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Gibbs energy standard state

The first term, AG°, is the change in Gibb s free energy under standard-state conditions defined as a temperature of 298 K, all gases with partial pressures of 1 atm, all solids and liquids pure, and all solutes present with 1 M concentrations. The second term, which includes the reaction quotient, Q, accounts for nonstandard-state pressures or concentrations. Eor reaction 6.1 the reaction quotient is... [Pg.137]

Fig. 1. Standard Gibbs energy of formation vs temperature where changes in state are denoted as M, B, and S for melting, boiling, and sublimation points. Fig. 1. Standard Gibbs energy of formation vs temperature where changes in state are denoted as M, B, and S for melting, boiling, and sublimation points.
If Gf is arbitrarily set equal to zero for all elements in their standard states, then for compounds Gf = AG°, the standard Gibbs-energy change of formation for species i. In addition, the fugacity is eliminated in favor of the fugacity coefficient by Eq. (4-79),/ = yi jP. With these substitutions, the equation for becomes... [Pg.543]

Integration of this requires a limit to be defined. The limit is taken simply as follows. We define a standard pressure p at which the Gibbs free energy has a standard value G. We have thereby defined a standard state for this component of the system a standard temperature too, is implicit in this since the above equations are treated for constant temperature. [Pg.1232]

G° = standard state Gibbs free energy R = gas content T = absolute temperature... [Pg.865]

A note on good practice Always write Eq. 8 with the standard state sign. Note too that, for the units to match on both sides, we have to use the molar convention for the standard Gibbs free energy. [Pg.487]

The Gibbs free energy (computed in the harmonic approximation) were converted from the 1 atm standard state into the standard state of molar concentration (ideal mixture at 1 molL-1 and 1 atm). [Pg.36]

AG° = the molar standard state Gibbs free energy (the change in free energy of a reaction when the products and reactants are maintained at standard conditions)... [Pg.70]

Once the standard states for the various species have been established, one can proceed to calculate a number of standard energy changes for processes involving a change from reactants, all in their respective standard states, to products, all in their respective standard states. For example, the Gibbs free energy change for this process is... [Pg.6]

In order to have a consistent basis for comparing different reactions and to permit the tabulation of thermochemical data for various reaction systems, it is convenient to define enthalpy and Gibbs free energy changes for standard reaction conditions. These conditions involve the use of stoichiometric amounts of the various reactants (each in its standard state at some temperature T). The reaction proceeds by some unspecified path to end up with complete conversion of reactants to the various products (each in its standard state at the same temperature T). [Pg.6]

The standard Gibbs free energy change for a reaction refers to the process wherein the reaction proceeds isothermally, starting with stoichiometric quantities of reactants each in its standard state of unit activity and ending with products each at unit activity. In general it is nonzero and given by... [Pg.9]

As equation 2.4.8 indicates, the equilibrium constant for a reaction is determined by the temperature and the standard Gibbs free energy change (AG°) for the process. The latter quantity in turn depends on temperature, the definitions of the standard states of the various components, and the stoichiometric coefficients of these species. Consequently, in assigning a numerical value to an equilibrium constant, one must be careful to specify the three parameters mentioned above in order to give meaning to this value. Once one has thus specified the point of reference, this value may be used to calculate the equilibrium composition of the mixture in the manner described in Sections 2.6 to 2.9. [Pg.10]

As a thermodynamicist working at the Lower Slobbovian Research Institute, you have been asked to determine the standard Gibbs free energy of formation and the standard enthalpy of formation of the compounds ds-butene-2 and trans-butene-2. Your boss has informed you that the standard enthalpy of formation of butene-1 is 1.172 kJ/mole while the standard Gibbs free energy of formation is 72.10 kJ/mole where the standard state is taken as the pure component at 25 °C and 101.3 kPa. [Pg.20]

The reaction isotherm of classical thermodynamics applied to the formation of the transition state relates K to AG0, the standard Gibbs energy of formation of the activated... [Pg.141]

