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Solutions

The document provides an overview of solutions, including their definitions, types (solid, liquid, gaseous), and examples. It discusses ways to express concentrations, solubility factors, and key laws such as Henry's and Raoult's laws, along with their applications. Additionally, it covers colligative properties, abnormal molar masses, and the Van’t Hoff factor, explaining how these concepts relate to the behavior of solutions.

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0% found this document useful (0 votes)
7 views43 pages

Solutions

The document provides an overview of solutions, including their definitions, types (solid, liquid, gaseous), and examples. It discusses ways to express concentrations, solubility factors, and key laws such as Henry's and Raoult's laws, along with their applications. Additionally, it covers colligative properties, abnormal molar masses, and the Van’t Hoff factor, explaining how these concepts relate to the behavior of solutions.

Uploaded by

Roopa Khened
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
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SOLUTIONS

Solution is a homogeneous mixture of two or more


substances.

In binary solution the part which is present in larger


amount is called solvent and the part which is present in
lesser amount is called solute.
TYPES OF SOLUTION
SOLID SOLUTION ( Solid is the solvent) 1.gas in solid
2. liquid in solid
3. gas in solid
LIQUID SOLUTION ( Liquid is the solvent)1. gas in liquid
2 . liquid in liquid
3. solid in liquid
GASEOUS SOLUTION(Gas is the solvent)1. gas in gas
2. liquid in gas
3. Solid in gas

2
TYPES OF SOLUTIONS

Gaseous solutions Liquid solutions Solid solutions

Gas in Gas Gas in Liquid Gas in solid

Liquid in Gas liquid in liquid Liquid in solid

Solid in Gas Solid in Liquid Solid in solid


Examples
Gaseous solutions
Gas in Gas- Air ( oxygen in nitrogen)
Liquid in Gas ( Chloroform in nitrogen)
Solid in gas ( Camphor in nitrogen)
Liquid Solutions
Gas in liquid (Oxygen in water )
Liquid in liquid ( ethanol in water )
Solid in liquid (glucose in water )
Solid solutions
Gas in solid ( Hydrogen in Palladium)
liquid in solid ( Mercuy in sodium)
solid in solid ( copper in gold)
WAYS OF EXPRESSING CONCENTRATIONS
( TEMPERATURE DEPENDANT) (TEMPERATURE INDEPENDENT)

VOLUME PERCENTAGE MASS PERCENTAGE

MASS BY VOLUME PERCENTAGE MOLE FRACTION

MOLARITY MOLALITY

NORMALITY ppm ( parts per million)


MASS PERCENTAGE (W/W)

Mass % = Mass of the component in the solution


----------------------------------------------------- X 100
Total mass of the solution

Mass percentage is the weight of the solute present per 100 units
of the solution.

Eg: 10% glucose in water means 10 g of glucose in 90 g of water

6
VOLUME PERCENTAGE (v/v)
volume of the component
Volume % = -------------------------------------- X 100
Total volume of solution

Eg : 10% ethanol solution in water means

ie 10 mL of ethanol is dissolved in 90 mL of water


7
MASS BY VOLUME PERCENTAGE (w/v)
Mass of the solute
Mass /volume % = ----------------------------- X 100
total volume of the solution
Eg : 23% w/v glucose solution means 23 g of glucose dissolved in 100 mL of
water.
This unit is used in medicine and pharmacy
Parts per million(ppm)
Number of parts of the component ppm =
------------------------------------------------------------------------------ X 106
Total number of parts of all components in the solution

8
Mole fraction ( χ)
Number of moles of the component
Molefraction of a component = ---------------------------------------------------
total number of moles of all the components
ȠA

molefraction of A , XA =--------------------------
ȠA +ȠB

ȠB
molefraction of B, XB =
-------------------------ȠA + ȠB
XA + XB = 1

9
MOLARITY(M)
It is defined as the number of moles of a solute dissolved in one
litre of the solution

number of moles of solute


M = -------------------------------------------------------
Total volume of the solution in litre

Mass of the solute x 1000


= ------------------------------------
Molar mass the solute x Volume of the solution in mL

10
MOLALITY (m) :
It is defined as the number of moles of solute present in 1
Kg of the solvent

Moles of solute
Molality =--------------------------------
Mass of solvent in Kg

Mass of the solute x 1000


= ---------------------------------------------------
Molar mass of solute X Mass of solvent in g

11
• SOLUBILITY
• solubility of a substance is its maximum amount
that can be dissolved in a specific amount of
solvent at a specified temperature.
• It depends on * nature of solute and solvent
* temperatur
e
* Pressure

Polar solutes dissolve in polar solvents and nonpolar


solutes dissolve in nonpolar solutes.

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solute + solvent =solution

If the dissolution process is endothermic(ΔsolH>0 ) , the solubility


should increase with rise in temperature.

If the dissolution process is exothermic ( ΔsolH < 0) , the solubility


should decrease

Pressure does not have any significant effect on solubility of solids


in liquids.

14
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17
Henry’s law
Henrys law states that at a constant temperature,the
solubility of a gas in a iquid is directly proportional to the
pressure of the gas.
or

The law states that the partial pressure of the gas in vapour
phase(p) is proportional to the molefraction of the gas (x)in
the solution.
p= KH X
where KH is the Henrys law constant.
18
19
APPLICATIONS OF HENRY’S LAW
1. Soft drinks :To increase the solubility of CO2 in soft
drinks and soda water ,the bottle is sealed under
high pressure.

