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The sum to n terms of the series \[1^2-2^2+3^2-4^2+5^2-6^2........\]
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My approach: (1+(n-1)2)^2 = (2n-1)^2 (2+(n-1)2)^2 = (2n)^2 4n^2-4n+1 - 4n^2 = -4n+1 \[\sum_{1}^{n}-4k+1 \]
=- 2 (n(n+1) + n -2n^2 - 2n + n = -2n^2 - n
is it finite series or infinite series
Hint: + and - terms differently and try it.
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