Answer:
2020 3,391 Population of Baranqav Sipnayan in 2020
Explanation:
The expression for population increase is given by
Pf(x) = Pi*(1+R)^x
where Pf is the final population at year x, and Pi is the population at year 0 (starting population). R is the rate of increase per year.
In this case we have Pi = 670. To calculate the yearly increase, R, we need to examine the "50% growth every 2 years."
To achieve 50% growth, the following will be true:
Pf(x) = Pi*(1+R)^x
(1.5)*(670) = 670(1+R)^2 We can use this find the value of R required to achieve a 50% growth in 2 years, and then use that for other values of x, assuming the growth rate is constant.
The quadratic equation formed by this expression is:
670
+ 1340R + 335 = 0
Use the quadratic equation to find a valid solution: R = 0.2247
This means the yearly growth is 22.47%.
So the expression becomes: Pf(x) = Pi*(1+0.2247)^x
Pf(x) = (670)*(1+0.2247)^x
A full spreadsheet is attached with the results for all the years between 2012 and 2020.
Year Population
2012 670
2020 3,391