Why many reactions never finish — dynamic equilibrium, the equilibrium constant, and how Le Châtelier's principle lets us push an equilibrium where we want it.
Many reactions are reversible and reach a dynamic equilibrium in a closed system: the forward and reverse reactions carry on, but at equal rates, so concentrations stop changing. The equilibrium constant Kc measures how far the reaction goes, and Le Châtelier's principle predicts how it responds to change.
In a closed system, a reversible reaction reaches dynamic equilibrium when the rate of the forward reaction equals the rate of the reverse reaction. At that point the concentrations of reactants and products stay constant (but generally are not equal), and macroscopic properties like colour and pressure are unchanging — yet both reactions are still happening at the molecular level. Watch the two rates approach and meet:
Four characteristics to quote: it is reached in a closed system; forward and reverse rates are equal; concentrations remain constant; and it is dynamic (both reactions continue).
For a homogeneous equilibrium aA + bB ⇌ cC + dD, the equilibrium law gives the equilibrium constant as products over reactants, each raised to its coefficient:
Kc = [C]c[D]d ⁄ [A]a[B]b
For the Haber process, N₂(g) + 3H₂(g) ⇌ 2NH₃(g), this is Kc = [NH₃]² ⁄ ([N₂][H₂]³). Pure solids and liquids are left out; only the equilibrium concentrations go in.
The size of Kc shows how far the reaction proceeds before reaching equilibrium:
Only temperature changes Kc. Changing concentration or pressure, or adding a catalyst, shifts the position of equilibrium but leaves Kc the same value (at constant temperature).
Le Châtelier's principle: if a change is imposed on a system at equilibrium, the position of equilibrium shifts to oppose (counteract) the change. Apply a stress to the exothermic Haber equilibrium N₂ + 3H₂ ⇌ 2NH₃ (ΔH = −92 kJ mol⁻¹):
Six questions — instant feedback, nothing saved.
Want to revise every topic this smart?
The Velvet Method teaches you to use AI to revise any subject — £25, lifetime access.
Explore the Course →