Practical
3: Phase Diagrams (Part B) - Mutual solubility curve for phenol and water
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
7 November 2016
Introduction
Miscibility
is the capability of substances to mix in any proportions, forming a
homogeneous solution without separation of two phases. The liquids are said to
be miscible with each other if they
are capable to mix to form a homogeneous solution with no meniscus form
between these two liquids. There are some liquids with very little
mixing has apparently occurred, the liquids are called “immiscible” or
unmixable. For example, oil and water don’t mix. Pouring oil into water results
in two distinct layers that can be clearly separated by a curved meniscus. Each
layer has the same volume and essentially the same composition as the original
liquids.
It is a qualitative rather than quantitative
observation—miscible, partially miscible or not miscible. (To state exactly how
miscible two liquids were, a scientist would use the larger concept of solubility, usually in a specific
weight or volume per liter of
solution.) Two completely miscible liquids will form a homogeneous (uniform) solution in any amount. Water and ethyl alcohol, for example, are completely
miscible whether the solution is 1% water and 99% ethyl alcohol, 50% of both,
or 1% ethyl alcohol and 99% water.
A few
liquids are miscible with each other in all proportions while others have
miscibility under certain proportions only. A typical example for this is
phenol and water. Under certain temperature and concentration of phenol and
water, the phenol and water maybe in 1 phase condition or maybe being separated
into 2 different phases. Generally, both liquids become more soluble with
rising temperature until the critical solution temperature or consolute point is
attained, and above that point, the liquids will turn into only 1 phase. At any
temperature below the critical solution temperature, the composition for the 2
layers of liquids in equilibrium state is constant and does not depend on the
relative amount of these 2 phases. The mutual solubility for a pair of
partially miscible liquids in general is extremely influenced by the presence
of a third component.
Phenol,
Water
APPARATUS
Measuring cylinder, Test tube, Pipette, Thermometer, test tube holder, Water
bath
Experimental procedures
- 9.2 mL of water was added into a clean dry test tube. Then 0.8 mL of phenol was added into the test tube to produce a solution of 10 mL in the test tube. The solution contains 8% of phenol. The mouth of the test tube was sealed up immediately.
- The turbid solution was then heated in a water bath. While heating, the test tube was shaken to allow the two solutions to mix well. The solution was heated until the turbid solution turned clear. The temperature was then recorded.
- The test tube was removed from water bath and allowed the temperature to reduce gradually .The temperature at which the turbid solution reformed and two layers are separated was recorded. Some of the test tube might require ice bath for the turbid solution to reform.
- The procedures 1 to 3 are repeated for different composition of phenol and water with percentage of phenol of 20%, 50%, 65%, and 80%. The total volume of solution in each test tube is 10 mL.
- A graph of temperature is plotted against different phenol composition in percentage. The critical temperature is then determined from the graph.
RESULTS
Test tube
|
Concentration of phenol (%)
|
Volume of phenol (mL)
|
Volume of distilled water
(mL)
|
Temperature (˚C)
|
||
When homologous solution is formed
during heating
|
When two phases are seen during
cooling
|
Average
|
||||
A
|
8
|
0.8
|
9.2
|
66
|
65
|
65.5
|
B
|
30
|
3.0
|
7.0
|
69
|
63
|
66.0
|
C
|
40
|
5.0
|
5.0
|
75
|
53
|
64.0
|
D
|
70
|
7.0
|
3.0
|
60
|
62
|
61.0
|
E
|
80
|
8.0
|
2.0
|
58
|
58
|
58.0
|
QUESTIONS
1) Plots the graph of phenol composition (horizontal axis) in the different mixtures against temperature
at complete miscibility.
Determine the critical solution temperature.
Critical solution temperature is the maximum
temperature at which the two-phase region exists. From this experiment, it is
shown in the graph above, the critical solution temperature is approximately 66oC
which is slightly lower than the theoretical value. All combinations of phenol
and water above his temperature are completely miscible and yield one-phase
liquid systems.
2)
Discuss
the diagrams with reference to the phase rule.
By applying the phase rule,
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. This rule is apply
to this two-component condensed system having one liquid phase, F= 2-1+2=3.
Because the pressure is fixed, F reduced to 2, and it is necessary to fix both
temperature and concentration to define system, when two liquid phases are
present, F=2-2+2=2; again, pressure is fixed, only need to define temperature
to completely define the system, since F=1.
3) Explain the consequences of adding
foreign substances and show the importance of this effect in
pharmacy.
Addition of foreign material to binary system
results in ternary system. If material soluble only in one component, or if
solubilities in both liquids are very different, leading to mutual solubility
decreased. Its upper consolute temperature is raised and lower consolute
temperature is lowered. If the foreign substances are soluble in both liquids,
leading to mutual solubility increased. Its upper consolute temperature is
lowered and lower consolute temperature is raised. It is also referred as blending.
In pharmaceutical preparations, adding of foreign substances may form insoluble
complexes and leads to inefficiency of biological availability of drug.
DISCUSSION
Phase rule is a
useful device for relating the effect of the least number of independent
variables such as 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. Ethyl alcohol and water are miscible liquid in
all proportions whereas water and oil are completely immiscible regardless of
the relative amounts of each present.
Degrees of freedom
are the intensive variables that must be known and fixed to describe the system
completely. In the experiment, the two degrees of freedom which are
concentration of each component and the temperature of the system are varied to
observe what the effect of the interaction of these two variables on the phases
which can exist in the system at equilibrium.
In this experiment,
phenol and water is used to examine how changes in temperature affect the
miscibility of the two liquids which will then determine the number of phases
exist in equilibrium in the system. A system consists of phenol and water is
one of the whole ranges of systems that exhibit partial miscibility, which lies
between two extremes (the systems of miscible and completely immiscible).
Different concentration of phenol is prepared: 8%, 30%, 40%, 70% and 80% in the
experiment.
From the graph, the
critical solution temperature was determined. The critical solution temperature
is the maximum temperature of two components exist in two different phase
region. It shows approximately 66oC from the experiment. However, it
is slightly varies from the theoretical value which is 66.8oC for
phenol-water system. It may due to errors occur during the experiment. For example,
phenol used may contain impurities which then affect its miscibility in water.
Film must cover the mouth of test tube tightly to prevent evaporation of
phenol. The water bath prepared is to make sure temperature is not too high to
minimize the error during heating of phenol-water in test tube. The temperature
is taken immediately once the turbid solution turns clear. However, some of the
timing is not accurate due to parallax errors, such as missed out the exact
temperature. These factors lead to the deviations of the critical solution
temperature from its theoretical value in this experiment.
CONCLUSION
The critical solution
temperature from this experiment is 66oC which one phase system
formed above this temperature at fixed pressure. To define this system of two
phase system, we must fix two variables which are temperature and pressure.
References
1. Martin's Physical Pharmacy and Pharmaceutics 6th Edition
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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