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Conclude whether the following series is conditionally convergent, absolutely convergent, or diverges. Provide justification. n=2 n cos (1) In(n)(n+7)4

Conclude whether the following series is conditionally convergent, absolutely convergent, or diverges. Provide justification.

$\sum_{n=2}^{\infty} \frac{n^{4} \cos \left(\frac{n \pi}{2}ight)}{\ln \left(n^{2}ight)(n+7)^{4}}$

n=2 n cos (1) In(n)(n+7)4

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