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The study of differential equations consists mainly of the study of their solutions (the set of functions that satisfy each equation), and of the properties of their solutions. Our goal is to find the function, if one exists, that satisfies the given differential equation. Differential equations can describe how populations change, how heat moves, how springs vibrate, how radioactive material decays and much more
They are a very natural way to describe many things in the universe. A differential equation is an equation involving a function and its derivative (or derivatives) In this section we study what differential equations are, how to verify their solutions, some methods that are used for solving them, and some examples of common and useful equations
Consider the equation y ′ = 3 x 2, which is an example of a differential equation because it includes a derivative.
We will also take a look at direction fields and how they can be used to determine some of the behavior of solutions to differential equations. Learn differential equations—differential equations, separable equations, exact equations, integrating factors, and homogeneous equations, and more. Differential equations are the language in which the laws of nature are expressed Understanding properties of solutions of differential equations is fundamental to much of contemporary science and engineering.
A differential equation is a relation involving a function and its derivatives Learn key concepts and methods for solving them with examples. Differential equation, mathematical statement containing one or more derivatives—that is, terms representing the rates of change of continuously varying quantities.
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