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Gibbs energy change electrochemistry

Practically in every general chemistry textbook, one can find a table presenting the Standard (Reduction) Potentials in aqueous solution at 25 °C, sometimes in two parts, indicating the reaction condition acidic solution and basic solution. In most cases, there is another table titled Standard Chemical Thermodynamic Properties (or Selected Thermodynamic Values). The former table is referred to in a chapter devoted to Electrochemistry (or Oxidation - Reduction Reactions), while a reference to the latter one can be found in a chapter dealing with Chemical Thermodynamics (or Chemical Equilibria). It is seldom indicated that the two types of tables contain redundant information since the standard potential values of a cell reaction ( n) can be calculated from the standard molar free (Gibbs) energy change (AG" for the same reaction with a simple relationship... [Pg.3]

Nernst equation — A fundamental equation in -> electrochemistry derived by - Nernst at the end of the nineteenth century assuming an osmotic equilibrium between the metal and solution phases (- Nernst equilibrium). This equation describes the dependence of the equilibrium electrode - potential on the composition of the contacting phases. The Nernst equation can be derived from the - potential of the cell reaction (Ecen = AG/nF) where AG is the - Gibbs energy change of the - cell reaction, n is the charge number of the electrochemical cell reaction, and F is the - Faraday constant. [Pg.444]

A term commonly used in electrochemistry for characterizing any such reaction is open circuit voltage Fg (= E — E" ) with zero current flowing between the electrodes through the electrolyte. In theory. Eg should obviously be zero. In practice, however, it has a finite value which, for a reversible reaction, is related to the Gibbs free energy change by... [Pg.687]

That is, when non-pV work is performed, AG represents a limit. Again, because work performed by a system is negative, AG represents the maximum amount of non-p V work a system can perform on the surroundings. For a reversible process, the change in the Gibbs energy is equal to the non-pV work of the process. Equation 4.11 will become important to us in Chapter 8, when we discuss electrochemistry and electrical work. [Pg.106]

An electrochemical cell generates a potential difference E. (The symbol E, commonly used in electrochemistry, refers to electromotive force, an archaic term for potential difference.) The electrical work done when n moles of electrons is passed by the cell can be found using Eq. (15-1), w = -nFE. It can be shown that the electrical work done by an electrochemical cell, at constant temperature and pressure, is equal to the change in Gibbs free energy of the cell components,... [Pg.171]


See other pages where Gibbs energy change electrochemistry is mentioned: [Pg.1]    [Pg.15]    [Pg.8]    [Pg.494]    [Pg.37]    [Pg.154]    [Pg.494]    [Pg.150]    [Pg.706]    [Pg.129]   
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Gibbs energy change

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