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Does the series converge or diverge? If it converges, what is the sum?
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What is the series?
So looking at this series, we can see that it is a geometric Sum, and it follows the formula \[\sum_{n=1}^{\infty}ar ^{n-1}\]
my observing the behavior of r, \[|r|<1\] and we see that \[|-\frac{ 1 }{ 2 }|<1\] so we proved the series converges. And now in order to find the sum we apply what we know of the series : a= -4, r= (-1/2) We apply that to the formula \[\frac{ a }{ 1-r }\] and you can get your sum! :)
thank you so much! i understand :)
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Woo! no problemo!!
Show me some looooovin! :)
how do i do that? :o
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