Here is the correct format of the equation in the question.
A subpopulation of plant, isolated from the main population, is found to obey the function below, describing the number of individuals (in thousands).

What is the ultimate fate of this subpopulation of plants? Justify your claim with the appropriate mathematics.
Answer:
the ultimate fate of this subpopulation of plants = 4
Step-by-step explanation:
Given that:

Taking the limit of N(T) ; we have ,


where T is less than
; which is written as :

∴

=
![(8)/(2)[ \lim_(T \to \infty) (T)/(e^(4T)) =0 ; \lim_(T \to \infty) (1)/(e^(4t)) }=0]](https://img.qammunity.org/2021/formulas/biology/high-school/fkp8fmgbtp7fjozx71kc21j8qwdqcftqqo.png)
where;
![[ \lim_(T \to \infty) (T)/(e^(4T)) =0 \ \ \ and \ \ \lim_(T \to \infty) (1)/(e^(4t)) } = 0]](https://img.qammunity.org/2021/formulas/biology/high-school/8n5zvyk082xhplldxp01ig1am1zjvw5bu2.png)
Then,

= 4
Thus, the ultimate fate of this subpopulation of plants = 4