Answer:
1. Reduce the charge on second object by half or
2. Increase the distance between the two charges by a factor of 1.41 (√2).
Explanation:
Lets assume,
Charge on first object = Q
Charge on second object = q
Distance between them = r
Force between the two charges = F
According to Coulomb's law,

where, k = Coulomb constant
New value of charge on first object = 2Q. Thus the new force(F') will be


So, to bring the value of force(F') to original value, there are two options:
1. Reduce the charge on second object by half or
2. Increase the distance between the two charges by a factor of 1.41 (√2).