Fundamentals of Electric Circuits

Fundamentals of Electric Circuits pdf epub mobi txt 電子書 下載2025

出版者:McGraw-Hill Science/Engineering/Math
作者:Charles Alexander
出品人:
頁數:1056
译者:
出版時間:2008-08-27
價格:$ 255.95
裝幀:Hardcover
isbn號碼:9780077263195
叢書系列:
圖書標籤:
  • 電子 
  • 教材 
  • 電子電路 
  • 專業 
  • 美國 
  • English 
  • Electric 
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Alexander and Sadiku's fourth edition of "Fundamentals of Electric Circuits" continues in the spirit of its successful previous editions, with the objective of presenting circuit analysis in a manner that is clearer, more interesting, and easier to understand than other, more traditional texts. Students are introduced to the sound, six-step problem solving methodology in chapter one, and are consistently made to apply and practice these steps in practice problems and homework problems throughout the text. A balance of theory, worked examples and extended examples, practice problems, and real-world applications, combined with over 350 new homework problems for the fourth edition and robust media offerings, renders the fourth edition the most comprehensive and student-friendly approach to linear circuit analysis. This edition adds the Design a Problem feature which helps students develop their design skills by having the student develop the question as well as the solution. There are over 100 Design a Problem exercises integrated into the problem sets in the book. Alexander/Sadiku also offers you the convenience of ARIS -- the text-specific web site -- which allows you to assign homework online or create printed homework sets and solutions to your students. The website also features solutions and KCIDE software, which reinforces the books problem-solving approach.

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在证明Fourier Transform的Time Integration (Chp18.2 p828)这个性质时,用到了 U(ω)=1/jω+πδ(ω) Eq.(18.36),而它正是用Time Integration这个性质得出的,不就成了循环论证了吗?  

評分

在证明Fourier Transform的Time Integration (Chp18.2 p828)这个性质时,用到了 U(ω)=1/jω+πδ(ω) Eq.(18.36),而它正是用Time Integration这个性质得出的,不就成了循环论证了吗?  

評分

在证明Fourier Transform的Time Integration (Chp18.2 p828)这个性质时,用到了 U(ω)=1/jω+πδ(ω) Eq.(18.36),而它正是用Time Integration这个性质得出的,不就成了循环论证了吗?  

評分

在证明Fourier Transform的Time Integration (Chp18.2 p828)这个性质时,用到了 U(ω)=1/jω+πδ(ω) Eq.(18.36),而它正是用Time Integration这个性质得出的,不就成了循环论证了吗?  

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