3. Consider the world population data of Computer Problem 3.1.1. Find the best least squares (a) line, (b) parabola through the data points, and the RMSE of the fit. In each case, estimate the 1980 population. Which fit gives the best estimate?

3. Consider the world population data of Computer Problem 3.1.1. Find the best least squares (a) line, (b) parabola through the data points, and the RMSE of the fit. In each case, estimate the 1980 population. Which fit gives the best estimate?

Operations Research : Applications and Algorithms

4th Edition

ISBN:9780534380588

Author:Wayne L. Winston

Publisher:Wayne L. Winston

Chapter11: Nonlinear Programming

Section11.8: Lagrange Multipliers

Problem 8P

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Question

DO NOT DO MATH BY HAND!!!!!! USE Python (or matlab or maple if you know them)
the graph is the 3.1.1 data
1980, which isn't listed, is 4452584592

DON'T WRITE THE PROBLEM OUT. ONLY USE CODE

I will report your answer if there is no code
THIS IS EXCLUSIVELY A CODING PROBLEM. YOUR ANSWER SHOULDN'T LOOK LIKE THIS: https://www.bartleby.com/questions-and-answers/3.-consider-the-world-population-data-of-computer-problem-3.1.1.-find-the-best-least-squares-a-line-/5fe51692-b60b-4696-bead-7b31e3ab6155

year population
1960 | 3039585530
1970 3707475887
1990 5281653820
2000 6079603571

3. Consider the world population data of Computer Problem 3.1.1. Find the best least squares
(a) line, (b) parabola through the data points, and the RMSE of the fit. In each case, estimate
the 1980 population. Which fit gives the best estimate?

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