Coulomb's Law for the electric field due to a point charge is

where
E = electric field, V

= Coulom's constant, 8.98755 x 10²
q = point charge, C
r = distance from the pont charge, m
At distance, r, let the electric potential be

At twice the distance from q, the electric potential is

Answer:
At twice the distance from the charge, the electric decreases by a factor of 4.