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Use the integral test to determine the convergence or divergence of the series.
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\[\sum_{}^{\infty} \frac{\ln(n)}{n^{10}}\]
so if it's an integral iut's going to be .
\[\int\limits_{2}^{\infty} \ln(x)/x^{10}\]
\[\int\limits_{2}^{\infty} \ln(x) * \frac{1}{x^{10}}\]
solve for it
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u = ln(x) du = 1/x dx
dv = 1/x^10 v = -1/9x^9
ok now integration by parts.
\[-\frac{\ln(x)}{9x^9} +\frac{1}{9} \int\limits \frac{1}{x^{10}}dx\]
\[-\frac{\ln(x)}{9x^9} +\frac{1}{9} * -\frac{1}{9x^{9}} + c\]
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evaluate it at the limits
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