Format, Cloth. ISBN Availability. This item has been replaced by Elementary Differential Equations, 8th Edition. In creating rainville and bedient elementary differential equations solutions. has to go through if they won’t discover the needed guide on ways to use the product . PM bedient, elementary differential equations, mathematics, rainville 5 The book emphasizes methods for finding solutions to differential equations.
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Elementary Differential Equations (Mathematics) ~ Libreng Librong Pang-inhinyero
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Ships from and sold by Amazon. Customers bedieng bought this item also bought. Page 1 of 1 Start over Page 1 of 1. Calculus with Analytic Geometry, Alternate. Linear Algebra and Its Applications 5th Edition.
Mathematical Statistics with Applications. Product details Hardcover Publisher: View shipping rates and policies Average Customer Review: I’d like to read this book on Kindle Don’t have a Kindle? Share your thoughts with other customers. Write a customer review. Showing of 14 reviews. Top Reviews Most recent Top Reviews. There was a problem filtering reviews right now.
Elementary Differential Equations, 7th Edition
Please try again later. It’s a great addition to my collection of books in my field of research as it provides an excellent introduction to ODE’s.
Also, considering the number of years it has been around, it is good to see that the interplay between Linear Algebra and Differential Equations is emphasized in a good part of the book However, having a considerable amount of expertise in the subject, there are some minor issues I have with the book.
These are not serious impediments. The authors should consider creating an additional appendix in the back of the book listing answers to the exercises. The techniques for solving equations should be presented in a different order. Some topics are presented too early in the book.
Therefore, it can be postponed if an instructor runs short of time. A suggestion for future editions is separation of variables, exact equations, second order linear equation, higher order linear equations, systems of linear ODEs, series solutions, numerical methods, Laplace transforms, and PDE’s. The author refers to the techniques of reducing systems of equations as the “Calculus of Systems”.
Other than these minor flaws, the book provides the student with a good foundation to the subject. I am teaching this course over the summer of and I find the organization of the book to be very good. I like that each of the sections covers one, and only one, topic at a time. This really allowed me to make a adn that works for the summer when time is severely limited. The book is very straight-forward in its explanations.
However, the exposition is very limited. That means the reader will have to work out a lot of the details. As a teacher, the book works for me. I can furnish, in class, all of the details that are lacking – that’s what they pay me for.
For self study, I would not recommend this book because of the lacking details. I would bedinet to go with the great book gedient Tenenbaum and Pollard for those that want to self study this subject. All in all, I really like the book’s structure – each section has exactly one point to make, and then exercises to test the one topic in that section.
Also, every other chapter has a collection of “miscellaneous problems” that I pull from for the tests. The miscellaneous problems are great, because I can tell my students that znd are the problems I am going to use on their tests a subset at least.
That gets the students to work all of rquation problems great motivation. I would give this book 5 stars if an instructor came with the book.
Elementary Differential Equations (Seventh Edition)
Otherwise, it is a good book that leaves many of the simple and intricate details e,ementary the reader. I guess if there are mistakes, they should be fixed though. While the book does cover such advanced topics as Fourier Analysis and intro to Partial Differential Equations, the book lacks sufficient examples about what is being said a number of sections have no examples at all. I did find the most well-written sections to be the application of second-order differential equations applied to spring oscillations etc.
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