· Solution:
The homogeneous mixture of two or more substances is known as solution.
· Solvent:
The substance which is present in large proportion in solution is known as
solvent.
· Solute:
The substance which is present in smaller proportion in solution is known as
solute.
· Concentration: The amount of solution
present in a given amount of solution is known as concentration.
· Concentrated Solution: Solution
containing relatively higher concentration of solute is known as concentrated
solution.
· Dilute Solution: Solution containing
relatively lower concentration of solute is known as dilute solution.
Type of Solution
Depending upon the physical state of solute and solvent, types of
solution are:
SOLVENT STATE
|
SOLUTE
STATE
|
EXAMPLE
|
Gas
|
Gas
|
Air
|
Liquid
|
Gas
|
CO2 in water
|
Solid
|
Gas
|
Hydrogen in Pd
|
Liquid
|
Liquid
|
Alcohol in water
|
Gas
|
Liquid
|
Water vapour in air
|
Solid
|
Liquid
|
Hg in Au
|
Gas
|
Solid
|
Sublimation of solid into gas
|
Liquid
|
Solid
|
Sugar in water
|
Solid
|
Solid
|
Alloys
|
Aqueous Solution: Solution of substances in water is known as aqueous
solution.
Amalgam: Solution of metals in mercury is called
amalgam.
Concentration Units:
Percentage Composition: It is expressed by four different ways:
i)
Percentage weight/ weight: It is the
weight of solute dissolved per 100 parts by weight of solution.10% w/w salt
solution means 10g of salt dissolved in 100g of solution in water . This
contains 90g of water.
% by weight = mass of solute/
mass of solution × 100
ii)
Percentage weight/ volume: It is the
weight of solute dissolved per 100 parts by volume of solution. 10g of sugar
dissolved in 100 cm3 of solution is 10% w/v solution of sugar.
iii)
Percentage volume/ weight: It is the
number of cm3 of solute dissolved per 100g of the solution. If 10 cm3
of alcohol are dissolved in water and the total weight of solution is 100g then
it is 10% v/w solution alcohol in water.
iv)
Percentage volume/volume: It is the
volume of solute dissolved per 100 cm3 of the solution.
· Morality
(M): It is the number of moles of solute present in dm3 of solution.
Number of mole = mass (g) / formula
mass
· Morality
(m): It is the number of moles of solute present in kg or 1000g of solvent.
· Normality
(N): It is the number of gram equivalents of solute in dm3 of
solution.
Relation between Molarity and Normality:
· Formula
weight × Molrity =Normality × Equivalent weight
Or
Molarity = Normality × equivalent
weight/formula weight
· Mole
fraction (x): The mole fraction of any component in a mixture is the ratio of
the number of moles of it to the total number of moles of all the components
present.
· The
sum of the mole fractions of all components of a solution must be equal to one.
There is no formal units of moles fraction. Anyhow, sometimes mole fraction is
multiplied 100 to get mole percent.
· Parts
per million (ppm): It is defined as the number of parts (by weight or volume)
of a solute per million parts (by weight or volume) of the solution.
· This
unit is used for very low concentration of solution.
· Ideal
solution: A solution is said to be ideal, if there is no energy change (ΔH =0)
and no volume change (Δv = 0) when the solute is dissolved in the solvent.
· In
an ideal solution, there is no intermolecular forces of attraction between the
solute and the solvent particles i.e. the components have zero heat of mixing
and zero volume change.
· Ideal
solutions obey Raoult’s law exactly at all concentrations and temperatures.
· Raoult’s
Law:
i)
For binary solution of volatile liquid:
According to this law, “the partial vapour pressure of any volatile component
in a solution is equal to the product of the vapour pressure of pure component
and its mole fraction in the solution”.
PA = P0A
XA and PB = P0B
XB
Where PA
and PB are the partial pressures of component A and B.XA and XB are the mole fraction of
component A and B. P0A and P0B are
the vapour pressure of two pure liquids.
ii)
For solutions containing non-volatile
solutes: In non-volatile solute, there is only contribution of solvent in the
vapour pressure. So, the vapour pressure of the solution of a non-volatile
solute is equal to the vapour pressure of the pure solvent.
