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series and sequences:
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\[a_{n}=\frac{ 2n }{ 3n+1 }\] does the sequence converge or diverge? can someone help me with this one?
converge to 2/3
Because the +1 is not relevant at infinity. 2n/3n plug in "infinity or a large number" and it will be approaching 2/3
I got the same, now what about \[\sum_{n=1}^{\infty}a_{n}\] ? shouldn't it converge as well?
That would be a fibonacci sequence,
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if you google it you will see, They are a bit more complicated, because a to the subsccript n just signifies the nth term is the sum.
And honestly, i do not know the answer to that fibonacci sequence.
is the sum of the sequence, I thought that finding whether the sequence was convergent or not I could determine the same for the series
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