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I need help determining if this series converges or diverges, using the integral test.
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\[\sum_{n=1}^{infinity} 1/(n^.00001)\]
not sure how to find integral of that a equation i think is my problem
take the intgral of x^(-.00001) from 1 to inf
change n to x change the sumation to integration and play away
so would it be like 1.0001x^.99999 evaluated from 1 to infinity?
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Then take the limit?
right idea yes
power rule ints up to\[\frac{x^{n+1}}{n+1}\]
make sure youve got your values right
I may be slightly off but im assuming thats the right idea.. Thanks! So I think I found it it diverges
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theres something about 1 being a determining factor in this; but i cant recall it that well; id have to reinvent it to be sure :)
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