The partial derivative of a ratio containing this quantity with respect to temperature equals the negative internal energy over temperature squared.
The partial derivative of a ratio containing this quantity with respect to temperature equals the negative internal energy over temperature squared. In an application of the Legendre transform, entropy is changed to temperature and internal energy is changed to this quantity. This quantity is minimized when a system can exchange energy but not volume or particles with a heat bath. This thermodynamic quantity is equal to the negative product of Boltzmann's constant, temperature, and the natural log of the canonical ensemble partition function. This state function, which is symbolized (*) F or A, is equal to the difference between internal energy and the product of temperature and entropy, and it does not take into account the work done to expand a system. For 10 points, name this type of free energy that is equal to the the difference between pressure times volume and Gibbs free energy.
The partial derivative of a ratio containing this quantity with respect to temperature equals the negative internal energy over temperature squared.
Helmholtz free energy [accept just Helmholtz after “free energy”; accept F or A before read] &lt;Garg&gt;