Dissection Of Enzymatic Kinetics And Elucidation Of Detailed Parameters Based On The Michaelis-Menten Model. Kinetic And Thermodynamic Connections

A computational procedure based on the numerical integration of the Michaelis-Menten model of enzyme action, free of any restrictions of steady-state conditions and substrate/enzyme ratios is proposed. The original Michaelis-Menten data for invertase (Michaelis and Menten, 1913, Biochem Z. 49:333-369) were reanalyzed. The surface and contour plots that were generated for substrate, free enzyme, complex, and product confirmed the model's usefulness. All energy potentials G and the "conformational drift parameter" delta involved in the enzymatic reactions were determined. Our findings indicate that at s(o) =0.0052M the enzyme-substrate (ES) complex present an energy of dissociation of G(E + S?ES) =15.0 kJ/mol and as s(o) increases to 0.333M, the G(E + S?ES) value decreases to 5.0 kJ/mol, thereby decreasing its presence in solution. Overall, the ability to determine G and delta for each transition suggests a relationship between kinetics and thermodynamics. The analysis proposed here can be directly applied to chemical and biological situations, as well as industrial processes.