The magnetic moment (\(\mu\)) is calculated using the formula: \[ \mu = \sqrt{n(n+2)} \, \text{B.M.} \] Here, \( n \) represents the number of unpaired electrons.
Given that \( Mn_2O_3 \) exhibits the highest oxidation state and the strongest oxidizing power, its magnetic moment is computed as follows: \[ \mu = \sqrt{4(4+2)} = \sqrt{24} \approx 4.9 \] Rounded to the nearest whole number, the magnetic moment is 4 B.M.
(b) If \( \vec{L} \) is the angular momentum of the electron, show that:
\[ \vec{\mu} = -\frac{e}{2m} \vec{L} \]