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Plot Each Parameter versus Activity

If data are submitted direaly to a regression program and the normal criteria for a good model are applied, there are several special situations that can exist that lead to either very good apparent correlation where none exists or very poor correlation where, in fact, a good relationship of structure to aaivity does exist. One approach to taking these into account is to plot each [Pg.154]

Clusters of points One distant point Outliers Optima [Pg.155]

One explanation may be that the substituent is metabolicaUy unstable under the test conditions. An example of this situation can be found in a report by Yapel. In this study of trifluoromethanesulfonanilide herbicides, the sequential removal of substituents from the regression analysis was used as a test of outliers.  [Pg.156]

for the compounds in Table 21, when the regressions were run on all combinations of substituents, removing one at a time, the removal of the 3-SCH3 or 4-SCH3 derivative caused a significant improvement in the statistical parameters. [Pg.156]

This test of an outlier was backed up with the biochemical knowledge that the methylthio group is readily oxidized in vivo. As a test, it can be noted that the activity of the methylthio derivative is very similar to the activity of the methanesulfonyl derivative, one of its likely metabolic products. [Pg.156]


To determine the activation parameters AH, A and Ay for the binding and release of NO, the kinetics was stndied at different temperatures (6-30 °C) and hydrostatic pressnres (0.1-170 MPa). The kon and kotr values determined from hnear dependences of kobs versus [NO] at each temperature and pressure allowed the construction of Eyring plots for the on and off reaction. Activation parameters can be calculated from the plots. Because of the small intercepts in the plots of kobs versus [NO] in the pressure-dependent study, the activation volume for the off reaction could not be determined accurately in this way. This value, however, could be measured in a stopped-flow experiment using the NO-trapping method. [Pg.6317]

Similarly, from a plot of In (k/T) versus 1/T, the enthalpy of activation for each process may be obtained. This is also illustrated for the determination of the activation enthalpy for the propagation of degradation of a vinylidene chloride/methyl acrylate (five mole percent)/4-vinylpyridine (0.1 mole percent) copolymer in figure 7. The slope of the plot of In (kp/T) versus 1/T (figure 7) is given by -AH /R and the enthalpy of activation, AH, for the propagation reaction is calculated to be equal to 27.92 kcal/mol. The activation parameters for both the initiation and propagation reactions are recorded in table 3. [Pg.280]

Fig. 4.2. Imaginary part e" of the complex dielectric constant versus real part with frequency as a parameter (Cole-Cole plot) at different temperatures. Arrows indicate the frequency of 10 Hz in each case. Insert shows thermal activation energy plot. (See Text)... Fig. 4.2. Imaginary part e" of the complex dielectric constant versus real part with frequency as a parameter (Cole-Cole plot) at different temperatures. Arrows indicate the frequency of 10 Hz in each case. Insert shows thermal activation energy plot. (See Text)...
Diastereofacial selectivity in the addition of lithioacetonitrile to 2-phenylpropanal has been found to be temperature and solvent dependent.42 Each solvent studied (g (benzene, toluene, w-hcxanc, cyclohexane, methylcyclohexane, THF, and diethyl ether) showed a different Eyring plot of In(anti/syn) versus 1 IT with specific differential activation parameters AA H and A AS, and disclosed the presence of inversion temperatures (7]nvs). [Pg.256]

The parameters that are plotted versus pH are (1) og(VIK) for each substrate, (2) log(V), (3) pA i (logarithm to the base 10 of the reciprocal of the dissociation constant) for a competitive inhibitor or a substrate not adding last to the enzyme, and (4) pAj or pA , for metal ion activators. It is particularly important to consider the pH variation of VIK and V, the two independent kinetic constants, and not simply to determine the rate at some arbitrary concentration of each substrate. The Michaelis constant is merely the ratio of V and V/K, so its pH profile is a combination of effects on V and V/K. Although we shall discuss the shapes of pH profiles, the reader should remember that graphical plotting is for a preliminary look at the data, and that the data must be fitted to the appropriate rate equation by the least-squares method to obtain reliable estimates of kinetic parameters, pA values, and their standard errors (5). Because pH profiles commonly show decreases of a factor of 10 per pH unit over portions of the pH range, the fits are always made in the log form [i.e., log(V), log(V/A), or pAj versus pH],... [Pg.135]

The operational conditions, that is, the concentration of substrate and enzyme, the temperature range, and the reactor configuration are summarized in Table 13.2. The activation energy of the reaction, E, was typically obtained for a batch reactor and compared with that calculated for a CSMR. The data obtained in the CSMR at steadystate enabled us, by using a semi-log plot of reaction rate versus time, to identify a first-order mechanism of enzyme deactivation and to determine both its first-order deactivation constant, kj, and the reaction rate at time zero, r, for each substrate and temperature. It was thus possible to compare the effect of the operational parameters on the activity and stability of these two enzymes. From the Arrhenius plot of these Tq, the E,-values were determined for each substrate, and were found to match the values obtained in the batch reactors. [Pg.285]


See other pages where Plot Each Parameter versus Activity is mentioned: [Pg.154]    [Pg.154]    [Pg.467]    [Pg.334]    [Pg.51]    [Pg.430]    [Pg.165]    [Pg.336]    [Pg.260]    [Pg.65]    [Pg.281]    [Pg.478]    [Pg.437]    [Pg.444]    [Pg.132]   


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