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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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2.3 Basic physical and chemical properties 47<br />

Refreactive index<br />

1.55<br />

1.5<br />

1.45<br />

1.4<br />

1.35<br />

alcohols<br />

aromatic CH<br />

esters<br />

ketones<br />

1.3<br />

0 50 100 150 200 250<br />

Molecular weight, Daltons<br />

Figure 2.3.8. Refractive index for four groups <strong>of</strong><br />

solvents as the function <strong>of</strong> their molecular weight.<br />

Refractive index<br />

1.32<br />

1 2 3 4 5 6 7 8<br />

too heavy to handle. When metering by volume, temperature correction should always be<br />

used because solvent specific gravity changes substantially with temperature.<br />

2.3.4 REFRACTIVE INDEX<br />

Refractive index is the ratio <strong>of</strong> the velocity <strong>of</strong> light <strong>of</strong> a specified wavelength in air to its velocity<br />

in the examined substance. When the principle <strong>of</strong> measurement is used it may be defined<br />

as the sine <strong>of</strong> the angle <strong>of</strong> incidence divided by the the sine <strong>of</strong> the angle <strong>of</strong> refraction.<br />

The absolute angle <strong>of</strong> refraction (relative to vacuum) is obtained by dividing the refractive<br />

index relative to air by a factor <strong>of</strong> 1.00027 which is the absolute refractive index <strong>of</strong> air. The<br />

ratio <strong>of</strong> the sines <strong>of</strong> the incident and refractive angles <strong>of</strong> light in the tested liquid is equal to<br />

the ratio <strong>of</strong> light velocity to the velocity <strong>of</strong> light in vacuum (that is why both definitions are<br />

correct). This equality is also referred to as Snell’s law.<br />

Figures 2.3.8 and 2.3.9 show the relationship between the molecular weight <strong>of</strong> a solvent<br />

and its refractive index. Figure 2.3.8 shows that there is a general tendency for the refractive<br />

index to increase as the molecular weight <strong>of</strong> the solvent increases. The data also<br />

indicates that there must be an additional factor governing refractive index. The chemical<br />

structure <strong>of</strong> the molecule also influences refractive index (Figure 2.3.9). Normal alcohols<br />

have a slightly higher refractive index than do branched alcohols. Cyclic alcohols have<br />

higher refractive indices than the linear and branched alcohols. For example, 1-hexanol has<br />

refractive index <strong>of</strong> <strong>of</strong> 1.416, 4-methyl-2-pentanol 1.41, and cyclohexanol 1.465. Aromatic<br />

hydrocarbons are not dependent on molecular weight but rather on the position <strong>of</strong><br />

substituent in the benzene ring (e.g., m-xylene has refractive index <strong>of</strong> 1.495, o-xylene<br />

1.503, and p-xylene 1.493).<br />

The data also show that the differences in refractive indices are rather small. This imposes<br />

restrictions on the precision <strong>of</strong> their determination. Major errors stem from poor instrument<br />

preparation and calibration and inadequate temperature control. The refractive<br />

index may change on average by 0.0005/ o C. Refractive index is useful tool for determination<br />

<strong>of</strong> solvent purity but the precision <strong>of</strong> this estimation depends on relative difference be-<br />

1.44<br />

1.42<br />

1.4<br />

1.38<br />

1.36<br />

1.34<br />

normal<br />

branched<br />

Number <strong>of</strong> carbon atoms in alcohol<br />

Figure 2.3.9. Refractive index <strong>of</strong> normal and branched<br />

alcohols as the function <strong>of</strong> number <strong>of</strong> carbon atoms in<br />

alcohol.

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