A gas species,

, is absorbed by a solvent,

, containing a solute,

. The gas-liquid interface is at

. Assume that the liquid phase concentration of

at

is equal to 1 gmol/liter. The concentration of species

in the solvent at

is chosen to be equal to 4 gmol/liter. An instantaneous irreversible chemical reaction takes place between

and

(

). The species

,

, and

are present in low concentrations and Fick's second law applies. The diffusivities of species

and

in

are taken to be

and

, respectively. Because the chemical reaction between

and

is considered as instantaneous, there is an interface parallel to the plane

where neither

nor

is present. The position of this interface increases with time as

is used up by the chemical reaction. This Demonstration displays the position of this interface and the concentration of species

and

(shown in red and blue, respectively). The computations of the interface position and the species concentrations are based on an analytical solution derived by Bird et al. (see reference below for details).