You have not mentioned where the point b is where the
charge q = -3.2 nC is placed.
For a charge q placed at a
distance r from a charge Q, the potential energy is equal to U = kQq/r, where k is the
Coulomb's constant.
In your question if q is at a distance
Ra from the 9 nC charge and a distance Rb from the -9 nC charge, the potential energy of
the charge q would be:
k*9*10^-9*(-3.2*10^-9)/Ra +
k*(-9*10^-9)*(-3.2*10^-9)/Rb
= -k(28.8*10^-18)/Ra +
k(28.8*10^-18)/Rb
= 28.8*10^-18*k*[1/Rb -
1/Ra]
This would be equal to 0 if Ra = Rb and the charge
does not have any potential energy due to the oppositely charged particles. For all
other values of Ra and Rb, the charge has a net potential
energy.
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