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Kinetics Michaelis constants

Enzyme kinetics Michaelis constant, symbol iCm maximum velocity of an enzyme catalysed reaction, Vm DC inhibitor constant, symbol X Michaelis-Menten equation and graph in the absence and the presence of inhibitors. Lineweaver-Burke and Eadie-Hofstee plots. [Pg.29]

The Michaelis constant is equal to substrate concentration at which the rate of reaction is equal to one-half the maximum rate. The parameters and characterize the enzymatic reactions that are described by Michaelis-Menten kinetics. is dependent on total... [Pg.838]

Saturation kinetics are also called zero-order kinetics or Michaelis-Menten kinetics. The Michaelis-Menten equation is mainly used to characterize the interactions of enzymes and substrates, but it is also widely applied to characterize the elimination of chemical compounds from the body. The substrate concentration that produces half-maximal velocity of an enzymatic reaction, termed value or Michaelis constant, can be determined experimentally by graphing r/, as a function of substrate concentration, [S]. [Pg.273]

Log-concave kinetics can be due to saturable Michaelis-Menten elimination depending on the maximal metabolism capacity (Umax) and the Michaelis constant (Km). [Pg.955]

Sato et al. (1991) expanded their earlier PBPK model to account for differences in body weight, body fat content, and sex and applied it to predicting the effect of these factors on trichloroethylene metabolism and excretion. Their model consisted of seven compartments (lung, vessel rich tissue, vessel poor tissue, muscle, fat tissue, gastrointestinal system, and hepatic system) and made various assumptions about the metabolic pathways considered. First-order Michaelis-Menten kinetics were assumed for simplicity, and the first metabolic product was assumed to be chloral hydrate, which was then converted to TCA and trichloroethanol. Further assumptions were that metabolism was limited to the hepatic compartment and that tissue and organ volumes were related to body weight. The metabolic parameters, (the scaling constant for the maximum rate of metabolism) and (the Michaelis constant), were those determined for trichloroethylene in a study by Koizumi (1989) and are presented in Table 2-3. [Pg.126]

E I is a kinetic chimera Kj and kt are the constants characterizing the inactivation process kt is the first-order rate constant for inactivation at infinite inhibitor concentration and K, is the counterpart of the Michaelis constant. The k,/K, ratio is an index of the inhibitory potency. The parameters K, and k, are determined by analyzing the data obtained by using the incubation method or the progress curve method. In the incubation method, the pseudo-first-order constants /cobs are determined from the slopes of the semilogarithmic plots of remaining enzyme activity... [Pg.361]

Like Ks, the kinetic term Ku (which is commonly referred to as the Michaelis constant) has units of molarity. Considering Equation (2.12), if we were to fix the substrate concentration term to be equivalent to KM, the equation would reduce to... [Pg.37]

The kinetic data below were reported for an enzyme catalyzed reaction of the type E + S ES E + P. Since the data pertain to initial reaction rates, the reverse reaction may be neglected. Use a graphical method to determine the Michaelis constant and Fmax for this system at the enzyme concentration employed. [Pg.243]

In the absence of S2, the true Michaelis constant, Kml, is obtained. Consequently, the values of f and Vmax determined in a kinetics study depend upon the composition (csl and cS2) and total substrate concentration within the system. [Pg.272]

There are two limiting cases of Michaelis-Menten kinetics. Beginning from Eq. (1) at high substrate excesses (or very small Michaelis constants) Eq. (4 a) results. This corresponds to a zero-order reaction with respect to the substrate, the rate of product formation being independent of the substrate concentration. In contrast, very low substrate concentrations [26] (or large Michaelis constants) give the limiting case of first-order reactions with respect to the substrate, Eq. (4b) ... [Pg.261]

A more detailed analysis, however, shows that such comparisons of activity can be completely misleading, because Michaelis-Menten kinetics are principally described by two constants. The Michaelis constant contains information regarding the pre-equilibria, the rate constants quantify the product formation from the intermediates. [Pg.280]

The results of the kinetic analysis for the investigated systems are summarized in Table 10.2, the substrate concentration used being the same for all trials. In the case of methyl- and cyclohexyl-substituted ligands the Michaelis constant is smaller than the initial substrate concentration of [S]o=0.06666 mol L-1 (Table 10.2). However, a description of the hydrogenations with other catalyst ligands as first-order reactions shows that in each of these cases the Michaelis constant must be much greater than the experimentally chosen substrate concentration. [Pg.281]

