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POLAROGRAPHY &
VOLTAMMETRY
1
VOLTAMMETRY
2
οƒ˜ Discovery of Polarography - Jaroslav Heyrovsky, 1922
οƒ˜ Noble Prize, 1959
οƒ˜ Electro analytical technique
οƒ˜ Application of a Potential (E) to an electrode and the monitoring of the resulting
Current (I) flowing through the electrochemical cell.
οƒ˜ Applied potential is varied or the current is monitored over a period of time (t).
Thus, all voltammetric techniques can be described as some function of E, i, and t.
οƒ˜ Oxidation and Reduction
WORKING ELECTRODE
οƒ˜ Indicator Electrode
οƒ˜ Reaction such as Oxidation or Reduction takes
place.
οƒ˜ Geometries & Materials
Dropping Mercury
Electrode (DME)
Platinum Disk
Electrode
Gold Electrode
Glassy carbon
Electrode
3
REFERENCE ELECTRODE
οƒ˜ Standard Electrode
οƒ˜ Potential remains Constant
οƒ˜ Calomel Electrode
οƒ˜ Silver/Silver Chloride Electrode
AgCl(s) + e– β†’ Ag(s) + Cl–
Hg2Cl2(s) + 2e– β†’ 2Hg(l) + 2Cl–
Calomel Electrode
Silver Electrode
4
COUNTER ELECTRODE
οƒ˜ Auxiliary Electrode
οƒ˜ serves to Carry the current through the cell
οƒ˜ thin Pt wire, Au, Graphite
Platinum wire
Gold wire
Graphite
5
Dropping Mercury Electrode
(DME) – Polarography
Platinum Electrode – Cyclic
Voltammetry
6
POLAROGRAPHY
οƒ˜ Branch of Voltammetry
οƒ˜ Unique electrode – Dropping Mercury Electrode (DME)
PRINCIPLE:
By gradually increasing voltage is applied between two electrodes, one of which is
polarizable and the other is non-polarizable and the current flowing between the two
electrodes is recorded.
7
Instrument - Polarograph
Curve–Voltage Curve - Polarogram
INSTRUMENTATION
Working Electrode –
Dropping Mercury
Electrode (DME)
Reference Electrode –
Mercury Pool
Mercury
Pool
8
Potentiostat - Control and Measuring Device for electrochemical cell
Computer – Result
Electrochemical cell
o Reaction takes place
o Sample dissolved in a solvent, an ionic electrolyte, and three (or
sometimes two) electrodes.
WORKING
 Flask A contains an experimental solution that was
saturated by H2 or N2 gas through tube B.
 Mercury from reservoir C falls to the solution at the end of
the capillary tube D at the rate – 20-30 drops per minute.
 Drops act as cathode and continuously renewed.
 Mercury Pool E – Anode (Potential constant)
 Cathode & Anode are connected to the Battery F.
 Applied Potential can be varied by moving contact G
through the Potentiometer wire HI
 Current Strength – Galvanometer J
9
 E.M.F increased between C and E by moving contact G from I to H
 Potential increases which increase the Current.
 Curve occurs can be seen in automatic registering apparatus – Polarograph
 Current-Voltage curve – Polarogram/Polarographic waves
Polarograph
Polarogram
10
POLAROGRAM
Voltage
Current
Residual current:
Due to supporting electrolyte
It occurs due to condenser or capacitance current and small
faradic current.
ir = ic + if
ic β†’ condenser current, due to formation of Helmholtz
double layer at mercury surface
if β†’ faradic current due to small impurities
Migration Current (im) :
Due to migration of cations from the bulk of the solution towards
cathode due to diffusive force
Diffusion Current (id) :
The difference between Residual current and Limiting current is
called Diffusion Current (id).
Diffusion current is due to the actual diffusion of electroreducible
ions from the bulk of the sample to the surface of the mercury
droplet due to concentration gradient.
