Sometimes, even 'infinite' helps!

Two point charges, $q$ and $-q$ are separated by a distance $l$ , both being located at a distance $\frac{l}{2}$ from the infinite conducting plane.

If the modulus of the vector of the electric force acting on each charge is given by

$\large \frac{(A\sqrt B-1)q^2}{C\pi\epsilon_0l^2}$

and the magnitude of electric field strength vector at the midpoint between these charges is given by

$\large D(1-\frac{1}{E\sqrt F})(\frac{q}{\pi\epsilon_0l^2})$ where $A,B,C,D,E,F$ are positive integers with $B,F$ square-free. Enter your answer as $A\times B\times C\times D\times E\times F$