1. Apply the following world population figures to estimate the 1980 population, using (a) the straight line through the 1970 and 1990 estimates; (b) the parabola through the 1960, 1970, and 1990...


use Maple or Python - DON'T solve by hand


use part 1 data for part 3, but DON'T solve part 1, which is also known as 3.1.1


1. Apply the following world population figures to estimate the 1980 population, using (a) the<br>straight line through the 1970 and 1990 estimates; (b) the parabola through the 1960, 1970, and<br>1990 estimates; and (c) the cubic curve through all four data points. Compare with the 1980<br>estimate of 4452584592.<br>year<br>population<br>1960<br>3039585530<br>1970<br>3707475887<br>1990<br>5281653820<br>2000<br>6079603571<br>

Extracted text: 1. Apply the following world population figures to estimate the 1980 population, using (a) the straight line through the 1970 and 1990 estimates; (b) the parabola through the 1960, 1970, and 1990 estimates; and (c) the cubic curve through all four data points. Compare with the 1980 estimate of 4452584592. 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<br>(a) line, (b) parabola through the data points, and the RMSE of the fit. In each case, estimate<br>the 1980 population. Which fit gives the best estimate?<br>

Extracted text: 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?

Jun 01, 2022
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