11
ILKOVIC EQUATION
π’Šπ’… = πŸ•πŸŽπŸ”π’π‘«πŸ πŸπ’ŽπŸ πŸ‘π’•πŸ πŸ”
id – Diffusion current in microamperes
n - is the number of electrons exchanged in the electrode reaction
D - is the diffusion coefficient of the depolarizer (cm2 s-1)
m - is the rate of mass flow of the mercury (mg s-1 ),
t - is the drop time (s)
C - is the depolarizer concentration
The current for the polarographic plateau can be predicted by the Ilkovic equation,
If mean currents are measured, the equation becomes
π’Šπ’… = πŸ”πŸŽπŸ•π’π‘«πŸ πŸπ’ŽπŸ πŸ‘π’•πŸ πŸ”
12
Half-wave Potential:
 Potential at mid-point wave (i = id/2) is known as Half-wave potential (E1/2)
 E1/2 diffusion current is half.
 E1/2 – characteristic feature of the element
 It gives the qualitative analysis, knowing the value of E1/2 one can predict the element
present in the solution.
 If the substance not identified, it is possible to identify by means of the polarographic
curve. The reducible material characterised Half-wave potential, this is the potential at the
point of inflection of its current – potential curve (half way up its polarographic wave).
 At the mid point of the polarographic wave the concentration of the ions which is
discharged is half the value in the bulk solution which depends on the magnitude of the
diffusion current and on the concentration of electrolyte.
𝑬 = 𝒄𝒐𝒏𝒔𝒕. βˆ’
𝑹𝑻
𝒏𝑭
ln
π‘Žπ‘€
+
π‘Žπ‘€
π‘Žπ‘€ - Activity of metal
π‘Žπ‘€
+
- Activity of ion
13
Limiting Current:
The current reaches a steady state value called the limiting current. At this point, the rate of
the diffusion of ions is equal to the rate of reduction of ions.
𝑬 = 𝒄𝒐𝒏𝒔𝒕. βˆ’
𝑹𝑻
𝒏𝑭
ln
𝑐𝑀
+
𝑐𝑀
𝑐𝑀
+
& 𝑐𝑀 are the corresponding concentrations
Suppose a solution of M+ ions of concentration is reduced at the DME cathode, and the maximum
concentration of the metal M amalgam formed in the drops is cM; at the half-wave point the respective
concentration at the drop surface will be Β½ cM
+ & Β½ cM
14
DROPPING MERCURY ELECTRODE
οƒ˜ Working micro electrode
οƒ˜ Act as a cathode
οƒ˜ Pure Hg (purified by dil HNO3)
οƒ˜ Glass capillary of 10-15 cm length
οƒ˜ internal diameter - 0.5 mm
οƒ˜ Drop is formed between 1-5 seconds
οƒ˜ Negative terminal of battery
15
ADVANTAGES OF DROPPING MERCURY ELECTRODE
Surface - Conductive,
Smooth & Reproducible
No contamination at
the surface of
dropping mercury
electrode
16
Mercury drop weights can
be used for the calculation
of surface area.
No poisoning of
dropping mercury
electrode occurs.
Many metal ions form
amalgams with mercury.
Hydrogen has
overvoltage with respect
to mercury (SCE) a large
number of metallic ions
can be reduced.
Limitations of DME
οƒ˜ Due to the formation of mercury drop gradually surface area increases and
consequently a little fluctuation in current may occur like an oscillation
which may interfere with an estimation as an average current is considered.
οƒ˜ DME can act as a good electrode between 0.4 to -2.66 V.
17
18
APPLICATIONS
PHARMACEUTICAL
SCIENCE - Analysis of
Drugs, tablets & injection
solutions.
FOOD INDUSTRY – Analysis
of copper, lead, iron, vitamin,
etc. in various food stuff.
ENVIRONMENTAL SCIENCE -
Analysis of water samples for
the presence of contaminants
& air for the presence of
pollutants
CLINICAL ANALYSIS -
Analysis of blood samples,
hair samples & detection of
poisons in the samples
ORGANIC COMPOUNDS -
Qualitative and quantitative
determination of organic
compounds. Structure
validation and evaluation
TRACE METAL ALLOYS -
Analysis of trace metal alloys,
Minerals & their ores
CYCLIC VOLTAMMETRY
 Potentiodynamic Electrochemical technique
 Used for Quantitative determinations
 Redox Process
 This technique is based on varying the applied potential at a working electrode in
both forward and reverse directions (at some scan rate) while monitoring the
current.
