Use the graph below to answer the following questions: 1. Which letter represents the area of greatest population growth? How do you know? 2. How long does it take for the cootie p... Use the graph below to answer the following questions: 1. Which letter represents the area of greatest population growth? How do you know? 2. How long does it take for the cootie population to reach carrying capacity? 3. According to the graph, what is the approximate doubling time of the cootie bacteria? 4. What environmental factors are occurring at 'A' that result in this type of growth?

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Understand the Problem

The question is asking us to interpret a graph related to the population growth of cooties. Specifically, it requires identifying the area of greatest growth, determining the time to reach carrying capacity, estimating the doubling time, and discussing environmental factors affecting growth.

Answer

1. 'C' is greatest growth. 2. 100 mins to carrying capacity. 3. Doubling time is 15 mins. 4. 'A' shows exponential growth.
  1. Letter 'C' represents the area of greatest population growth, as it shows the steepest incline on the graph. 2. It takes approximately 100 minutes for the cootie population to reach carrying capacity. 3. The approximate doubling time of the cootie bacteria is 15 minutes. 4. At 'A', initial exponential growth occurs likely due to abundant resources and minimal competition.
Answer for screen readers
  1. Letter 'C' represents the area of greatest population growth, as it shows the steepest incline on the graph. 2. It takes approximately 100 minutes for the cootie population to reach carrying capacity. 3. The approximate doubling time of the cootie bacteria is 15 minutes. 4. At 'A', initial exponential growth occurs likely due to abundant resources and minimal competition.

More Information

The graph uses a logistic growth model typically seen in population dynamics. Exponential growth occurs when resources are abundant, leading to rapid population increases.

Tips

Ensure to identify steep slopes for rapid growth and observe the plateau for carrying capacity.

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