2. Bends in scuba divers:

Anoxia
3. : Low oxygen concentration in the bood of
mountainers or people living in high altitude

20
RAOULTS LAW FOR VOLATILE COMPONENT

Raoults law states that for a solution of volatile liquids,the partial


pressure of each component in the solution is directly proportional
to its mole fraction. pA = pA 0 xA where pA 0 is the vapour pressure of
pure component A pB = pB 0 xB where pB 0 is the vapour pressure of
pure componentB P
total = pA + pB

= p0A +(p0 B –p0A) xB


21
RAOULTS LAW FOR NON-VOLATILE COMPONENT

If the component B ( solute ) is non volatile, it cannot give any


contribution to the total pressure of the solution

Then Ptotal = pA + pB
P solution = pA + 0

= p0A(1-xB)

Δp/p0A = xB

ie For non-volatile solute Raoults law states that the relative lowering of
vapour pressure is equal to mole fraction of the solute
22
IDEAL SOUTION
solutions which obey Raoults law

ΔV mixing =0

ΔH mixing =0

Here FA-A or FB-B = FA-B

eg: (a) solution of n-hexane and n-heptane (b)


solution of bromoethane and chloroethane ( c )
solution of benzene and toluene

23
(NON-IDEAL SOLUTION) SOLUTIONS
SHOWING POSITIVE DEVIATION

• Do not obey Raouts law 24


• ΔV mixing >0
• ΔHmixing > 0

• Eg : mixture of cyclohexane and ethanol


(NON-IDEAL SOLUTIONS) SOLUTIONS
SHOWING NEGATIVE DEVIATIONS

Do not obey Raoults law


ΔV mixing <0 ΔH mixing
<0

Eg : mixture of Acetone and chloroform

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Colligative properties

The properties which depends on the number of solute particles


not on the nature.

(1) Relative lowering of vapour pressure of the solvent (ΔP/P0)


(2 ) Elevation of boiling point of the solvent (ΔTb) (3)
Depression of freezing point of the solvent (ΔTf)
(4)Osmotic pressure of the solution (π)

27
RELATIVE LOWERING OF VAPOUR PRESSURE:
when a non-volatile solute is added to a solvent its vapour
pressure is decreased.This is called lowering of vapour
pressure.

relative lowering of vp, ΔP


( ------) = X B
P0 A ΔP = P0 A
xXB
ΔP α X B

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Relation between lowering of vapour pressure and molar mass
According to Raoults law relative lowering of vapour pressure = molefraction of
the solute

ΔP
------ = XB , XB is the molefraction of the solute
P0 A

substituting molality in the above equation


ΔP W B xM A
------ = ------------------
P0 A M B xW A
(Colligative Proerty)
2.Elevation of Boiling Point (ΔTb):Then the difference between the
boiling points of the pure solvent and that of the solution
is called elevation of boiling point (ΔTb).

ΔT =T b b -T 0 b

ΔTb α molality ΔTb = Kb x molality,


where Kb molal elevation constant
or Ebullioscopic constant

31
Relation between Elevation of Boiling point and Molar mass of solute
ΔTb = Kb x molality

Kb x WBx1000 ΔTb
=----------------------MB WA- mass of solvent WB-
x WA mass of solute MB- molar
mass of solute ΔTb -elevation
1000 Kb x WB of boiling point
MB=----------------------
ΔTb x WA

32
(colligative Property)
Depression of Freezing Point ( ΔTf) .
.

ie ΔTf α molality

ΔTf = Kf x molality,
or cryoscopic constant
Molal depression constant is the
depression in depression in FP when molality is
unity

33
Relation between Depression of Freezing Point and
molar mass of the solute

ΔTf = Kf x m ,
WBx 1000
But molality m=-------------
MB X WA

W B x 1000
ΔTf= K x f --------------
M B xW A
1000 K W f B
M = -----------------B
ΔT W f A
34
4. Osmotic pressure
Osmosis: If a solvent and solution are separated by a semipermeable
membrane ,the solvent molecules will flow through the membrane from
pure solvent to solution. This process of flow of solvent is called osmosis.

The excess pressure required to just prevent osmosis is called osmotic


pressure.
35
Molar mass and Osmotic Pressure
παC αT

n B π = ---- x
RT wB
V But nB = -----
MB

wB x R xT MB =
---------------πV

36
Isotonic Solutions
Two solutions having same osmotic pressure at a given
temperature are called isotonic solutions.
π=1 π2

w1 w2
------ = --------
M1 M2

Between two solutions one having higher osmotic pressure is called


hypertonic solution and that having lower osmotic pressure is called
hypotonic solution.
37
Reverse Osmosis and Water Purification
The direction of osmosis can be reversed if a pressure larger than the
osmotic pressure is applied to the solution side . This phenomenon is
called reverse osmosis.
Reverse osmosis is used in desalination of sea water.

38
Abnormal Molar Masses
When we determine the molar mass of certain substances by colligative property methods,
it will be higher or lower than the actual value.This is called abnormal molar mass.
It is due to (i) association or (ii) dissociation

(i) If association take place the molar mass increases.

eg : Acetic acid undergoes dimerization in benzene.So molar mass will be 120 instead of 60.

(ii)
If dissociation take place molar mass decreases
eg: KCl in water KCl ----→K+ + Cl-

39
Van’t Hoff factor (i)

Normal molar mass


i= ------------------------------
Abnormal molar mass

Observed colligative property


= -----------------------------------------------
Calculated colligative property

If I = 1 neither association nor dissociation.


If I > 1, dissociation
If I < 1 , association

40
Inclusion of van’t Hoff factor modifies the equations

PA0-p s nB
Lowering of VP ---------- = i ----
pA0 nA

Elevation of Boiling point , Δ Tb = i Kb m

Depression of Freezing point Δ Tf = iKf m

i nBRT
Osmotic pressure of solution, π = --------
V

41
y o u
n k
Tha

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