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Elementary Differential Equations, 12th Edition

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ISBN: 978-1-119-77775-5

October 2021

528 pages

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Description

Elementary Differential Equations 12th Edition is written from the viewpoint of the applied mathematician, whose interest in differential equations may sometimes be quite theoretical, sometimes intensely practical, and often somewhere in between. In this revision, new author Douglas Meade focuses on developing students conceptual understanding with new concept check questions and worksheets for each chapter. Meade builds upon Boyce and DiPrima's work to combine a sound and accurate (but not abstract) exposition of the elementary theory of differential equations with considerable material on methods of solution, analysis, and approximation that have proved useful in a wide variety of applications. The main prerequisite for engaging with the program is a working knowledge of calculus, gained from a normal two or three semester course sequence or its equivalent. Some familiarity with matrices will also be helpful in the chapters on systems of differential equations.

New to Edition

Concept Checks have been added to every end of chapter question sets. These Concept Checks are designed to reinforce key chapter learning objectives and prepare students for the end-of-chapter problems.

Worksheets have been developed as a lecture aid to teach class in a synchronous in-person, online or hybrid environment. They are designed to help students follow the presentation and discussion of topics in each section. When completed the students should have a good set of notes with examples for that section. 

An updated design provides an easy to navigate, student friendly reference.  

 

 

 

 

Features

A flexible approach to content. Self-contained chapters allow instructors to customize the selection, order, and depth of chapters. 

A flexible approach to technology. Boyce/DiPrima/Meade is adaptable to courses having various levels of computer involvement, ranging from little or none to intensive. Appropriate technologies include advanced graphing calculators, spreadsheets, web-based systems (applets), computer algebra systems (Maple, Mathematica, Sage), scientific computations systems (MATLAB), or traditional programing (FORTRAN, JavaScript, Python). More than 450 problems are marked with technology icons and files for those problems are available. 

Emphasis on understanding concepts. For many problems a solution is not an end in itself. A great number of problems call for conclusions to be drawn about the solution which reinforces the concept of the topic.