Compute the convergence set for the following power series. Use interval notation for your answers. converges for (n + 1)2" (x – 1)" n=0 converges for n n=1 (x – 1)" converges for n! n= (x + 1)" converges for 3n n=17 WiWIPWI

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Compute the convergence set for the following power series. Use interval notation for your answers.
converges for
(n + 1)2"
(x – 1)"
converges for
(x – 1)"
converges for
n!
(x + 1)"
converges for
3n
п-17
Transcribed Image Text:Compute the convergence set for the following power series. Use interval notation for your answers. converges for (n + 1)2" (x – 1)" converges for (x – 1)" converges for n! (x + 1)" converges for 3n п-17
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The given problem is to find interval of convergence for the given power series.

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