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IF ΣN=55 then Σn^2=
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\[\sum n*n=\sum n_p\sum n_q\]
1(55) + 2(55) + 3(55) + ... + 55(55) = 55(1+2+3+...+55)
that seems to be 56/2 * 55^2
im sure i read that incorrectly tho
n(1+n)/2 = 55 n+n^2 = 1010 n=10 i beleve
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but the answer is 385
i get 385 as well
1^2 + 2^2 + 3^2 + ...+10^2 = 385
my first idea was just a misreading of the problem ...
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