Find the limiting factor in an enzyme reaction
Compare substrate changes with enzyme changes using an initial-rate model.
Learning outcome: Explain saturation and distinguish a rate from the total amount of product.
Starting recap
An enzyme is a catalyst. The initial rate measures product formed per unit time near the start, before substrate depletion becomes important.
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Try
At substrate concentration 2 mmol/L and relative enzyme amount 1, the model runs at half its 10 µmol/min capacity.
Open the experimentPredict
Predict whether doubling substrate from 2 to 4 mmol/L doubles the rate. Compare with doubling enzyme at fixed substrate.
Experiment
Capture S=2, E=1; S=4, E=1; and S=2, E=2. Compare the two interventions. Then test zero substrate and zero enzyme separately.
Distinguish substrate limitation from enzyme capacity
Worked teaching model · synthetic values · Initial rate v = 10E × S/(2+S). E is relative enzyme amount, S is substrate concentration, and 2 mmol/L is the half-capacity concentration. Temperature and pH are fixed; no depletion, cooperativity or inhibition is modeled.
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Rate curve at the chosen enzyme amount
The curve changes with enzyme amount; axes stay fixed. The point follows the chosen substrate concentration. Exact selected values appear below.
| Row | Quantity | Value (µmol/min) |
|---|---|---|
| 1 | Initial reaction rate | 5 |
| 2 | Capacity at this enzyme amount | 10 |
| 3 | Unused capacity in model | 5 |
Initial rate: 5.000 µmol/min; capacity: 10.0 µmol/min.
The saturation fraction is S/(2+S) = 0.500. Doubling enzyme doubles rate at fixed substrate in this model. Doubling substrate generally does not double rate. With nonzero enzyme, capacity is approached as substrate increases, not reached at a finite substrate concentration. At zero enzyme both capacity and rate are zero.
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Why is multiplying this initial rate by an hour not a reliable prediction of product after an hour in a closed container?
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