 Working electrode potential is ramped linearly versus time. After the set potential is
reached in a CV experiment, the working electrode's potential is ramped in the
opposite direction to return to the initial potential. These cycles of ramps in
potential may be repeated as many times as needed.
19
Three Electrode Setup
Reference electrode Standard Calomel Electrode
Working electrode – - Glassy carbon, Platinum, & Gold
Counter electrode - Platinum and Graphite.
Working
οƒ˜ In the forward scan, the potential first scans negatively,
starting from a greater potential (a) and ending at a lower
potential (d)
οƒ˜ (d) - Switching potential, the point where the voltage is
sufficient enough to cause oxidation or reduction of an
analyte
οƒ˜ Reverse scan occurs from (d) to (g) - potential scans
positively
οƒ˜ This cycle can be repeated, and the scan rate can be
varied
20
οƒ˜ Cyclic voltammogram resulting from a single electron
reduction and oxidation.
οƒ˜ Reduction process occurs from (a) the initial potential to
(d) the switching potential. In this potential scanned
negatively to cause a reduction. The resulting current is
called cathodic current (ipc)
οƒ˜ Peak potential (c) – Cathodic Peak potential Epc – when all
the substrate get reduced.
οƒ˜ After the switching potential has been reached (d), the
potential scans positively from (d) to (g).
οƒ˜ This results in anodic current (Ipa) and oxidation to occur.
The peak potential at (f) is called the anodic peak potential
(Epa) and is reached when all of the substrates at the surface
of the electrode has been oxidized.
21
Important parameters - peak potentials (Epc, Epa) and peak currents (ipc, ipa)
If the electron transfer process is fast the reaction is said to be electrochemically reversible,
Peak separation is
Ξ”Ep = Epa – Epc = 2.303 RT / nF
The formal reduction potential (Eo) for a reversible couple is given by
𝐸0 =
𝐸𝑝𝑐 + πΈπ‘π‘Ž
2
For a reversible reaction, the concentration is related to peak current by the Randles–Sevcik
expression,
ip = 2.686 Γ— 105 ο‚΄ n3 ο‚€ο€ 2 A c0D1 ο‚€ο€ 2n1 ο‚€ο€ 2
where ip - peak current in amps
A is the electrode area (cm2),
D is the diffusion coefficient (cm2 s–1), c0 is the concentration in mol cm–3
Ο… is the scan rate in V s–1
22
Applications of Cyclic Voltammetry
 Used to study qualitative information about electrochemical processes under
various conditions, such as the presence of intermediates in oxidation-reduction
reactions, and the reversibility of a reaction.
 To determine the electron stoichiometry of a system, the diffusion coefficient of
an analyte, and the formal reduction potential, which can be used as an
identification tool.
23
Determination of organic and inorganic compounds in aqueous
and nonaqueous solutions
Measurement of kinetic rates and constants
Adsorption processes on surfaces
Electron transfer and reaction mechanisms
Thermodynamic properties of solvated species
Complexation and coordination values.
24
Quantitative determination of pharmaceutical
compounds
Determination of metal ion concentrations in water
to sub–parts-per-billion levels
Determination of redox potentials
Determination of number of electrons in redox
reactions
Kinetic studies of reactions
25
Limitations of Voltammetry
οƒ˜ Substance must be oxidizable or reducible in the range were the
solvent and electrode are electrochemically inert.
οƒ˜ Provides very little or no information on species identity.
οƒ˜ Sample must be dissolved
26
REFERENCES:
 Crow, Principles and applications of electrochemistry, Chapman and Hall, 1988.
 Glasstone, Introduction to Electrochemistry, Von Nostrand
 Christopher m. A. Brett and Ana brett, Electrochemistry: principles, methods, and applications, 1993.
