The maximum cannot be reached because there are not enough substrates available to react. In other words, the rate cannot be, say, 350 (x10^6) molecules of product formed per minute unless there are enough substrates available to create that many products. The substrates would simply be converted and then it would be over.
At low substrate concentrations, the rate of enzyme activity is proportional to substrate concentration. The rate eventually reaches a maximum at high substrate concentrations as the active sites become saturated.
The vmax of lactate dehydrogenase (LDH) is the maximum velocity at which the enzyme can catalyze the conversion of lactate to pyruvate in a given concentration of substrate. This value represents the rate of the enzyme-catalyzed reaction at saturated substrate concentrations.
In the context of enzyme kinetics, a hyperbola typically describes the relationship between the rate of an enzyme-catalyzed reaction and the substrate concentration, as illustrated by the Michaelis-Menten equation. As substrate concentration increases, the reaction rate approaches a maximum velocity (Vmax), resulting in a hyperbolic curve. This reflects the saturation of the enzyme active sites, where at low substrate concentrations, the rate increases steeply, but at high concentrations, the rate levels off. This hyperbolic relationship is characteristic of many enzymes under specific conditions.
Lines flatten out at high substrate concentrations due to the saturation of enzyme active sites. When the substrate concentration is sufficiently high, all available enzyme active sites are occupied, leading to a maximum reaction rate (Vmax) that cannot be exceeded. This phenomenon is described by the Michaelis-Menten kinetics model, where the reaction rate approaches Vmax as substrate concentration increases, resulting in a plateau in the graph.
As substrate concentration increases, the initial reaction rate generally increases as well, due to a higher likelihood of substrate molecules colliding with enzyme active sites. However, this increase continues only until a certain point, known as the saturation point, where all active sites of the enzyme are occupied. Beyond this saturation point, further increases in substrate concentration do not significantly affect the reaction rate, as the enzymes are already working at their maximum capacity.
At low substrate concentrations, the rate of enzyme activity is proportional to substrate concentration. The rate eventually reaches a maximum at high substrate concentrations as the active sites become saturated.
As the substrate concentration increases so does the reaction rate because there is more substrate for the enzyme react with.
When the substrate concentration is equal to the Michaelis constant (Km), the initial velocity of the enzyme-catalyzed reaction will be half of the maximum velocity (Vmax) of the reaction. At Km, half of the enzyme active sites are filled with substrate, leading to half of maximum velocity being reached.
To determine the KM and Vmax values for an enzyme-catalyzed reaction, one can perform a series of experiments measuring the initial reaction rate at different substrate concentrations. By plotting the data using the Michaelis-Menten equation, the KM value can be determined as the substrate concentration at half of Vmax. Vmax is the maximum reaction rate achieved when all enzyme active sites are saturated with substrate.
The Michaelis-Menten constant (Km) is calculated by determining the substrate concentration at half of the maximum reaction rate (Vmax). This value can be obtained by plotting reaction rates against substrate concentrations and identifying the point where the reaction rate is half of Vmax. Km represents the affinity of the enzyme for its substrate.
Based on Michaelis-Menten enzyme kinetics, the initial rate of reaction, vi, is dependent on maximum rate Vmax, substrate concentration [S], and the enzyme's Michaelis constant Km, which represents the the tendency of the substrate/enzyme complex to dissociate. The dependence on enzyme concentration is factored into the maximum rate. The equation to describe this is: vi = Vmax([S]/(Km+[S])) Follow the link below for details.
The vmax of lactate dehydrogenase (LDH) is the maximum velocity at which the enzyme can catalyze the conversion of lactate to pyruvate in a given concentration of substrate. This value represents the rate of the enzyme-catalyzed reaction at saturated substrate concentrations.
An uncompetitive inhibitor decreases the Michaelis constant (Km) in enzyme kinetics. This means that the enzyme's affinity for its substrate is increased, requiring lower substrate concentrations to reach half of the maximum reaction rate.
The substrate concentration required for the maximum reaction rate is typically the saturation point, known as Vmax. This concentration ensures that all enzyme active sites are fully occupied by substrate molecules. The exact substrate amount may vary depending on the enzyme and reaction conditions.
In the context of enzyme kinetics, a hyperbola typically describes the relationship between the rate of an enzyme-catalyzed reaction and the substrate concentration, as illustrated by the Michaelis-Menten equation. As substrate concentration increases, the reaction rate approaches a maximum velocity (Vmax), resulting in a hyperbolic curve. This reflects the saturation of the enzyme active sites, where at low substrate concentrations, the rate increases steeply, but at high concentrations, the rate levels off. This hyperbolic relationship is characteristic of many enzymes under specific conditions.
Lines flatten out at high substrate concentrations due to the saturation of enzyme active sites. When the substrate concentration is sufficiently high, all available enzyme active sites are occupied, leading to a maximum reaction rate (Vmax) that cannot be exceeded. This phenomenon is described by the Michaelis-Menten kinetics model, where the reaction rate approaches Vmax as substrate concentration increases, resulting in a plateau in the graph.
As substrate concentration increases, the initial reaction rate generally increases as well, due to a higher likelihood of substrate molecules colliding with enzyme active sites. However, this increase continues only until a certain point, known as the saturation point, where all active sites of the enzyme are occupied. Beyond this saturation point, further increases in substrate concentration do not significantly affect the reaction rate, as the enzymes are already working at their maximum capacity.