LOYOLA COLLEGE (AUTONOMOUS), CHENNAI – 600 034
M.Sc. DEGREE EXAMINATION – CHEMISTRY
FOURTH SEMESTER – APRIL 2012
CH 4808 – ELECTROCHEMISTRY
Date : 16-04-2012 Dept. No. Max. : 100 Marks
Time : 1:00 – 4:00
PART – A
Answer ALL questions (10 x 2 = 20 marks)
- Mention the factors that favour ion association in an electrolytic solution.
- Determine the mean activity coefficient of 10-3 m La(NO3)3 in water using
Debye – Huckellimitting law at 25oC.
- Calculate the work of charging Li+ in vacuum. The radius of Li+ is 59 pm
(Î0 = 1.112 x 10-10 C2 J-1 m-1).
- Mention the evidences for the existence of ionic atmosphere around an ion of an electrolyte.
- What is zeta potential?
- What is voltametry? How does it differ from potentiometry?
- The Butler-Volmer equation under certain condition(s) can be expressed in the form: i = A Sinh(kη). Express the values of A and k in terms of the corresponding physical constants?
- Explain the condition under which an electrode will (i) show ohmic behavior (ii) act as a rectifier.
- Define stoichiometric number. How can it be determined experimentally?
- Explain concentration polarization. What are the factors contributing to it?
PART – B
Answer any EIGHT questions (8 x 5 = 40 marks)
- For the cell, Zn + 2 AgCl(s)® 2 Ag + Zn2+ + 2Cl–.Eo cell at 298 K is 1.034 V. Evaluate DGo, DHo and DSo for the cell if the temperature coefficient of EMF is -54 x 10-4 V/K.
- Calculate the thickness of the ionic atmosphere in 0.1 M KCl at 298 K in
nitro benzene (Î = 34.8). (Îo = 8.85 x 10-12 C2J-1 m-1).
- Differentiate chemical potential and electrochemical potential and deduce the relevant equations.
- Discuss the salient features of Helmholtz – Perrin model of electrical double layer.
- How is Debye- Huckel – Onsagar equation verified experimentally?
- Calculate the molar conductivity of NaI in acetone. The viscosity of acetone is 3.16 milli poise. The radii of Na+and I– ions are 260 and 300 pm respectively. (1 poise = 10-7 ohm C2 om-3).
- The cathodic symmetry factor, β of an electrode is less than 0.5. Draw the following curves in a plot of current density vs applied potential:
(i) Anodic current density, ia (ii) Cathodic current density, ic
(iii) Net current density, i
- The current density of an electrode for an over potential 10 mV was found to be 0.62mAcm-2. What will be the current density when the over potential applied is 100 mV, if its cathodic symmetry factor is 0.56.
- Calculate the minimum potential required for the discharge of Cu2+ from its 5×10-3M solution at 298K (SRP of Cu2+/ Cu = 0.34V).
- The reduction of Fe2+ to Fe follows the following mechanism:
Fe2+ + H2O FeOH+ + H+ eqconts K1…….(1) Fast
FeOH++ e FeOH eq conts K2……. (2) Fast
FeOH + H+ + e Fe +H2O eq conts K3…….(3) Slow
Write the expression for the current density of the rate determining step and step-2.
- Derive the relation between applied potential and current density for a cathodic reaction on a mercury surface.
- Define residual, diffusion and limiting currents. How do they arise and how are they related to each other?
PART – C
Answer any FOUR questions (4 x 10 = 40 marks)
- a) Mention the assumptions of Debye – Huckel theory of activity coefficients.
- b) Derive linearised Poisson – Boltzmann equation and mention its
significance.
- Explain any two of the following
- a) Electrocapillarity b) Grotthus type conduction
- c) Electrokinetic phenomena d) Diverse ion effect.
- a) Discuss the theoretical basis for Debye – Huckel – Onsager equation.
- b) How is solvation number determined?
- (a) Derive the relation between current and over potential for a simple
one electron electrode system.
(b) Deduce Nernst equation from the above relation.
- (a) What do you mean by electrode rectification?
(b) Discuss Butler-Volmer equation for different symmetry factors,
β (<0.5 , 0 &>0.5)
- The evolution of hydrogen on a metal surface follows a two-step mechanism, viz., a fast equilibrium discharge of H3O+ followed by the slow chemical desorption of the adsorbed H atoms. Write the mechanism of the reaction and hence determine the order and the transfer coefficient for the discharge process.
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