The dimensions of $\frac{mB}{kT}$ where $m$ is magnetic moment, $B$ is magnetic flux density, $k$ is Boltzmann constant and $T$ is temperature are ________.
Step 1: Concept
$mB$ and $kT$ both represent energy.
Step 2: Meaning
Magnetic potential energy $U = -mB$. Thermal energy is proportional to $kT$.
Step 3: Analysis
Since both numerator and denominator have dimensions of energy ($ML^2T^{-2}$), the ratio is dimensionless.
Step 4: Conclusion
The dimensions are $M^0L^0T^0$.
Final Answer: (E)