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B.1 Thermal energy transfers · SL + HL · Part 2 of 3 · student investigation · 80 minutes

Phase changes and latent heat

Predict what the thermometer does while ice melts, how much longer it takes to boil water away than to melt the same mass of ice, where the temperature ends when ice is dropped into water, and why a wet cloth feels cold. Then test each prediction with a simulation.

  1. 1 Predict · 7
  2. 2 The heating curve · 16
  3. 3 Latent heat · 14
  4. 4 Ice in water · 18
  5. 5 Evaporation · 15
  6. 6 Show + reflect · 10

Learning goals: by the end you can…

How to work in this lesson

How to work. Pairs discuss and agree, but each of you writes. Pairs → individual discuss the method, then write your own answer. Individual no discussion until your teacher says so. Your typed answers are saved on this device only.

Everything you need is on this page. Each simulation uses the same numbers as the questions next to it, and stays locked until you have made your prediction. Type powers of ten like 1.9×10^24 or 1.9e24. Give answers in the unit shown next to the box.

📘 From the data booklet (B.1)
Q = mcΔTQ = mLQ = Pt

Water: c = 4200, ice: c = 2100 J kg⁻¹ K⁻¹. Lf(ice) = 3.34 × 10⁵ J kg⁻¹, Lv(water) = 2.26 × 10⁶ J kg⁻¹. Energy lost = energy gained when nothing escapes.

1. Start with predictions

7 minPairs

ATL Thinking: predict and justify. Social: compare with a partner. You will test every prediction later with a simulation.

1.10.50 kg of ice at −20 °C is heated steadily. While the ice is melting, the thermometer…

You test it in stage 2.

1.2With the same heater, which takes longer: melting 0.50 kg of ice at 0 °C, or boiling away 0.50 kg of water at 100 °C?

You test it in stage 3.

1.360 g of ice at 0 °C is dropped into 200 g of water at 20 °C. The final temperature is…

You test it in stage 4.

1.4A wet cloth is held on your arm on a warm day. The cloth feels…

You test it in stage 5.

1.5Explain the reasons for one of your predictions.

What a good answer looks like
A good reason uses an idea, for example: “The energy goes into separating the molecules, so…” or “The water cannot give enough energy to…”. You will see in the simulations which reasons hold.

2. The heating curve: test prediction 1.1

16 minPairs → individual

ATL Thinking: read each part of a graph with its own equation. Communication: explain with molecules.

Simulation A · The heating curve ice at −20 °C, heated at constant power until all the water has boiled away
time to reach 0 °C—
time to melt—
time to boil away—
Learn it word for word

During a phase change the temperature is constant. The energy supplied increases the intermolecular potential energy (the molecules move apart, bonds are broken); the average random kinetic energy of the molecules does not change.

Reading a heating curve
  1. Every part: energy = P × (time of that part).
  2. Sloping part: one phase warms, Q = mcΔT.
  3. Flat part: a phase change, Q = mL.
  4. Gradient of a sloping part = P/(mc): steeper means smaller c.

2.1Time for the ice to warm from −20 °C to 0 °C =

s

2.2Time for all the ice to melt =

s

2.3Gradient of the ice line ÷ gradient of the water line =

Find the mistake

A student writes about the flat part at 0 °C:

“The temperature does not change, so no energy is going into the ice.”

What is wrong?

Hinge question

Choose your answer. You will see at once if it is right, and why.

During melting, what happens to the internal energy of the ice–water mixture?

Back check

2.bBack check: set 250 W. Time to reach 0 °C =

s

2.4Was prediction 1.1 right? Explain in terms of molecules.

What a good answer looks like
B, it stays at 0 °C. During melting the energy from the heater separates the molecules: their intermolecular potential energy increases, but their average random kinetic energy does not change. Temperature measures the average kinetic energy, so it stays at 0 °C until all the ice has melted.

3. Latent heat: test prediction 1.2

14 minIndividual

ATL Self-management: choose mcΔT or mL. Thinking: why boiling needs more energy than melting.

Simulation B · Boiling water on a balance a heater of power P keeps water boiling; the balance shows the mass left
energy supplied—
mass boiled away—
balance reading—
Learn it word for word

Specific latent heat L: the energy required to change the phase of 1 kg of a substance at constant temperature. Q = mL. Lf: fusion (melting/freezing); Lv: vaporization (boiling/condensing).

3.1Energy to melt 0.50 kg of ice at 0 °C =

J

3.2Energy to boil away 0.50 kg of water at 100 °C =

J

3.3Simulation: 800 W for 5.0 min. Mass boiled away =

kg

Find the mistake

A student finds the energy to boil away 0.50 kg of water at 100 °C:

“Q = mcΔT = 0.50 × 4200 × 0 = 0 J.”

What is wrong?

Hinge question

Choose your answer. You will see at once if it is right, and why.

Why is Lv of water about 7 times bigger than Lf?

Back check

3.bBack check: set 600 W. Time to boil away 0.10 kg =

s

3.4Was prediction 1.2 right? Explain with Lf and Lv.

What a good answer looks like
B, about 7 times longer. With the same heater the time is proportional to the energy: melting needs 0.50 × 3.34 × 10⁵ = 1.67 × 10⁵ J, boiling away needs 0.50 × 2.26 × 10⁶ = 1.13 × 10⁶ J, which is 6.8 times more. On the heating curve, the boiling plateau is about 7 times longer than the melting plateau.

