In practice,
the electric field intensity is not uniform but varies from point to point in
an electric field. Let the electric field strength at any point A in an
electric field be E (N-C). Now, the unit positive charge at point A is
displaced by distance by dx metres in the direction of the field so that the
electric field strength remains constant. Work done in moving this charge can
be determined by force x displacement.

Work done = +
E x dx joules

Let dV be the
potential drop over this distance in the direction of the electric field. It is
moved from point of higher potential to lower potential. So, by the definition
of a potential difference,

The term dV/dx in
the above expression is called the potential gradient.

**Note**: potential gradient is defined as the drop in potential per metre in the direction of the electric field.

It is measured
in units volts/metre (V/m).

If the change
in potential is from lower potential to higher potential, i.e. against the
direction of the electric field then potential is said to be negative i.e.

**Note**: from the above expression, it follows that numerically,

Electric
field strength = Potential gradient

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