 Frank A Settle, Instrumental techniques for Analytical chemistry
27
Polarography and Voltammetry

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Polarography and Voltammetry

  • 2. VOLTAMMETRY 2 οƒ˜ Discovery of Polarography - Jaroslav Heyrovsky, 1922 οƒ˜ Noble Prize, 1959 οƒ˜ Electro analytical technique οƒ˜ Application of a Potential (E) to an electrode and the monitoring of the resulting Current (I) flowing through the electrochemical cell. οƒ˜ Applied potential is varied or the current is monitored over a period of time (t). Thus, all voltammetric techniques can be described as some function of E, i, and t. οƒ˜ Oxidation and Reduction
  • 3. WORKING ELECTRODE οƒ˜ Indicator Electrode οƒ˜ Reaction such as Oxidation or Reduction takes place. οƒ˜ Geometries & Materials Dropping Mercury Electrode (DME) Platinum Disk Electrode Gold Electrode Glassy carbon Electrode 3
  • 4. REFERENCE ELECTRODE οƒ˜ Standard Electrode οƒ˜ Potential remains Constant οƒ˜ Calomel Electrode οƒ˜ Silver/Silver Chloride Electrode AgCl(s) + e– β†’ Ag(s) + Cl– Hg2Cl2(s) + 2e– β†’ 2Hg(l) + 2Cl– Calomel Electrode Silver Electrode 4
  • 5. COUNTER ELECTRODE οƒ˜ Auxiliary Electrode οƒ˜ serves to Carry the current through the cell οƒ˜ thin Pt wire, Au, Graphite Platinum wire Gold wire Graphite 5
  • 6. Dropping Mercury Electrode (DME) – Polarography Platinum Electrode – Cyclic Voltammetry 6
  • 7. POLAROGRAPHY οƒ˜ Branch of Voltammetry οƒ˜ Unique electrode – Dropping Mercury Electrode (DME) PRINCIPLE: By gradually increasing voltage is applied between two electrodes, one of which is polarizable and the other is non-polarizable and the current flowing between the two electrodes is recorded. 7 Instrument - Polarograph Curve–Voltage Curve - Polarogram
  • 8. INSTRUMENTATION Working Electrode – Dropping Mercury Electrode (DME) Reference Electrode – Mercury Pool Mercury Pool 8 Potentiostat - Control and Measuring Device for electrochemical cell Computer – Result Electrochemical cell o Reaction takes place o Sample dissolved in a solvent, an ionic electrolyte, and three (or sometimes two) electrodes.
  • 9. WORKING  Flask A contains an experimental solution that was saturated by H2 or N2 gas through tube B.  Mercury from reservoir C falls to the solution at the end of the capillary tube D at the rate – 20-30 drops per minute.  Drops act as cathode and continuously renewed.  Mercury Pool E – Anode (Potential constant)  Cathode & Anode are connected to the Battery F.  Applied Potential can be varied by moving contact G through the Potentiometer wire HI  Current Strength – Galvanometer J 9
  • 10.  E.M.F increased between C and E by moving contact G from I to H  Potential increases which increase the Current.  Curve occurs can be seen in automatic registering apparatus – Polarograph  Current-Voltage curve – Polarogram/Polarographic waves Polarograph Polarogram 10