PA = P0A
XA i.e. P = P0A XA
Where
P = Pressure of solution; P0A = Partial pressure of pure
solvent and XA = mole fraction of solvent.
Thus, Raoult’s law may be stated as:
“At
a given temperature, the vapour pressure of a solution containing non-volatil
solute is directly proportional to the mole fraction of solvent”.
Limitations of Raoult’s Law:
It should be applied only for every dilute solutions.
The solute should be non-volatile.
The solute should be non-electrolyte.
Non-Ideal Solutions: The solutions which do not obey
Raoult’s law i.e. show positive of negative deviation from Raoult’s law are
called non-ideal solution. In non-ideal solutions,
ΔHmixing
≠ 0 & ΔVmixing ≠ 0
Positive deviations: positive deviation from
Raoult’s law occurs if weaker interaction forces of attraction exist between
unlike binary molecules ( A & B ) in comparison to like binary molecules (
A & A or B & B ).
The extent of positive deviation depends upon
following factors:
i)
Difference in polarity of the molecule.
ii)
Difference in intermolecule forces of
attraction.
iii)
Difference in length of hydrocarbon.
iv)
Association of either of the
constituents in liquid state.
v)
ΔHmixing = +ve (endothermic)
vi)
ΔHmixing = +ve
vii)
Solubility increases by heating.
viii) PA
> P0A XA and PB > P0B
XB.
Negative deviation: Negative deviation from Raoult’s
law occurs if stronger interaction of attraction exist in unlike molecule (
i.e. between A and B) in comparison to like molecule ( i.e. either between A
& A or A & B).
i)- ΔHmixing
= -ve (exothermic) ii)- ΔVmixing = +ve
iii)- Solubility decreases by heating. iv)- PA
< P0A XA and PB < P0B XB.
· Azeotropes:
The mixture of two or more solvents, which have definite composition and
boiling point is called azeotropes or azeotropic mixture. The azeotropes which
show positive deviation from ideal behavior i.e. from Raoult’s law is called
maximum boiling azeotropes and those azeotropes which show negative deviation
from Raoult’s law is called maximum boiling azeotropes.Minimum boiling
azeotropes having lower boiling point than either of the two liquid pairs and
maximum boiling azeotropes having
maximum boiling point than either of the two liquid pairs.
· Colliative
properties: A colliative property of a solution is one that depends on the
number of particles dissolved in it, rather than on the type of particles.Colliative
properties are the properties of only dilute solution which are supposed to
behave as ideal solution i.e solution in which the activity of the solute is
equal to mole fraction.
The colliative properties are:
i)- lowering in vapour pressure.
ii)- Elevation of boiling point.
iii)- Depression of freezing point.
iv)- Osmosis.
· Lowering
in vapours pressure:When a solid dissolves in water,its ions or molecules
become surrounded by water molecules; we say that the particles are hydrated .
In case of an ionic solid,water molecules are attracted to the positive or
negative charges on the ions. For a covalent substance like sugar, the
attraction are due to the hydrogen bonds made between water and sugar
molecules.Owing to the extra attraction that the water molecules feel for the
dissolve particles, they find it harder to escape from a solution of an pure
water. By comparing the vapour pressure of pure water with the vapour pressure
of a solution of an involatile solute, we can compare the ease with which water
molecules can escape into the vapours.The vapours pressure of a solution is
always lower than that of pure water.
“The relative lowering of vapours
pressure is equal to the mole fraction of the solute.”
P-PS
/ P = WM / WM
Where w = weight of solute; W = of
pure solvent, m = molecule weight of solute, M = molecule weight of solvent.
The above expression can be used
in the molecule weight determination of non-volatile substance.
· Elevation
of Boiling Point: The boiling point of a liquid is defined as the temperature
at which its vapour pressure becomes equal to the atmospheric pressure. Since
the addition of a non-volatile solute lowers the vapours pressure of the
solvent so the solution boils at a high temperature than the pure sovent.
An elevation in temperature causes a rise in
the vapours pressure of a liquid because
at higher temperature, the escaping tendency of the molecule increases due to
great average kinetic energy. Liquid with weak intermolecule attractive forces
have low pressure. If Tb is the boiling point of solvent and T is
the boiling point of solution, the
difference in boiling point (ΔTb) is called the elevation of boiling
point.
