In first-order enzyme kinetics, which statement is correct about limiting components?

Prepare for the Clinical Chemistry Numericals Test. Study with comprehensive questions, each with detailed explanations. Boost your confidence and excel on your exam!

Multiple Choice

In first-order enzyme kinetics, which statement is correct about limiting components?

Explanation:
In this early, low-substrate range of enzyme kinetics, the rate is proportional to the substrate concentration because the enzyme is plentiful relative to the substrate. With enzyme in excess and substrate limiting, every molecule of substrate can be processed as it quickly encounters an active site, so doubling the substrate doubles the rate. Mathematically, when [S] << Km, v ≈ (Vmax/Km) [S], which shows the rate depends linearly on [S]. That’s why the substrate, not the enzyme, is the limiting component in this situation. If the enzyme were limiting, the rate would reflect the amount of enzyme (and could approach a maximum when substrate is abundant), and if there were no limiting component, the rate would be constant and independent of substrate, which doesn’t describe the first-order regime.

In this early, low-substrate range of enzyme kinetics, the rate is proportional to the substrate concentration because the enzyme is plentiful relative to the substrate. With enzyme in excess and substrate limiting, every molecule of substrate can be processed as it quickly encounters an active site, so doubling the substrate doubles the rate. Mathematically, when [S] << Km, v ≈ (Vmax/Km) [S], which shows the rate depends linearly on [S]. That’s why the substrate, not the enzyme, is the limiting component in this situation. If the enzyme were limiting, the rate would reflect the amount of enzyme (and could approach a maximum when substrate is abundant), and if there were no limiting component, the rate would be constant and independent of substrate, which doesn’t describe the first-order regime.

Subscribe

Get the latest from Passetra

You can unsubscribe at any time. Read our privacy policy