In recent years much attention has been devoted to the theoretical description of chernisorbed monolayers on metal surfaces. Usually, the electronic properties of the chemisorbed layer were described in terms of the Newns-Anderson model Hamiltonian (e.g., [l]). The adsorption thermodynamics, for example the isotherms or a variety of overlayer structures, were analyzed using the lattice gas model (LGM) (e.g. [a]). Therefore, the resulting adsorption isotherms depend on the effective adatom-surface interactions which are inherent parts of LGM. The characteristics of the electron subsystem do not enter explicitly into corresponding expressions for the isotherms.Here we report on chemisorption isotherm calculations in which the electron subsystem is taken into consideration in an explicit form. We shall investigate the dependence of the chemisorption isotherms on pe -E,, V a k , and U , where pe is the chemical potential of the electron subsystem, E, the effective adatom ionization energy, Vak the matrix elements responsible for mixing of the substrate and adatom electron states, and U denotes the effective on-adatom electron-electron Coulomb repulsion. In addition, our model depends on the parameters which usually enter into LGM. However, now they describe effective adion-substrate, E , and adion-adion, .sap, rather than adatom-substrate and adatom-adatom interactions, as in the standard LGM. The estimation of these effective interactions may be a difficult problem, but fortunately, the general trends we observe in the behaviour of the calculated chemisorption isotherms do not strongly depend on the numerical values of these parameters.The complex system adsorbent plus adsorbat can be viewed as a sum of the electron subsystem (both the substrate band and the adatom valence electrons) and the ionic subsystem. Then, performing the generalized second quantization procedure [3] one can obtain the general Hamiltonian from which for our purposes we take the terms playing the most important role in the chemisorption process, I ) pl. M. Curie-Skiodowskiej 1, PL-20-031 Lublin, Poland.