Separable equations present an interesting perspective into the issue of applications that allude to the same. In simple terms, a differential equation becomes separable if the variables that are involved are able to be separated. This means that a separable equation entails an equation that can be written or defined in the form of F (y) dy =dx. After the completion of this process the equation needs to be integrated on both sides (Boelkins, 2020). There are different procedures and solutions that pertain to separable equations that will be discussed in this research. The importance of differential equations affects most other fields including engineering and science. Problems that affect this field can be addressed through differential equations. An important aspect concerning solution of real world problems concerns the issue of applied mathematics (Fowler, 2005). Here, models in mathematics are depicted as typical equations that entail various functions together with their derivatives. It is important to note that the equations involved in the issue are known as differential equations.
- Citation du texte
- Stanley Rugwiri (Auteur), 2021, Separable Differential Equations and Their Applications in Applied Mathematics, Munich, GRIN Verlag, https://www.grin.com/document/1623335
