At a given function: where, x = the number of months the bees
were counted.

7.) Let's determine if the bee is increasing or decreasing by determining the population after x = 6 months and x = 12 months.
At, x = 6,


At, x = 12,


Observing the output at x = 6 and x = 12, it appears that the bee population is Decreasing.
8.) The rate of decaying is at 84%.
9.) 5200 represents the initial population or the first count of the number of bees.
10.) At x = 9,


Therefore, the population of bees 9 months after being first counted will be 1083.