To solve this problem, we need to understand the differences between the three types of statistical mechanics: Fermi-Dirac, Bose-Einstein, and Maxwell-Boltzmann.
The key difference is that Fermi-Dirac statistics account for the quantum restrictions that prevent identical fermions from occupying the same state. This restriction generally leads to a higher pressure when compared to Maxwell-Boltzmann statistics, which do not consider such restrictions.
On the other hand, Bose-Einstein statistics allow for the accumulation of particles in the same state, leading to an overall tendency for lower pressures compared to Maxwell-Boltzmann pressures under certain conditions, particularly at low temperatures.
Therefore, based on these explanations:
Thus, for the given container of particles, the pressures follow the relationship:
This matches the correct answer provided in your options.
In order to achieve the static equilibrium of the see-saw about the fulcrum \( P \), shown in the figure, the weight of Box B should be _________ kg, if the weight of Box A is 50 kg.

A particle of mass 1kg, initially at rest, starts sliding down from the top of a frictionless inclined plane of angle \(\frac{𝜋}{6}\)\(\frac{\pi}{6}\) (as schematically shown in the figure). The magnitude of the torque on the particle about the point O after a time 2seconds is ______N-m. (Rounded off to nearest integer) 
(Take g = 10m/s2)

