Answer:
1.215J
Step-by-step explanation:
Using the law of energy conservation, the potential energy is equal to the kinetic energy of the particle during motion:

#the V of the 2.0-µC is expressed as:

We substitute the given values from the question:
##When the moving charge reaches 0.1meter the energy becomes

#When the moving charge reaches 1.0 meter the energy becomes

Hence, the change in energy is