The value of this standard molar Gibbs energy, p°(T), found in data compilations, is obtained by integration from 0 K of the heat capacity determined by the translational, rotational, vibrational and electronic energy levels of the gas. These are determined experimentally by spectroscopic methods [14], However, contrary to what we shall see for condensed phases, the effect of pressure often exceeds the effect of temperature. Hence for gases most attention is given to the equations of state. [Pg.40]

Polynomial expressions are conveniently used to represent a condensed phase which is stable in the whole temperature range of interest and which does not undergo any structural, electronic or magnetic transformations. The Gibbs energy of a compound is in the CALPHAD approach represented relative to the elements in their defined standard state at 298.15 K as a power series in terms of temperature in the form of [16] ... [Pg.44]

Figure 3.8 The molar Gibbs energy of mixing of molten Fe-Ni at 1850 K using both the Raoultian (solid line) and Henrian (dashed line) standard states for Ni as defined in Figure 3.7. The Raoultian standard state is used for Fe. Data are taken from reference [3]. Figure 3.8 The molar Gibbs energy of mixing of molten Fe-Ni at 1850 K using both the Raoultian (solid line) and Henrian (dashed line) standard states for Ni as defined in Figure 3.7. The Raoultian standard state is used for Fe. Data are taken from reference [3].
Figure 3.12 The integral molar Gibbs energy of liquid Ge-Si at 1500 K with pure liquid Ge and solid Si as standard states. Data are taken from reference [4]. Figure 3.12 The integral molar Gibbs energy of liquid Ge-Si at 1500 K with pure liquid Ge and solid Si as standard states. Data are taken from reference [4].
Here /g,hq and y ,ss are the activity coefficients of component B in the liquid and solid solutions at infinite dilution with pure solid and liquid taken as reference states. A fus A" is the standard molar entropy of fusion of component A at its fusion temperature Tfus A and AfusGg is the standard molar Gibbs energy of fusion of component B with the same crystal structure as component A at the melting temperature of component A. [Pg.108]

The Gibbs Free Energy change accompanying the transfer of dnB moles of B from a reservoir in which it is present in its standard state to the equilibrium mixtures is... [Pg.187]

References (20, 22, 23, 24, 29, and 74) comprise the series of Technical Notes 270 from the Chemical Thermodynamics Data Center at the National Bureau of Standards. These give selected values of enthalpies and Gibbs energies of formation and of entropies and heat capacities of pure compounds and of aqueous species in their standard states at 25 °C. They include all inorganic compounds of one and two carbon atoms per molecule. [Pg.478]

Vera and co-workers (7,W,lj ) have extended the thermodynamic correlation and made two additions. First, they have developed a semi-empirical expression for the excess Gibbs energy in place of the simple empirical equations originally used (Equations 8 and 9). Also, while they use a standard state of the electrolyte of a saturated solution, they change the standard state of water back to the conventional one of pure water. [Pg.734]

The work of Vera and co-workers nasHed to a semi-empirical expression for the excess Gibbs energy which is consistent with our choice of the saturated solution as the standard state for the electrolyte. Vera has, however, shown that pure water is a more convenient standard state for hLO in place of the saturated solution used by Vega and Funk (19). This is particularly convenient for ternary and higher systems since it avoids the complication of having a composition-dependent standard state. [Pg.739]


See other pages where Gibbs energy standard state is mentioned: [Pg.319]    [Pg.506]    [Pg.392]    [Pg.375]    [Pg.658]    [Pg.683]    [Pg.415]    [Pg.60]    [Pg.33]    [Pg.733]    [Pg.73]    [Pg.64]    [Pg.503]    [Pg.275]    [Pg.282]    [Pg.155]    [Pg.72]    [Pg.77]    [Pg.208]    [Pg.298]    [Pg.143]    [Pg.11]    [Pg.8]    [Pg.471]    [Pg.719]    [Pg.727]   
See also in sourсe #XX -- [ Pg.186 , Pg.448 , Pg.459 , Pg.465 ]




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