This is a typical example of the law of mass action.

In this example we will use the law of mass action to derive the expression for a chemical equilibrium constant.

It was pointed out by Ostwald that like chemical equilibrium, law of mass action can be applied to such systems also.

The first step in the derivation applies the law of mass action, which is reliant on free diffusion.

Together with his brother-in-law, Peter Waage, he proposed the law of mass action.

Ligands bind to receptors and dissociate from them according to the law of mass action.

Hence, law of mass action its simple form cannot be strictly applied in the case of strong electrolytes.

He wrote down the equations for equilibrium concentrations derived from the law of mass action, and eliminated all other "dependent" variables.

This result was later formalized by Guldberg and Waage as the law of mass action.

Application of law of mass action to microbial populations results in the linear logistic equation.

The dominant species is therefore, by the law of mass action, determined by the pH of the solution.

The law of mass action is also applied in semiconductor physics to describe the carrier density in a semiconductor.

Dynamical properties of reaction networks were studied in chemistry and physics after invention of the law of mass action.

In chemistry, the law of mass action is a mathematical model that explains and predicts behaviors of solutions in dynamic equilibrium.

Using the laws of mass action, it can predict the future, but only on a large scale; it is error-prone on a small scale.

In 1864, Waage and Guldberg formulated their law of mass action which quantified Berthollet's observation.

This binding curve can directly be fitted with the nonlinear solution of the law of mass action, with the dissociation constant K as result.

- Apparent dissociation constant derived from the law of mass action (equilibrium constant for dissociation)

The law of mass action (generalized if it is necessary) is the main tool to produce the equation of interactions of humans in sociophysics.

Michaelis-Menten kinetics relies on the law of mass action, which is derived from the assumptions of free diffusion and thermodynamically driven random collision.

And the application of the law of mass action to an enzyme-catalysed process results in the Michaelis-Menten equation, from which Monod is inspired.

Along with his brother-in-law Cato Maximilian Guldberg, he co-discovered and developed the law of mass action between 1864 and 1879.

For the equations of the law of mass action the reciprocal relations appear in the linear approximation near equilibrium as a consequence of the detailed balance conditions.

The binding of ligands (drug) to receptors is governed by the law of mass action which relates the large-scale status to the rate of numerous molecular processes.

Cato Maximilian Guldberg and Peter Waage, building on Claude Louis Berthollet's ideas, proposed the law of mass action.