I need help with this problem please, and I have provided the data to it as well.

Table 3.1 A Comparison of the Malthusian and Logistic Models with U.S. Census Data (Population is given in Millions) Year U.S. Malthusian (Example Logistic (Example 1 dp Logistic (Least Census 3 [) 410) p dt Squares) 1790 3.93 3.93 3.93 4.11 1800 5.31 5.19 5.30 0.0312 5.42 1810 7.24 6.84 7.13 0.0299 7.14 1820 9.64 9.03 9.58 0.0292 9.39 1830 12.87 11.92 12.82 0.0289 12.33 1840 17.07 15.73 17.07 0.0302 16.14 1850 23.19 20.76 22.60 0.0310 21.05 1860 31.44 27.40 29.70 0.0265 27.33 1870 39.82 36.16 38.66 0.0235 35.28 1880 50.19 47.72 49.71 0.0231 45.21 1890 62.98 62.98 62.98 0.0207 57.41 1900 76.21 83.12 78.42 0.0192 72.11 1910 92.23 109.69 95.73 0.0162 89.371920 106.02 144.76 114.34 0.0146 109.10 1930 123.20 191.05 133.48 0.0106 130.92 1940 132.16 252.13 152.26 0.0106 154.20 1950 151.33 333.74 169.90 0.0156 178.12 1960 179.32 439.12 185.76 0.0145 201.75 1970 203.30 579.52 199.50 0.0116 224.21 1980 226.54 764.80 211.00 0.0100 244.79 1990 248.71 1009.33 220.38 0.0110 263.01 2000 281.42 1332.03 227.84 0.0107 278.68 2010 308.75 1757.91 233.68 291.80 2020 ? 2319.95 238.17 302.5618. Using the U.S. census data in Table 3.1 IQ for 1900, 1920, and 1940 to determine parameters in the logistic equation model, what populations does the model predict for 2000 and 2010? Compare your answers with the census data for those years