In a certain national forest, the number of moose present after t years is modeled by the function
$P(t)=\frac{1518}{1+65 e^{-0.05 t}}$
(a) What was the initial population of moose?
(b) When will the number of moose be 850 ?
(c) What is the maximum number of moose possible in the forest?

Question

In a certain national forest, the number of moose present after  t  years is modeled by the function 
$P(t)=\frac{1518}{1+65 e^{-0.05 t}}$
(a) What was the initial population of moose?
(b) When will the number of moose be 850 ?
(c) What is the maximum number of moose possible in the forest?

Quizplus · Accepted Answer

The Answer of In a certain national forest, the number of moose present after  t  years is modeled by the function 
$P(t)=\frac{1518}{1+65 e^{-0.05 t}}$
(a) What was the initial population of moose?
(b) When will the number of moose be 850 ?
(c) What is the maximum number of moose possible in the forest?

In a Certain National Forest, the Number of Moose Present P(t)=15181+65e−0.05tP(t)=\frac{1518}{1+65 e^{-0.05 t}}P(t)=1+65e−0.05t1518​

In a Certain National Forest, the Number of Moose Present $P(t)=\frac{1518}{1+65 e^{-0.05 t}}$