\(\vec{\mu L}\)=\(\frac{\vec{eL}}{2m}\)
\(\vec{\mu L}\)=\(-\frac{\vec{eL}}{2m}\)
\(\vec{\mu L}\)=−\(\frac{\vec{eL}}{m}\)
\(\vec{\mu L}\)=\(\frac{\vec{2eL}}{m}\)
∵ \(\vec{\mu }\)=\(\frac{\vec{qL}}{2m}\)
\(\vec{\mu }\)=\(-\frac{\vec{eL}}{2m}\)

Show that the energy required to build up the current \( I \) in a coil of inductance \( L \) is \( \frac{1}{2} L I^2 \).

The magnetic field is a field created by moving electric charges. It is a force field that exerts a force on materials such as iron when they are placed in its vicinity. Magnetic fields do not require a medium to propagate; they can even propagate in a vacuum. Magnetic field also referred to as a vector field, describes the magnetic influence on moving electric charges, magnetic materials, and electric currents.