Without a value for n, you can't completely evaluate it.
OpenStudy (anonymous):
But, let me tell you what the different parts mean.
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OpenStudy (anonymous):
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OpenStudy (anonymous):
start with \[\sum k^2+\sum k\] and use the formulas for each
OpenStudy (anonymous):
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OpenStudy (anonymous):
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OpenStudy (anonymous):
looking good
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OpenStudy (anonymous):
Do you understand?
OpenStudy (anonymous):
So for this one, we would start at 1, and plug that in and get:
1(1+1) = 2
Then we would go up by one and plug that in:
2(2+1) = 6 and we would add that, so we would have
2+6 = 8
Then we would go up by one and plug that in:
3(3+1) = 12 and we would add that, so we would have
2+6+12 = 20
We would keep going until we got to n.
OpenStudy (anonymous):
Yip. I had some knowledge on this before. I think I get how to do this, I got:\[\frac{1}{3}n(n+1)(n+2)\] as my answer