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summation from n=1 to infinity [(5^n+1)/(6^n+n)] converge or diverge?
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\[\sum_{n=1}^{\infty} (5^{n}+1)/(6^{n}+n)\]
converge.\[\text{Limit}\left[\frac{1+5^n}{6^n+n},n\to \text{Infinity}\right]=0 \]Notice that the denominator becomes much larger than the numerator as x increases.
what type of test can we use?
@robtobey it does not guarantee limit is 0 or converges so series is converges for example 1/n n=1 to infinite its limit is 0 but it is diverges..
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