Back to Topic 2.4 — Thermodynamics (HL)
2.4.3Physics HL12 flashcards

Thermodynamic processes and heat engines

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Card 1 of 122.4.3
2.4.3
Question

State the first law of thermodynamics.

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All 12 Flashcards — Thermodynamic processes and heat engines

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Card 1definition

Question

State the first law of thermodynamics.

Answer

$\Delta U = Q - W$, where **W** is the work done **by** the gas. Internal energy U depends only on temperature.

Card 2concept

Question

Isothermal process — what is constant, and the consequence?

Answer

**T** is constant, so $\Delta U = 0$ and therefore $Q = W$.

Card 3concept

Question

Isobaric process — what is constant, and the work?

Answer

**P** is constant; the work done by the gas is $W = P\,\Delta V$.

Card 4concept

Question

Isovolumetric process — what is constant, and the consequence?

Answer

**V** is constant, so $W = 0$ and therefore $Q = \Delta U$.

Card 5concept

Question

Adiabatic process — what is zero, and the consequence?

Answer

**Q = 0** (no heat flows), so $\Delta U = -W$.

Card 6concept

Question

On a p–V diagram, what is the work done by the gas?

Answer

The **area under the curve** between the start and end volumes.

Card 7process

Question

What does a heat engine do each cycle?

Answer

Takes in **Q_in** from the hot reservoir, does useful **work W**, and rejects **Q_out** to the cold reservoir. $W = Q_{in} - Q_{out}$.

Card 8formula

Question

Give the efficiency formula for a heat engine.

Answer

$\eta = \dfrac{\text{useful work}}{\text{energy input}} = 1 - \dfrac{Q_{out}}{Q_{in}}$.

Card 9formula

Question

Give the Carnot (maximum) efficiency formula.

Answer

$\eta_{Carnot} = 1 - \dfrac{T_{cold}}{T_{hot}}$, with both temperatures in **kelvin**.

Card 10concept

Question

Why is a real engine's efficiency below the Carnot value?

Answer

Friction, turbulence and unwanted heat loss waste energy, so the real efficiency is always **lower** than the Carnot ceiling.

Card 11example

Question

Worked example — efficiency from Q_in = 800 J, Q_out = 600 J?

Answer

$\eta = 1 - \dfrac{600}{800} = 0.25$, i.e. **25%**.

Card 12example

Question

Worked example — Carnot efficiency between 500 K and 300 K?

Answer

$\eta_{Carnot} = 1 - \dfrac{300}{500} = 0.40$, i.e. **40%**.

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