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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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1462 D.W. Rooney, K.R. Seddon<br />

Figure 21.2.2. Showing the relationship between the<br />

size <strong>of</strong> similar anions containing halides and melting<br />

point <strong>of</strong> various sodium salts.<br />

increasing the ionic charge will tend to increase<br />

the lattice energy <strong>of</strong> the crystal. However<br />

the effect on melting point is<br />

complicated by the fact that according to<br />

Fajans’ rules an increasing charge also results<br />

in increasing covalency particularly for<br />

small cations and large anions. The effect <strong>of</strong><br />

size can even be observed in the melting<br />

points <strong>of</strong> the lithium halide series, where the<br />

small size <strong>of</strong> the lithium ion leads to a greater<br />

covalent character in the lithium halide<br />

bond, reducing the melting point when compared<br />

to the other Group 1 salts.<br />

For a given cation, and singly charged<br />

cations and ions, equation [21.2.1] demon-<br />

strates that the lattice energy will become only be a function <strong>of</strong> r 0, and since r 0 is the sum <strong>of</strong><br />

r + and r - , then the lattice energy is only dependant on anion size. The radius for simple anions<br />

can be found in a number <strong>of</strong> different sources. 27,29 However for more complex anions it<br />

becomes more difficult to assign unique values to the radii. Yatsimirskii 30 has shown that it<br />

is possible to determine the apparent values <strong>of</strong> the ionic radii <strong>of</strong> these ions indirectly from<br />

the lattice energy <strong>of</strong> the compounds containing them. These values are generally referred to<br />

as the thermochemical radii and a number are shown in Table 21.2.2. In most cases the fact<br />

that ions such as [CNS] - and [CH 3COO] - , are markedly non-spherical makes these radii <strong>of</strong><br />

limited use. However for the case <strong>of</strong> tetrahedral ions, the symmetry is sufficiently high<br />

enough for comparison purposes. If one were to plot the melting points a number <strong>of</strong> sodium<br />

salts against the opposing anions’ thermochemical radius a clear relationship is observed<br />

(see Figure 21.2.2)<br />

Table 21.2.2. Anionic and thermochemical radii<br />

Name Anion r, pm Name Anion r, pm<br />

Tetrachlor<strong>of</strong>errate 31<br />

[FeCl4] -<br />

358 Chlorate 33<br />

[ClO3] -<br />

201<br />

Tetrachloroborate 31<br />

[BCl4] -<br />

310 Thiocyanate 33<br />

[CNS] -<br />

195<br />

Tetrachloroaluminate 31<br />

[AlCl4] -<br />

295 Borate 33<br />

[BiO4] -<br />

191<br />

Tetrachlorogallate 31<br />

[GaCl4] -<br />

289 Bromate 33<br />

[BrO3] -<br />

191<br />

Trifluoromethylsulfonate 32<br />

[CF3SO3] -<br />

267 Nitrate 33<br />

[NO3] -<br />

188<br />

Hexafluoroarsenate 32<br />

[AsF6] -<br />

259 Cyanide 33<br />

[CN] -<br />

181<br />

Hexafluorophosphate 32<br />

[PF6] -<br />

253 Iodate 33<br />

[IO3] -<br />

181<br />

Periodate 33<br />

[IO4] -<br />

249 Cyanate 33<br />

[CNO] -<br />

160<br />

Perchlorate 33<br />

[ClO4] -<br />

236 Formate 33<br />

[HCOO] -<br />

160<br />

Permanganate 33<br />

[MnO4] -<br />

240 Acetate 33<br />

[CH3CO2] -<br />

156<br />

Tetrafluoroborate 33<br />

[BF4] -<br />

229 Nitrite 33<br />

[NO2] -<br />

156<br />

[C6H2(NO2) 3O] -<br />

222 Amide 33<br />

[NH2] -<br />

129<br />

Trinitrophenoxide 33

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