +π’š=πŸ”πŸ“π’„π’π’”(πŸπ’™+𝟏)|| 18MAT21 ||BMATC101|| BM…
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