A population is modeled by the differential equation
(dP)/(dt)=1.4P(1-(P)/(4000))
(a) For what values of
P
is the population increasing? (Enter your answer in interval notation PE
?
(b) For what values of P is the population decreasing? (Enter your answer in interval notation) pe
?
(c) What are the equilibrium solutions? (Enter your answers as a comma-separated list.)
P=

?

Question

A population is modeled by the differential equation

(dP)/(dt)=1.4P(1-(P)/(4000))

(a) For what values of

P

is the population increasing? (Enter your answer in interval notation PE

?

(b) For what values of P is the population decreasing? (Enter your answer in interval notation) pe

?

(c) What are the equilibrium solutions? (Enter your answers as a comma-separated list.)

P=

?

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(Solved): A population is modeled by the differential equation (dP)/(dt)=1.4P(1-(P)/(4000)) (a) For what value ...