  In this paper, we investigate the thermodynamic properties of the
noncommutative Dirac oscillator with a permanent electric dipole moment in the
presence of an electromagnetic field in contact with a heat bath. Using the
canonical ensemble, we determine the properties for both relativistic and
nonrelativistic cases through the \textit{Euler-MacLaurin} formula in the high
temperatures regime. In particular, the main properties are: the Helmholtz free
energy, the entropy, the mean energy, and the heat capacity. Next, we analyze
via 2D graphs the behavior of the properties as a function of temperature. As a
result, we note that the Helmholtz free energy decreases with the temperature
and $\omega_\theta$, and increases with $\omega$, $\Tilde{\omega}$,
$\omega_\eta$, where $\omega$ is the frequency of the oscillator,
$\Tilde{\omega}$ is a type of cyclotron frequency, and $\omega_\theta$ and
$\omega_\eta$ are the noncommutative frequencies of position and momentum. With
respect to entropy, we note an increase with the temperature and
$\omega_\theta$, and a decrease with $\omega$, $\Tilde{\omega}$, $\omega_\eta$.
Now, with respect to mean energy, we note that such property increases linearly
with the temperature, and their values for the relativistic case are twice that
of the nonrelativistic case. As a direct consequence of this, the value of the
heat capacity for the relativistic case is also twice that of the
nonrelativistic case, and both are constants, thus satisfying the
\textit{Dulong-Petit} law. Lastly, we also note that the electric field does
not influence the properties in any way.
