Entropy and Gibbs Free Energy introduce the concept of spontaneity and the second law of thermodynamics. Students learn that energy alone doesn't determine if a reaction occurs; the degree of disorder (entropy) also plays a role. The Gibbs Free Energy equation (delta G = delta H - T delta S) combines these factors to predict whether a reaction is feasible at a given temperature.
Give groups cards showing different states or reactions (e.g., boiling water, dissolving salt, reacting gases). Students must rank them by the magnitude of entropy change and justify their ranking based on the number of particles and state of matter.
Assign students a reaction that is endothermic but spontaneous at high temperatures. One side represents 'Enthalpy' (arguing against the reaction) and the other 'Entropy' (arguing for it). They must use the Gibbs equation to find the 'tipping point' temperature.
Why does a small increase in temperature cause a large increase in rate?
Students are asked to brainstorm what it means for a system when Gibbs Free Energy is zero. They discuss in pairs how this relates to phase changes and chemical equilibrium before sharing their insights with the class.
What does the Maxwell-Boltzmann distribution show?
Thinking that 'spontaneous' means a reaction happens quickly.
Clarify that spontaneity only means a reaction is thermodynamically feasible; it says nothing about the rate (kinetics). Using the example of diamond turning into graphite (spontaneous but incredibly slow) helps students make this distinction.
Believing that entropy always increases in every reaction.
Explain that while the entropy of the *universe* increases, the entropy of a *system* can decrease (e.g., freezing water). A peer-led calculation of delta S for the surroundings vs. the system can help clarify this point.