This thermodynamic equation provides the quantitative basis for Le Châtelier's principle.
This thermodynamic equation provides the quantitative basis for Le Châtelier's principle. It can be graphically represented by plotting the reciprocal of the temperature against the natural logarithm of the equilibrium constant. This equation can be derived from the graph after realizing the slope of the line is change in enthalpy divided by the universal gas constant. This equation can be used to connect two equilibrium constants, or two vapor pressures, for a reaction at two different temperatures. FTP, identify this equation named after the first recipient of the Nobel Prize in Chemistry.
This thermodynamic equation provides the quantitative basis for Le Châtelier's principle.
{van’t Hoff} equation