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And Nernst equation

The Surface Oxidation of Sulphide Minerals and Nernst Equation... [Pg.28]

Half-Cell Reactions and Nernst-Equation Calculations... [Pg.45]

Name Equilibrium reaction and Nernst equation Conditions Potential (V vs. SHE) T coefficient (mV °C-i)... [Pg.63]

The electrochemical properties of the W /V -NTA (nitrilotriacetic acid) system have been studied [1]. From the Ei/j value and Nernst equation, Meier et al. evaluated the formation constant for V(II)NTA(H20). Kato et al. [2] studied the polarographic behaviour of V(III)-HEDTA (N-hydroxyethylethylenediaminetriacetic acid). They proposed the electrode mechanisms for V(III)-HEDTA and calculated the equilibrium constants by a curve fitting method. Jung et al. [3] studied reduction mechanism of VO" -DTPA (diethylenetrlaminepentaacetlc acid) at a mercury electrode in aqueous solution. They proposed that reduction reactions of the VO " -DTPA system occurred through an ECE reaction sequence. [Pg.135]

To construct such diagrams, one has to identify the chemical and electrochemical reactions of interest and write the appropriate chemical equilibria and Nernst equations, respectively. ... [Pg.273]

Nernst equation This equation relates the e.m.f. of a cell to the concentrations or, more accurately, the activities of the reactants and products of the cell reaction. For a reaction... [Pg.271]

The redox (electrode) potential for ion-ion redox systems at any concentration and temperature is given by the Nernst equation in the form... [Pg.100]

Thus under standard conditions chloride ions are not oxidised to chlorine by dichromate(Vr) ions. However, it is necessary to emphasise that changes in the concentration of the dichromate(VI) and chloride ions alters their redox potentials as indicated by the Nernst equation. Hence, when concentrated hydrochloric acid is added to solid potassium dichromate and the mixture warmed, chlorine is liberated. [Pg.104]

Although this treatment of buffers was based on acid-base chemistry, the idea of a buffer is general and can be extended to equilibria involving complexation or redox reactions. For example, the Nernst equation for a solution containing Fe + and Fe + is similar in form to the Henderson-Hasselbalch equation. [Pg.170]

In a redox reaction, one of the reactants is oxidized while another reactant is reduced. Equilibrium constants are rarely used when characterizing redox reactions. Instead, we use the electrochemical potential, positive values of which indicate a favorable reaction. The Nernst equation relates this potential to the concentrations of reactants and products. [Pg.176]

You will recall from Chapter 6 that the Nernst equation relates the electrochemical potential to the concentrations of reactants and products participating in a redox reaction. Consider, for example, a titration in which the analyte in a reduced state, Ared) is titrated with a titrant in an oxidized state, Tox- The titration reaction is... [Pg.332]

Before the equivalence point the titration mixture consists of appreciable quantities of both the oxidized and reduced forms of the analyte, but very little unreacted titrant. The potential, therefore, is best calculated using the Nernst equation for the analyte s half-reaction... [Pg.332]

Although EXo /ATcd is standard-state potential for the analyte s half-reaction, a matrix-dependent formal potential is used in its place. After the equivalence point, the potential is easiest to calculate using the Nernst equation for the titrant s half-reaction, since significant quantities of its oxidized and reduced forms are present. [Pg.332]

At the equivalence point, the moles of Fe + initially present and the moles of Ce + added are equal. Because the equilibrium constant for reaction 9.16 is large, the concentrations of Fe and Ce + are exceedingly small and difficult to calculate without resorting to a complex equilibrium problem. Consequently, we cannot calculate the potential at the equivalence point, E q, using just the Nernst equation for the analyte s half-reaction or the titrant s half-reaction. We can, however, calculate... [Pg.333]

Potential and Concentration—The Nernst Equation The potential of a potentio-metric electrochemical cell is given as... [Pg.468]

Note, again, that the Nernst equations for both E and Ta are written for reduction reactions. The cell potential, therefore, is... [Pg.468]

Despite the apparent ease of determining an analyte s concentration using the Nernst equation, several problems make this approach impractical. One problem is that standard-state potentials are temperature-dependent, and most values listed in reference tables are for a temperature of 25 °C. This difficulty can be overcome by maintaining the electrochemical cell at a temperature of 25 °C or by measuring the standard-state potential at the desired temperature. [Pg.470]

