You are given a total charge Q. How do you divide it into two parts so that the force between them is maximum
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first part Q/2 and the other is Q/2
let first part is x and the other is (Q - x) are seperated r distance.
so force between them, F = kx(Q -x)/r² = k(Qx - x²)/r²
differentiating with respect to x,
dF/dx = k(Q - 2x)/r²
when dF/dx = 0, x = Q/2
at x = Q/2, d²F/dx² < 0
hence, at x = Q/2 force will be maximum.
so, first part is x = Q/2 and the other is (Q - x) = Q - Q/2 = Q/2
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