Suppose that the growth of a population y = y(t) is givenby the logistic equationy = 605

Chapter 8, Problem 55

(choose chapter or problem)

Suppose that the growth of a population $y=y(t)$ is given by the logistic equation

$y=\frac{60}{5+7 e^{-1}}$

(a) What is the population at time $t=0$?

(b) What is the carrying capacity L?

(d) When does the population reach half of the carrying capacity?

(e) Find an initial-value problem whose solution is y(t).

Equation Transcription:

$y=y(t)$

$y=\frac{60}{5+7{e}^{-1}}$

$t=0$

Text Transcription:

y=y(t)

y=60/5+7e^-1

t=0

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