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Titlebook: Maple V; Learning Guide K. M. Heal,M. L. Hansen,K. M. Rickard Textbook 1998Latest edition Waterloo Maple Inc. 1998 Maple.Mathematica.behavi

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發(fā)表于 2025-3-21 19:08:57 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Maple V
副標題Learning Guide
編輯K. M. Heal,M. L. Hansen,K. M. Rickard
視頻videohttp://file.papertrans.cn/624/623722/623722.mp4
概述The fully up-to-date introductory documentation for Maple V Release 5 * Explains the difference between numeric computation and symbolic computation, illustrating how both are used in Maple * Extensiv
圖書封面Titlebook: Maple V; Learning Guide K. M. Heal,M. L. Hansen,K. M. Rickard Textbook 1998Latest edition Waterloo Maple Inc. 1998 Maple.Mathematica.behavi
描述Maple V Mathematics Learning Guide is the fully revised introductory documentation for Maple V Release 5. It shows how to use Maple V as a calculator with instant access to hundreds of high-level math routines and as a programming language for more demanding or specialized tasks. Topics include the basic data types and statements in the Maple V language. The book serves as a tutorial introduction and explains the difference between numeric computation and symbolic computation, illustrating how both are used in Maple V Release 5. Extensive "how-to" examples are presented throughout the text to show how common types of calculations can be easily expressed in Maple. Graphics examples are used to illustrate the way in which 2D and 3D graphics can aid in understanding the behaviour of problems.
出版日期Textbook 1998Latest edition
關(guān)鍵詞Maple; Mathematica; behavior; computation; learning; linear optimization; mathematics; programming; symbolic
版次3
doihttps://doi.org/10.1007/978-1-4612-2212-5
isbn_softcover978-0-387-98397-4
isbn_ebook978-1-4612-2212-5
copyrightWaterloo Maple Inc. 1998
The information of publication is updating

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Finding Solutions,This chapter introduces the key concepts needed for quick and concise problem solving in Maple. By learning how to use such tools as solve, map, subs, and unapply, you can save yourself a substantial amount of work. In addition, this chapter examines how all these commands interoperate.
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Evaluation and Simplification,In Maple, a significant amount of time and effort is spent manipulating expressions. Expression manipulation is done for many reasons, from converting output expressions into a familiar form to check answers, to converting expressions into a specific form needed by certain Maple routines.
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978-0-387-98397-4Waterloo Maple Inc. 1998
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K. M. Heal,M. L. Hansen,K. M. RickardThe fully up-to-date introductory documentation for Maple V Release 5 * Explains the difference between numeric computation and symbolic computation, illustrating how both are used in Maple * Extensiv
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Mathematics with Maple: the Basics,c computations and assignment statements follow. The final two sections teach the basic types of objects in Maple, and provide an introduction to the manipulation of objects and the commands most useful for this purpose.
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Graphics,aphs. For instance, some of its plotting capabilities include two-dimensional, two-dimensional animated, and three-dimensional graphs that you can view from any angle. Maple can handle explicit, implicit, and parametric forms, and knows several coordinate systems. Maple’s flexibility allows you to conveniently manipulate graphs in many situations.
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