Engineering Mathematics: Probability Theory and Mathematical Statistics (Latest Edition)

Author: Fan Jincheng
Publisher:
Publish Date: 2004-04-01
Features: This book is a self-study guide for the designated textbook "Probability Theory and Mathematical Statistics" for the National Higher Education Self-Tuition Examination. It is designed to be used alongside the textbook. The book is strictly compiled according to the "Self-Study Examination Syllabus for Engineering Mathematics (Probability Theory and Mathematical Statistics)," with the aim of helping candidates better understand the textbook and the syllabus, improving their self-study and exam-taking abilities, and boosting their confidence in self-study success. The book features synchronized supplementary exercises and comprehensive practice problems aligned with the designated textbook. The features of the book are as follows:
1. In the study and examination of "Engineering Mathematics—Probability Theory and Mathematical Statistics," it explains the nature, characteristics, and purpose of the course, the basic framework and guidance of the course, the key points to note in learning, and suggestions for time allocation. It also provides overall exam-taking guidance, lists essential tables to memorize for the exam, and highlights various question types.
2. The key and main part of the book is the in-depth analysis of each chapter and synchronized comprehensive practice problems. This section outlines the learning objectives and key knowledge points for each chapter, which align perfectly with the syllabus. The key content is explained and analyzed primarily through solved examples, which are more comprehensive, typical, and applicable than those in the textbook. Each chapter also includes an analysis of difficult points and provides typical examples. The greatest feature of the book is the inclusion of synchronized comprehensive practice problems for each chapter. Unlike the exercises provided after each sub-section in the textbook, the synchronized comprehensive practice problems are organized by chapter, making them more comprehensive, flexible, and typical. These practice problems are arranged according to the question types of the self-study examination and are presented in a solved format rather than simply listing the questions followed by answers. This approach is designed to facilitate self-study practice. When using the "Synchronized Comprehensive Practice Problems," readers can first look at the questions and try solving them on their own. If they encounter difficulties, they can refer to the solutions, rather than just looking at the answers. This method truly enhances self-study ability. The solutions in the book are detailed, and many include annotations after each problem to help readers deepen their understanding of the fundamental content of the textbook. The synchronized comprehensive practice problems include a substantial number of past probability theory and mathematical statistics questions from the postgraduate entrance examinations, making this book a valuable reference for those preparing for postgraduate studies.
3. For practical practice, the book provides past national higher education self-study examination questions on probability theory and mathematical statistics from 2002 to 2004, along with reference answers.