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What is the partial sum of the sum of negative 2 minus 8i for i equals 10 to 25 ?
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\(\large \bf \Sigma_{i=10}^{25}\ -2-8i\implies S_{\color{red}{ n}}=\cfrac{{\color{red}{ n}}}{2}(a_1+a_{\color{red}{ n}})\) I gather our \(a_1\) will be when "i=10" and our \(a_{25}\) will be when "i=25"
dosen't that mean a1 will be a10. and an will be a 25
so then a1=-82 and a25=-202
yes
then Sn=-3408
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but my choices are +/-2208 and +/-2272
hmmm I get \(\bf \cfrac{25(-82-202)}{2}\implies \cfrac{25(-284)}{2}\implies -3550\)
maybe we're misreading iit got a screenshot of it?
|dw:1394407514589:dw|
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