Solved: Thi~ is often convenient or nece~sary in the power series method. Shift the
Chapter 5, Problem 5.1.32(choose chapter or problem)
This is often convenient or necessary in the power series method. Shift the index so that the power under the summation sign is \(x^{s}\). Check by writing the first few terms explicitly. Also determine the radius of convergence R.
\(\sum_{m-3}^{\infty} \frac{(-1)^{m+1}}{4^{m}} x^{m-3}\)
Text Transcription:
x^s
sum_{m - 3}^{infty} (-1)^{m + 1} / 4^{m}} x^m - 3
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