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Linear mixed inhibition

Normalization of the rate equation by total enzyme concentration ( /[Et ]) and rearrangement results in the following expression for the velocity of an enzymatic reaction in the presence of an uncompetitive inhibitor  [Pg.63]

In this type of reversible inhibition, a compound can interact with both the free enzyme and the enzyme-substrate complex at a site other than the active site  [Pg.63]

This results in an apparent decrease in Vmax and an apparent increase in Ks. The rate equation for the formation of product, the dissociation constants for enzyme-substrate (ES and ESI) and enzyme-inhibitor (El and ESI) complexes, and the enzyme mass balance are, respectively. [Pg.64]


The monoanionic inhibition of BCA undergoes dramatic changes in mechanism with changes in substrate and pH. Figure 5 shows the Lineweaver-Burk plot for inhibition by SCN" of BCA catalyzed CO2 hydration at pH 6.6. The mechanism observed is best described as linear mixed inhibition, with Kj = 1.6 x 10 M and = 3.2 x... [Pg.261]

Full and partial mixed inhibitory mechanisms, (a) Reaction scheme for full mixed inhibition indicates binding of substrate and inhibitor to two mutually exclusive sites. The presence of inhibitor prevents release of product and alters the affinity of enzyme for substrate to the same degree a) that the affinity of enzyme for inhibitor is altered by the presence of substrate, (b) Lineweaver-Burk plot for full mixed inhibition reveals a common intercept at a point which does not lie on either axis. In this example, /Cj = 3 iulM and a = 2. (c) Replot of Lineweaver-Burk slopes from (b) is linear, confirming a full inhibitory mechanism, (d) Reaction scheme for partial mixed inhibition indicates binding of substrate and inhibitor to two mutually exclusive sites. The presence of inhibitor alters the rate of release of product by a factor and the affinity of enzyme for substrate by a factor a, while the presence of substrate alters the affinity of enzyme for inhibitor by a. (e) Lineweaver-Burk plot for partial mixed inhibition reveals a common intercept at a point that does not lie on either axis. In this example, K, = 3 juiM, a = 4 and p = 0.5. (f) Replot of Lineweaver-Burk slopes from (e) is hyperbolic, confirming a partial inhibitory mechanism... [Pg.124]

Reversible inhibition that produces complete loss of catalytic activity is referred to as linear inhibition because the plots of K IV or 1/y versus [I] are straight lines. When some catalytic activity remains, even at saturating amounts of inhibitor, it is referred to as hyperbohc inhibition because these plots are nonlinear (this case will not be considered here). Both of these types of reversible inhibition are further classified according to the various apparent Michaelis-Menten parameters that are affected by the inhibitor. The two limiting cases are competitive inhibition and uncompetitive inhibition a third type is mixed inhibition, which includes as a special case noncompetitive inhibition. [Pg.436]

A binds to free E with a dissociation constant Ka (also called Ku, in the Cleland nomenclature). B binds to free E with a dissociation constant -Kb (or Kn). The binding of one substrate may alter the affinity of the enzyme for the other. Thus, A binds to EB with a dissociation constant ctKa. Since the overall equilibrium constant between A and E must be the same regardless of the path taken, B binds to EA with a dissociation constant aKs. o Ka is the same as Km (the K for A at saturating [B]). ocKb is the same as (the for B at saturating [A]). If the rate-limidng step is the slow conversion of EAB to EPQ, we can derive the velocity equation for the forward reaction in the absence of P and Q in the usual manner. In fact, the only difference between the rapid equilibrium random bireactant system and noncompetitive or linear mixed-type inhibition is that now the ternary complex (EAB) is catalyticaUy active, while ESI was not. [Pg.294]

