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Relationships between conductance and concentration

Assuming a linear relationship between conductivity and concentration for dilute solutions the equivalent ionic fraction of hydrogen ions in the external solution at equilibrium (A h) is given by ... [Pg.109]

The electrical conductivity in conductors is a function of their charge carrier number per unit volume. The relationship between conductivity and concentration is not necessarily a simple function Nevertheless the molar conductivity of each type of charge carrier can be defined by the following equation ... [Pg.80]

Section 4.2.2.S describes how the relationship between conductivity and concentration is, for instance, rather complicated for concentrated solutions... [Pg.80]

Shortly afterwards Ostwald published a paper (12) in which, by applying equilibrium theory to the dissociation process, he obtained the relationship between conductivity and concentration that we now refer to as the Ostwald dilution law. ... [Pg.66]

When possible, a quantitative analysis is best conducted using external standards. Unfortunately, matrix interferences are a frequent problem, particularly when using electrothermal atomization. Eor this reason the method of standard additions is often used. One limitation to this method of standardization, however, is the requirement that there be a linear relationship between absorbance and concentration. [Pg.420]

It is often experimentally convenient to use an analytical method that provides an instrumental signal that is proportional to concentration, rather than providing an absolute concentration, and such methods readily yield the ratio clc°. Solution absorbance, fluorescence intensity, and conductance are examples of this type of instrument response. The requirements are that the reactants and products both give a signal that is directly proportional to their concentrations and that there be an experimentally usable change in the observed property as the reactants are transformed into the products. We take absorption spectroscopy as an example, so that Beer s law is the functional relationship between absorbance and concentration. Let A be the reactant and Z the product. We then require that Ea ez, where e signifies a molar absorptivity. As initial conditions (t = 0) we set Ca = ca and cz = 0. The mass balance relationship Eq. (2-47) relates Ca and cz, where c is the product concentration at infinity time, that is, when the reaction is essentially complete. [Pg.34]

The relationship between conductivity and viscosity may be viewed through the use of a Walden plot (log A versus log (1// )) [61]. Plotting the molar conductivity (A) instead of the absolute conductivity (k), to an extent, normalizes the effects of molar concentration and density on the conductivity and, thus, gives a better indication of the number of mobile charge carriers in an ionic liquid. Fig. 3.6-4 shows the Walden Plot for the data in Tables 3.6-5-3.6-8. Data for each of the various types of ionic liquids (haloaluminates, non-haloaluminate imidazoliums, ammoniums, other ionic liquids) were plotted separately on the graph. However, as is clearly shown in Fig. 3.6-4, no difference in the behavior of any of the types of ionic liquids was observed. [Pg.163]

The electric conductance of a system of channels is identical with that calculated earlier for the carrier model, provided the carriers cannot penetrate through the membrane surface. Therefore, in the channel model under consideration the conductance is also a nonmonotonic function of the concentration of current-generating ions A in solution with the maximum at A ax = [ 2( 2 + 2v)f /ki. The reason for the nonmonotonic relationship between conductance and ion concentration is as follows. When the concentration of A is small the conductance is also small due to the shortage of the current-... [Pg.421]

Instrument linearity refers to the measurement deviation from an ideal straight-line performance. For instruments that have a nonlinear response, it must be calibrated along the whole range. The relationship between conductivity and acid concentration is nonlinear the conductivity increases less than proportionally with acid concentration (see Figure 2.9). [Pg.45]

For Nation membranes, a linear relationship between conductivity and ionic concentration is reahzed. The [H ] of the ETFE-g-PSSA membranes is comparatively larger than those of PTFSSA and SSEBS membranes, and similar to Nation . However, the water content and A. for ETFE-g-PSSA mem-... [Pg.92]

Among the enniatin antibiotics, beauvericin is the one characterized in greater detail. This carrier is most interesting with respect to an anion-dependence of its transport properties Moreover, in contrast to valinomycin, it is capable of com-plexing alkaline earth as well as alkali metal ions . A study of the effects of beauvericin on the conductivity of artificial lipid membranes in the presence of both mono- and divalent cations revealed a second-order relationship between conductance and antibiotic concentration Finally, Prince, Crofts, and Steinrauf detected an apparent charge of plus one for calcium in the beauvericin-mediated transport across bacterial chromatophore membranes... [Pg.13]

Relationship between conductivity and dopant concentration, 316 Resonance isomer, 720 Room-temperature melt as electrolyte, 516... [Pg.860]