T – Tb
= ΔTb
The
elevation of boiling point is directly proportional to the lowering of vapour
pressure.
ΔTb α p0 – p
The elevation of boiling point is also directly
proportional to the concentration of the solution expressed as molality i.e. ΔTb
α m or ΔTb = kb × m. where Kb is the
proportionality constant called the ebullioscopic constant or molal elevation
constant.
Kb
is the characteristic of the solvent (independent of the nature of solute) and
may be definedas the elevation in the boiling point which could be produced by
dissolving one mole of any solute in 1000 grams of pure solvent. Thus,
ΔTb = Kb
× m or ΔTb= 1000× Kb ᵡ w / m ᵡ w or m= 1000×Kbᵡ
w / ΔTb ᵡ w
Where w & m = weight and formula weight of
solute. W = weight of solvent.
Depression of Freezing Point: Freezing point is the
temperature at which liquid and solid states of a substance have the same
vapours pressure. Since the vapours of a solvent is lowered by the addition of
non-volatile solute, the freezing point of the solution is always lower than
freezing point of the pure solvent.
The
depression in freezing point ΔTƒ is directly proportion to the
lowering of vapour pressure which in turn is proportional to n/N (where n= w/m
& N = W/M).
Therefore, ΔTƒ α P0 – P or ΔTƒα
ΔPα n/N α wM/mW.
The lowering or depressing of freezing point (ΔT1)
is related to the molarity (m) of the solution.
i.e. ΔT1 = K1 × m
kƒ is the proportionality constant known
as the cryoscopic constant or molal freezing point depression constant, Kƒ
may be defined as the depression in freezing point which may theoretically by
produced by dissolving one mole of the solute in 1000 grams of the solvent.
Molality of the solution= w/m ᵡ 1000/ W/
Where w & m are the weight and formula weight of
the solute in gram and W is the weight of solvent.
ΔTƒ = Kƒ × m
Or ΔTƒ
= Kƒ ᵡwᵡ1000/mᵡw or 1000ᵡ Kƒ ᵡw /ΔTƒ ᵪW
Osmosis And Osmotic Pressure: When a solution is
separated from a pure solvent by a membrane, it is observed that the solvent tends
to pass through the membrane into the solution. “A membrane which permits the
solvent and not and not the solute to pass through it is known as semipermeable
membrane”. If two solutions of different concentration are separated from each
other by a semipermeable, it is fond that “the solvent flows spontaneously by
through the membrane from a solution of lower concentration to one of higher
concentration till the solution on both sides of the membrane attain uniform
concentration. This phenomenon is termed as Osmosis (Greek osmos = a push)”.
The type of the membrane employed in experiments on
osmosis depends on the nature of the solvent and solute. Some semipermeable
membranes include animal membrances and thin films of cellulose and cellulose
nitrate.
It must be noted that there is no perfect universal
semipermeable membrane applicable for all systems or for a particular system at
all temperatures.
Osmotic Pressure: It may be defined as the
equivalent of maximum hydrostatic pressure which is produced when a solution is
separated from the solvent by a semipermable membrane.
· Osmotic
pressure may be defined as the equivalent of excess of pressure which must be
applied to the solution in order to prevent the passage of solvent into it
through a semipermeable membrane.
· It
may also be defined as the excess of pressure which must be applied to the
solution in order to increase its vapour pressure so that it become equal to
that of the solvent.
Hydration: when ionic compound are dissolved in
water, they are dissociated into ions. Both positive and negative ions are
hydrated in aqueous solution. This means that they are surround by an
approximately spherical shell of water dipoles, each with its oxygen end
pointing in toward positive ion or its hydrogen end pointing in toward a
negative ion. The extent of hydration of an ion can be measured by the
hydration energy of the ion, ΔHhyd.
Heat of hydration is the energy released when the
ions leave the gas phase and enters water to become hydrated. Hydration
energies are always negative and depend upon ionic size and charge. Hydration
energies are high for an ion, which has a small size and/or a high charge.
In water, all ions are hydrated i.e. surrounded by a
shell of water molecules. The hydrogen ion is very strongly hydrated because of
its small size; it is often represented in solution as H2O-
called the hydronium ion.