A different situation is observed in the case of M. tuberculosis D-Ala forms the external aldimine, either, but also, slowly, the first quinonoid intermediate. It is claimed that this form reacts with pimeloyl-CoA to give d-AOP. However, the characteristics of the reference synthetic AOP are those of the racemic compound, as already discussed." Thus, this reaction with D-Ala should be reinvestigated. It was also reported that D-Ala inhibits the reaction with L-Ala however, the inhibition is no longer competitive, but of the linear mixed type, which would mean that the two enantiomers bind independently at different sites. [Pg.168]

An inhibitor is a compound that decreases the rate of an enzyme-catalyzed reaction. Moreover, this inhibition can be reversible or irreversible. Reversible enzyme inhibition can be competitive, uncompetitive, or linear mixed type, each affecting Ks and Vmax in a specific fashion. In this chapter, each type of reversible inhibition is discussed in turn. This is followed by two examples of strategies used to determine the nature of the inhibition as well as to obtain estimates of the enzyme-inhibitor dissociation constant (Ki). [Pg.61]

Consider the standard Uni Uni mechanism (E + A EX E + P). A noncompetitive inhibitor, I, can bind reversibly to either the free enzyme (E) to form an El complex (having a dissociation constant K s), or to the central complex (EX) to form the EXl ternary complex (having a dissociation constant Xu). Both the slope and vertical intercept of the standard double-reciprocal plot (1/v vx. 1/[A]) are affected by the presence of the inhibitor. If the secondary replots of the slopes and the intercepts (thus, slopes or vertical intercepts vx [I]) are linear (See Nonlinear Inhibition), then the values of those dissociation constants can be obtained from these replots. If Kis = Xu, then a plot of 1/v vx 1/[A] at different constant concentrations of the inhibitor will have a common intersection point on the horizontal axis (if not. See Mixed-Type Inhibition). Note that the above analysis assumes that the inhibitor binds in a rapid equilibrium fashion. If steady-state binding conditions are present, then nonlinearity may occur, depending on the magnitude of the [I] and [A] terms in the rate expression. See also Mixed Type Inhibition... [Pg.507]

Assay since one unit of SOD activity is defined as the amount of enzyme that inhibits by 50% the rate of reduction of cytochrome c under specified conditions, it is necessary to try several different dilutions of the enzyme preparation. Solution B should be kept at 4°C and solution A warmed to 25°C a thermostatted spectrophotometer cell at 25°C should be used at 550 nm for maximum sensitivity the spectrophotometer should be set to the observed maximum absorbance when a portion of solution A is reduced with a few crystals of dithion-ite. 2.9 ml of solution A is then placed in a 3 ml cuvette and 50 /A of the enzyme sample is added with mixing. The reaction is started by adding 50 /A of solution B with further mixing and the change in absorbance at 550 nm is monitored. The enzyme sample should be replaced by water or by several standard SOD solutions to obtain a blank value, which should be subtracted, and a range of standard curves. Plots of l/AE min-1 for the standard enzyme are used to determine the activity of the unknown enzyme preparation the JE min 1 value is obtained from the linear part of the curve. [Pg.203]


See other pages where Linear mixed inhibition is mentioned: [Pg.253]    [Pg.63]    [Pg.63]    [Pg.64]    [Pg.253]    [Pg.63]    [Pg.63]    [Pg.64]    [Pg.199]    [Pg.204]    [Pg.205]    [Pg.208]    [Pg.190]    [Pg.276]    [Pg.261]    [Pg.235]    [Pg.280]    [Pg.269]    [Pg.2]    [Pg.603]    [Pg.290]    [Pg.255]    [Pg.307]    [Pg.223]    [Pg.286]    [Pg.152]    [Pg.140]    [Pg.109]    [Pg.688]    [Pg.488]    [Pg.379]    [Pg.161]    [Pg.95]    [Pg.158]    [Pg.249]    [Pg.77]    [Pg.220]    [Pg.17]    [Pg.39]    [Pg.309]    [Pg.84]    [Pg.85]   
See also in sourсe #XX -- [ Pg.63 ]




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Linear mixing

Mixed inhibition

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