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- W3021369367 abstract "Publisher SummaryA differential equation is an equation that contains the derivative or differentials of one or more dependent variables in regard to one or more independent variables. If the equation contains only ordinary derivatives in regard to a single independent variable, then the equation is called an ordinary differential equation. This chapter discusses the advantages of using Maple in the study of differential equations. The most useful advantage of using Maple in the study of differential equations is that of being able to produce the graphics associated with the solutions of differential equations. This is particularly beneficial in the discussion of applications because many physical situations are modeled with differential equations. For example, the motion of a pendulum can be modeled by a differential equation. When the problem of the motion of a pendulum is solved, the technology is used to watch the pendulum move. The same is true for the motion of a mass attached to the end of a spring as well as many other problems. With this ability, the study of differential equations becomes much more meaningful and interesting." @default.
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- W3021369367 date "1994-01-01" @default.
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- W3021369367 title "Introduction to Differential Equations" @default.
- W3021369367 doi "https://doi.org/10.1016/b978-0-12-041548-9.50004-9" @default.
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