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After exponential increase, population b...

After exponential increase, population becomes stagnant. The growth curve is

A

circular

B

fluctuating

C

J-shaped

D

S-shaped

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The correct Answer is:
To determine the shape of the growth curve after an exponential increase in population followed by stagnation, we can analyze the phases of population growth and their graphical representation. ### Step-by-Step Solution: 1. **Understanding Population Growth Phases**: - Initially, when a population is introduced to a new environment, it goes through several phases: lag phase, log (exponential) phase, and declining phase. - The lag phase is when individuals are maturing and there is little to no increase in population size. - The log phase is characterized by rapid population growth due to abundant resources. - Eventually, the population growth slows down as resources become limited, leading to the declining phase. 2. **Carrying Capacity**: - The population will eventually reach a point known as the carrying capacity (denoted as K), where the environment can no longer support further growth. - At this stage, the population size stabilizes, indicating stagnation. 3. **Graphical Representation**: - The growth curve can be plotted on a graph where the y-axis represents population density and the x-axis represents time. - The curve starts with a lag phase, followed by a steep increase during the log phase, and then levels off as it approaches the carrying capacity. 4. **Identifying the Shape of the Curve**: - The overall shape of this growth curve is typically S-shaped (sigmoidal). It starts slowly, increases rapidly, and then levels off as it reaches the carrying capacity. - This S-shape reflects the initial lag, rapid growth, and eventual stabilization of the population. 5. **Conclusion**: - Therefore, after an exponential increase, when the population becomes stagnant, the growth curve is S-shaped. ### Final Answer: The growth curve after exponential increase, when the population becomes stagnant, is S-shaped.
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