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SPECEFGOC II 04 Solutions 4 | CEC25 CY08 | YouTubeToText
YouTube Transcript: SPECEFGOC II 04 Solutions 4
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Summary
Core Theme
This lecture explores non-ideal liquid-vapor systems, including those exhibiting positive and negative deviations from Raoult's Law leading to azeotropism, partially miscible liquid systems with critical solution temperatures, and immiscible liquid systems, culminating in the explanation of steam distillation.
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In today's
lecture, I'll touch upon non ideal
liquid vapor systems. The ones that do
not obey Roll's law showing both
positive and negative
deviations resulting in an interesting
feature called aotropism.
Then we'll take partially missible liquid
liquid
systems. Three good examples are there.
Phenol water system, triathile ammine
water system, nicotine water system. And
lastly, we look at immissible liquid
systems to explain one interesting
distillation process called steam
distillation. Non ideal systems. As I told
told
you this is the system which doesn't
obey R's
law. There are two types. There can be
positive deviation from R's law where
the vapor pressure will be higher than
predicted from R's law. And we can also
have systems showing negative deviation
from R's law where vapor pressure will
be lower than predicted from R's law.
see the phase diagram or rather a
pressure composition diagram. You can
immediately notice the
difference in the diagram. If you look
at the dotted line shows the expected
variation in vapor pressure if the
liquids were to behave
ideally. But it is clear that the
experimental values of vapor pressure
show positive deviation. The curve is
much above that is expected from R's
components. Now here it needs an
explanation why liquids show positive
deviation. It depends on the interaction
between the
molecules. If the interaction between
the molecules of the same type that is A
and A, if it is stronger than between A
and B, it is likely that B may not find
place in the liquid state. A tries to
push it out.
Similarly, B molecules will be liking B
molecules. Therefore, A molecules are
shunted out. Molecules are unassociable
that way. If you don't like me, I don't
like you. And that's exactly what is
observed in the case of systems which
show positive deviation. Now look at the
total pressure. The total pressure which
is the sum of the partial vapor
pressures of the two components shows a
maximum. And the example that we have
here is the mixture of carbon dulfide
and acetone which shows a vapor pressure
maximum. But the diagram in which we
plot temperature versus composition is
more useful. Here is the diagram. You
can clearly see that the two liquids
have boiling points that are much
different. A is lower boiling. That
means it has higher vapor pressure. B is
high boiling which has lower vapor
pressure and you see there is a minimum
here which is called the boiling point
minimum. So these systems are the ones
which show boiling point minima. Let us
try to explain the usefulness of these
type of diagrams. You start with a
liquid mixture with composition
corresponding to A1 and heat
it. When we reach the point A2 on the curve
curve
here which can be considered as the
boiling point curve of various mixtures.
At this point A2 the liquid mixture
starts boiling. The vapors that emerge
out has the composition given by A2
prime. And if you condense this
vapor, we get a liquid having a
composition given by A3. If we heat it,
it liberates vapors having a composition A3
A3
prime. And successively if you do this
condense the vapor to get the liquid and
again evaporate that liquid collected
ultimately we reach the composition
corresponding to the point C at which
the liquid that we have shows a sharp
boiling point. It forms a vapor having
the same composition as the liquid that
we started with. And this liquid is set
to have eiotropic
composition. What do you mean by aotropic
aotropic
mixture? Eiotropic mixture is the one
which boils without changing
composition. An example of the system
that we have here is offered by a
mixture of ethanol and water. Water has
a boiling point 100 and ethanol
78.5. You have a system a mixture of
ethanol and water which gives us a
boiling point minimum which has 95%
ethanol. Let us start with non ideal
systems. The systems which show positive
deviation from R's law. A pressure
versus composition diagram is here. You
can see both the liquids show vapor
pressures that are much more than their
ideal vapor pressures as expected from
rolls law which are shown by the dotted
line. Why both the liquids show higher
vapor pressure in the mixture than their
ideal pressures? The reason is not
difficult to
find. It has something to do with the
molecular interactions.
interaction between molecules of A and
interaction between molecules of B and
between A and B. If molecules of A like
molecules of A much more than B, then
there is a chance that B molecules try
to escape and it's vice versa.
