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We seek to derive a general model for world population growth using a differential equation.
Assume the growth rate for world population is constant, say$r. From the data offer an estimate for r. Create a model for the world population for the future. What does the future hold for the world?
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1-124-S-WorldPopulation-StudentVersion.pdf(PDF | 621 KB)
1-124-S-WorldPopulation-StudentVersion.tex(TEX | 22 KB) 1-124-T-WorldPopulation-TeacherVersion.pdf (Instructors only)(PDF | 631 KB) 1-124-T-WorldPopulation-TeacherVersion.tex (Instructors only)(TEX | 22 KB) 10en.png(PNG | 6 KB) 11cz.png(PNG | 8 KB) Allee.png(PNG | 6 KB) AlleeENG.png(PNG | 6 KB) 1-124-S-WorldPopulation-StudentVersion-Czech.pdf(PDF | 616 KB) 1-124-S-WorldPopulation-StudentVersion-Czech.tex(TEX | 21 KB) 1-124-T-WorldPopulation-TeacherVersion-Czech.pdf (Instructors only)(PDF | 629 KB) 1-124-T-WorldPopulation-TeacherVersion-Czech.tex (Instructors only)(TEX | 21 KB) simiode-czech.cls(CLS | 7 KB) FourModel.png(PNG | 19 KB)
populace.xlsx(XLSX | 11 KB) RatePlot.png(PNG | 9 KB) SIMIODE - MAPLE - WorldPopulation - CZECH Version.pdf(PDF | 3 MB) simiode.cls(CLS | 7 KB)
SimiodeLogo.jpg(JPG | 271 KB) WorldPop.jpg(JPG | 9 KB) WorldPopLinearGrowth.png(PNG | 13 KB) WorldPopNonLinearGrowth.png(PNG | 12 KB)
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