Physics > Electrostatics > 12.0 Electric Potential

  Electrostatics
    1.0 Introduction
    2.0 Electric charge
    3.0 Coulomb's law
    4.0 Principle of superposition
    5.0 Continuous charge distribution
    6.0 Electric field
    7.0 Electric field lines
    8.0 Insulators and conductors
    9.0 Gauss's law
    10.0 Work done
    11.0 Electric potential energy
    12.0 Electric Potential
    13.0 Electric dipole

12.2 Use of Potential

If we know the potential at some point (in terms of numerical value`or in terms of formula) then we can find out the work done by electric force when charge moves from point $'P'$ to $\infty $ by the formula $${\left. {{W_{ep}}} \right)_{P\; \to \;\infty }} = q{V_P}$$


Example: A charge $2\mu C$ is taken from infinity to a point in an electric field, without changing its velocity. If work done against electrostatics forces is $ - 40\mu J,$ then find the potential at that point.

Sol.$$V = \frac{{{W_{ext}}}}{q}\quad = \frac{{ - 40\mu J}}{{2\mu C}}\quad = - 20\;V$$

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