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- Write a model for discrete population growth from t=0 to t=1. Assume that the population is ‘closed’. Define your terms.What is the name of the model that exhibits the maximum rate of population growth? Select one: Logistic Factorial Exponential SpeculativeShow how you build the logistic model for population growth from the exponential model equation? What part of the logistic growth equation produces the sigmoidal growth curve?
- Use this graph of the idealized exponential and logistic growth curves to complete the following. a. Label the axes and curves on the graph.b. What does the dotted line represent? c. For each curve, indicate and explain where population growth is the most rapid. d. Which of these curves better represents global human population growth?Draw a graph with a growth curve for a population that starts at 10 individuals and experiences exponential growth. Draw a second graph with a growth curve for a population that starts with 10 individuals and undergoes logistic growth. The second graph should have a carrying capacity of 100 individuals. Please give a proper written explanation for the graphs.Examine the top and middle graphs in Figure 54-5. Are these examples of exponential or logistic population growth? Where is K in each graph?
- Give two examples of density-dependent and two examples of density-independent factors that can limit the growth of a population.Contrast exponential and logistic (= sigmoid) growth of a population. Under what conditions might you expect a population to exhibit ex-ponential growth? Why can exponential growth not be perpetuated indefinitely?Create a graph that represents a population undergoing logistic and exponential growth. Properly label the x and y axis of your graphs