Problem 3 Recitation The following table gives the approximate population of the US for selected years from 1835 to 1990 1835 1861 1905 1944 1990 30 year population (millions) 20 100 160 280 mx Assume that the population growth can be modeled with an exponential function p = be where x is the year and p is the population in millions. By hand, write the equation in linear form and use linear least squares regression to determine the constants b and m for which the function best fits the data. Use the function to estimate the population in the year 1960. Problem 3 required submission: Handwritten (or printed) answers.

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Problem 3 Recitation
The following table gives the approximate population of the US for selected years from 1835 to 1990
1835 1861 1905 1944 1990
30
year
population (millions) 20
100
160 280
mx
Assume that the population growth can be modeled with an exponential function p = be where x is the year and
p is the population in millions. By hand, write the equation in linear form and use linear least squares regression to
determine the constants b and m for which the function best fits the data. Use the function to estimate the population
in the year 1960.
Problem 3 required submission:
Handwritten (or printed) answers.
Transcribed Image Text:Problem 3 Recitation The following table gives the approximate population of the US for selected years from 1835 to 1990 1835 1861 1905 1944 1990 30 year population (millions) 20 100 160 280 mx Assume that the population growth can be modeled with an exponential function p = be where x is the year and p is the population in millions. By hand, write the equation in linear form and use linear least squares regression to determine the constants b and m for which the function best fits the data. Use the function to estimate the population in the year 1960. Problem 3 required submission: Handwritten (or printed) answers.
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