Similarly, A molecules are not liked by
B. Therefore, they also tend to escape.
Molecules are also unassociable in a
sense. As a
consequence, if you look at the total
pressure which is shown here, which is
the sum of the partial vapor pressures
of the two
components, the curve shows a maximum.
So these are the systems where the vapor
pressure maximum can be seen. An example
that we have here is a mixture of carbon
dulfide and acetone. There are several
examples of this type.
But what really matters to us a phase
diagram which we get if you plot
temperature versus composition. You can
see the liquid with higher vapor
pressure shows lower boiling point and a
liquid with lower vapor pressure shows
higher boiling point.
So we have A and B with the differing
boiling points and the boiling point
curve of the mixture which is shown here
shows a minimum. So these are the
systems which show boiling point
minima. The upper curve
shows the composition of the vapor that
is in phase equilibrium with the liquid.
Let us try to use this
diagram. Let us start with a liquid
mixture having
composition a prime and heat it. Heating
is no problem because we have two
degrees of freedom. And when we reach
point A2 on the curve, it starts
boiling. The vapors emerge and the
vapors have a composition given by point A2
A2
prime. And if we condense this vapor, we
get a liquid having a composition given
by the point A3 which is different from
that of the original composition which
has rich become richer in the liquid A
in this case which is having lower
boiling point.
And if you take this liquid and heat it,
you get a vapor having composition A3
prime. And successively if you condense
it and then vaporize it, condense it,
vaporize it, we end up with the liquid
having a composition corresponding to
point C. It's interesting here. If you
heat this liquid mixture, it will boil
at a constant temperature without change
in composition. All other compositions
will lead to a difference in the
composition of the vapor except this
point. Therefore, this point C is
interesting. It is called the aotropic
composition. What is meant by eiotropic
composition? We look at slightly later.
An example of this type of system is
offered by ethanol water. It gives us an
esotropic mixture having the composition
95% of ethanol which is called the
rectified spirit. There are systems
which show negative deviation from
Raul's law and a consequence is very
clear here. You can see the vapor
pressure is lower than expected from
Raul's law and the total vapor pressure
shows a minimum which is much less than
the ideal vapor pressure expected for
the liquid system. An example that we
have here is mixture of tricloromthane
and acetone.
Let us look at the diagram in which we
have plotted temperature versus
composition as in the earlier case. It
shows a boiling point
maximum and similar point C which is the
esotropic composition where the liquid
shows a constant boiling point which is
therefore called constant boiling
mixture and there is no change in the
composition. The rest of the discussions
are very similar. If you heat a liquid
of composition
A1, it starts boiling at A2 to give a
vapor having a composition given by A2
prime. If you remove this vapor, the
liquid composition starts drifting
towards A3 and ultimately reaches the
point C and further separation of the
two liquids is not possible. So it is
possible for us to separate the two
liquids till we reach point C the
esotropic composition. So one of the
usefulness of the diagrams is to find
out conditions where the two liquids can
be separated in what is called
distillation. But here we end up always
with anotropic mixture whether the
system shows a maximum in the boiling
point or a minimum in the boiling point.
So that needs explanation. These
mixtures as I told you are called
esotropic mixtures. Let us look at an
example of a system which shows boiling
point maximum. That means shows an esotropic
esotropic
mixture. This is offered
by nitric acid. Nitric acid forms an
isotropic mixture with water having 68%
nitric acid. You can see there is a
boiling point maximum. The temperature is
is
120.5° which is more than the boiling
point of nitric acid and
water. Let us now try to explain what is
meant by
esotropic. As we have
seen a mixture of this composition boils
without change in
composition. Our attempt to separate the
mixture by distillation fails.
entire phase diagram has this point
where the distillation is not possible.
