We continue with our series of solved exercises on Basic-Level Separable Differential Equations. In this second installment, you will find new problems, explained step by step, to help you strengthen your

Separable Differential Equations are a type of Ordinary Differential Equations (ODEs) that can be solved when the terms involving the dependent and independent variables can be “separated” and placed on

Inasmuch as the differential equation dy/dx = ky models exponential growth, it follows that dy/dx = -ky models exponentially decaying processes. A exponential decay process, which is a slowing reduction

With the differential equation dy/dx = ky, we found the general solution to be y(x) = Aekx. We worked this out in my last post. This equation lends itself to the modelling of exponential growth. Now in

In this video, we work through the process of solving for the general solution of a simple separable differential equation: The general solution is obtained by separating the variables so that all y's

This video introduces the basic definitions and terminology of differential equations. The topics covered include classification of differential equations by type, order and linearity. The words differential