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Chemical Thermodynamics of Tin - Volume 12 - OECD Nuclear ...

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A Discussion <strong>of</strong> selected references<br />

359<br />

calculations in acid solutions. The mean values thus obtained (molarity basis, I = 3.0 M<br />

(Na)ClO 4 , 25 °C) were:<br />

SnO(s) + H 2 O(l) Sn 2+ + 2 OH –<br />

log10 K s,0 (A.69) = − 25.43 (SnO(s) dissolved in hydroxide)<br />

log10 K s,0 (A.69) = − 25.4 (SnO(s) dissolved in acid).<br />

(A.69)<br />

The value for SnO(s) dissolved in hydroxide has been obtained by combining<br />

Mark’s (I = 3.0 M (Na)ClO 4 ) and Garret and Heiks’ (I = 0) results for 25 °C<br />

[1941GAR/HEI]:<br />

Sn 2+ + 3 OH – Sn(OH) − 3<br />

log10 β 3 = 24.58<br />

SnO(s) + H 2 O(l) + OH – Sn(OH) −<br />

3<br />

log ο<br />

10 K 1,1 = − 0.85.<br />

As Garret and Heiks’ dissolution reaction is isoelectronic, the ionic strength correction<br />

is probably small and can be neglected indeed.<br />

The value designated by SnO(s) dissolved in acid, has been recalculated using<br />

the re-evaluation <strong>of</strong> [1941GAR/HEI] by this review:<br />

* ο<br />

log10 K s,0 (m) =<br />

* ο<br />

log10 K s,0 (M) =<br />

SnO(s) + 2 H + Sn 2+ + H 2 O(l)<br />

*<br />

10 s,0<br />

log K (m) – 2D + log10 a H2O<br />

+ {ε(Sn 2+ , ClO − 4 )<br />

– 2ε(H + , ClO − 4 )}·m( ClO − 4 )<br />

*<br />

log10 K s,0 (m) + log10<br />

ξ<br />

*<br />

log10 K s,0 (M) = 2.00 + 0.5004 + 0.0535 + 0.3163 + 0.0674 = 2.94.<br />

Combining this value with the ionic product <strong>of</strong> water at I = 3.0 M (Na)ClO 4 ),<br />

log10 K w = − 14.22 [1957ING/LAG] results in log10 K s,0 = − 25.50 in reasonable<br />

agreement with Mark’s estimation.<br />

[1977SMI/KRA]<br />

The potential <strong>of</strong> a tin-amalgam electrode as a function <strong>of</strong> tin(II) and hydroxide ion<br />

concentration has been determined at 298 K in 3 M NaClO 4 medium. Since between<br />

[OH – ] = 0.02 and 1 M only the species Sn(OH) −<br />

3 exists in the solution, the electrode<br />

reaction can be defined as Sn(OH) − 3 + 2 e – Sn(s) + 3 OH – ο<br />

. E ( Sn(OH) − 3 /Sn) =<br />

0.87 V was determined as the standard potential <strong>of</strong> this reaction. Using the literature<br />

ο<br />

data E (Sn 2+ /Sn(0)) = − 0.136 V, the authors calculated the formation constants <strong>of</strong><br />

Sn(OH) − 3 (Sn 2+ + 3 OH – Sn(OH) − 3 , log10 β 3 = 24.8). The authors observed some<br />

deviation from the linearity <strong>of</strong> the E ( Sn(OH) − 3 /Sn) vs. [OH – ] curve below [OH – ] =<br />

0.02 M. This was explained by the dissociation <strong>of</strong> the complex Sn(OH) − 3 . A value <strong>of</strong><br />

pK d = (1.95 ± 0.05) was reported for the reaction Sn(OH) − 3 Sn(OH) 2 (aq) + OH – .<br />

CHEMICAL THERMODYNAMICS OF TIN, ISBN 978-92-64-99206-1, © <strong>OECD</strong> 20<strong>12</strong>

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