Answer:
The question is incomplete, below is the complete question
"Two equipotential surfaces surround a +1.38*10^-8C point charge. How far is the 179-V surface from the 67.5-V surface? "
Answer:
1.15m
Step-by-step explanation:
From the formula connecting the charge, potential and the distance i.e

where q=charge, k=constant and r=distance between the points
the data given in the question are

We can express the distance from the charge to the equipotential surface as

for the second charge we have

The distance between the two surface is

Hence the distance is 1.15m