TITLE:
Phase Diagram - Mutual Solubility Curve for
Phenol and Water
AIM:
To study phase rule and construct the mutual
solubility curve of a pair of partially miscible liquids, which are phenol and
water.
INTRODUCTION:
The number of homogenous, mechanically separable and physically distinct
parts of a heterogeneous system is known as the number of phases, P, of
a system.
F=C-P+2 (1)
F= The number of degree of
freedom in the system
C= The number of components
in the system
P= The number phases present
in the system
Equation (1) is known as Phase Rule that can relate phases, components
and degree of freedom in a system.
A few liquids are miscible with each other in all proportions, for example;
phenol and water. Meanwhile others have limited proportions of miscibility in
other liquids, for example; ether-water and phenol-water.
It is noted that phenol is not really liquid, but is considered to be so
since the addition of the first part of water reduces the solid’s melting point
under room temperature to produce a liquid-liquid system.
When 2 partially miscible liquids are mixed and shaken together, we get
2 solutions of different compositions. For example, on shaking phenol and
water, we get 2 layers, in which the upper layer is a solution of water in
phenol, and the lower layer is a solution of phenol in water. At a fixed
temperature, the composition of each solution is fixed, and both the solutions
are in equilibrium.
Two solutions of different compositions existing in equilibrium with one
another are known as conjugate solutions. Above a particular temperature, such
solutions are completely miscible in all proportions. Such a temperature is
known as the Critical Solution Temperature (CST) or Consolute Temperature. As
the mutual solubility increases with temperature in this particular case, it is
known as Upper Consolute Temperature.
In this experiment, we will plot the Mutual Solubility Curve by
observing the temperature of two miscible liquids, water and phenol.
If we have two liquids A and B and mix them, we get a
mixture of composition c1. At any temperature t1 (or below t1),
the 2 liquids separate into 2 layers of different compositions. Above t1
, the 2 layers are completely miscible. Thus, the point corresponding to
temperature t1 and composition c1 is known as the miscibility
point.
If we take another mixture of A and B of composition c2,
we can find out the temperature (say t2) above which the last 2 layers
become completely miscible. Similarly, we can find out corresponding
temperatures for a number of mixtures of A and B. If a curve is
plotted with temperature (oC) as ordinate (y-axis) against
concentration (% by weight) as abscissa (x-axis), a mutual solubility curve
will be obtained.
EXPERIMENTAL METHOD
CHEMICALS AND APPARATUS:
Phenol, water, boiling tubes, beaker, thermometer, aluminium foil,
pippete, boiling tube rack, water bath
PROCEDURE:
1) Mixture of phenol and water in boiling tubes was prepared in the way
that phenol was added in water in various percentages from
8%,30%,50%,60%,70%,80%.
2) The total amount of 2 liquids in the boiling tubes was fixed to be 30ml
and the boiling tubes were labeled accordingly from 1 to 6.
3) Then, boiling tube 1 was heated in hot water and the mixture was
stirred.
4) The temperature at which the turbid liquid became clear was recorded.
5) The boiling tube 1 was then been cooled gradually and the temperature at
which the liquids became turbid again forming 2 separated layers was recorded.
Then, boiling tube 1 was heated again and the average temperature for heating
and cooling was recorded.
6) Finally, steps 3-5 were repeated for boiling tubes 2 to 6.
7) A graph of temperature at
complete miscibility against phenol composition in the different mixtures was
plotted. The critical solution temperatures are determined.
RESULTS:
Percentage of Phenol
(%)
|
Volume of Phenol
(mL)
|
Volume of water (mL)
|
Temperature (°C)
|
||
Solution turns clear
after water bath
|
Solution turns
cloudy after cooling
|
Average temperature
|
|||
8.0
|
1.6
|
18.4
|
55.0
|
50.0
|
52.5
|
30.0
|
6.0
|
14.0
|
62.0
|
55.0
|
58.5
|
50.0
|
10.0
|
10.0
|
68.0
|
66.0
|
67.0
|
60.0
|
12.0
|
8.0
|
62.0
|
53.0
|
57.5
|
70.0
|
14.0
|
6.0
|
55.0
|
50.0
|
52.5
|
80.0
|
16.0
|
4.0
|
50.0
|
48.0
|
49.0
|
QUESTION:
Explain the effect of
adding foreign substances and show the importance of this effect in pharmacy.
