Answer:
The new force between charges becomes (1/9)th of the initial force.
Step-by-step explanation:
The electric force acting between two charges is given by :

k is the electrostatic constant
If the two charges are separated by 3 times their current distance, d' = 3d
We need to find the new Coulomb force between the charges. The new force is given by :




So, the new force between charges becomes (1/9)th of the initial force.