All other mixtures can be distilled in
order to improve the purity
levels. We have an example here which is
like nitric acid. A mixture of HCl water
also gives anotropic mixture having 80%
water with boiling point of
108.6° centigrade. There are systems
showing boiling point maximum. One is
trricchloromthane acetone mixture. The
other is nitric acid water mixture and
as I told you there are systems showing
boiling point maximum. Ethanol water is
one example that we have seen. Another
is offered by dioxane water
system. Why isotropic mixtures boil at constant
constant
temperature? We can look for an answer
in the phase rule. We use the equation F
is equal to C minus P + 2. In this case,
it's a two component system. That's why
C is equal to 2. Number of phases is
two. And hence the number of degrees of
freedom available to us is
two. But during the experiment, we have
kept pressure constant at one
atmosphere. We lose one degree of
freedom. So we have only one degree of
freedom available to us. But there is a
restriction imposed on the
system. What is that restriction? At point
point
C, you can see here where the two curves
meet, the vaporous curve and the
liquidous curve meet. What does that
mean? The composition of the
vapor and the composition of the liquid
are the same. And this
restriction takes away the last degree
of freedom that we have. That means the
system becomes
invariant. The mixture therefore has to
boil at constant temperature without
change in composition. Phase rule has
answer to this problem. But then the
question arises how to remove esotropism
because such a mixture cannot be
subjected to distillation to separate
the two
components. We can try various methods.
One of them is freezing the mixture so
that one of the components present in
the mixture may freeze and hence can be
separated. We can resort to selective
absorption. Put a good absorbent which
selectively takes away by absorption one
of the components especially we try for
minor component that is present in the
mixture or by chemical
reaction add some reagent which can
react with it so that it can be
eliminated or we resort to extraction of
the minor component if you have a
suitable solvent extraction
procedure but we have heard of absolute alcohol
alcohol
In the lamps you might have seen there
are two bottles on one which is written
alcohol and on the other absolute
alcohol. What is the
difference? Difference is here alcohol
and water form an esotropic mixture containing
containing 95.6%
95.6%
alcohol which we generally call
rectified spirit. Some water can be
removed from this by chemical reaction
with the quick lime and magnesium ribbon
but about 1% water still remains in it.
It's very difficult to remove water from
alcohol because of the presence of
aotrophism in the system. Then how do
you prepare absolute alcohol which is
nothing but 100% alcohol? Let us try a
method. We use esotropism to kill
esotropism. To the esotropic mixture containing
containing
95.6% alcohol. You add a calculated
amount of benzene and distill the
mixture. What
happens? Benzene has a tendency to form
an esotropic mixture with alcohol and
water. That means a turnary esotropic
mixture is formed which distills off very
very
easily. Entire water is taken
out and what is
left alcohol and a small amount of
benzene which is deliberately added in
excess in order to ensure that all the
water is removed. On further heating
this binary esotropic mixture starts
boiling and a binary esotropic mixture
of alcohol and benzin distills off
taking away all the benzene leaving
behind 100% alcohol that is our absolute
alcohol. one of the best examples where
we can use eotropism to remove eotropism
and prepare absolute alcohol. Let us
move on to partially missible
liquids. We have several examples of
partially missible
liquids. We have dealt with completely
missible liquids in our la last episode
where we discuss solid vapor equilibria
the systems that obey Roll's law. In
this part, we'll take up partially
missible liquids like phenol water
system. Let us look at phenol water
system. The phase diagram is
here. A very simple. You have a
dome-shaped region in which the system
breaks into two phases and outside this
there is complete missibility. Phenol
and water are partially missible.
Therefore, if you take
water at any temperature, say
T1, and add phenol slowly with
stirring, phenol dissolves initially,
but when the solubility limit is reached
here on the dome-shaped curve here, the
system splits into two
phases. One with this composition, the
other with this composition. As you
continue to add additional phenol into
it, the relative amounts of the two
phases will change
change
and finally we reach a system in which
there is large excess of phenol and
again the missisibility is attained.
