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use direct comparison test to prove Σ(k^(4/3)/(8k^2+5k+1))is divergent
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use \[1/k ^{2/3}\]
I did But it is higher than the original equation
you cant use limit comparison test?
The book said Use comparison test But there is another section saying "Limit comparison test"
limit comparison test is easier because it does not have to be smaller
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can i make it to k^(4/3)/(8k^2+8k^2+8k^2) just to make it smaller?
so it will become 1/24k^(2/3) and it will pass the p test and smaller
you have to use a function that you know diverges by some rule in this case divergent p series
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