Answer:
We should expect the population to reach 71000 in 1993.
Explanation:
If the population will double every 54 years and the population in 1974 was 56000 people, then the function that represents this situation is

where x is time in years since 1974.
Nota that in 1974, x=0, then y=56000 and after 54 years the population will be

Therefore, you have to calculate x, when y=71000:

Thus, we should expect the population to reach 71000 in 1993 (after full 19 years).