The electric potential at distance b which is situated at a distance x
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Answer:
The equation for the electric potential due to a point charge is V=kQr V = kQ r , where k is a constant equal to 9.0×109 N⋅m2/C2.Therefore, the electric potential due to the point charge at a given point relative to a zero at an infinite distance away decreases with where a is the distance from the charge to the reference point. As a increases, the potential from a to infinity will decrease.
The electric field generated by non moving charges, is called electrostatic field. The electrostatic field is conservative, therefore, as with other conservatives fields it is possible to define a potential function ϕ whose gradient characterizes the field at a particular point in space. The potential function, unlike the electric field, is a scalar value and only the potential difference has a physical meaning. To define the value of the electrostatic potential at a specific point we need to specify a reference where the potential is assumed to be zero. Usually the zero potential reference is at an infinite distance from the charges generating the field.