APPLICATION OF FIRST-ORDER ORDINARY DIFFERENTIAL EQUATIONS TO SOME REAL-LIFE SYSTEMS
Abstract
Real life phenomenon which depict various systems are modeled by differential equation. These equations are used to explain different facets of systems that relatable in
daily occurences. The first order differential equation are mostly used to explain this
phenomenon.
Different areas such as the Newton’s law of cooling, the Lotka-Voltera model, and
population growth are some of the real life system modelled in this work.
It is shown that all real life system can be modelled via differential equation to
explain the importance of these equations.
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