With the addition of the foreign substances, it will affect Critical
Solution Temperature (CST). If the foreign substance is soluble in one of the
two liquids, the CST will increase. This is due to the salting out of water. If
the foreign substances added are soluble in both liquid, such as succinic acid,
succinic acid will completely miscible in both water and phenol. Hence, it
causes a blending of the liquids, making the mixture one phase. Since succinic
acid dissolves in both liquids, CST will decrease due to negative salting out
effect. CST varies directly with the amount of impurities added. Hence, CST can
be used as a test to test the purity of substance and this can be apply in
pharmacy to detect impurities in drugs or medicine.
DISCUSSION:
Phenol and
water system is one of the examples of two-component system containing liquid
phase. On shaking phenol and water, we get 2 layers which the upper
layer is the solution of water in phenol, and the lower layer is the solution
of phenol in water.
The phase rule allows us to predict the number
of stable phases that may exist in equilibrium for a particular system. It is
represented by the formula F=C+2-P, where F stands for degree of freedom, C
stands for the number of components used and P stand for number of phase
present. The degree of freedom is the number of intensive variables that
can be changed independently without disturbing the number of phases in
equilibrium. In this experiment, the degree of
freedom is three (F=2+2-1, F=3). Hence, it is necessary to specify three
variables which are temperature, pressure and components to define the system
completely. The assumption in this experiment is the systems are
"closed" system. Besides, we do not consider the effects of external
fields, surface energy or boundary effects. The curve plotted in the
graph temperature versus percentage of phenol in water in volume per volume
shows the limits of temperature and concentration within which two liquid
phases exist in equilibrium. At constant temperature, the composition of each
solution is fixed and in equilibrium. The mutual solubility increases with
temperature and it is known as Upper Consolute Temperature. Above a particular
temperature, the solutions are completely miscible in all proportions. Such a
temperature is known as the Critical Solution Temperature (CST). Above this
temperature, the liquid mixture is homogeneous. Below this temperature, the
mixture separates into 2 layers. The CST will be affected by pressure and also
the presence of impurities. From the graph plotted based on the results
obtained, the CST is 67°C.
The expected Critical Solution Temperature
is 66.8°C and the CST we obtained is 67°C. The value deviates 0.2°C shows there
are errors done in the experiment. The common error would be parallax error
where it could be corrected when the observer place their eyes perpendicular to
the reading of the apparatus while taking result. Besides, boiling tube should
be shaken gently before putting inside the water bath to ensure a uniform
mixture of solution. Film should be adhere firmly on the top of boiling tube
with thermometer and wrap it using aluminium foil before placing it into water
bath. This step is important as phenol is acidic and carcinogenic. Laboratory
rules should be followed strictly in the experiment. Laboratory coat, goggles
and mask should be wore for our own safety. The taking of phenols should only
be done inside the perfume rack to avoid any accidents to happen.
CONCLUSION:
The critical solution temperature for
phenol-water system is 66.8ºC theoretically while actual from experiment is
67°C. Above the CST the combinations of phenol and water will be completely
miscible and one-phase liquid system is formed.
REFERENCE:
1) E.A.Moelwyn-Hughes. 1961. Physical
Chemistry, 2nd Ed.Pergamon.New York.
2) Florence, A. T. & Attwood,
D. 2011. Physicochemical Principles of Pharmacy.
pharmaceutical press.
3) Martin,A.N. 2006. Physical
Pharmacy: Physical Chemistry Principles in Pharmaceutical Sciences.
5thEdition. Philadelphia: Lea & Febiger.
4) Negi, A. & Anand, S.
1985. A Textbook of Physical Chemistry. New Age International.
5) http://www.chm.bris.ac.uk/~chdms/Teaching/Chemical_Interactions/page_09.htm

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