A hypothetical population of rats has an initial population of I = 400, the Carrying Capacity for their environment is K =10,000 and the constant of proportionality for the rat population is k = 3/4. Use the logistic growth model to estimate the time it takes for the rat population to reach 5,000 rats. (* you must round your answer to the nearest 10th of a year) HINT: Use the model P=K/(1+Ae^(-kt) ) ,A= (K-I)/I with e≈2.7128 ANSWER:_1_ years. (WARNING! Your answer must be entered in the form - #.# to be understood by the Angel grader) A hypothetical population of rats has an initial population of I = 400, the Carrying Capacity for their environment is K =10,000 and the constant of proportionality for the rat population is k = 3/4. Use the logistic growth model to estimate the rat population after 4 years. HINT: Use the model P=K/(1+Ae^(-kt) ) ,A= (K-I)/I with e≈2.7182
Contingency Table
A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.
Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
A hypothetical population of rats has an initial population of I = 400, the Carrying Capacity for their environment is K =10,000 and the constant of proportionality for the rat population is k = 3/4. Use the logistic growth model to estimate the time it takes for the rat population to reach 5,000 rats. (* you must round your answer to the nearest 10th of a year) HINT: Use the model P=K/(1+Ae^(-kt) ) ,A= (K-I)/I with e≈2.7128
ANSWER:_1_ years. (WARNING! Your answer must be entered in the form - #.# to be understood by the Angel grader)
A hypothetical population of rats has an initial population of I = 400, the Carrying Capacity for their environment is K =10,000 and the constant of proportionality for the rat population is k = 3/4. Use the logistic growth model to estimate the rat population after 4 years. HINT: Use the model P=K/(1+Ae^(-kt) ) ,A= (K-I)/I with e≈2.7182
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