2 Heat, Work, Internal Energy, Enthalpy, First Law of Thermodynamics Flashcards
What is internal Energy?
Energy relative to the system rather than to a paticular frame of reference. e.g. A still glass of water has no energy from the point of view of an observer but at the microscopic level, it is a mass of high energy molecules. Symbol for internal energy is U.
State the forms that constitutes internal energy.
- Kinetic energy of molecules. 2. Potential energy of constituents of system. 3. energy stored in the form of molecular vibrations and rotations. 4. Energy stored in the form of molecular bonds.
State the first law of thermodynamics.
Internal energy of an isolated system is constant. ΔU(total) = ΔU(system) + ΔU(surroundings) = 0. Hence First law of thermodynamics: ΔU(system) = -ΔU(surroundings). For any change in ΔU(system), ΔU(surroundings) must change oppositely in the same amount.
How does energy change in a closed system with no chemical reactions and phase changes?
Energy evolved from the system can be classified as work, heat, or a combination of both. ΔU = q + w.
Define ‘isothermal’.
Constant temperature.
Define ‘isobaric’
Constant pressure.
Define ‘isochoric’
Constant volume.
Define ‘Work’.
In thermodynamics, work is any quantity of energy that flows across the boundary between system and surroundings that can be used to change the height of a mass in the surroundings.
What are the characteristics of work?
- Work is transitory. It only appears during a change in the state of the system and surroundings, unlike energy which is associated with initial and final states of system. 2. Changes U of system according to the first law of thermodynamics. 3. Quantitative value of work can be calculated from the change in potential energy of mass. E(potential) = mgΔh. 4. Sign convention: if height of mass in surroundings is lowered, w is positive, if mass is raised, w is negative. In short w>0 when ΔU>0. w
State the different types of work.
Volume expansion/compression, Stretching/compressing, Surface expansion, Electrical.
State the equation for work of volume expansion.
w = - ∫P(external) dV, wher P is pressure, V is volume.
State the equation for work of stretching a mass.
w = - ∫F dl, where F is force acting perpendicular to system, l is length of extension/compression.
State the equation for work for surface expansion.
w = - ∫γ dσ, where γ is surface tension, σ is area.
State the equation for Electrical work.
w = - ∫Φ dQ, where Φ is electrical potential, Q is electrical charge.