5. Expand f(z)=2/((z+1)(z+3)) in a Laurent series valid for (a) 1<|z|<3, (b) 3<|z], (c) 0<|z+1|<2, (d) |z|<1.

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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5. Expand f(z)=2/((z+1)(z+3)) in a
Laurent series valid for
(a) 1<|z|<3,
(b) 3</z/,
(c) 0<|z+1|<2,
(d) |z|<1.
Transcribed Image Text:5. Expand f(z)=2/((z+1)(z+3)) in a Laurent series valid for (a) 1<|z|<3, (b) 3</z/, (c) 0<|z+1|<2, (d) |z|<1.
5. Expand f(z)=2/((z+1)(z+3)) in a
Laurent series valid for
(a) 1<|z|<3,
(b) 3</z/,
(c) 0<|z+1|<2,
(d) |z|<1.
Transcribed Image Text:5. Expand f(z)=2/((z+1)(z+3)) in a Laurent series valid for (a) 1<|z|<3, (b) 3</z/, (c) 0<|z+1|<2, (d) |z|<1.
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