what would be an appropriate test (out of ratio, intergral, limit comparison) to decide if the series sum of(1 to infinity)[k^(1/2)/ ] converges or diverges?
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Originally Posted by Sniperpro what would be an appropriate test (out of ratio, intergral, limit comparison) to decide if the series sum of(1 to infinity)[k^(1/2)/ ] converges or diverges? A (limit) comparison test would work best... certainly would not try the integral test.
you can use ratio test I prefer it
Last edited by Amer; May 27th 2009 at 02:12 PM.
so would it be ok use k^(1/2)/k^3 as Bn in the limit comparison test?
No i think it will be the same take
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