This scenario is similar to a compound interest problem where the following formula is utilized:

Here:
C is the principal amount
j stands for the interest rate
n represents the number of periods
M is the total amount
By applying this formula to our issue, we establish:
C equals the initial population
j indicates the annual growth rate
n corresponds to the years elapsed
M signifies the final population
Let's proceed with the calculations...
C = 14000
j = 3% = 3/100 = 0.03
n = 6
M =?
Substituting the known values and calculating gives us:
M = C. 
M = 14000. 
M = 14000. 
M = 14000. 1.19
M = 16,716.7
Thus, the result is 16,717
:-)