2. Electrochemistry
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Nernst Equation in Electrochemistry the Nernst Equation Gives the Reduction Potential of a Half‐Cell in Equilibrium
Nernst equation In electrochemistry the Nernst equation gives the reduction potential of a half‐cell in equilibrium. In further cases, it can also be used to determine the emf (electromotive force) for a full electrochemical cell. (half‐cell reduction potential) (total cell potential) where Ered is the half‐cell reduction potential at a certain T o E red is the standard half‐cell reduction potential Ecell is the cell potential (electromotive force) o E cell is the standard cell potential at a certain T R is the universal gas constant: R = 8.314472(15) JK−1mol−1 T is the absolute temperature in Kelvin a is the chemical activity for the relevant species, where aRed is the reductant and aOx is the oxidant F is the Faraday constant; F = 9.64853399(24)×104 Cmol−1 z is the number of electrons transferred in the cell reaction or half‐reaction Q is the reaction quotient (e.g. molar concentrations, partial pressures …) As the system is considered not to have reached equilibrium, the reaction quotient Q is used instead of the equilibrium constant k. The electrochemical series is used to determine the electrochemical potential or the electrode potential of an electrochemical cell. These electrode potentials are measured relatively to the standard hydrogen electrode. A reduced member of a couple has a thermodynamic tendency to reduce the oxidized member of any couple that lies above it in the series. The standard hydrogen electrode is a redox electrode which forms the basis of the thermodynamic scale of these oxidation‐ reduction potentials. For a comparison with all other electrode reactions, standard electrode potential E0 of hydrogen is defined to be zero at all temperatures. -
Electrode Reactions and Kinetics
CHEM465/865, 2004-3, Lecture 14-16, 20 th Oct., 2004 Electrode Reactions and Kinetics From equilibrium to non-equilibrium : We have a cell, two individual electrode compartments, given composition, molar reaction Gibbs free ∆∆∆ energy as the driving force, rG , determining EMF Ecell (open circuit potential) between anode and cathode! In other words: everything is ready to let the current flow! – Make the external connection through wires. Current is NOT determined by equilibrium thermodynamics (i.e. by the composition of the reactant mixture, i.e. the reaction quotient Q), but it is controlled by resistances, activation barriers, etc Equilibrium is a limiting case – any kinetic model must give the correct equilibrium expressions). All the involved phenomena are generically termed ELECTROCHEMICAL KINETICS ! This involves: Bulk diffusion Ion migration (Ohmic resistance) Adsorption Charge transfer Desorption Let’s focus on charge transfer ! Also called: Faradaic process . The only reaction directly affected by potential! An electrode reaction differs from ordinary chemical reactions in that at least one partial reaction must be a charge transfer reaction – against potential-controlled activation energy, from one phase to another, across the electrical double layer. The reaction rate depends on the distributions of species (concentrations and pressures), temperature and electrode potential E. Assumption used in the following: the electrode material itself (metal) is inert, i.e. a catalyst. It is not undergoing any chemical transformation. It is only a container of electrons. The general question on which we will focus in the following is: How does reaction rate depend on potential? The electrode potential E of an electrode through which a current flows differs from the equilibrium potential Eeq established when no current flows. -
Elements of Electrochemistry
