The Phase Rule and Its ApplicationsFindlay, Alexander
Science
The Phase Rule and Its Applications
Findlay, Alexander
Chemistry, Physical and theoretical; Phase rule and equilibrium; Solution (Chemistry)
------------------------------------+-------------
|
Substance. | Transition
| temperature.
------------------------------------+-------------
|
Ammonium nitrate-- |
[beta]-rhombic --> [alpha]-rhombic | 35°
[alpha]-rhombic --> rhombohedral | 83°
Rhombohedral --> regular | 125°
Mercuric iodide | 126°
Potassium nitrate | 129°
Silver iodide | 145°
Silver nitrate | 160°
Sulphur | 95.5°
Tetrabrommethane | 46.8°
Thallium nitrate-- |
Rhombic --> rhombohedral | 80°
Rhombohedral --> regular | 142.5°
Thallium picrate | 46°
Tin | 20°
------------------------------------+-------------
Sublimation and Vaporization Curves.--We have already seen, in the case of
ice and liquid water, that the vapour pressure increases as the temperature
rises, the increase of pressure per degree being greater the higher the
temperature. The sublimation and vaporization curves, therefore, are not
straight lines, but are bent, the convex side of the curve being towards
the temperature axis in the ordinary _pt_-diagram.
In the case of sulphur and of tin, we assumed vapour to be given off by the
solid substance, although the pressure of the vapour has not hitherto been
measured. The assumption, however, is entirely justified, not only on
theoretical grounds, but also because the existence of a vapour pressure
has been observed in the case of many solid substances at temperatures much
below the melting point,[110] and in some cases, _e.g._ camphor,[111] the
vapour pressure is considerable.
{64}
As the result of a large number of determinations, it has been found that
all vapour pressure curves have the same general form alluded to above.
Attempts have also been made to obtain a general expression for the
quantitative changes in the vapour pressure with change of temperature, but
without success. Nevertheless, the _qualitative_ changes, or the general
direction of the curves, can be predicted by means of the theorem of Le
Chatelier.
Public-domain text, read in full here on John Shaqi.
Reviews
Reviews
No reviews yet
Be the first to share your thoughts on this work.
Join the Discussion
Join the discussion
Sign in to leave a comment or review.
Sign InorCreate an account