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Cauchy' s theorem for a circular disk | Complex Analysis |
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Evaluate ∫(2z-1)/(z(z-3)(z+1))dz using cauchy Residue theorem where C is the circle x^2+y^2=4
Evaluate ∫(2z-1)/(z(2z+1)(z+2))dz using cauchy Residue theorem where C is the circle lzl=1
Evaluate ∫(3z^2+2z-4)/((z^3-4z)dz using cauchy Residue theorem where C is the circle lz=il=3
Evaluate ∫(4z^2+1)/((2z-3)(z+1)^2)dz using cauchy Residue theorem where C is the circle lzl=1
Evaluate ∫(z+4)^2/(z^4+5z^3+6z^2))dz using cauchy Residue theorem where C is the circle lzl=1
Evaluate ∫(1-2z)/(z(z-1)2(z-2))dzusing cauchy Residue theorem where C is the circle lzl=1.5
Evaluate ∫(sinπz^2+ cosπz^2)/(z-1)(z-2)dzwhere close circle lzl=3
Evaluate ∫ (3z^2+z)/(z^2-1) dz ,where close circle lzl=2
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