  Starting from the kinetic approach for a mixture of reacting gases whose
particles interact through elastic scattering and a bimolecular reversible
chemical reaction, the equations that govern the dynamics of the system are
obtained by means of the relevant Boltzmann-like equation. Conservation laws
are considered. Fluid dynamic approximations are used at the Euler level to
obtain a close set of PDEs for six unknown macroscopic fields. The dispersion
relation of the mixture of reacting gases is explicitly derived in the
homogeneous equilibrium state. A set of ODE that governs the propagation of a
plane travelling wave is obtained using the Galilei invariance. After numerical
integration some solutions, including the well-known Maxwellian and the hard
spheres cases, are found for various meaningful interaction laws. The main
macroscopic observables for the gas mixture such as the drift velocity,
temperature, total density, pressure and its chemical composition are shown.
