Frequently Asked Questions
What is the Michaelis constant Km?
It is the substrate concentration at which the reaction rate is half of Vmax (Vmax/2). A smaller Km indicates higher substrate affinity for the enzyme, meaning the reaction proceeds rapidly even at low substrate concentrations. For example, hexokinase has a Km for glucose of about 0.15 mmol/L, and at blood glucose levels (around 5 mmol/L), it exhibits over 90% activity.
What is the difference between competitive and non-competitive inhibition?
Competitive inhibitors bind competitively to the same active site as the substrate. The apparent KmApp = Km(1+[I]/Ki) increases, while Vmax remains unchanged. Inhibition can be overcome by adding a large amount of substrate. Non-competitive inhibitors bind to a site other than the active site (allosteric site), reducing VmaxApp but leaving KmApp unchanged. A key feature is that inhibition cannot be overcome by increasing substrate concentration.
How do I read a Lineweaver-Burk plot?
It is a double-reciprocal plot with 1/v on the vertical axis and 1/[S] on the horizontal axis. The y-intercept is 1/Vmax, and the x-intercept is -1/Km. The pattern of line changes differs by inhibitor type: competitive inhibition shows the same y-intercept with increased slope (lines intersect at the same y-intercept), non-competitive inhibition shows the same slope with increased y-intercept (lines intersect on the x-axis), and mixed inhibition changes both.
What is uncompetitive inhibition?
This inhibitor binds only to the enzyme-substrate complex (ES) formed after the substrate binds to the enzyme. Both KmApp and VmaxApp decrease, and the Lineweaver-Burk plot yields lines parallel to the original line. It is distinct from competitive and non-competitive inhibition, though most pharmaceuticals are competitive or mixed inhibitors.
How is the enzyme reaction model used in bioreactor design?
In the design of continuous stirred-tank reactors (CSTR) and plug-flow reactors (PFR), the Michaelis-Menten rate equation $v = V_{max}[S]/(K_m + [S])$ is directly used as the source term in material balance equations. In CFD simulations, it is combined with fluid mixing behavior (flow velocity, diffusion) as a "reaction flow analysis," and temperature dependence (Arrhenius-type kcat) can also be incorporated. This mathematical framework is essential for bioprocess optimization in pharmaceuticals, food, and environmental engineering.