  • 11. POLAROGRAM Voltage Current Residual current: Due to supporting electrolyte It occurs due to condenser or capacitance current and small faradic current. ir = ic + if ic β†’ condenser current, due to formation of Helmholtz double layer at mercury surface if β†’ faradic current due to small impurities Migration Current (im) : Due to migration of cations from the bulk of the solution towards cathode due to diffusive force Diffusion Current (id) : The difference between Residual current and Limiting current is called Diffusion Current (id). Diffusion current is due to the actual diffusion of electroreducible ions from the bulk of the sample to the surface of the mercury droplet due to concentration gradient. 11
  • 12. ILKOVIC EQUATION π’Šπ’… = πŸ•πŸŽπŸ”π’π‘«πŸ πŸπ’ŽπŸ πŸ‘π’•πŸ πŸ” id – Diffusion current in microamperes n - is the number of electrons exchanged in the electrode reaction D - is the diffusion coefficient of the depolarizer (cm2 s-1) m - is the rate of mass flow of the mercury (mg s-1 ), t - is the drop time (s) C - is the depolarizer concentration The current for the polarographic plateau can be predicted by the Ilkovic equation, If mean currents are measured, the equation becomes π’Šπ’… = πŸ”πŸŽπŸ•π’π‘«πŸ πŸπ’ŽπŸ πŸ‘π’•πŸ πŸ” 12
  • 13. Half-wave Potential:  Potential at mid-point wave (i = id/2) is known as Half-wave potential (E1/2)  E1/2 diffusion current is half.  E1/2 – characteristic feature of the element  It gives the qualitative analysis, knowing the value of E1/2 one can predict the element present in the solution.  If the substance not identified, it is possible to identify by means of the polarographic curve. The reducible material characterised Half-wave potential, this is the potential at the point of inflection of its current – potential curve (half way up its polarographic wave).  At the mid point of the polarographic wave the concentration of the ions which is discharged is half the value in the bulk solution which depends on the magnitude of the diffusion current and on the concentration of electrolyte. 𝑬 = 𝒄𝒐𝒏𝒔𝒕. βˆ’ 𝑹𝑻 𝒏𝑭 ln π‘Žπ‘€ + π‘Žπ‘€ π‘Žπ‘€ - Activity of metal π‘Žπ‘€ + - Activity of ion 13
  • 14. Limiting Current: The current reaches a steady state value called the limiting current. At this point, the rate of the diffusion of ions is equal to the rate of reduction of ions. 𝑬 = 𝒄𝒐𝒏𝒔𝒕. βˆ’ 𝑹𝑻 𝒏𝑭 ln 𝑐𝑀 + 𝑐𝑀 𝑐𝑀 + & 𝑐𝑀 are the corresponding concentrations Suppose a solution of M+ ions of concentration is reduced at the DME cathode, and the maximum concentration of the metal M amalgam formed in the drops is cM; at the half-wave point the respective concentration at the drop surface will be Β½ cM + & Β½ cM 14
  • 15. DROPPING MERCURY ELECTRODE οƒ˜ Working micro electrode οƒ˜ Act as a cathode οƒ˜ Pure Hg (purified by dil HNO3) οƒ˜ Glass capillary of 10-15 cm length οƒ˜ internal diameter - 0.5 mm οƒ˜ Drop is formed between 1-5 seconds οƒ˜ Negative terminal of battery 15
  • 16. ADVANTAGES OF DROPPING MERCURY ELECTRODE Surface - Conductive, Smooth & Reproducible No contamination at the surface of dropping mercury electrode 16 Mercury drop weights can be used for the calculation of surface area. No poisoning of dropping mercury electrode occurs. Many metal ions form amalgams with mercury. Hydrogen has overvoltage with respect to mercury (SCE) a large number of metallic ions can be reduced.
