Answers:
(a) the population function is exponential in the number of years (t) after 2017:

(b) Although the model is defined on a yearly basis, we can answer the question by calculating the projected population at the end of 2018 (t=1) and, under the assumption of same birth rate every month, take half of the yearly increase (end of June):
N(1) = 29890.50
June population: 
(c) N(1) = 29891 (see (b) above)
(d) Population in 2025 is the function value at t=2025-2017=8

First we have to put the numbers in order
2,6,8,13,16,28,32 and mark the two middle numbers
divide each half into half again and mark the middle number, in this case
2,6,8,13,16,28,32
subtract the 28 from the 6 and get 22
thats the interquartile range
Answer is A):
method based on triangles properties.