If the kinetics of a reaction is fast (a reversible electrode reaction), then transport processes are the slowest ones in the series of consecutive partial processes. To get a clear relationship between current and concentration, it is useful to organize the cell such that only one of the transport processes is in function, namely dijfusion. We must suppress the migration. This is achieved by addition of a large amount of an inert supporting electrolyte which enhances the overall conductance to such an extent that no significant electric field strength can arise in the bulk of the solution. [Pg.56]

The sudden change of the susceptibility near 3.4 V vs Li (corresponding to a doping level of a few mol% per thiophene ring) is apparently related to a bend noted in the relationship between conductivity and dopant concentration for the same material [37] this bend also occurs at a doping level of a few mol% per ring [89]. This is suggestive of the transition associated with the formation of bipolaron lattices in PMT [155]. [Pg.68]

Figure 12.7 shows the electrical conductivity of some proton-conducting perovskite oxides with different dopants in the same concentration collected from the literature [25-27]. We can see that there is a relationship between conductivity and the ionic size of the dopants, the same as the foregoing discussion, and that there is a suitable size of the dopant cation with respect to the host perovskite oxides. We should remember that the dopant is a minor component in the total chemical formulae of the proton-conducting perovskite oxide as seen in the figure, even dopant at the level of 5 mol% can strongly affect the conductivity. Why is the conductivity so strongly dependent on the kind of dopants ... [Pg.252]

If initial solute uptake rate is determined from intestinal tissue incubated in drug solution, uptake must be normalized for intestinal tissue weight. Alternative capacity normalizations are required for vesicular or cellular uptake of solute (see Section VII). Cellular transport parameters can be defined either in terms of kinetic rate-time constants or in terms of concentration normalized flux [Eq. (5)]. Relationships between kinetic and transport descriptions can be made on the basis of information on solute transport distances. Note that division of Eq. (11) or (12) by transport distance defines a transport resistance of reciprocal permeability (conductance). [Pg.183]

An exothermic first-order reaction A—h B is conducted in an FBCR, operating adiabatically and isobarically. The bed has a radius of 1.25 m and is 4 m long. The feed contains pure A at a concentration of 2.0 mol m-3, and flowing at q = 39.3 m3 s 1. The reaction may be diffusion limited assume that the relationship between r) and is 7] = (tanh The diffusivity is proportional to Tia, and Le for the particles is 0.50 mm. Determine the fractional conversion of A and the temperature at the bed outlet. How would your answer change, if (a) diffusion limitations were ignored, and (b) a constant effectiveness factor, based on inlet conditions, was assumed. [Pg.551]

There are no changes in the PR or QRS intervals, which reflects a lack of effect on the conduction velocity. Although there is no relationship between the plasma concentration of ibutilide and its antiarrhythmic effect, there is a dose-related prolongation of the QT interval. The maximum effect on the QT interval is a function of both the dose of ibutilide and the rate of infusion. [Pg.190]

The halophosphite ligands show the same relationship between activity and the preference for the more linear aldehyde isomer as a function of ligand concentration. A series of bench unit studies utilizing halophosphite catalysts were conducted in which propylene was allowed to react to form butyraldehyde. Table 1 presents bench unit data on the effects of the ligand to rhodium molar ratios. [Pg.35]

ANALYZER (Reagent-Tape). The key to chemical analysis by this method is a tape (paper or fabric) that has been impregnated with a chemical substance that reacts with the unknown to form a reaction product on the tape which lias some special characteristic, e.g., color, increased or decreased opacity, change in electrical conductance, or increased or lessened fluorescence. Small pieces of paper treated with lead acetate, for example, have, been used manually by chemists for many years to determine the presence of hydrogen sulfide in a solution or in the atmosphere. This basic concept forms the foundation for a number of sophisticated instruments that may pietreat a sample gas, pass it over a cyclically advanced tape, and, for example, photo-metrically sense the color of the exposed tape, to establish a relationship between color and gas concentration. Depending upon tile type uf reactiun involved, the tape may he wet or dry and it may be advanced continuously or periodically. Obviously, there are many possible variations within the framework of this general concept. [Pg.98]


See other pages where Relationships between conductance and concentration is mentioned: [Pg.61]    [Pg.61]    [Pg.117]    [Pg.128]    [Pg.117]    [Pg.18]    [Pg.33]    [Pg.117]    [Pg.522]    [Pg.241]    [Pg.422]    [Pg.1126]    [Pg.1126]    [Pg.316]    [Pg.596]    [Pg.316]    [Pg.332]    [Pg.25]    [Pg.1117]    [Pg.43]    [Pg.90]    [Pg.200]    [Pg.580]    [Pg.247]    [Pg.226]    [Pg.327]    [Pg.355]    [Pg.27]    [Pg.72]    [Pg.272]   


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Conductance concentration

Conduction concentration

Conductivity concentrated

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