Question

Suppose that the rabbit population on Mr. Jenkins' farm follows the formula:

p(t) =(4600t)/(t + 3)
where t ≥ 0 is the time (in months) since the beginning of the year.

The rabbit population eventually approaches what number?

Answer 1

4600

Answer 2

After 1 month, it reaches to:

\[p(t) = \frac{4600(1)}{1+3}\]

\[p(t) = \frac{4600}{4}\]

\[p(t) = 1150.\]

Answer 3

with your eyeballs. degree of top equals degree of bottom so take ratio of leading coefficients which is 4600

Answer 4

it tends to 4600

Answer 5

saifoo! slept that one

Answer 6

lol, what?

Answer 7

it says"


The rabbit population "eventually" approaches what number?

wht does that mean/