Given that the population of the US was 151 million, 216 million, and 281 million in 1950, 1975, and 2000 respectively, provide the following: (a) A logistic cquation that models population growth given the data above. (b) Use the logistic equation you obtained in part (a) to compute the population of the US in 2022. (c) How close is your calculation to the actual population of the US in 2022? (d) Is the model you constructed a feasible one in the long run? Explain your reasoning.
Given that the population of the US was 151 million, 216 million, and 281 million in 1950, 1975, and 2000 respectively, provide the following: (a) A logistic cquation that models population growth given the data above. (b) Use the logistic equation you obtained in part (a) to compute the population of the US in 2022. (c) How close is your calculation to the actual population of the US in 2022? (d) Is the model you constructed a feasible one in the long run? Explain your reasoning.
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to...
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Transcribed Image Text:Given that the population of the US was 151 million, 216 million, and 281 million in 1950,
1975, and 2000 respectively, provide the following:
(a) A logistic equation that models population growth given the data above.
(b) Use the logistic equation you obtained in part (a) to compute the population of the US
in 2022.
(c) How close is your calculation to the actual population of the US in 2022?
(d) Is the model you constructed a feasible one in the long run? Explain your reasoning.
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