Individual forces.
Forces from the adjacent corners sum to
F1 = 2k(q/s)2/sqrt(2) = sqrt(2)k(q/s)2
Force from the opposite corner, where distance = sqrt(2)s,
F2 = k(q/(sqrt(2)s))2 = 0.5k(q/s)2
Total force F = F1+F2 = (sqrt(2)+0.5)k(q/s)2
Now just calculate -F = kQq/r2 ==> Q =
-Fr2/(kq), where r = s/sqrt(2), or
Q = -Fs2/(2kq) =
(sqrt(2)+0.5)q/2.
Note this is an unstable equilibrium.
For the values given, I get Q = -7.178 C
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