# (a) Draw the equi

(a)

Note that the electric field is always perpendicular to the equipotential surface. Hence, the equipotential surfaces are going to be infinite plane sheets parallel to the x-y plane.

Also, the electric field strength is proportional to the distance between the surfaces. Hence, the surfaces will be evenly spaced.

(b)

Let charge +q and -q be separated by distance 2a. Let origin be at the centre of the two charges. Consider any arbitrary point P (x,0).

Let ra be the distance of point P from the positive charge and rb be the distance of the point P from the negative charge.

The electric potential at point P is given by:

We have two cases:

Case I: and

Now,

and

Case II: and

Now,

and

Case III: and

Now,

and

Case IV:

and

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