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I dont understand why -1 is a closed interval for #2.
@zepdrix @518nad @mathmale
Using Ratio Test to Solve (Please tell me If I am doing this correctly or not...) \[\sum_{n=1}^{\infty}\frac{ x^n }{ 9n-1 }\rightarrow \lim_{n \rightarrow \infty}\left| \frac{ x^{n+1} }{ 9(n+1)-1 } \times \frac{ 9n-1 }{ x^n }\right|\]
\[\left| x \right|\lim_{n \rightarrow \infty}\left| \frac{ 9n-1 }{ 9n+8 } \right|\] \[\left| x \right| < 1 \rightarrow (-1,1)\]
But the answer says the Interval of Convergence is [-1,1)
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plug in x=-1 into the original \[ \[\sum_{\infty}^{n=1}\]\frac{ (-1)^n }{ 9n-1 }\] it's an alternation series apply the alternating series test
Wouldn't that Converge. The graph would look like this.|dw:1479440731787:dw|
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