Write the sum using summation notation, assuming the suggested pattern continues. -4 + 5 + 14 + 23 + ... + 131
Please help!
I'm guessing, and I'm not sure if I'm right or not so... \[\sum_{1}^{16}9n-4\]
I have that as an answer choice, except the 16 is a 15. None of my answer choices have a 16 on top.
because there are 16 terms, from 1-16, and there's a difference of 9 between each one, and -4 is what you start off with
Ok thanks!
wait!!!
Ok
@ballerinaxbb I think it's wrong \[\sum_{1}^{15}9n-13\] because if you sub in 1, for the first value, you THEN get -4
That's not one of my answer choices though :/
I have (-4 + 9n) with a 15 on top and n=0
I have -36n with a 15 on top and n=0
I have (-4 + 9n) with an infinity sign on top and n=0
I have a -36n with an infinity sign on top and n=0
Those are the four answer choices
oh, ok....then probably the first one cause the infinity shouldnt be right
Yeah, I agree
Thanks for your help! :)
np
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