Find the sum of the arithmetic series 16+10+4....+98 I want to say that this is impossible since it is being subtracted by 6 each time it can't eventually end up being '+98'. If it can I have figured out some of the formula: Sn= n/2 (16+98) What would 'n' be?
You just need to determine the number of the term which has a value of 98 to substitute for n in the equation. Remember an = a1 + (n - 1)d?
Yes. But I'm not quite sure I understand how that plays into the series.
Wait. I woke up. How can 98 occur after repeated subtractions from 16? Check that original problem again.
Nope, that's the original. That's why I'm wondering if it's even plausible.
Question the questioner.
A trick? A typo? Beyond my pay grade? I would like to know if I could get an e-mail.
Sure, I'll let you know. I'll leave it "no solution" for right now and ask my teacher tomorrow.
Thanks for your time!
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