Therefore, on either side of the
dome-shaped area, we have complete
missibility. But within that, the system
is always split into two
phases. You can see here if we increase the
the
temperature, the compositions of the two
phases that are in equilibrium start
coming closer together. In other words,
the length of the tie line joining the
compositions of the two phases decreases
and ultimately the length becomes zero
that is a point which is called critical
solution temperature at which the two
become missible. Above this temperature
they always form one phase. So point C
is important. It is called the critical
solution temperature. Let us apply phase
rule equation to this. The equation is
F= C minus P +
2. In the one-phase region where phenol
and water are completely
missible, C is equal to 2. Two component
system phase is 1. Therefore, we can
find out the number of degrees of
freedom which is
three. As pressure is kept constant, we
are left with two degrees of freedom.
The system is
bariant. In the two-phase region where
there is partial
missisibility, number of degrees of
freedom works out to be one. The system
is univariant system. But at critical
solution temperature, that is at point
C, the two phases become identical. The
composition of the two phases become
identical. Hence the number of degrees
of freedom F becomes zero. the system
becomes invariant
system. Point C as I told you is called
critical solution temperature
abbreviated as CST. Since it is the
maximum in the curve in this particular
case it is called upper CST. It is a
characteristic of the system. It needs
some explanation here. Where do we use this?
this?
The domestic disinfectant that we get
what we call generally
phenile is a system like this. It's a
dark liquid but
clear. If you add water to it, it becomes
becomes
milky. So why it turns milky? We take
into account the effect of chemicals or
impurities on CST. CST may be made to
increase or decrease with the addition
of certain impurities deliberately. In
this particular case, you add a
substance which suppresses the CST of
phenol water system so that when you add
water, it goes into the two-phase region
from the one-phase region when it was
supplied to you.
Let us see the changes that are taking
place when we deal with such phase
diagrams. You start with the phenol
water mixture with this
composition. As you heat it and say take
it to temperature
T1 with this original composition, the
system is in two phases. One with the
composition A and other the phase that
is in equilibrium is with composition B.
And as you heat it, say to temperature
T2, the composition now of the two
phases is A prime and B prime. And the
relative amounts of the two phases are
given by the T line. The two arms of the
T line. And you can see one of the arms
start decreasing in length. And as you
increase the temperature, ultimately we
reach the point AP prime here. And you
can see that the amount of one of the
phases in this particular case BP prime
decreases almost to zero and further
increase in temperature makes the two
liquids completely missible. So we
attain missibility from a two-phase
system by heating and the missisibility
is attained by the disappearance of one
of the phases. If you start with phenol rich
rich
phase, you will have systems giving rise
to missibility
where the water-rich phase
disappears. If you start with a
particular composition in this case
given by X prime and heat it you can
clearly see that the two phases remain
in equilibrium till we reach the point C
at which both the phases are present and
missibility is attained till the
last point the two phases will be
present which means misibility is
attained when the compositions of the
two phases that are present in
equilibrium become
identical and therefore this point is
very characteristic of the
system and as I told you it is called
upper critical solution temperature.
There are other systems which
show lower CST like the one that we have
here. A
system given by water and trimethile
amine exactly like phenol water
system but the CST the critical solution
temperature is at the lowest point here.
This is called lower CST.
Why missibility is attained at lower
temperature which is unusual. Generally
we know that the solubility goes on
increasing as we raise the temperature
and ultimately missibility is attained
at a particular temperature. In this
particular case the missisibility is
there at lower temperature with the
increase in temperature the
missisibility decreases.
Probably in such systems there are some
molecular interactions which are
operative at lower temperature which
become weaker as the temperature is
raised. When you have systems like these
two upper and lower CST and interesting
system we have here is the nicotine
water system which shows both lower CST
as well as upper CST. The explanation is
similar. We have complete missibility
outside this circle and within this you
have the system in which there are two
phases in
equilibrium. Let us now look
at systems involving emissible liquids.
If we take two emissible
liquids one and two depending on density
they form separate layers. Liquid one
which is denser is cut off from the
vapor phase. Therefore only the
molecules of liquid two which is lighter
will have chance to escape to the vapor
phase. This is very clear and
therefore in such systems if we bring
about agitation very strongly both the
liquids will have chance to enter the
vapor phase so that the vapor will be in
equilibrium with both the liquids and
total vapor pressure in such cases will
be the sum of the partial vapor
pressures but in the pure state that
means P is equal to PA KN plus PB KN. It
implies that such liquid mixtures will
boil at a temperature which is lower
than the boiling point of either of the
liquids. So each liquid behaves
independently and therefore contributes
to the vapor pressure as if it is a pure liquid.
liquid.
