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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The Answer of 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?

A Population Is Modeled by the Differential Equation dpdt=1.8P(1−P5120)\frac { d p } { d t } = 1.8 P \left( 1 - \frac { P } { 5120 } \right)dtdp​=1.8P(1−5120P​)

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