Practical 1 : Phase Diagrams
Part A
Determination
of Phase Diagram for Ethanol / Toluene / Water System Theory
Three-Component
Systems
INTRODUCTION
Figure 1 : Ternary Phase Diagram
At
constant temperature and pressure, the compositions of three-component systems
can be expressed in the form of coordinates for a triangular diagram.Each corner of the ternary phase
diagram represents an amount of 100% of any one of the three components.
Besides that, each side of a triangular diagram represents two-component
mixtures and can be divided into parts to produce equilateral grids as shown above.
Ternary components are represented within the triangular diagram. Any line
parallel to a side of the triangular diagram shows constant percentage value
for a component.
Multiple component need to be
mixed together in the process of preparing pharmaceutical formulation and it
needs to be in a homogenous form. This can be achieved by knowing the exact
ratio of each component in the mixture with regard of some other conditions
such as pressure and temperature. The addition of third component to a pair of
miscible liquids can alter their mutual solubility. The mutual solubility of
the liquid pair will be decreased if the third component added is more soluble
in one of the two different components. On the other hand, the mutual
solubility will be increased if it is soluble in both of the liquids. There are
three components of concern in this experiment, including ethanol, toluene and
water. When ethanol is added to a mixture of benzene and water, the mutual
solubility of the liquid pair is increased until it reached a point whereby the
mixture becomes homogenous.
The benefits of preparing an oily
substance as homogenous water in liquid are already clear. However, what will
happen to a system like this when it is diluted should also be known and this
can be explained through the understanding of the triangular phase diagram.
Figure 1 is also for the system containing components peppermint oil
polysorbate 20-water. A concentration of 7.5% oil, 42.5% polysorbate 20 and 50%
water (point A in diagram) can be diluted for 10 times with water giving a
solution that is still clear (now containing 0.75% of oil, 4.25% of polysorbate
20 and 95% water). However, when 1 ml of water is added to 10ml of clear
solution B (49% oil, 5% polysorbate 20, 1% water) , the solution becomes
cloudy, point B’ (44.55% oil, 45.45% polysorbate 20 and 10% water). If 1 ml of
water is further added, the solution becomes clear, point B’’ (40.5% oil, 41.3%
polysorbate 20, 18.2% water) but if the original solution is diluted three
times ( 16 1/3 water, 16 2/3 polysorbate 20, 67% water) the solution becomes
cloudy.
MATERIALS
1. Toluene
2. Ethanol
3. Distilled
water
APPARATUS
1. Eight
100cm3 conical flask
2. Burette
3. Measuring
cylinder
4. Pipette
EXPERIMENTAL PROCEDURES
1. 20
ml solution containing mixtures of toluene and ethanol was prepared a conical
flask of 100cm3. 2 ml of ethanol and 18 ml of toluene were measured
using pipette and added into the conical flask so that it contains 10% of
ethanol.
2. Each
mixture was titrated with water until cloudiness was observed due to the
existence of a second phase. The temperature was recorded as well. After each
addition, a small amount of water was added and the conical flask was shaken
well.
3. The
room temperature was measured. When the second phase starts to appear and the
process of separation starts to occur, the percentage based on the volume of
each component was calculated.
4. The
procedures 1-3 were repeated using different composition of ethanol and water with
the percentage of phenol 25%, 35%, 50%, 65%, 75%, 90% and 95%. The total volume
of solution in the conical flask containing ethanol and toluene was maintained
at 20 ml.
5. The
data obtained from the experiment was plotted onto a triangular paper to give a
triple phase diagram at the recorded temperature. More measurements were done
in order to improve the accuracy of the data.
