Skip to main content
United StatesChemistrySyllabus dot point

Why does temperature stay constant during a phase change, and how is the energy of a phase change calculated?

Topic 6.5 Energy of Phase Changes: explain why temperature is constant during a phase change, interpret a heating curve, and calculate the energy of a phase change from the enthalpy of fusion or vaporisation.

A focused answer to AP Chemistry Topic 6.5, covering heating curves, why temperature is constant during melting and boiling, the enthalpy of fusion and vaporisation, and calculating the energy of a phase change, with full worked examples.

Generated by Claude Opus 4.810 min answer

Reviewed by: AI editorial process; not yet individually human-reviewed

Have a quick question? Jump to the Q&A page

Jump to a section
  1. What this topic is asking
  2. The heating curve
  3. Why temperature is constant during a phase change
  4. Calculating the energy of a phase change
  5. Try this

What this topic is asking

The College Board (Topic 6.5) wants you to explain why temperature is constant during a phase change, interpret a heating curve, and calculate the energy of a phase change from the enthalpy of fusion or vaporisation. The central insight is that heat added during a phase change increases potential energy (separating particles), not kinetic energy (raising temperature).

The heating curve

Reading from cold solid: the temperature rises (heating the solid), pauses at the melting point (melting plateau), rises again (heating the liquid), pauses at the boiling point (boiling plateau), then rises as gas. The plateaus are where two phases coexist and the energy goes into the transition.

Why temperature is constant during a phase change

This is the heart of the topic. Melting and boiling are not about breaking the covalent bonds inside molecules; they are about separating molecules from one another against their intermolecular attractions. The heat input does work against those attractions (potential energy up) while the average speed of the particles (kinetic energy, temperature) holds steady.

Calculating the energy of a phase change

The energy of a phase change is the molar enthalpy times the number of moles:

q=nΔHfus(melting);q=nΔHvap(boiling)q = n\Delta H_\text{fus} \quad (\text{melting}); \qquad q = n\Delta H_\text{vap} \quad (\text{boiling})

The enthalpy of fusion ΔHfus\Delta H_\text{fus} is the energy to melt one mole; the enthalpy of vaporisation ΔHvap\Delta H_\text{vap} is the energy to boil one mole. For any substance ΔHvap>ΔHfus\Delta H_\text{vap} > \Delta H_\text{fus}, because vaporisation separates the molecules completely whereas fusion only frees them to move past one another. A full heating-curve problem adds the mcΔTmc\Delta T contributions of the sloped sections to the phase-change contributions of the plateaus.

Try this

Q1. Calculate the heat to melt 3.003.00 mol of ice, given ΔHfus=6.01 kJ mol1\Delta H_\text{fus} = 6.01\ \text{kJ mol}^{-1}. [2 points]

  • Cue. q=(3.00)(6.01)=18.0 kJq = (3.00)(6.01) = 18.0\ \text{kJ}.

Q2. Explain why the temperature does not rise while ice is melting at 0 C0\ ^\circ\text{C}. [2 points]

  • Cue. The heat overcomes intermolecular forces (raising potential energy), not the average kinetic energy, so the temperature stays at the melting point until all the ice has melted.

Exam-style practice questions

Practice questions written in the style of College Board exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.

AP 2022 (style)4 marksSection II (long FRQ, part). A heating curve for a substance shows two flat plateaus separated by sloped sections. (a) Explain why the temperature is constant during a phase change even though heat is still added. (b) On the curve, identify which plateau corresponds to melting and which to boiling, and justify. (c) The enthalpy of fusion of water is 6.01 kJ mol16.01\ \text{kJ mol}^{-1}. Calculate the heat needed to melt 2.002.00 mol of ice at 0 C0\ ^\circ\text{C}. (d) Explain why the enthalpy of vaporisation is larger than the enthalpy of fusion for the same substance.
Show worked answer →

A 4-point quantitative and conceptual FRQ on phase changes.

(a) Constant temperature (1 point): during a phase change the added heat goes into overcoming intermolecular forces (changing potential energy), not into increasing the average kinetic energy, so the temperature stays constant.
(b) Plateaus (1 point): the lower-temperature plateau is melting (solid to liquid) and the higher-temperature plateau is boiling (liquid to gas), because boiling occurs at a higher temperature than melting.
(c) Heat to melt (1 point): q=nΔHfus=(2.00)(6.01)=12.0 kJq = n\Delta H_\text{fus} = (2.00)(6.01) = 12.0\ \text{kJ}.
(d) Comparison (1 point): vaporisation requires completely separating the molecules (overcoming essentially all intermolecular attractions), whereas fusion only loosens them, so vaporisation needs more energy and has the larger enthalpy.

Markers reward the potential-energy explanation, identifying the plateaus, the fusion calculation, and the reasoning that vaporisation overcomes more intermolecular force.

AP 2021 (style)1 marksSection I (multiple choice). During the boiling of a pure liquid at constant pressure, the heat added is used to (A) raise the temperature of the liquid (B) overcome intermolecular forces and separate the molecules (C) break covalent bonds within molecules (D) increase the average kinetic energy. Justify your choice.
Show worked answer →

A 1-point conceptual MCQ. The answer is (B).

During boiling the temperature is constant, so the heat does not change the average kinetic energy; instead it overcomes the intermolecular forces holding the molecules in the liquid, increasing their potential energy as they separate into the gas. The trap is (C): phase changes break intermolecular attractions, not covalent bonds within molecules.

Related dot points

Sources & how we know this