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35 result(s) for "Mathematical statistics Problems, exercises, etc."
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Examples and problems in mathematical statistics
This book presents examples that illustrate the theory of mathematical statistics and details how to apply the methods for solving problems. While other books on the topic contain problems and exercises, they do not focus on problem solving.
Statistik
Statistische Methoden haben in den letzten Jahrzehnten kontinuierlich an Bedeutung gewonnen.Entsprechend wichtig sind profunde Kenntnisse der Prämissen, auf denen solche Verfahren beruhen, sowie die Fähigkeit, sich mit den Ergebnissen und der Interpretation einer statistischen Analyse kritisch auseinanderzusetzen.
Números y Operaciones
Obtén una mayor comprensión sobre la suma y resta de fracciones con este atractivo recurso. Los conceptos incluyen: fracciones, suma, resta, patrones, fracciones equivalentes, y simplificar fracciones.
Análisis de datos y Probabilidad
Obtén una mayor comprensión sobre Diagramas de Dispersión, Barras de Línea y Gráficas de Línea con este atractivo recurso. Los conceptos incluyen: diagramas de línea, media, diagramas de dispersión, correlación, gráficas de líneas, termógrafo.
Introduction to biostatistical applications in health research with Microsoft Office Excel and R
The second edition of Introduction to Biostatistical Applications in Health Research delivers a thorough examination of the basic techniques and most commonly used statistical methods in health research.
Physics of stochastic processes
Based on lectures given by one of the authors with many years of experience in teaching stochastic processes, this textbook is unique in combining basic mathematical and physical theory with numerous simple and sophisticated examples as well as detailed calculations. In addition, applications from different fields are included so as to strengthen the background learned in the first part of the book. With its exercises at the end of each chapter (and solutions only available to lecturers) this book will benefit students and researchers at different educational levels. Solutions manual available for lecturers on www.wiley-vch.de.
Digital dice
Some probability problems are so difficult that they stump the smartest mathematicians. But even the hardest of these problems can often be solved with a computer and a Monte Carlo simulation, in which a random-number generator simulates a physical process, such as a million rolls of a pair of dice. This is whatDigital Diceis all about: how to get numerical answers to difficult probability problems without having to solve complicated mathematical equations. Popular-math writer Paul Nahin challenges readers to solve twenty-one difficult but fun problems, from determining the odds of coin-flipping games to figuring out the behavior of elevators. Problems build from relatively easy (deciding whether a dishwasher who breaks most of the dishes at a restaurant during a given week is clumsy or just the victim of randomness) to the very difficult (tackling branching processes of the kind that had to be solved by Manhattan Project mathematician Stanislaw Ulam). In his characteristic style, Nahin brings the problems to life with interesting and odd historical anecdotes. Readers learn, for example, not just how to determine the optimal stopping point in any selection process but that astronomer Johannes Kepler selected his second wife by interviewing eleven women. The book shows readers how to write elementary computer codes using any common programming language, and provides solutions and line-by-line walk-throughs of a MATLAB code for each problem. Digital Dicewill appeal to anyone who enjoys popular math or computer science. In a new preface, Nahin wittily addresses some of the responses he received to the first edition.
Risk analysis in theory and practice
The objective of this book is to present this analytical framework and to illustrate how it can be used in the investigation of economic decisions under risk. In a sense, the economics of risk is a difficult subject: it involves understanding human decisions in the absence of perfect information. How do we make decisions when we do not know some of events affecting us? The complexities of our uncertain world and of how humans obtain and process information make this difficult. In spite of these difficulties, much progress has been made. First, probability theory is the corner stone of risk assessment. This allows us to measure risk in a fashion that can be communicated among decision makers or researchers. Second, risk preferences are now better understood. This provides useful insights into the economic rationality of decision making under uncertainty. Third, over the last decades, good insights have been developed about the value of information. This helps better understand the role of information in human decision making and this book provides a systematic treatment of these issues in the context of both private and public decisions under uncertainty. * Balanced treatment of conceptual models and applied analysis * Considers both private and public decisions under uncertainty * Website presents application exercises in EXCEL