RESULTS
Conical Flask
|
Component
|
Percentage (%)
|
Volume (ml)
|
A
|
Ethanol
|
6.67
|
2
|
Toluene
|
60.00
|
18
|
|
Water
|
33.33
|
10
|
|
B
|
Ethanol
|
21.28
|
5
|
Toluene
|
63.83
|
15
|
|
Water
|
14.89
|
3.5
|
|
C
|
Ethanol
|
32.26
|
7
|
Toluene
|
59.91
|
13
|
|
Water
|
7.83
|
1.7
|
|
D
|
Ethanol
|
45.46
|
10
|
Toluene
|
45.46
|
10
|
|
Water
|
9.08
|
2.0
|
|
E
|
Ethanol
|
52.85
|
13
|
Toluene
|
28.46
|
7
|
|
Water
|
18.69
|
4.6
|
|
F
|
Ethanol
|
58.37
|
15
|
Toluene
|
19.46
|
5
|
|
Water
|
22.17
|
5.7
|
|
G
|
Ethanol
|
60.40
|
18
|
Toluene
|
6.71
|
2
|
|
Water
|
32.89
|
9.8
|
|
H
|
Ethanol
|
49.87
|
19
|
Toluene
|
2.63
|
1
|
|
Water
|
47.50
|
18.1
|
PRACTICE
1. Does
the mixture containing 70% ethanol, 20% water and 10% toluene (volume) appear
clear or does it form two layers ?
The mixture will appear as clear solution.
2. What
will happen if you dilute 1 part of the mixture with 4 parts of (a) water (b)
toluene (c) ethanol ?
(a) water : Two phases are formed
(b) toluene : Two phases are formed
(c) ethanol : The solution remains clear
DISCUSSION
In this experiment, the system contains 3 components (ethanol, toluene,
and water) but only one phase, F = 3-1+2 =4 for a non-condensed system. The
four degrees of freedom are temperature, pressure and the concentrations of two
of the three components. Only concentration of two components are required
because the sum of these subtracted from the total will give the concentration
of the third component. . This experiment is carried out by
first making a solution of ethanol and toluene which will be completely
miscible and addition of water where at first it will make up two phase. As we
continue to add more water until appropriate amount, it will result to one
phase system.
Addition
of water to the mixture of ethanol and toluene increases the mutual solubility
of the liquid pair until at one point the mixture become homogenous. The region
under the graph shows that there are two phase system form which consist of
water and toluene since the solubility of water with toluene is weaker than
that with ethanol. Meanwhile the region above the graph shows homogenous
mixture.
From the experiment,
we regard the system as condensed and hold the temperature constant, then F=2.
Each of the three corners or apexes of the triangle represent 100% by weight of
one component (ethanol, toluene, and water). As a result, that same apex will
represent 0% of three other two components. In going along a line bounding the
triangle so as to represent the concentration in a 2-component system, it does
not matter whether we proceed in a clockwise or counter clockwise direction
around the triangle. Hence as we move along toluene-ethanol line in the
direction of ethanol, we are signifying systems of toluene and ethanol
containing increasing concentrations of ethanol, and correspondingly smaller
amounts of toluene. The three lines joining the corner points represent
two-component mixtures of the three possible combinations of ethanol, toluene
and water. And the area within the triangle represents all the possible combinations
of ethanol, toluene and water to give 3 components systems. The experimental
mixtures should all plotted within the triangle theoretically.
In
this experiment, there are some errors that will affect the accuracy of the
result of experiment. They include :
·
The
temperature during conducting the experiment was not consistent.
·
Different
rate of agitation may influence the disappearance of cloudiness.
·
The
eyes level of the observer was not perpendicular to the reading scales.
To improve the accuracy of the result of experiment,
some precautionary steps must be taken :
·
The
temperature of the surrounding must be fixed.
·
Use
consistent rate of agitation for each mixture.
·
The
eyes level of the observer must be perpendicular to the reading scale to avoid
parallax error. The eyes level of the observer must be perpendicular to the
reading scale to avoid parallax error.
CONCLUSION
From the experiment, the
3-componets system is considered as condensed system. So, we do need to fix
only 2 number of degree of freedom which is temperature and pressure. And we do
understand the theory of the 3 components system from the conducted experiment.
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