Although I did this investigation in Mathematics at the beginning of the year, I decided it was interesting to share this investigation as according to some estimates, Sweden’s population has reached ten million.
Introduction:
This will be a report based on the question, “When Will Sweden’s Population Reach 10 million”. I got interested in this question for 3 reasons. Firstly, I am Swedish so this makes sense that I am doing a population question regarding Sweden. Furthermore, Sweden is really close to hitting 10 million people and although Sweden is a relativity big country, there aren’t many people. Finally, last year we looked at the population in Humanities and I got interested why a developed country like Sweden has an increasing population. This investigation could help me lead to that conclusion and teach me more about my country that I call home (or at least, one of them).
Data Table:
Year | Population (Millions) | |
1900 | 5.14 | |
1910 | 5.499 | |
1920 | 5.876 | |
1930 | 6.131 | |
1940 | 6.356 | |
1950 | 7.014 | |
1960 | 7.485 | |
1970 | 8.043 | |
1980 | 8.311 | |
1990 | 8.559 | |
2000 | 8.872 | |
2010 | 9.378 | |
2016 | 9.903 |
Graph 1 (with a line of best fit as y=mx+b):
Here I have a graph that I made in TI-nspire CX calculator. As you can see I have the year on the x-axis and population on the y-axis. I drew first a line of best fit and using the equation above, I found that in this model, Sweden’s population of 10 million will happen in the year 2025. As you can see in this graph below:
I have graphed two functions: f(x)=10 and x=2025. I’ve rounded the equation from the graph before this because this equation gives me an exact answer for when Sweden’s Population will reach 10 million: 2025. This is, however, only what I get from a line graph, if I were to graph the line of best fit exponentially, it would be different so here it is:
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