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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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48 <strong>George</strong> <strong>Wypych</strong><br />

tween the solvent and the impurity. If this difference is small, the impurities, present in<br />

small quantities, will have little influence on the reading.<br />

2.3.5 VAPOR DENSITY AND PRESSURE<br />

The relative vapor density <strong>of</strong> solvents is given by the following equation:<br />

d<br />

vp<br />

Ms<br />

= [2.3.2]<br />

M<br />

air<br />

where:<br />

Ms the molecular mass <strong>of</strong> solvents<br />

Mair the molecular mass <strong>of</strong> air (28.95 Daltons)<br />

Figure 2.3.10 shows that the vapor density has linear correlation with molecular mass and<br />

that for both alcohols and ketones (as well as the other solvents) the relationship is similar.<br />

The data also show that solvent vapor densities are higher than air density. This makes ventilation<br />

a key factor in the removal <strong>of</strong> these vapors in the case <strong>of</strong> spill or emissions from<br />

equipment. Otherwise, the heavier than air vapors will flow along floors and depressions<br />

filling pits and subfloor rooms and leading to toxic exposure and/or risk <strong>of</strong> ignition and subsequent<br />

explosions.<br />

The Clausius-Clapeyron equation gives the relationship between molecular weight <strong>of</strong><br />

solvent and its vapor pressure:<br />

dln p MΛ<br />

=<br />

2 dT RT<br />

[2.3.3]<br />

where:<br />

p vapor pressure<br />

T temperature<br />

M molecular mass <strong>of</strong> solvent<br />

Λ heat <strong>of</strong> vaporization<br />

R gas constant<br />

Figure 2.3.11 shows that the vapor pressure <strong>of</strong> alcohols increases as the number <strong>of</strong> carbon<br />

atoms in the molecules and the molecular mass increases. A small increase in vapor pressure<br />

is produced when branched alcohols replace normal alcohols.<br />

Vapor pressure at any given temperature can be estimated by the use <strong>of</strong> Antoine (eq.<br />

[2.3.4]) or Cox (eq. [2.3.5]) equation (or chart). Both equations are derived from<br />

Clausius-Clapeyron equation:<br />

B<br />

logp = A−<br />

C + T<br />

B<br />

logp = A−<br />

T + 230<br />

[2.3.4]<br />

[2.3.5]<br />

where:<br />

A, B, C constants. The constants A and B are different in each equation. The equations<br />

coincide when C = 230 in the Antoine equation.<br />

From the above equations it is obvious that vapor pressure increases with temperature.

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