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\[\sum_{-6}^{6} (k^2+2k) =?\]
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$$\sum_{k=-6}^6\left(k^2+k\right)=\sum_{k=-6}^6k^2+\sum_{k=-6}^6k=2\sum_{k=1}^6k^2=\dots$$
@oldrin.bataku Thank you so much
Do you see what we did? \(\sum\limits_{k=-n}^n k=0\) is trivial, and we know that \(\sum\limits_{k=-n}^0k^2=\sum\limits_{k=0}^nk^2\) which made it simple.
Abselutely get it. I appreciate your effort . Thanks
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