Probability with Statistical Applications

Schinazi; Rinaldo B.

ISBN 10: 3030936341 / ISBN 13: 9783030936341

Published by Springer, 2022

About this Item

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Bibliographic Details

• Title: Probability with Statistical Applications
• Publisher: Springer
• Publication Date: 2022
• Language: English
• ISBN 10: 3030936341
• ISBN 13: 9783030936341
• Binding: Hardcover
• Edition: 3rd Edition, International Edition
• Condition: New

About this title

Synopsis

This textbook, now in its third edition, offers a practical introduction to probability with statistical applications, covering material for both a first and second undergraduate probability course. The author focuses on essential concepts that every student should thoroughly understand. The content is organized into brief, easy-to-follow chapters, motivated by plenty of examples. 

The first part of the book focuses on classical discrete probability distributions, then goes on to study continuous distributions, confidence intervals, and statistical tests. The following section introduces more advanced concepts suitable for a second course in probability, such as random vectors and sums of random variables. The last part of the book is dedicated to mathematical statistics concepts such as estimation, sufficiency, Bayes' estimation, and multiple regression. This third edition includes a new chapter on combinatorics and a more distinct separation betweendiscrete and continuous distributions. Some of the longer chapters in the previous editions have been divided into shorter chapters to allow for more flexible teaching.

Probability with Statistical Applications, Third Edition is intended for undergraduate students taking a first course in probability; later chapters are also suited for a second course in probability and mathematical statistics. Calculus is the only prerequisite; prior knowledge of probability is not required.

About the Author

Rinaldo Schinazi is a professor at the University of Colorado Springs. He teaches a wide range of probability and statistics courses. His research is in probability models for population biology.