Page 1 of 8 Chem 201 Winter 2006 ELEM ENTS OF ELEC TROCHEMIS TRY I. Introduction A. A number of analytical techniques are based upon oxidation-reduction reactions. B. Examples of these techniques would include: 1. Determinations of Keq and oxidation-reduction midpoint potentials. 2. Determination of analytes by oxidation-reductions titrations. 3. Ion-specific electrodes (e.g., pH electrodes, etc.) 4. Gas-sensing probes. 5. Electrogravimetric analysis: oxidizing or reducing analytes to a known product and weighing the amount produced 6. Coulometric analysis: measuring the quantity of electrons required to reduce/oxidize an analyte II. Terminology A. Reduction: the gaining of electrons B. Oxidation: the loss of electrons C. Reducing agent (reductant): species that donates electrons to reduce another reagent. (The reducing agent get oxidized.) D. Oxidizing agent (oxidant): species that accepts electrons to oxidize another species. (The oxidizing agent gets reduced.) E. Oxidation-reduction reaction (redox reaction): a reaction in which electrons are transferred from one reactant to another. 1. For example, the reduction of cerium(IV) by iron(II): Ce4+ + Fe2+ ! Ce3+ + Fe3+ a. The reduction half-reaction is given by: Ce4+ + e- ! Ce3+ b. The oxidation half-reaction is given by: Fe2+ ! e- + Fe3+ 2. The half-reactions are the overall reaction broken down into oxidation and reduction steps. 3. Half-reactions cannot occur independently, but are used conceptually to simplify understanding and balancing the equations. III. Rules for Balancing Oxidation-Reduction Reactions A. Write out half-reaction "skeletons." Page 2 of 8 Chem 201 Winter 2006 + - B. Balance the half-reactions by adding H , OH or H2O as needed, maintaining electrical neutrality. -
Galvanic Cell Notation • Half-Cell Notation • Types of Electrodes • Cell
Galvanic Cell Notation ¾Inactive (inert) electrodes – not involved in the electrode half-reaction (inert solid conductors; • Half-cell notation serve as a contact between the – Different phases are separated by vertical lines solution and the external el. circuit) 3+ 2+ – Species in the same phase are separated by Example: Pt electrode in Fe /Fe soln. commas Fe3+ + e- → Fe2+ (as reduction) • Types of electrodes Notation: Fe3+, Fe2+Pt(s) ¾Active electrodes – involved in the electrode ¾Electrodes involving metals and their half-reaction (most metal electrodes) slightly soluble salts Example: Zn2+/Zn metal electrode Example: Ag/AgCl electrode Zn(s) → Zn2+ + 2e- (as oxidation) AgCl(s) + e- → Ag(s) + Cl- (as reduction) Notation: Zn(s)Zn2+ Notation: Cl-AgCl(s)Ag(s) ¾Electrodes involving gases – a gas is bubbled Example: A combination of the Zn(s)Zn2+ and over an inert electrode Fe3+, Fe2+Pt(s) half-cells leads to: Example: H2 gas over Pt electrode + - H2(g) → 2H + 2e (as oxidation) + Notation: Pt(s)H2(g)H • Cell notation – The anode half-cell is written on the left of the cathode half-cell Zn(s) → Zn2+ + 2e- (anode, oxidation) + – The electrodes appear on the far left (anode) and Fe3+ + e- → Fe2+ (×2) (cathode, reduction) far right (cathode) of the notation Zn(s) + 2Fe3+ → Zn2+ + 2Fe2+ – Salt bridges are represented by double vertical lines ⇒ Zn(s)Zn2+ || Fe3+, Fe2+Pt(s) 1 + Example: A combination of the Pt(s)H2(g)H Example: Write the cell reaction and the cell and Cl-AgCl(s)Ag(s) half-cells leads to: notation for a cell consisting of a graphite cathode - 2+ Note: The immersed in an acidic solution of MnO4 and Mn 4+ reactants in the and a graphite anode immersed in a solution of Sn 2+ overall reaction are and Sn . -
Redox Potentials As Reactivity Descriptors in Electrochemistry José H
Chapter Redox Potentials as Reactivity Descriptors in Electrochemistry José H. Zagal, Ingrid Ponce and Ruben Oñate Abstract A redox catalyst can be present in the solution phase or immobilized on the electrode surface. When the catalyst is present in the solution phase the process can proceed via inner- (with bond formation, chemical catalysis) or outer-sphere mechanisms (without bond formation, redox catalysis). For the latter, log k is linearly proportional to the redox potential of the catalysts, E°. In contrast, for inner-sphere catalyst, the values of k are much higher than those predicted by the redox potential of the catalyst. The behaviour of these catalysts when they are confined on the electrode surface is completely different. They all seem to work as inner-sphere catalysts where a crucial step is the formation of a bond between the active site and the target molecule. Plots of (log i)E versus E° give linear or volcano correlations. What is interesting in these volcano correlations is that the falling region corresponding to strong adsorption of intermediates to the active sites is not necessarily attributed to a gradual surface occupation of active sites by intermedi- ates (Langmuir isotherm) but rather to a gradual decrease in the amount of M(II) active sites which are transformed into M(III)OH inactive sites due to the applied potential. Keywords: redox potential, reactivity descriptors, redox catalysis, chemical catalysis, linear free-energy correlations, volcano correlations 1. Introduction Predicting the rate of chemical processes on the basis of thermodynamic infor- mation is of fundamental importance in all areas of chemistry including biochemis- try, coordination chemistry and especially electrochemistry [1]. -
