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The ternary Ag-Au-Te system was investigated experimentally by many scientists (Markham, 1960; Honea, 1964; Cabri, 1965; Petzow and Effenberg, 1988). According to literature data there is hessite-petzite equilibrium on the diagram at the temperatures below 393 K. But this fact was denied by the electrochemical experimental results. Using literature and experimental data the new ternary diagram of phase relations was constructed for the low-temperature area. Results of the electrochemical experiment show the presence of stuetzite-petzite equilibrium on the diagram instead of hessit-petzite one. Also thermodynamic functions of mineral formation (?¢fGo, So, ?¢fHo) were calculated from experimental data and compared to literature values. These functions were determined for minerals Ag5Te3 (stuetzite), Ag2Te (hessite), Ag3AuTe2 (petzite) and AuTe2 (calaverite). The next reactions were investigated experimentally in corresponding electrochemical cells:
5Ag(cr) + 3Te(cr) = Ag5Te3(cr);T/K(330-620); (-) Pt | Ag | Ag4RbI5(AgI)| Ag5?Se3, ?S?u | Pt (+); Ag(cr) + Ag5Te3(cr) = 3Ag2Te(cr);T/K(310-510); (-) Pt | Ag | Ag4RbI5 | Ag5Te3, Ag2Te | Pt (+); Ag(cr) + 3Ag3AuTe2(cr) = 2Ag5Te3(cr)+3Au(cr);T/K(330-480); (-) Pt | Ag | Ag4RbI5 | Ag3AuTe2, Ag5Te3, Au | Pt (+); 3Ag(cr) + AuTe2(cr)=Ag3AuTe2(cr);T/K(310-520); (-) Pt | Ag | Ag4RbI5 | Ag3AuTe2, AuTe2, Au | Pt (+);
The E(T) dependences were obtained from the solid-state galvanic cells measurements. According to appearance of E(T) curves the conclusions about phase relations were drawn. Then, using these conclusions and basic thermodynamic equations: ?¢rG= -nFE10-3, ?¢rS = nF(dE/dT)10-3, ?¢rH = -nF10-3[E - (dE/dT)T] the formation thermodynamic properties of the minerals were calculated:
?¢fGo (Ag5Te3, cr) =-101859 ±135 Jmol-1; So(Ag5Te3, cr) =416.39 ±4.19 JK-1mol-1; ?¢fHo(Ag5Te3, cr) =-85605 ±572 Jmol-1;
?¢fGo (Ag2Te, cr) =-40199 ±46 Jmol-1; So(Ag2Te, cr) =154.18 ±1.42 JK-1mol-1; ?¢fHo(Ag2Te, cr) =-34425 ±563 Jmol-1;
?¢fGo(Ag3AuTe2, cr) =-63967 ±139 Jmol-1; So(Ag3AuTe2, cr) =304.67 ±2.98 JK-1mol-1; ?¢fHo(Ag3AuTe2, cr) =-55078 ±1150 Jmol-1;
?¢fGo (AuTe2, cr) =-10726 ±147 Jmol-1; So(AuTe2, cr) =120.75 ±3.03 JK-1mol-1; ?¢fHo(AuTe2, cr) =-18522 ±1160 Jmol-1;
An electromotive force measurement is the unique direct method of Gibbs energy determination. Thermodynamic parameters, obtained from this investigation, allow to determinate physical-chemical parameters of mineralization, deposit?fs forms and noble-metal transport processes and might became the fundamental part of genetic model of epithermal gold mineralization that is developed at present time.
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