Another problem is that the Nernst equation is a function of activities, not concentrations. As a result, cell potentials may show significant matrix effects. This problem is compounded when the analyte participates in additional equilibria. For example, the standard-state potential for the Fe "/Fe " redox couple is +0.767 V in 1 M 1TC104, H-0.70 V in 1 M ITCl, and -H0.53 in 10 M ITCl. The shift toward more negative potentials with an increasing concentration of ITCl is due to chloride s ability to form stronger complexes with Fe " than with Fe ". This problem can be minimized by replacing the standard-state potential with a matrix-dependent formal potential. Most tables of standard-state potentials also include a list of selected formal potentials (see Appendix 3D). [Pg.470]

Activity Versus Concentration In describing metallic and membrane indicator electrodes, the Nernst equation relates the measured cell potential to the concentration of analyte. In writing the Nernst equation, we often ignore an important detail—the... [Pg.485]

The difference between the potential actually required to initiate an oxidation or reduction reaction, and the potential predicted by the Nernst equation. [Pg.497]

Influence of Applied Potential on the Faradaic Current As an example, let s consider the faradaic current when a solution of Fe(CN)6 is reduced to Fe(CN)6 at the working electrode. The relationship between the concentrations of Fe(CN)6 , Fe(CN)6 A and the potential of the working electrode is given by the Nernst equation thus... [Pg.510]

Influence of the Kinetics of Electron Transfer on the Faradaic Current The rate of mass transport is one factor influencing the current in a voltammetric experiment. The ease with which electrons are transferred between the electrode and the reactants and products in solution also affects the current. When electron transfer kinetics are fast, the redox reaction is at equilibrium, and the concentrations of reactants and products at the electrode are those specified by the Nernst equation. Such systems are considered electrochemically reversible. In other systems, when electron transfer kinetics are sufficiently slow, the concentration of reactants and products at the electrode surface, and thus the current, differ from that predicted by the Nernst equation. In this case the system is electrochemically irreversible. [Pg.512]

The shift in the voltammogram for a metal ion in the presence of a ligand may be used to determine both the metal-ligand complex s stoichiometry and its formation constant. To derive a relationship between the relevant variables we begin with two equations the Nernst equation for the reduction of O... [Pg.529]

In the absence of ligand the half-wave potential occurs when [R]x=o and [O] c=o are equal thus, from the Nernst equation we have... [Pg.529]

When ligand is present we must account for its effect on the concentration of O. Solving equation 11.42 for [O] c=o and substituting into the Nernst equation gives... [Pg.529]

Electrochemical methods covered in this chapter include poten-tiometry, coulometry, and voltammetry. Potentiometric methods are based on the measurement of an electrochemical cell s potential when only a negligible current is allowed to flow, fn principle the Nernst equation can be used to calculate the concentration of species in the electrochemical cell by measuring its potential and solving the Nernst equation the presence of liquid junction potentials, however, necessitates the use of an external standardization or the use of standard additions. [Pg.532]

Nernst equation an equation relating electrochemical potential to the concentrations of products and reactants, (p. 146) neutron activation a means of inducing radioactivity in a nonradioactive sample by bombarding the sample with neutrons, (p. 645)... [Pg.775]

It should be noted that the simple Nernst equation cannot be used since the standard electrode potential is markedly temperature dependent. By means of irreversible thermodynamics equations have been computed to calculate these potentials and are in good agreement with experimentally determined results. [Pg.331]

A simple calculation based on the solubility product of ferrous hydroxide and assuming an interfacial pH of 9 (due to the alkalisation of the cathodic surface by reaction ) shows that, according to the Nernst equation, at -0-85 V (vs. CU/CUSO4) the ferrous ion concentration then present is sufficient to permit deposition hydroxide ion. It appears that the ferrous hydroxide formed may be protective and that the practical protection potential ( —0-85 V), as opposed to the theoretical protection potential (E, = -0-93 V), is governed by the thermodynamics of precipitation and not those of dissolution. [Pg.121]

When paint films are immersed in water or solutions of electrolytes they acquire a charge. The existence of this charge is based on the following evidence. In a junction between two solutions of potassium chloride, 0 -1 N and 0 01 N, there will be no diffusion potential, because the transport numbers of both the and the Cl" ions are almost 0-5. If the solutions are separated by a membrane equally permeable to both ions, there will still be no diffusion potential, but if the membrane is more permeable to one ion than to the other a diffusion potential will arise it can be calculated from the Nernst equation that when the membrane is permeable to only one ion, the potential will have the value of 56 mV. [Pg.598]


See other pages where And Nernst equation is mentioned: [Pg.271]    [Pg.323]    [Pg.13]    [Pg.36]    [Pg.271]    [Pg.323]    [Pg.13]    [Pg.36]    [Pg.366]    [Pg.339]    [Pg.468]    [Pg.468]    [Pg.490]    [Pg.776]    [Pg.54]    [Pg.54]    [Pg.65]    [Pg.1237]   
See also in sourсe #XX -- [ Pg.562 ]




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