Lecture 03 Electrochemical Kinetics
EMA4303/5305 Electrochemical Engineering Lecture 03 Electrochemical Kinetics Dr. Junheng Xing, Prof. Zhe Cheng Mechanical & Materials Engineering Florida International University Electrochemical Kinetics Electrochemical kinetics “Electrochemical kinetics is a field of electrochemistry studying the rate of electrochemical processes. Due to electrochemical phenomena unfolding at the interface between an electrode and an electrolyte, there are accompanying phenomena to electrochemical reactions which contribute to the overall reaction rate.” (Wikipedia) “The main goal of the electrochemical kinetics is to find a relationship between the electrode overpotential and current density due to an applied potential.” (S. N. Lvov) Main contents of this lecture . Overpotential (η) . Charge transfer overpotential − Butler-Volmer equation − Tafel equation . Mass transfer overpotential EMA 5305 Electrochemical Engineering Zhe Cheng (2017) 3 Electrochemical Kinetics 2 Cell Potential in Different Modes Electrolytic cell (EC) Galvanic cell (GC) 푬푬푸 = 푰 (푹풆풙풕 + 푹풊풏풕) 푬푨풑풑풍풊풆풅 = 푬푬푸 + 푰푹풊풏풕 푬풆풙풕 = 푬푬푸 − 푰푹풊풏풕= IRext EMA 5305 Electrochemical Engineering Zhe Cheng (2017) 3 Electrochemical Kinetics 3 Cell Potential-Current Dependence . 푹풊풏풕 represents the total internal resistance of the cell, which is usually not zero, in most cases. Therefore, the difference between cell equilibrium potential and apparent potential is proportional to the current passing through the cell. Cell potential-current dependences EMA 5305 Electrochemical Engineering Zhe Cheng (2017) 3 Electrochemical Kinetics 4 Overpotential (η) Overpotential for a single electrode . The difference between the actual potential (measured) for an electrode, E, and the equilibrium potential for that electrode, 푬푬푸, is called the overpotential of that electrode, 휼 = 푬 −푬푬푸, which could be either positive or negative, depending on the direction of the half (cell) reaction. -
Materials Science
Materials Science Materials Science is an interdisciplinary field combining physics (fundamental laws of nature), chemistry (interactions of atoms) and biology (how life interacts with materials) to elucidate the inherent properties of basic and complex systems. This includes optical (interaction with light), electrical (interaction with charge), magnetic and structural properties of everyday electronics, clothing and architecture. The Materials Science central dogma follows the sequence: Structure—Properties—Design—Performance. This involves relating the nanostructure of a material to its macroscale physical and chemical properties. By understanding and then changing the structure, material scientists can create custom materials with unique properties. The goal of the materials science minor is to create a cross-disciplinary approach to fundamental topics in basic and applied physical sciences. Students will gain experience and perspectives from the disciplines of chemistry, physics and biology. The minor places a strong emphasis on current nanoscale research methods in addition to the basics of electronic, optical and mechanical properties of materials. Any student with an interest in pursuing the cross-disciplinary minor in materials science should consult with the coordinator of the minor. Students are encouraged to declare their participation in their sophomore year but no later than the end of the junior year. Students also should seek an adviser from participating faculty. Degree Requirements for the Minor General College requirements -
Electrochemistry –An Oxidizing Agent Is a Species That Oxidizes Another Species; It Is Itself Reduced
