Exponential growth and death of bacteria worksheet answer key 2025

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The general form for an exponential growth equation is P(t) = Ae^(rt), where P(t) is the number of bacteria after time t, A is the initial number, and r is the growth rate. If they quadruple every hour, then P/A = 4 when t = 1.
In the context of bacterial growth, the differential equation d B d t = k B encapsulates the idea of exponential growth, with d B d t representing the rate of change of the bacteria population over time.
The exponential growth function can be written as f ( x ) = a ( 1 + r ) x , where is the growth rate. The function f ( x ) = e x can be used to model continuous growth with e 2.718 The function f ( t ) = a e r t can be used to model continuous growth as a function of time. The function P = P 0 e r t can be used
Key Takeaways: Bacterial Growth Curve There are four distinct phases of the growth curve: lag, exponential (log), stationary, and death. The initial phase is the lag phase where bacteria are metabolically active but not dividing.
Growth is shown as L = log(numbers) where numbers is the number of colony forming units per ml, versus T (time.)
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