Moringa University Applied Mathematics Worksheet

Description A differential equation describes the rate of change of a population of bacteria in a Petri dish: (frac{{dP}}{{dt}} = kP(1 – frac{{P}}{{N}})) Where: – (frac{{dP}}{{dt}}) represents the rate of change of the population with respect to time. – (P) is the population of bacteria at time (t). – (N) is the carrying capacity of…

Moringa University Applied Mathematics Worksheet

Description A differential equation describes the rate of change of a population of bacteria in a Petri dish: (frac{{dP}}{{dt}} = kP(1 – frac{{P}}{{N}})) Where: – (frac{{dP}}{{dt}}) represents the rate of change of the population with respect to time. – (P) is the population of bacteria at time (t). – (N) is the carrying capacity of…