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What is the sum of a 6–term geometric series if the first term is 7 and the last term is 229,376?
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good lord
Yeah :/
ok we can do it
7 + 7r+7r^2+7r^3+7r^4+7r^5\] is what you are looking for, and you know that \[7r^5=229,376\] so \[r^5=\frac{229376}{7}=32768\] and so \[r=\sqrt[5]{32768}=8\]
so we can add them directly or by the formula \[a+ar+ar^2+ar^3+ar^4+ar^5=a(1+r+r^2+r^3+r^4+r^5)=a\frac{r^6-1}{r-1}\]
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\[a\frac{r^6-1}{r-1}\]
should get \[\frac{7(8^6-1)}{8-1}=8^6-1=262143\] maybe i made a mistake.
No I think thats right wow thank you so much satellite :)
yw
YOU are the best :)
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lol
I'm serious lol :)
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