Write Kc expressions, calculate Kc with an ICE table, apply Le Chatelier’s principle, and read and draw the rate–time and concentration–time graphs that exam questions use.
Chemical equilibrium: a dynamic equilibrium in a closed system when the rate of the forward reaction equals the rate of the reverse reaction.
Le Chatelier’s principle: when the equilibrium in a closed system is disturbed, the system will re-instate a new equilibrium by favouring the reaction that will oppose the disturbance.
For aA + bB ⇌ cC + dD: Kc = [C]ᶜ[D]ᵈ ÷ ([A]ᵃ[B]ᵇ)
Work in moles in the table (Initial, Change, Equilibrium), then divide by the volume to get concentrations. The Change row must follow the mole ratio of the balanced equation.
| H₂ | I₂ | HI | |
|---|---|---|---|
| Initial (mol) | 0,50 | 0,50 | 0 |
| Change (mol) | −0,40 | −0,40 | +0,80 |
| Equilibrium (mol) | 0,10 | 0,10 | 0,80 |
| Concentration (mol·dm⁻³) | 0,05 | 0,05 | 0,40 |
| Disturbance | System responds by | Kc |
|---|---|---|
| Add reactant / remove product | Favouring the forward reaction | No change |
| Increase pressure (decrease volume) | Favouring the side with fewer moles of gas | No change |
| Increase temperature | Favouring the endothermic reaction | Increases if forward is endothermic; decreases if forward is exothermic |
| Add a catalyst | Speeding up both reactions equally; no shift | No change |
Rate–time graphs (forward and reverse rates plotted together):
Concentration–time graphs: a substance that is added shows a vertical jump followed by a gradual decrease; the others change gradually (curves) until new horizontal lines show the new equilibrium. A change in temperature or pressure shows no vertical jump for added substances — every concentration changes gradually (unless the volume is changed, which makes all concentrations jump together).