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

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

287<br />

measurements no appreciable amount <strong>of</strong> SnCl −<br />

3<br />

can be detected in the solution, and the<br />

value <strong>of</strong> log10 β<br />

2<br />

is also strongly affected. Considering the above facts, only log10 β<br />

1<br />

=<br />

(1.07 ± 0.4) will be considered further in this review.<br />

[1951DUK/PIN]<br />

The reaction rate between Fe(III) and Sn(II) has been studied as a function <strong>of</strong> the halide<br />

ion (Cl – , Br – , I – ) concentrations at 25 °C in 2.03 M HClO 4 medium. The authors<br />

concluded that a minimum <strong>of</strong> three halide ions (bound to the reacting Fe(III) and Sn(II)<br />

ions in total) are required to be added to the activated complex for any appreciable<br />

reaction rate, and more halides considerably enhance the possibility <strong>of</strong> the reaction. The<br />

order <strong>of</strong> increasing effectiveness is Cl – < Br – < I – , which is probably due to the<br />

increasing ease <strong>of</strong> oxidation <strong>of</strong> the halide ions.<br />

The formation constants <strong>of</strong> the complexes SnCl + and SnBr + derived in this<br />

work can be only regarded as a rough approximation, therefore an uncertainty <strong>of</strong> ± 0.5<br />

has been assigned to the reported log10 β 1 values.<br />

[1951POW/LAT]<br />

The standard partial molar entropies <strong>of</strong> monatomic ions and <strong>of</strong> non-electrolytes in<br />

aqueous solutions can be represented by empirical expressions, for monatomic ions the<br />

following equation has been found to be valid:<br />

ο<br />

S<br />

m<br />

/cal·mol –1·K –1 = 1.5·(R/cal·mol –1·K –1 )·ln (M /g·mol –1 ) + 37 – 270·z·(Å/r e ) 2<br />

where z is the absolute value <strong>of</strong> the charge on the ion, M the molar mass and r e the<br />

effective radius <strong>of</strong> the ion. For cations r e /Å = 2.0 + r x /Å, r x being the crystal radius.<br />

In Table A-8 partial molar entropies <strong>of</strong> monoatomic ions, its uncertainties and<br />

the respective references as well as the effective ionic radii, r x (‘IR’), given by Shannon<br />

[1976SHA] are listed. The Powell-Latimer equation has been fitted to these data,<br />

weighted by uncertainties <strong>of</strong> entropies. The uncertainties <strong>of</strong> S ο m (Cr 3+ ) and S ο m (Th 4+ )<br />

have been estimated according to the discussion in [1976DEL/HAL] and set equal to the<br />

ο<br />

m<br />

uncertainty <strong>of</strong> S (Zr 4+ ) [2005BRO/CUR], respectively. Slightly modified coefficients<br />

were obtained for the Powell-Latimer equation.<br />

ο<br />

S<br />

m<br />

/J·K –1·mol –1 = 1.5·(R/J·K –1·mol –1 )·ln (M /g·mol –1 ) + (156.84 ± 0.26)<br />

– (<strong>12</strong>37.62 ± 2.14)·z·(Å/r e ) 2<br />

It should be emphasised that aqua americium(III) and aqua uranium(IV) ion<br />

appear twice in this correlation, with the conventional coordination number n = 6 and<br />

those coordination numbers assigned to them by [1992SAS/SHO], namely n = 8 and<br />

n = 9, respectively.<br />

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

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