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Physics HL · Chapter 7: Thermal Energy Transfers

7.3 Phase Change and Specific Latent Heat

Explain why phase changes occur at constant temperature and compute energy transfer using latent heat constants.

Estimated time: 24 minutes

Why Temperature Plateaus During Phase Change

During melting or boiling, energy transfer can continue while temperature remains constant. This is not a contradiction. Temperature tracks average random kinetic energy, but during phase change much of the incoming energy is redirected into rearranging intermolecular structure, increasing potential-energy contribution rather than kinetic contribution.

At the melting point, added energy weakens and breaks enough solid-structure constraints to allow liquid motion. At the boiling point, added energy overcomes remaining intermolecular attraction strongly enough for particles to separate into vapor phase. In both plateaus, internal energy rises while temperature can stay fixed.

Latent Heat of Fusion and Vaporization

Q=mLQ = mL

For phase change at constant temperature, transferred energy is mass times specific latent heat.

Specific latent heat of fusion LfL_f applies to solid-liquid transitions. Specific latent heat of vaporization LvL_v applies to liquid-gas transitions. For many substances LvL_v is much larger than LfL_f, reflecting the greater intermolecular-separation work needed to reach vapor state.

In multi-step thermal problems, split the process into explicit segments: sensible heating within one phase (Q=mcΔTQ = mc\Delta T), then plateau segment(s) (Q=mLQ = mL), then post-transition heating if needed. Summing these segments is safer than trying to force one equation through the entire path.

Reading Heating Curves as Energy Maps

A heating curve is best read as an energy-allocation diagram. Sloped sections mean input energy is mostly increasing kinetic contribution and temperature rises. Flat sections mean energy is being diverted into phase reconfiguration at nearly constant temperature. Both represent real internal-energy increases, but through different microscopic channels.

This interpretation also explains why adding steam to cooler water can be so effective in heating: condensation releases a large latent-energy package before additional cooling of condensed water is even considered. Latent terms can dominate total thermal balance.

Simulation: Heating Curve and Latent Plateaus

Inject energy into a sample and track where it raises temperature versus where it is consumed by melting/boiling transitions.

Calorimetry + Phase Lab

Heating curve with latent plateaus (water model)

T (deg C)Energy input0 deg C100 deg CMeltWarm liquidBoilFrom your conditions,the mass is here
Sensible heating segmentPhase-change plateau segment

Current stage

boiling plateau

Final temperature

100.00 deg C

Energy into phase changes

233.7 kJ

Total to full vapor

1822.7 kJ

Use Mixing mode for conservation in calorimetry, then switch to Heating curve mode to see where energy raises temperature and where it is redirected into latent phase change.

Interpretation guidance: move the energy slider slowly across each boundary marker. Notice that equal slider movement produces very different temperature responses depending on stage. This is exactly the practical meaning of latent heat: large energy transfer can occur with nearly zero temperature change.

Test Yourself

A sample is heated at constant power and its temperature stays fixed for several minutes. Which explanation is best?

Hint: Connect temperature to average random kinetic energy and ask why it might stay unchanged.