Please help!! Write the sum using summation notation, assuming the suggested pattern continues. -9 - 4 + 1 + 6 + ... + 66

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Please help!! Write the sum using summation notation, assuming the suggested pattern continues. -9 - 4 + 1 + 6 + ... + 66

Algebra
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so you start at -9 and roll to 66 at steps of 5
Ok. So would the answer be: summation of the quantity negative nine plus five n from n equals zero to infinity
\[\sum_{n=-9}^{\infty}\]

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all my answer choices have n=0, then infinity or 15 at the top, and on the side: -45n or (-9+5n). So I thought I would have: infinity at the top, n=0 at the bottom, and (-9+5n) on the side.
\[\sum_{k=0}^{\infty} = -9+(k-1)5\]
change the k to n
wait... that would mean n=0 is -14
\[\sum_{n=0}^{\infty} = -4+(n-1)5\]
that's not an answer choice
that way n=0 is -9
what choice do you have?
a. summation of negative forty five times n from n equals zero to fifteen b. summation of the quantity negative nine plus five n from n equals zero to fifteen c. summation of the quantity negative nine plus five n from n equals zero to infinity d. summation of negative forty five times n from n equals zero to infinity
looks like c if you want -9 to infinity
That's what I thought.
it works too
just tested it
That wasn't correct. Could it be b?
yea 0 to 15 gives to -9 to 66
b* dayum i soo sleepy i saw 0 as b

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