Oxidation-Reduction Reactions Chapter 17 • Describing Oxidation-Reduction Reactions Electrochemistry –An oxidizing agent is a species that oxidizes another species; it is itself reduced. –A reducing agent is a species that reduces another species; it is itself oxidized. Loss of 2 e-1 oxidation reducing agent +2 +2 Fe( s) + Cu (aq) → Fe (aq) + Cu( s) oxidizing agent Gain of 2 e-1 reduction Skeleton Oxidation-Reduction Equations Electrochemistry ! Identify what species is being oxidized (this will be the “reducing agent”) ! Identify what species is being •The study of the interchange of reduced (this will be the “oxidizing agent”) chemical and electrical energy. ! What species result from the oxidation and reduction? ! Does the reaction occur in acidic or basic solution? 2+ - 3+ 2+ Fe (aq) + MnO4 (aq) 6 Fe (aq) + Mn (aq) Steps in Balancing Oxidation-Reduction Review of Terms Equations in Acidic solutions 1. Assign oxidation numbers to • oxidation-reduction (redox) each atom so that you know reaction: involves a transfer of what is oxidized and what is electrons from the reducing agent to reduced 2. Split the skeleton equation into the oxidizing agent. two half-reactions-one for the oxidation reaction (element • oxidation: loss of electrons increases in oxidation number) and one for the reduction (element decreases in oxidation • reduction: gain of electrons number) 2+ 3+ - 2+ Fe (aq) º Fe (aq) MnO4 (aq) º Mn (aq) 1 3. Complete and balance each half reaction Galvanic Cell a. Balance all atoms except O and H 2+ 3+ - 2+ (Voltaic Cell) Fe (aq) º Fe (aq) MnO4 (aq) º Mn (aq) b. -
Physical Chemistry MEHAU KULYK / SCIENCE PHOTO LIBRARY LIBRARY PHOTO SCIENCE / KULYK MEHAU
Physical chemistry MEHAU KULYK / SCIENCE PHOTO LIBRARY LIBRARY PHOTO SCIENCE / KULYK MEHAU 44 | Chemistry World | August 2010 www.chemistryworld.org Let’s get physical Physical chemists are finding themselves more in demand than ever. Emma Davies finds out why Physical chemistry is entering theory in harmony, he said: ‘with the called Fueling the future, his team something of a golden era. Its overall perspective of contributing In short is using IR spectroscopy to see tools have advanced dramatically accurate, experimentally vetted, The field of physical how protons are accommodated in recent years, so much so that molecular level pictures of reactive chemistry is booming, as in imidazole nanostructures. The scientists from all disciplines are pathways and relevant structures, more and more scientists project is based at the University of entering collaborations with physical physical chemists are in an excellent seek to understand their Massachussetts at Amhurst, US and chemists to gain new insight into position to engage chemistry in work on a molecular level teams are currently working on fuel their specialist subject areas. There is all of its complexity.’ He believes Developing alternative cells containing alternatives to nafion, however some worry that the subject that understanding processes at a energy sources is one a fluoropolymer-copolymer which is could become a victim of its own molecular level is crucial to making area benefiting from a good proton conductor but fails in success, with fundamental research grand scientific leaps forward. a physical chemistry meeting contemporary demand for losing out in the funding stakes to Johnson and his team are working approach high temperature operation. -
Syllabus Chem 646
SYLLABUS CHEM 646 Course title and number Physical Organic Chemistry, CHEM 646 Term Fall 2019 Meeting times and location MWF 10:20 am – 11:10 am, Room: CHEM 2121 Course Description and Learning Outcomes Prerequisites: Organic Chemistry I and II or equivalent undergraduate organic chemistry courses. Physical Organic Chemistry (CHEM646) is a graduate/senior-undergrad level course of advanced organic chemistry. Physical organic chemistry refers to a discipline of organic chemistry that focuses on the relationship between chemical structure and property/reactivity, in particular, applying experimental and theoretical tools of physical chemistry to the study of organic molecules and reactions. Specific focal points of study include the bonding and molecular orbital theory of organic molecules, stability of organic species, transition states, and reaction intermediates, rates of organic reactions, and non-covalent aspects of solvation and intermolecular interactions. CHEM646 is designed to prepare students for graduate research on broadly defined organic chemistry. This course will provide the students with theoretical and practical frameworks to understand how organic structures impact the properties of organic molecules and the mechanism for organic reactions. By the end of this course, students should be able to: 1. Gain in-depth understanding of the nature of covalent bonds and non-covalent interactions 2. Use molecule orbital theory to interpret the property and reactivity of organic species. 