  We investigate both ordered and chaotic Bohmian trajectories within the Born
distribution of Bohmian particles of an anisotropic 2d quantum harmonic
oscillator. We compute the average values of energy, momentum, angular
momentum, and position using both Standard Quantum Mechanics and Bohmian
Mechanics. In particular, we examine realizations of the Born distribution for
a wavefunction with a single nodal point and two different wavefunctions with
multiple nodal points: one with an almost equal number of ordered and chaotic
trajectories, and another composed primarily of chaotic trajectories.
Throughout our analysis, we focus on elucidating the contribution of ordered
and chaotic Bohmian trajectories in determining these average values.
