A Population Is Modeled by the Differential Equation $\frac { d p } { d t } = 1.8 P \left( 1 - \frac { P } { 5120 } \right)$

question 19

Short Answer

A population is modeled by the differential equation $\frac { d p } { d t } = 1.8 P \left( 1 - \frac { P } { 5120 } \right)$ .
For what values of P is the population decreasing?

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Definitions:

Secondary Amine

A type of amine where the nitrogen atom is attached to two organic substituents and one hydrogen.

Primary Amine

Organic compounds containing nitrogen, characterized by a nitrogen atom attached to one alkyl or aryl group.

Butylethylamine

A compound consisting of butyl and ethyl groups attached to an amine functional group.

Butylpropylamine

Butylpropylamine is an organic compound characterized by its structure comprising both butyl and propyl amine groups, and it's used in various chemical syntheses and applications.