First-order models: mixing, cooling and growth
Turning a situation into $\frac{dA}{dt} = \text{rate in} - \text{rate out}$: a stirred tank, Newton's law of cooling, and exponential against logistic growth.
About 40 minutes8 activities Paper packet
Turning a situation into $\frac{dA}{dt} = \text{rate in} - \text{rate out}$: a stirred tank, Newton's law of cooling, and exponential against logistic growth.
About 40 minutes8 activities Paper packet