Figure 3. Schematic view of the substrate uptake rate versus concentration relationship as described by the whole-cell Michaelis-Menten kinetics. Q is the substrate uptake rate, <2max the biologically determined maximum uptake rate per biomass, c the substrate concentration, and Kj the whole-cell Michaelis constant, i.e. the concentration resulting in 2max/2 (mass of substrate per volume). At c Figure 3. Schematic view of the substrate uptake rate versus concentration relationship as described by the whole-cell Michaelis-Menten kinetics. Q is the substrate uptake rate, <2max the biologically determined maximum uptake rate per biomass, c the substrate concentration, and Kj the whole-cell Michaelis constant, i.e. the concentration resulting in 2max/2 (mass of substrate per volume). At c <C Kj, the slope of the first-order part of the uptake-rate versus concentration plot can be expressed by the specific affinity aA (volume per biomass per unit time), which equals...
Button, D. K. (1991). Biochemical basis for whole-cell uptake kinetics specific affinity, oligotrophic capacity, and the meaning of the Michaelis constant, Appl. [Pg.436]

Michaelis-Arbusov reaction, 19 29, 53, 54 Michaelis constant, 10 255 14 626-627 Michaelis-Menten equation, in kinetic studies, 14 625-627 Michaelis-Menten kinetics, 10 254-255 Michael reaction, 14 570 Michaels addition, of PVA, 25 602 Michelson interferometer, 14 221, 225 Micrinite, 6 707t... [Pg.582]

Figure 8.5 The kinetic effects of a competitive inhibitor. The effects of a compet- itive inhibitor can be reversed by high concentrations of substrate and the increased amount required to achieve maximum velocity results in an increased value for the Michaelis constant. Figure 8.5 The kinetic effects of a competitive inhibitor. The effects of a compet- itive inhibitor can be reversed by high concentrations of substrate and the increased amount required to achieve maximum velocity results in an increased value for the Michaelis constant.
Another type of inhibitor combines with the enzyme at a site which is often different from the substrate-binding site and as a result will inhibit the formation of the product by the breakdown of the normal enzyme-substrate complex. Such non-competitive inhibition is not reversed by the addition of excess substrate and generally the inhibitor shows no structural similarity to the substrate. Kinetic studies reveal a reduced value for the maximum activity of the enzyme but an unaltered value for the Michaelis constant (Figure 8.7). There are many examples of non-competitive inhibitors, many of which are regarded as poisons because of the crucial role of the inhibited enzyme. Cyanide ions, for instance, inhibit any enzyme in which either an iron or copper ion is part of the active site or prosthetic group, e.g. cytochrome c oxidase (EC 1.9.3.1). [Pg.269]

Figure 8.8 The kinetic effects of an uncompetitive inhibitor. The effects of an uncompetitive inhibitor are very complex and the reaction usually shows a parallel decrease in both the maximum velocity and the Michaelis constant. Figure 8.8 The kinetic effects of an uncompetitive inhibitor. The effects of an uncompetitive inhibitor are very complex and the reaction usually shows a parallel decrease in both the maximum velocity and the Michaelis constant.
Equation 11.57 signifies that when the competitive method is used (i.e., both iso-topomers are present simultaneously in the reaction mixture) the experimentally determined kinetic isotope effect corresponds to the isotope effect on V/K regardless of the actual concentration of the substrate. In other words, one cannot measure the isotope effect on Vmax using this method even when concentration is much larger than the Michaelis constant Km-... [Pg.358]

Minimize the confidence limit or variance of a given parameter, such as a Michaelis constant. This requires picking a point or points in concentration space where the value of the parameter is maximally sensitive to the experimental result obtained, i.e., a kinetic constant basically representing the binding of a small... [Pg.81]

In contrast to the kinetics of isosteric (normal) enzymes, allosteric enzymes such as ACTase have sigmoidal (S-shaped) substrate saturation curves (see p. 92). In allosteric systems, the enzyme s af nity to the substrate is not constant, but depends on the substrate concentration [A]. Instead of the Michaelis constant Km (see p. 92), the substrate concentration at half-maximal rate ([AJo.s) is given. The sigmoidal character of the curve is described by the Hill coef cient h. In isosteric systems, h = 1, and h increases with increasing sigmoid icity. [Pg.116]

