The conceptual framework on differential equations

The area of differential equations is a very broad field of study. The versatility of differential equations allows the area to be applied to a variety of topics from physics to population growth to the stock market. They are a useful tool for modeling and studying naturally occurring phenomena such as determining when beams may break as well as predicting future outcomes such as the spread of disease or the changes in populations of different species over time. Anytime an unknown phenomenon is changing with respect to time or space, a differential equation is involved. The current paper discuss the conceptual underpinnings of differential equations and this study discussed on two basic theories IVP and BVP.