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does the power series of 3^n converge/diverge? what test would I use?
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|an+1/an| < 1 so 3^(n+1)/3^n = 3 this is not less than 1, so the series does not converge, but diverges
just by imagining what happens to the series as n increases you see that \[3^n\] increases in size, \[3^n < 3^{n+1}\] due to the positive exponent, so then with some intuition to get you started you can then use a test to see if your intuition is correct
like beezlebub did
thanks to the both of you :)
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