Chapter 5: Q 2. (page 443)
Separable differential equations: Suppose a population P = P(t) grows in such a way that its rate of growth obeys the equation
This is called a differential equation because it is an equation that involves a derivative. In the series of steps that follow, you will find a function P(t) that behaves according to this differential equation.
Use partial fractions to show that the integral on the left side of this equation is equal to
Short Answer
The given statement is proved.