Objective
·
To determine the
mutual solubility for phenol and water
·
To determine the
relationship between the temperature and solubility of the liquids.
·
To determine the
critical solution temperature for phenol and water
Date of Experiment
3 November 2015
Introduction
There are certain liquid pairs which are partially
miscible. For example, if a small quantity of phenol is added into the water at
ordinary temperature, it will dissolve in water completely. As the amount of
phenol is increased, a stage is reached when no more phenol dissolves and two
liquid layers are formed. The upper layer is a saturated solution of phenol in
water while the lower layer is a saturated solution of water in phenol. These
two solutions in equilibrium with each other are called conjugate solutions.
At constant
temperature, composition of the layers although different from each other,
remains constant as long as two phases are present. Addition of small amount of
phenol or water merely changes the relative volumes of the two layers and not
their composition. As the temperature is raised, mutual solubility of the two
liquid increases, until at a certain temperature the two liquids become
completely miscible. This temperature is known as the mutual solubility
temperature (MST).
Generally,
both liquids become more soluble with rising temperature until the critical
solution temperature or consolute point is attained, and above this point the
liquids become completely miscible. There is a big possibility that any
pair of liquids can form a closed system, whereby both upper and lower critical
solution temperature exist, however it is not easy to determine both the
temperature except for nicotine and water. At any temperature below the
critical solution temperature, the composition for two layers of liquids in
equilibrium state is constant and does not depend on the relative amount of
these two phases.
Apparatus And Materials
Measuring cylinder,
thermometer, beaker, boiling tube, distilled water, phenol, water bath
Procedure
- In a tube, certain amounts of phenol and water were prepared.
Volume
of Water (mL)
|
18.4
|
15.0
|
12.0
|
7.0
|
4.0
|
Volume
of Phenol
(mL)
|
1.6
|
5.0
|
8.0
|
13.0
|
16.0
|
3. The
temperature for each of the tube at which the turbid liquid becomes clear was
observed and recorded
4. Then, it was removed
from the hot water and allowed the temperature to reduce gradually. The temperature at which the liquid becomes turbid and two layers are separated was
recorded. The cold water is used when it is needed.
5. The average
temperature for each tube at which two phases are no longer seen or at which
two phases exist was determined.
Results:
Test Tube
|
Phenol composition (%)
|
Volume of phenol (ml)
|
Volume of water (ml)
|
Temperature of solution when 1 layer is formed
(°C)
|
Temperature of solution when 2 layers are
formed (°C)
|
Average Temperature
(°C)
|
A
|
8
|
1.6
|
18.4
|
50.0
|
46.0
|
48.0
|
B
|
25
|
5.0
|
15.0
|
62.0
|
60.0
|
61.0
|
C
|
40
|
8.0
|
12.0
|
68.0
|
65.0
|
66.5
|
D
|
65
|
13.0
|
7.0
|
65.0
|
64.0
|
64.5
|
E
|
80
|
16.0
|
4.0
|
54.0
|
54.0
|
54.0
|
Questions:
- Plot the graph of phenol composition (horizontal axis) in the different mixtures against temperature at complete miscibility. Determine the critical solution temperature.
Phenol Composition, %
Critical
solution temperature of water-phenol system is 66.5 oC.
2. Discuss the
diagrams with reference to the phase rule.
The graph above in the results shows the graph of temperature at complete miscibility of solution against percentage of phenol composition in the solution. The region outside the curve shows that the solution is in complete miscibility and has only one phase, whereas the region inside the curve indicate the two phase system of the solutions. According to the phase rule,
F=C-P+2
The graph above in the results shows the graph of temperature at complete miscibility of solution against percentage of phenol composition in the solution. The region outside the curve shows that the solution is in complete miscibility and has only one phase, whereas the region inside the curve indicate the two phase system of the solutions. According to the phase rule,
F=C-P+2
F is degree of freedom
C is numbers of component
P is number of phase exist
F=2-1+2, thus the degree of freedom for this system is 3. This show that 3 intensive variable must be fixed in order to describe the system completely. As the pressure is fixed, F reduces to 2, and it is necessary to fix both temperature and concentration of phenol in the solution to define the system.
3. Explain the effect of adding foreign substances and show the
importance of this effect in pharmacy.
The addition of foreign substances
to binary system will results in
ternary system. If the foreign substance is soluble only in one component, the
mutual solubility will decrease. Thus, temperature at which the system becomes
homogeneous is increased due to the
salting out of water. However, if the
foreign substance is soluble in both liquids, the solution will become soluble.
The mutual solubility will increase. The critical solution temperature is
lowered due to negative salting out effect.
The effect of adding foreign substances is important to the industrial
production of highly concentrated solutions of tar acids (phenols and cresols)
used as disinfectants. Besides, the solubility of the substance is used to
determine the purity of the substance.
Discussion
Phase rule is a useful device for relating
the effect of the least number of independent variables like temperature,
pressure and concentration upon the various phases (solid, liquid and gaseous)
that can exist in an equilibrium system containing a given number of
components. Phase rule can be expressed as F=C-P+2 where F is the number of
degrees of freedom in the system, C is the number of components and P is the
number of phases present. We may define a phase as a homogenous, physically
distinct portion of a system that is separated from other portions of the
system by bounding surfaces. The number of degrees of freedom is the least
number of intensive variables (temperature, pressure, concentration, refractive
index, density, viscosity, etc). When a two-component condensed system having
one liquid phase, F=3 because F=2-1+2. However, the pressure is fixed so F is
reduced to 2, hence we have to fix both temperature and concentration to define
the system. When two liquid phases are present, F=2 because 2-1+2=2, but F is
reduced to 1 as pressure is fixed. Hence, only temperature is needed to define
the system.
Phenol-water system exhibit partial
miscibility. The curve shows limits of temperature and concentration within two
phases. The region outside the curve contain systems having one liquid phase
whereas region inside the curve contain systems having two liquid phases. At
point a, the system contains 100% water. Increasing percentage by weight of
phenol in water at 50 ͦC will result in forming two liquid phases until the
total concentration of phenol exceeds 63 ͦC at that temperature, and a single
phenol-rich liquid phase is formed. The maximum temperature at which two phases
region exists is termed as critical solution temperature. From the curve, the
critical solution temperature is 66.8 ͦC, whereby any combinations of phenol
and water above this temperature are completely miscible and yield only a
single liquid phase.
In order to improve the accuracy of the results, some precaution
should be taken in this experiment. When we sealed the tubes, we have to
ensure that all the tubes are tightly sealed to prevent evaporation of phenol
once the phenol is mixed with water. Evaporation of phenol will affect the
result of this experiment. Since phenol is a carcinogenic compound, extra caution and care
need to be taken. The results show a deviation of critical solution
temperature. This may be due to the evaporation of some of the phenol. The result is not accurate is also caused by
the slightly changes in time taken to observe the temperature. The
temperature may not be taken at the exact time when two phases exist or two
phases are no longer seen.
Conclusion
The critical solution temperature is 66.5ºC. The plotting of mutual solubility curve of water-phenol system is achieved.
References
1. Martin's Physical Pharmacy and Pharmaceutics 6th Edition
The critical solution temperature is 66.5ºC. The plotting of mutual solubility curve of water-phenol system is achieved.
References
1. Martin's Physical Pharmacy and Pharmaceutics 6th Edition
2. A. S. Negi, S. C. Anand. 2004. A
Textbook of Physical Chemistry.
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