A procedure to simplify the experimental method in the kinetic analysis of three-substrate, enzyme-catalyzed reactions ". In this method, the concentration of one substrate is varied while the other two substrates are kept in a constant ratio and in which the individual concentrations of these two substrates are in the neighborhood of their respective Michaelis constants. The experi-... [Pg.301]

With this protocol, ping pong reactions will yield at least one plot containing parallel lines. However, it is difficult with this procedure to obtain values for a number of the kinetic parameters (eg., Michaelis constants) for the reaction. An example of a system studied with this procedure is provided by E. coli CoA-linked aldehyde dehydrogenase. See Frieden Protocol... [Pg.302]

Kinetic Haldane relations use a ratio of apparent rate constants in the forward and reverse directions, if the substrate concentrations are very low. For an ordered Bi Bi reaction, the apparent rate constant for the second step is Emax,f/ b (where K, is the Michaelis constant for B) and, in the reverse reaction, V ax,v/Kp. Each of these is multiplied by the reciprocal of the dissociation constant of A and Q, respectively. The forward product is then divided by the reverse product. Hence, the kinetic Haldane relationship for the ordered Bi Bi reaction is Keq = KiO V eJKp)l Kiq V eJKp) = y ,ax.f pKiq/ (yranx,rKmKif). For Completely random mechanisms, thermodynamic and kinetic Haldane relationships are equivalent. [Pg.328]

Figure 1. Plot of v/V ax versus the millimolar concentration of total substrate for a model enzyme displaying Michaelis-Menten kinetics with respect to its substrate MA (i.e., metal ion M complexed to otherwise inactive ligand A). The concentrations of free A and MA were calculated assuming a stability constant of 10,000 M k The Michaelis constant for MA and the inhibition constant for free A acting as a competitive inhibitor were both assumed to be 0.5 mM. The ratio v/Vmax was calculated from the Michaelis-Menten equation, taking into account the action of a competitive inhibitor (when present). The upper curve represents the case where the substrate is both A and MA. The middle curve deals with the case where MA is the substrate and where A is not inhibitory. The bottom curve describes the case where MA is the substrate and where A is inhibitory. In this example, [Mfotai = [Afotai at each concentration of A plotted on the abscissa. Note that the bottom two curves are reminiscent of allosteric enzymes, but this false cooperativity arises from changes in the fraction of total "substrate A" that has metal ion bound. For a real example of how brain hexokinase cooperatively was debunked, consult D. L. Purich H. J. Fromm (1972) Biochem. J. 130, 63. Figure 1. Plot of v/V ax versus the millimolar concentration of total substrate for a model enzyme displaying Michaelis-Menten kinetics with respect to its substrate MA (i.e., metal ion M complexed to otherwise inactive ligand A). The concentrations of free A and MA were calculated assuming a stability constant of 10,000 M k The Michaelis constant for MA and the inhibition constant for free A acting as a competitive inhibitor were both assumed to be 0.5 mM. The ratio v/Vmax was calculated from the Michaelis-Menten equation, taking into account the action of a competitive inhibitor (when present). The upper curve represents the case where the substrate is both A and MA. The middle curve deals with the case where MA is the substrate and where A is not inhibitory. The bottom curve describes the case where MA is the substrate and where A is inhibitory. In this example, [Mfotai = [Afotai at each concentration of A plotted on the abscissa. Note that the bottom two curves are reminiscent of allosteric enzymes, but this false cooperativity arises from changes in the fraction of total "substrate A" that has metal ion bound. For a real example of how brain hexokinase cooperatively was debunked, consult D. L. Purich H. J. Fromm (1972) Biochem. J. 130, 63.
ENZYME KINETIC EQUATIONS MICHAELIS CONSTANT UNI UNI MECHANISM Koppel-Palm solvent parameters,... [Pg.754]

MICHAELIS CONSTANT MAPPING SUBSTRATE INTERACTIONS USING KINETIC DATA... [Pg.762]


See other pages where Kinetics Michaelis constants is mentioned: [Pg.44]    [Pg.44]    [Pg.438]    [Pg.383]    [Pg.355]    [Pg.111]    [Pg.38]    [Pg.272]    [Pg.316]    [Pg.492]    [Pg.117]    [Pg.196]    [Pg.206]    [Pg.45]    [Pg.240]    [Pg.99]    [Pg.298]    [Pg.338]    [Pg.405]    [Pg.694]   
See also in sourсe #XX -- [ Pg.120 ]




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