4. Ice in water: test prediction 1.3

18 minPairs → individual

ATL Self-management: do the check before the equation. Thinking: when a calculation gives an impossible answer.

Simulation C · Ice dropped into water ice at 0 °C into water; nothing escapes; the bars compare what the water can give with what the ice needs
water can give (to 0 °C)—
melting all the ice needs—
result—
Ice in water: check first
  1. Energy the water can give by cooling to 0 °C: mwcw(θw − 0).
  2. Energy needed to melt all the ice: miceLf (plus miceciceΔT if the ice is below 0 °C).
  3. If the water can give MORE: all the ice melts; use lost = gained to find θ.
  4. If the water can give LESS: θ = 0 °C and some ice is left; mass melted = (energy available)/Lf.

4.1Energy the 200 g of water at 20 °C can give by cooling to 0 °C =

J

4.2Energy needed to melt all 60 g of ice =

J

4.3Mass of ice that melts =

g

Find the mistake

A student skips the check and uses lost = gained for 60 g of ice:

“0.20 × 4200 × (20 − θ) = 20 040 + 0.060 × 4200 × θ → θ = −1.4 °C.”

What does the negative answer tell you?

Hinge question

Choose your answer. You will see at once if it is right, and why.

At the end of question 4.3, the ice and the water are at the same temperature. What is it?

Back check

4.bBack check: set 40 g of ice. Final temperature =

°C

4.4Was prediction 1.3 right? Explain with the two energies.

What a good answer looks like
B, 0 °C with some ice left. Cooling the water to 0 °C gives only 16 800 J, but melting 60 g of ice needs 20 040 J. So only 16 800/334 000 = 50 g melts; the rest stays as ice and the mixture sits at 0 °C.

5. Evaporation: test prediction 1.4

15 minPairs

ATL Communication: explain with the average kinetic energy. Thinking: link to sweating and to steam burns.

Simulation D · Evaporation the bars show how many molecules of the liquid have each kinetic energy; only the fastest can escape from the surface
molecules escaped—
average KE of those left—
so the liquid…—
Learn it word for word

Evaporation cools a liquid: the fastest (most energetic) molecules escape from the surface, so the average kinetic energy of the molecules left behind decreases, and so does the temperature. Evaporation happens at the surface, at any temperature.

5.1Which change makes a puddle evaporate faster?

5.2During exercise 20 g of sweat evaporates from the skin (L = 2.4 × 10⁶ J kg⁻¹ at skin temperature). Energy taken from the body =

J

5.3For a 70 kg body (c = 3500 J kg⁻¹ K⁻¹), the temperature drop this causes =

K

Find the mistake

A student writes:

“Evaporation only happens when water reaches 100 °C.”

What is wrong?

Hinge question

Choose your answer. You will see at once if it is right, and why.

Why is a burn from 10 g of steam at 100 °C much worse than from 10 g of boiling water?

What if? · stretch

5.w10 g of steam at 100 °C condenses on skin and cools to 37 °C; 10 g of water at 100 °C cools to 37 °C. Energy from the steam ÷ energy from the water =

5.4Was prediction 1.4 right? Explain with molecules.

What a good answer looks like
B, cool. Water molecules with the most kinetic energy escape from the cloth. The average kinetic energy of the molecules left behind falls, so the water gets colder than your arm, and thermal energy flows from your arm into the cloth. The energy for evaporation (mL) is taken from your skin.

6. Show it, then reflect

10 minIndividual

ATL Communication + Self-management: choose how to show your understanding, retrieve without notes, plan your next step.

Success criteria: your answer must…
  • say what happens to the potential and kinetic energy of the molecules during a phase change;
  • use Q = mL and Q = Pt correctly;
  • check whether all the ice melts before using lost = gained;
  • use one number from a simulation today.
Option A · Written

One paragraph: “Why the thermometer stops rising while ice melts.” Use molecules and energy.

Option B · Worked example

Make up your own ice-in-water problem where NOT all the ice melts, solve it, and check it with Simulation C.

Option C · Spoken

Explain to your partner in 1 minute how to read a heating curve (flat and sloping parts). Your partner ticks the success criteria.

6.1Write your paragraph, your worked example or your notes.

What a good answer looks like
Model answer (Option A): While ice melts, the heater still supplies energy (Pt), but the temperature stays at 0 °C. The energy increases the intermolecular potential energy of the molecules: they move further apart and the bonds of the solid break. Their average random kinetic energy does not change, and temperature is a measure of the average kinetic energy, so the thermometer stays at 0 °C. The internal energy still increases. With 500 W, melting 0.50 kg of ice takes 0.50 × 334 000/500 = 334 s, and only then does the temperature start to rise again.

Exit ticket (no notes)

1Energy to melt 0.25 kg of ice at 0 °C (Lf = 3.34 × 10⁵ J kg⁻¹), in J =

2During boiling, the average kinetic energy of the water molecules…

3A 600 W heater keeps water boiling. Time to boil away 0.10 kg (Lv = 2.26 × 10⁶ J kg⁻¹), in s =

4Ice and water are left together in an insulated flask. Their temperature is…

5Evaporation cools a liquid because…

6Which idea from today is still the least clear to you?

What a good answer looks like
There is no single right answer. A good answer names one idea exactly, for example: “I am not sure how to tell whether all the ice melts.”

7Feedforward: Next time I will check ________ before I ________.

What a good answer looks like
A good feedforward names an action: “Next time I will compare the energy the water can give with the energy the ice needs before I write lost = gained.”