Answer: Prove that, if and are polynomials of degree and respectively, then the series
Chapter 9, Problem 38(choose chapter or problem)
Prove that, if P(n) and Q(n) are polynomials of degree j and k, respectively, then the series
\(\sum_{n=1}^{\infty} \frac{P(n)}{Q(n)}\)
converges if j < k - 1 and diverges if \(j\ \ge\ k\ -\ 1\)
Text Transcription:
sum_n=1 ^infty P(n) / Q(n)
j geq k - 1
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