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infinite series of n^7/7n^6 converge or diverge using ratio test
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I can set it up, but I do not know how to cancel things out after that.
(n+1)^7/(7(n+1)^6) * 7n^6/n^7
shouldnt it be a division? its a ratio test
oh i see - sorry
no problem, I am not sure where to go from here
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i think this reduces to n+1 / 7 * 7 / n = n+1 / n
but the answer is that it converges to o, how?
hmm - right - i thought a ratio n+1/n means diverging - i'll check it out
i dont understand this - the ratio test says that if the 'n+1' term / 'n' term is > 1 then the series diverges - if < 1 then it converges.
\[\sum_{n=1}^\infty \frac{n^7}{7n^6}\] diverges.
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the series diverges...
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