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Effect of temperature on rate constant

Figure 5 Effect of temperature on rate constants of propagation, depropagation, transfer to monomer, transfer to triflate anion, and indan formation in the carbocat-ionic polymerization of styrene (From Ref. 292). Figure 5 Effect of temperature on rate constants of propagation, depropagation, transfer to monomer, transfer to triflate anion, and indan formation in the carbocat-ionic polymerization of styrene (From Ref. 292).
Cook and Moore35 studied gas absorption theoretically using a finite-rate first-order chemical reaction with a large heat effect. They assumed linear boundary conditions (i.e., interfacial temperature was assumed to be a linear function of time and the interfacial concentration was assumed to be a linear function of interfacial temperature) and a linear relationship between the kinetic constant and the temperature. They formulated the differential difference equations and solved them successively. The calculations were used to analyze absorption of C02 in NaOH solutions. They concluded that, for some reaction conditions, compensating effects of temperature on rate constant and solubility would make the absorption rate independent of heat effects. [Pg.50]

Temperature The effect of temperature on rate constants for elementary reactions will now be examined. To assist in the interpretation of experimental information, Arrhenius (in 1889) postulated the following relationship ... [Pg.73]

FIGURE 7 EFFECT OF TEMPERATURE ON RATE CONSTANTS Caliilyst loading = 2.1 x 10 g/cni ... [Pg.863]

The Arrhenius type plots were made to study the effect of temperature on rate constant (kj(). The activation energies were found to be 12.S4 kcal/gmoland 16.35 kcal/ gmol for the hydrolysis and oxidation reactions, respectively. These values also suggest that there was no influence of mass transfer and the reactions occur at the capsule surface. [Pg.512]

Effect of temperature on rate constants (mol/h.g). Numbering according model 4... [Pg.690]

The early study on the effect of temperature on rate constant k led to the empirical relationship as expressed by Equation 7.8... [Pg.375]

The Hood s equation was based on the experimental results. Some theoretical significance to this equation was given by Vant Hoff (1884) on the basis of the effect of temperature on equilibrium constants. This idea was extended by Arrhenius in his attempt to obtain the relation between rate constant and temperature. The relation obtained was successfully applied by him to the effect of temperature data for a number of reactions and the equation is usually called the Arrhenius equation. [Pg.46]

Integral (B) Constant pressure only Interpretation complicated by temperature variation if effect of temperature on rate is known from independent measurements, interpretation possible in principle. [Pg.141]

THE EFFECT OF TEMPERATURE ON RATES (SECTION 14.5) The collision model, which assumes that reactions occur as a result of collisions between molecules, helps explain why the magnitudes of rate constants... [Pg.614]

In addition to the effects of temperature and ionic strength, rates are also affected by changing pressure. By analogy to the effect of pressure on equilibrium constants, the expected effect of pressure on rate constants (Asano andleNobel, 1978 Drljaca etal, 1988 Eckert, 1972) is related to the change in volume that results from the conversion of the reactants to the activated complex. This activation volume (A F ) is the difference between the partial molal volumes of the reactants and the transition state. [Pg.90]

Figure 15.6. Effect of temperature on tensile strength of acrylic sheet (Perspex) at constant rate of strain (0.44% per second). (Reproduced by permission of ICl)... Figure 15.6. Effect of temperature on tensile strength of acrylic sheet (Perspex) at constant rate of strain (0.44% per second). (Reproduced by permission of ICl)...
Generally, in an equation of a chemical reaction rate, the rate constant often does not change with temperature. There are many biochemical reactions that may be influenced by temperature and the rate constant depends on temperature as well. The effect of temperature on... [Pg.158]

The effect of temperature on the rate of ethanol production is markedly different for free and immobilised systems. Thus while a constant increase in rate is observed with free S. cerevisiae as temperature is increased from 25 to 42 °C, a maximum occurs at 30 °C with cells immobilised in sodium alginate. The lower temperature optimum for immobilised systems may result from diffusional limitations of ethanol within the support matrix. At higher temperatures, ethanol production exceeds its rate of diffusion so that accumulation occurs within the beads. The achievement of inhibitory levels then causes the declines observed in the ethanol production rate. [Pg.227]

Findings with Bench-Scale Unit. We performed this type of process variable scan for several sets of catalyst-liquid pairs (e.g., Figure 2). In all cases, the data supported the proposed mechanism. Examination of the effect of temperature on the kinetic rate constant produced a typical Arrhenius plot (Figure 3). The activation energy calculated for all of the systems run in the bench-scale unit was 18,000-24,000 cal/g mole. [Pg.164]

Figure 7. Effect of temperature on kinetic rate constant with... Figure 7. Effect of temperature on kinetic rate constant with...
The effect of temperature on Mv has been studied by a number of workers (Table 8) and in all cases, a decrease in temperature increased PIB molecular weight. Since solvent dielectric constant increases with decreasing temperatures, molecular weights also areexpected to decrease. Apparently such effect is small as shown by the increase in Mv s with decreasing temperature. At very low temperatures, Mv suddenly drops as shown above. This was explained4 by assuming a reduced rate of initiation leading to an increase in transfer to initiator. [Pg.148]

It is noteworthy that the value of this substrate is smaller by one order compared to non-cyclic compounds. According to the discussions proposed above, this is considered to be due to its conformation already being fixed to the one that fits to the binding site of the enzyme. This estimation was demonstrated to be true by the examination of the effect of temperature on the kinetic parameters. Arrhenius plots of the rate constants of indane dicarboxylic acid and phenyl-malonic acid showed that the activation entropies of these substrates are —27.6 and —38.5 calmol K , respectively. The smaller activation entropy for the cyclic compound demonstrates that the 5yn-periplanar conformation of the substrate resembles the one of the transition state. [Pg.314]

Now consider the effect of temperature on the rate of reaction. A qualitative observation is that most reactions go faster as the temperature increases. An increase in temperature of 10°C from room temperature typically doubles the rate of reaction for organic species in solution. It is found in practice that if the logarithm of the reaction rate constant is plotted against the inverse of absolute temperature, it tends to follow a straight line. Thus, at the same concentration, but at two different temperatures ... [Pg.104]

The effect of temperature on the decomposition rate is shown in Figure 6P.10. In Figure 6P.11 the effect of various additives to the inlet stream is shown. In all cases shown in this figure, a constant mass flow rate of... [Pg.213]

As introduced in sections 3.1.3 and 4.2.3, the Arrhenius equation is the normal means of representing the effect of T on rate of reaction, through the dependence of the rate constant k on T. This equation contains two parameters, A and EA, which are usually stipulated to be independent of T. Values of A and EA can be established from a minimum of two measurements of A at two temperatures. However, more than two results are required to establish the validity of the equation, and the values of A and EA are then obtained by parameter estimation from several results. The linear form of equation 3.1-7 may be used for this purpose, either graphically or (better) by linear regression. Alternatively, the exponential form of equation 3.1-8 may be used in conjunction with nonlinear regression (Section 3.5). Seme values are given in Table 4.2. [Pg.79]


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See also in sourсe #XX -- [ Pg.309 ]

See also in sourсe #XX -- [ Pg.439 , Pg.455 ]




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