  • 17. Limitations of DME οƒ˜ Due to the formation of mercury drop gradually surface area increases and consequently a little fluctuation in current may occur like an oscillation which may interfere with an estimation as an average current is considered. οƒ˜ DME can act as a good electrode between 0.4 to -2.66 V. 17
  • 18. 18 APPLICATIONS PHARMACEUTICAL SCIENCE - Analysis of Drugs, tablets & injection solutions. FOOD INDUSTRY – Analysis of copper, lead, iron, vitamin, etc. in various food stuff. ENVIRONMENTAL SCIENCE - Analysis of water samples for the presence of contaminants & air for the presence of pollutants CLINICAL ANALYSIS - Analysis of blood samples, hair samples & detection of poisons in the samples ORGANIC COMPOUNDS - Qualitative and quantitative determination of organic compounds. Structure validation and evaluation TRACE METAL ALLOYS - Analysis of trace metal alloys, Minerals & their ores
  • 19. CYCLIC VOLTAMMETRY  Potentiodynamic Electrochemical technique  Used for Quantitative determinations  Redox Process  This technique is based on varying the applied potential at a working electrode in both forward and reverse directions (at some scan rate) while monitoring the current.  Working electrode potential is ramped linearly versus time. After the set potential is reached in a CV experiment, the working electrode's potential is ramped in the opposite direction to return to the initial potential. These cycles of ramps in potential may be repeated as many times as needed. 19
  • 20. Three Electrode Setup Reference electrode Standard Calomel Electrode Working electrode – - Glassy carbon, Platinum, & Gold Counter electrode - Platinum and Graphite. Working οƒ˜ In the forward scan, the potential first scans negatively, starting from a greater potential (a) and ending at a lower potential (d) οƒ˜ (d) - Switching potential, the point where the voltage is sufficient enough to cause oxidation or reduction of an analyte οƒ˜ Reverse scan occurs from (d) to (g) - potential scans positively οƒ˜ This cycle can be repeated, and the scan rate can be varied 20
  • 21. οƒ˜ Cyclic voltammogram resulting from a single electron reduction and oxidation. οƒ˜ Reduction process occurs from (a) the initial potential to (d) the switching potential. In this potential scanned negatively to cause a reduction. The resulting current is called cathodic current (ipc) οƒ˜ Peak potential (c) – Cathodic Peak potential Epc – when all the substrate get reduced. οƒ˜ After the switching potential has been reached (d), the potential scans positively from (d) to (g). οƒ˜ This results in anodic current (Ipa) and oxidation to occur. The peak potential at (f) is called the anodic peak potential (Epa) and is reached when all of the substrates at the surface of the electrode has been oxidized. 21
  • 22. Important parameters - peak potentials (Epc, Epa) and peak currents (ipc, ipa) If the electron transfer process is fast the reaction is said to be electrochemically reversible, Peak separation is Ξ”Ep = Epa – Epc = 2.303 RT / nF The formal reduction potential (Eo) for a reversible couple is given by 𝐸0 = 𝐸𝑝𝑐 + πΈπ‘π‘Ž 2 For a reversible reaction, the concentration is related to peak current by the Randles–Sevcik expression, ip = 2.686 Γ— 105 ο‚΄ n3 ο‚€ο€ 2 A c0D1 ο‚€ο€ 2n1 ο‚€ο€ 2 where ip - peak current in amps A is the electrode area (cm2), D is the diffusion coefficient (cm2 s–1), c0 is the concentration in mol cm–3 Ο… is the scan rate in V s–1 22
  • 23. Applications of Cyclic Voltammetry  Used to study qualitative information about electrochemical processes under various conditions, such as the presence of intermediates in oxidation-reduction reactions, and the reversibility of a reaction.  To determine the electron stoichiometry of a system, the diffusion coefficient of an analyte, and the formal reduction potential, which can be used as an identification tool. 23
  • 24. Determination of organic and inorganic compounds in aqueous and nonaqueous solutions Measurement of kinetic rates and constants Adsorption processes on surfaces Electron transfer and reaction mechanisms Thermodynamic properties of solvated species Complexation and coordination values. 24
  • 25. Quantitative determination of pharmaceutical compounds Determination of metal ion concentrations in water to sub–parts-per-billion levels Determination of redox potentials Determination of number of electrons in redox reactions Kinetic studies of reactions 25
  • 26. Limitations of Voltammetry οƒ˜ Substance must be oxidizable or reducible in the range were the solvent and electrode are electrochemically inert. οƒ˜ Provides very little or no information on species identity. οƒ˜ Sample must be dissolved 26
  • 27. REFERENCES:  Crow, Principles and applications of electrochemistry, Chapman and Hall, 1988.  Glasstone, Introduction to Electrochemistry, Von Nostrand  Christopher m. A. Brett and Ana brett, Electrochemistry: principles, methods, and applications, 1993.  Frank A Settle, Instrumental techniques for Analytical chemistry 27