· Hydrolysis:
When the salt NaCl is dissolved in water, the resulting solution is neutral
i.e. the concentration of each of H+ and OH- ions are
equal to 10-7M as in pure water. But some salts, upon dissolving in
water, do not always form neutral solution. Some salts like NH4CL,
ALCL3, CuSO4 give acidic solution in water, and some salt
like Na2CO3 form basic solution in water. These
interactions between salt and water are called hydrolytic reaction and the
phenomenon is known as hydrolysis.
“The
reaction of cation or anion (or both) with water so as to change its pH known as hydrolysis”.
· Arrhenius
Theory of Ionization: Electrolytes are the substances
containing electrically changed particles called ions. These changes are
positive for H- ion or ions derived from metals and negative for
ions derived from non-metals.
· Numbers
of electrical changes carried by an ion is equal to the valency of
corresponding atom.
· The
number of negative and positive charges on the ions must be equal so that the
solution as a whole remains neutral.
· In
solution, ions move randomly. On collision, they may combine to give unionized
molecules. Ionization is a reversible process in which solution contain ions of
electrolyte together with unionized molecules.
· The
degree of ionization depends upon the nature of electrolyte. Weak electrolytes
ionize only slightly.
· Ionization
is not affected by electric current. When electric current is passed an
electrolytic solution, the positive ions (cations) migrate towards cathode and
the negative ions (anions) migrate towards anode. On reaching the electrodes,
the ions lose their charge and change into neutral species by the gain or loss
of electrons.
· pH:
In pure water at 250C; [H+][OH-] = 1 ᵡ 10-14
[H-][OH-] = 1ᵡ 10-7M.
In acidic solution, [H-] is more
than 1ᵡ 10-7M and [OH-] is less than 1ᵡ 10-7
M.
In
basic solution, [H-]will be less than and [OH-] more than
1ᵡ 10-7 M. the actual values of these concentration are too small to
be used for practical work. Therefore, a Danish chemist S.P.L. Sorenson
introduced the term pH value to express H- ion concentration.
“The pH value of an aqueous solution
is the negative logarithm of the hydrogen ion concentration in mole per dm3
in the solution”.
pH = log [H]
We known that in any aqueous solution;
[H-] [OH-] = 1ᵡ10-14
Using
pOH = - log [OH-]
pH = pOH = 14
[H-] (mol/dm3) 100
10-1 10-2 10-3 10-4 10-5
10-6 10-7 10-8 10-9 10-10
1011 10-12 10-1310-14
pH 0
1 2 3
4 5 6
7 8 9
10 11
12 13
14
Acid
Neutral Basic
Buffer: It is the solution
which does not change its pH value either on keeping it for long or on adding
to it water or acid or a base or the solution which resists change in its pH
value.
There are two
types of buffer solutions:
a). Acidic buffers: Weak
acid + salt of same acid with strong base.
E.g.; CH3 COOH + CH3 COONa.
b). Basic buffers: Weak
base + salt of same base with strong acid.
E.g.; NH4OH + NH4CL.
Acid-Base Indicators: Acid-base
indicators such as methyl orange, phenolphthalein and bromothymol blue are the
substances which change colour according to the hydrogen ion concentration of
the solution to which they are added. Consequently , they are used to test for
acidity and alkalinity. They are also used to detect the end point in acid-base
titrations.
Most
indicators can be regarded as weak acids of which either the undissociated
molecule or the dissociated anion, or both, are coloured. If we take methyl
orange as our example and write the undissociated molecule as HY,
HY = H- + Y
Red Colourless Yellow
Addition of acid (i.e. H+ ions) displaces this equilibrium to left.
When this happens [HY]>> [Y] and the solution becomes red. On the other
hand, when alkali (containing OH-ions) is added to methyl orange, it
removes H- ion forming water. The equilibrium in the above system
moves to the right in order to replace some of the H- ions. In this cause [Y]>>
[HY], and solution truns yellow.
The range of an Indicator: The colour change of an
indicator is due to the change from one coloured from to another. Near the end
point, both coloured froms will be present in appreciable quantities. It is not
possible to say precisely when the two froms are at equal concentration.
Experiment shows that our eyes cannot judge the exact end point, and indicators
effectively change colour over a range of about 2 pH units.
“the range
of an indicator is the pH range over which it changes colour”.
The end point of each indicator is in the center of
its pH range.

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