3. Understand the correlation between the structure and physical/chemical properties of organic molecules, such as stability, acidity, and solubility. 4. Predict the reactivity of organic molecules using thermodynamic and kinetic analyses 5. Probe the mechanism of organic reactions using theoretical and experimental approaches. -
Atoms and Molecules
230 NATURE [Nov~1rnER 6, 1919 electricity. In the model atom proposed by Sir of Sommerfeld, Epstein, and others. The general J. J. Thomson the electrons were supposed to be ised theory has proved very fruitful in accounting embedded in a sphere of positive electricity of in a formal way for many of the finer details of about the dimension of the atom as ordinarily spectra, notably the doubling of the lines in the understood. Experiments on the scattering hydrogen spectrum and the explanation of the of a-particles through large angles as the complex details of the Stark and Zeeman effects. result of a single collisioh with a heavy In these theories of Bohr and his followers it is atom showed that this type of atom was not cap assumed that the electrons are in periodic orbital able of accounting for the facts unless the positive motion round the nucleus, and that radiation only sphere was much concentrated. This led to the arises when the orbit of the electron is disturbed nucleus atom of Rutherford, where the positive in a certain way. Recently Langmuir, from a charge and also the mass of the atom are supposed consideration of the general physical and chemical to be concentrated on a nucleus of minute dimen properties of the elements, has devised types of sions. The nucleus is surrounded at a distance by atom in which the electrons are more or less fixed a distribution of negative electrons to make it in position relatively to the nucleus like the atoms electrically neutral. The distribution of the ex of matter in a crystal. -
Equivalence-Point Potential
Chapter 19 Applications of Standard Electrode Potentials Calculating potentials of electrochemical cells The thermodynamic potential of an electrochemical cell is the difference between the electrode potential of the right-hand electrode and the electrode potential of the left-hand electrode: Ecell = Eright – Eleft The equation is valid when the liquid junction potential is absent or minimal. 19B Determining standard potentials experimentally None of the standard potentials can be measured directly in the laboratory. Any electrode system in which the reactants and products are at unit activity or pressure, such as the SHE, are hypothetical electrodes. There is no way to prepare solutions containing ions whose activities are exactly 1. 19C Calculating redox equilibrium constants Consider the reaction: Cu(s) + 2Ag+ Cu+2 + 2Ag(s) The equilibrium constant for this reaction is +2 + 2 Keq = [Cu ]/[Ag ] The cell potential at any given instant is Ecell = Eright – Eleft = EAg+/Ag – ECu+2/Cu As the reaction proceeds, the concentration of Cu(II) ions increases, and the concentration of Ag(I) ions decreases. At equilibrium, Ecell = Eleft = EAg = Ecu The electrode potentials for all half-reactions in an oxidation/reduction system are equal. Substituting Nernst expressions for the two electrode potentials: 0.0592 1 0.0592 1 E 0 log E 0 log Ag 2 [Ag ]2 Cu 2 [Cu 2 ] 0.0592 1 0.0592 1 E 0 E 0 log log Ag Cu 2 [Ag ]2 2 [Cu 2 ] 0.0592 1 0.0592 [Cu 2 ] E 0 E 0 log log Ag Cu 2 [Ag ]2 2 1 2(E 0 E 0 ) [Cu 2 ] Ag Cu log log K 0.0592 [Ag ]2 eq nE 0 n(E 0 E 0 ) log K cell right left eq 0.0592 0.0592 19D Constructing redox titration curves • There is a logarithmic relationship between electrode potential and concentration of the analyte or titrant.