Determination
of Phase Diagram for Ethanol/ Toluene/ Water System Theory
AIM:
To
determine Phase Diagram for Ethanol/ Toluene/ Water System Theory
INTRODUCTION:
Figure 1: The triangular diagram for
three-component systems
For three-component systems at constant temperature and pressure,
the compositions may be stated in the form of coordinates for a triangular
diagram.
In the diagram above, each of the three corners or apexes of the triangle represent 100% by weight of one component (A, B, C).The three lines joining the corner points represent two-component mixtures of the three possible combinations of A, B, and C. Thus, the lines AB, BC, and CA are used for two-component mixtures of A and B, B and C, and C and A, respectively. The area within the triangle represents all the possible combinations of A, B, and C to give three-component systems. If a line is drawn through any apex to point on the opposite side ( line DC in Figure 1), then all systems represented by points on such a line have constant ratio of two components, in this case A and B. Any line drawn parallel to one side of the triangle, for example, line HI in Figure 1, represents ternary system in which the proportion of one component (in this case, C) is constant.
Figure 2
: Ternary Phase Diagram
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 2 is for the system
containing components peppermint oilpolysorbate 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% 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 I 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.
APPARATUS:
Conical
flask, burette, glass rod, white tile, thermometer
MATERIALS:
Peppermint
oil, polysorbate-20, water
PROCEDURES:
1. Ethanol/ toluene mixtures of different
compositions were prepared and placed in sealed conical flasks.
2. Each mixture contained different %
volume of ethanol in 50 ml: 10, 25, 35, 50, 65, 75, 90, 95% v/v.
3. A burette was filled with distilled water.
4. The mixtures were titrated with water,
accompanied by vigorous shaking of the conical flask.
5. Titration was stopped when a cloudy
mixture was formed.
6. The volume of the water used was
recorded.
7. Steps 1-6 were repeated to do a second
titration. The volume of water required for complete titration of each mixture
was recorded.
8. Average volume of water used was
calculated.
9. % volume of each component of the
ternary system for when a second phase became separated was calculated.
10. These
values were plotted on a graph paper with triangular axes to produce a triple
phase diagram.
RESULTS:
DISCUSSION:
Phase diagram for ternary systems is usually represented using a triangle. The graph accounts for the fact that only two variables are required. Along the phase boundary only one variable is required. The real curve was determined in this experiment. Water and toluene form a two-phase system because they are only slightly miscible. Ethanol is completely miscible with both toluene and water. Thus, the addition of sufficient amount of ethanol to the toluene-water system would produce a single liquid phase in which all the three components are miscible and the mixture is homogenous. This is shown in the triple phase diagram that has been plotted on the triangular diagram.
The
curve of the plotted graph is termed as binomial curve. The region under the curve shows that the presence of 2
phases that is water and toluene whereas the region above the curve boundary
shows one phase of homogenous solution. The bounded region is actually between
the binomial curve and line of water and toluene mixture. Addition of ethanol
which acts as surfactant will allow the 2 phase of solution to be in one phase.
The points that are at both ends of
the curve are the limits of solubility of toluene in water and water in
toluene. Along the toluene-water line, which represents a binary mixture of
toluene and water, the liquids are able to form a homogenous mixture as long as
the first point is not exceeded. However, the second point must be exceeded for
a homogenous mixture to be formed. The length of line between the two points
represents the mixture of toluene and water with such composition that they cannot
form a homogenous mixture. This may be due to insolubility of toluene in water
or water in toluene.
However, the binomial curve is
incomplete. This may be due to some errors. Firstly, ethanol and toluene are
volatile liquids and they will vaporize if left longer. This caused the
measured volume to be less than the actual one as some of them already
evaporated and thus affected the volume of water needed for titration.
Secondly, parallax errors may occur due to the eyes of the observer is not
perpendicular to the meniscus of the liquids. This caused inaccurate
measurement of liquids and thus affecting the curve. Next, the cloudiness was
hard to be judged because there was no specific range of degree of cloudiness
in each of the experiment. This might affect the volume of water added to the
solution and has greatly affected the percentage by volume and the curve too.
Also, the temperature in the laboratory that was not constant. Temperature will
change the curve pattern and this might be the cause of incomplete binomial
curve. The contaminated apparatus may affect the results obtained.
Therefore, precaution steps need to be taken. The volatile liquids
must be used immediately when poured from the container as to avoid loss of
volume of liquids. The eye of the
observer must in perpendicular to the meniscus of the liquids to avoid parallax
error to obtain accurate volume of liquids. We can choose the same student to
observe the cloudiness throughout the experiment so that the results will be
more accurate. The room temperature must be consistent. The apparatus must be
cleaned before using them.
QUESTIONS:
1. Will a mixture containing 70% ethanol, 20% water and 10% toluene remain clear or form two phases?
1. Will a mixture containing 70% ethanol, 20% water and 10% toluene remain clear or form two phases?
The mixture will remain clear and form one liquid phase.
2. What will happen if you dilute 1 part of the mixture with 4 parts of (a) water; (b) toluene; (c) ethanol?
1 part mixture x 70% ethanol = 1 x 70/100 = 0.7 part of ethanol
1 part mixture x 20% water = 1 x 20/100 = 0.2 part of water
1 part mixture x 10% toluene = 1 x 10/100 = 0.1 part of toluene
Therefore, there are 0.7 part of ethanol; 0.2 part of water; 0.1 part of toluene in the mixture.
(a) Water: 1 part of mixture + 4 parts of water:
Ethanol = 0.7/5 x 100% =14%
Water = (0.2+4)/5 x 100% = 84%
Toluene = 0.1/5 x 100% =2%
Therefore, from the phase diagram, this mixture is outside the area of the binodal curve. Therefore, a clear single liquid phase of solution is formed.
(b) Toluene: 1 part of mixture + 4 parts of toluene
Ethanol = 0.7/5 x 100% =14%
Water = 0.2/5 x 100% = 4%
Toluene = 0.5/5 x 100% =82%
Ethanol = 4.7/5 x 100% =94%
Water = 0.2/5 x 100% = 4%
Toluene = 0.1/5 x 100% =2%
Therefore, from the phase diagram, this mixture is outside the area of the binodal curve. Therefore, a clear single liquid phase of solution is formed.
CONCLUSION:
The phase diagram for Ethanol, Toluene and Water System (Ternary System) is determined. The binomial curve is determined, but incomplete, due to some errors in experiment.
REFERENCES:
1. Physicochemical Principles of Pharmacy , 3rd edition (1998) . A.T. Florence and D.Attwood. Macmillan Press Ltd.
2.
Physical Pharmacy: Physical Chemistry
Principles in Pharmaceutical Sciences, by Martin, A.N.
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