Thermodynamics of Equilibrium Systems

Revision sheet excerpt

Thermodynamics of Equilibrium Systems - Revision Sheet

1. 📌 Essentials

  • System types: closed (no matter exchange), open (matter exchange), isolated (no energy or matter exchange).
  • Equilibrium: no mac change; requires uniform pressure and temperature.
  • State variables: extensive (U, V), intensive (p, T); path-independent.
  • Equation of State: ideal gas: pV = nRT; Van der Waals: (p + a(n/V)^2)(V - nb) = nRT.
  • Transformations: quasi-static, reversible, adiabatic, isenthalpic, isobaric, isochoric.
  • Phase transitions: latent heat, critical point, triple point; phases: solid, liquid, gas.
  • First law: ΔU = W + Q; energy conservation.
  • Cycle: initial and final states identical; net energy change zero.
  • Maximum efficiency: Carnot cycle: η = 1 - Tf/Tc.
  • Latent heat: energy absorbed/released during phase change (e.g., vaporization ≈ 2257 kJ/kg---

2. 🧩 Key Structures & Components

  • System boundary — separates system from surroundings.
  • States of matter — solid, liquid, gas.
  • Phase diagram — shows phases, coexistence lines, critical point, triple point.
  • Equation of State — relates p, V, T for gases.
  • Latent heat — energy during phase change at constant T and P.
  • Energy forms — internal energy (U), enthalpy (H), kinetic, potential.
  • Process types — isothermal, adiabatic, isobaric, isochoric.
  • Cycle components — heat source, heat sink, work output.

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Quiz preview

1. What is the primary difference between a closed and an open thermodynamic system?

2. Which of the following describes an open system in thermodynamics?

3. Which of the following conditions are necessary for a system to be in thermodynamic equilibrium?

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Flashcards preview

Systems — types?

Open, closed, and isolated.

System types — examples?

Closed, open, isolated.

Equilibrium — conditions?

Uniform pressure and temperature.

Equilibrium — requirement?

No macroscopic change; uniform pressure, temperature.

Variables — types?

Extensive: U, V; Intensive: p, T.

Equation of State — ideal gas?

pV = nRT.

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