As we know that, Coulomb's force between two charges. i.e. q1 and q2, F=
1
4πε0
q1q2
r2
=
1
4πε0
q1q2
(d2+x2)
. . . (i) Here, q1=q2=q Force in SHM,F=mω2x ...(ii) Since, in order to have SHM+q should move downwards and force responsible for this will be only F′=Fsinθ+Fsinθ=2Fsinθ. . . (iii) Using Eqs. (ii) and (iii), we get 2Fsinθ=mω2x ⇒