This is true irrespective of the
relative amount of each of the liquids
present in the mixture provided their
amounts are sufficient
enough so that they exist in equilibrium
with their vapor. Now boiling point of the
the
mixture. If you take water as one of the
liquids which is immissible with the
other liquid which we takes like
nitroenzine, hydroenzine etc. even
enolene for that matter. The liquid
mixture will boil at a temperature below
100° centigrade. Take for example
boiling point of pure water as we know
is 100° centiggrade and that of analine
is 184° centigrade. the mixture boils
below 100° say around 98°
centigrade. Exactly similar arguments
holds good for any other liquid mixture
whether water is present or not. So
instead of boiling with water, it is
advantageous to use
steam because it heats up the liquid
mixture as well as it brings about
agitation which is a requirement for
both the liquids to be in equilibrium
with their vapors. This is the assembly
that we use in the distillation
process. So that the liquid mixture that
is present is made to boil over by
passing steam where the steam passed at
vigorously agitates the mixture. The
vapor gets carried water as well as that
of the liquid that is immissible with
water and collected in the distillate.
The process is called the steam
distillation. Obviously because we are
using steam. Why steam distillation?
Normal distillation of such
compounds is taking place at high
temperature because these are high
boiling liquids. They may be unstable at
that temperature. Therefore, if we use
steam distillation, they can be made to
boil at much lower temperature even
below 100° centigrade in this case
because water is being used. What is the
application? Definitely it is to
separate and purify compounds of this
type which we have mentioned earlier
which are set to be steam volatile
compounds. These are generally the
natural products that are very sensitive
to heat. Some of them are steam volatile
and steam distillation can be
effectively used to extract such plant
materials like eucalyptus, citrus oils
and natural oils which are used in
perfumery from the plants. It is found
that in steam distillation the
composition of the distillate is fixed
irrespective of the relative amounts of
the liquids present in the mixture. And
to explain this we can use phase rule
equation f is equal to c minus p + 2.
And if you substitute the value of c as
2 p as 3 we get f is equal to 1. But we
already have kept pressure at constant
at 1 atmosphere which means that the
system becomes invariant. The degrees of
freedom f becomes zero.
Therefore the mixture of the two
imissible liquids will boil at constant
temperature with fixed composition of
the vapor. That means the distillate
will have a fixed composition. We can
calculate this by using the familiar
equations that we have and you are
already familiar with it. We have come
across these equations which relate the
pressure, the partial pressure, the mole
fraction in the vapor phase, the number
of moles that are present in the
system and ultimately we can
calculate and show that the ratio of the
number of moles of each of the solutes
or each of the components present in the
distillate is constant. And in fact we
can calculate the weight ratio by
substituting the values of molecular
weight in the equation. And so that w a
by wb is equal to pa 0 into m a divided
by pb0 into ma where ma and mb stands
for the molecular weight a constant
ratio as expected. This equation in fact
has been used earlier to find out the
molecular weight of compounds that are
freshly isolated. Let us summarize what
we have seen. We have seen today non
ideal systems which show positive and
negative deviation from R's
law. We saw what areottopic mixtures.
We looked at partially missible liquid
systems which show upper CST, lower CST
as well as upper and lower CST. The
examples are here. Finally, we looked at
imissible liquid systems which are
interesting because we find a process
very important in organic chemistry that
is steam
distillation. So this brings us to the
end of our discussions on phase equilibrium.
equilibrium.
What we looked at? We started with the
definitions of terms involved in phase
equilibrium. We derived the phase rule
equation. Then saw the application of
phase rule to one component
system like water, carbon
dioxide, sulfur etc.
then used our
uh knowledge for applying it to two
component systems where we saw solid liquid
liquid
equilibria, liquid vapor
equilibria, liquid gas equilibria
equilibria
involving missible
liquids, partially missible liquids and
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