Question:

The specific growth rate ($\mu$) is defined as

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  • Specific growth rate \(\mu = \frac{1}{X}\frac{dX}{dt}\). It is the rate of increase of biomass per unit of existing biomass, per unit time. Units: time\(^{-1}\).
  • In exponential growth phase, \(dX/dt = \mu X\), where \(\mu\) is constant.
Updated On: Jun 12, 2025
  • The rate of biomass production per unit time
  • The rate of substrate utilization per unit biomass
  • The rate of product formation per unit substrate
  • The rate of nutrient consumption per unit volume
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The Correct Option is A

Solution and Explanation

The specific growth rate, denoted as $\mu$, is a crucial parameter in biotechnology and microbiology representing the rate at which organisms grow. It is mathematically defined as:

$$ \mu = \frac{dX}{X \cdot dt} $$

where:

  • dX is the change in biomass concentration over time.
  • X is the existing biomass concentration.
  • dt is the time increment.

This formula implies that $\mu$ is the rate of increase of biomass concentration per unit biomass per unit time.

Therefore, the correct option is:

The rate of biomass production per unit time

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