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Erster Kurs in Wahrscheinlichkeit, Global Edition, 10. Ausgabe 10e von Sheldon Ross-
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eBay-Artikelnr.:233376785761
Artikelmerkmale
- Artikelzustand
- Features
- ★International Global Paperback Edition★
- Returns Policy
- 30 days -Hassle Free Returns
- Payment
- Accpet payment - Paypal
- CD / Access Code
- Not Applicable unless stated
- Shipping
- FAST 3 to 5 Business Day Service on Expedited Opt.
- International-ISBN
- 9781292269207
- Field of Study
- Mathematics
- Product-Type
- INTERNATIONAL GLOBAL EDITION
- Cover-Design
- May Differ from Original Picture
- Packaging
- Shrinkwrapped - Box Packed
- Contents
- Same as US Edition
- Language:
- English
- ISBN
- 9780134753119
Über dieses Produkt
Product Identifiers
Publisher
Pearson Education
ISBN-10
0134753119
ISBN-13
9780134753119
eBay Product ID (ePID)
13038260008
Product Key Features
Number of Pages
528 Pages
Language
English
Publication Name
First Course in Probability
Publication Year
2018
Subject
Probability & Statistics / General
Type
Textbook
Subject Area
Mathematics
Format
Hardcover
Dimensions
Item Height
0.9 in
Item Weight
40 Oz
Item Length
10.1 in
Item Width
8.1 in
Additional Product Features
Edition Number
10
Intended Audience
College Audience
LCCN
2018-006823
TitleLeading
A
Dewey Edition
23
Dewey Decimal
519.2
Table Of Content
Table of Contents COMBINATORIAL ANALYSIS 1.1 Introduction 1.2 The Basic Principle of Counting 1.3 Permutations 1.4 Combinations 1.5 Multinomial Coefficients 1.6 The Number of Integer Solutions of Equations Summary Problems Theoretical Exercises Self-Test Problems and Exercises AXIOMS OF PROBABILITY 2.1 Introduction 2.2 Sample Space and Events 2.3 Axioms of Probability 2.4 Some Simple Propositions 2.5 Sample Spaces Having Equally Likely Outcomes 2.6 Probability as a Continuous Set Function 2.7 Probability as a Measure of Belief Summary Problems Theoretical Exercises Self-Test Problems and Exercises CONDITIONAL PROBABILITY AND INDEPENDENCE 3.1 Introduction 3.2 Conditional Probabilities 3.3 Bayes''s Formula 3.4 Independent Events 3.5 P (· F ) Is a Probability Summary Problems Theoretical Exercises Self-Test Problems and Exercises RANDOM VARIABLES 4.1 Random Variables 4.2 Discrete Random Variables 4.3 Expected Value 4.4 Expectation of a Function of a Random Variable 4.5 Variance 4.6 The Bernoulli and Binomial Random Variables 4.7 The Poisson Random Variable 4.8 Other Discrete Probability Distributions 4.9 Expected Value of Sums of Random Variables 4.10 Properties of the Cumulative Distribution Function Summary Problems Theoretical Exercises Self-Test Problems and Exercises CONTINUOUS RANDOM VARIABLES 5.1 Introduction 5.2 Expectation and Variance of Continuous Random Variables 5.3 The Uniform Random Variable 5.4 Normal Random Variables 5.5 Exponential Random Variables 5.6 Other Continuous Distributions 5.7 The Distribution of a Function of a Random Variable Summary Problems Theoretical Exercises Self-Test Problems and Exercises JOINTLY DISTRIBUTED RANDOM VARIABLES 6.1 Joint Distribution Functions 6.2 Independent Random Variables 6.3 Sums of Independent Random Variables 6.4 Conditional Distributions: Discrete Case 6.5 Conditional Distributions: Continuous Case 6.6 Order Statistics 6.7 Joint Probability Distribution of Functions of Random Variables 6.8 Exchangeable Random Variables Summary Problems Theoretical Exercises Self-Test Problems and Exercises PROPERTIES OF EXPECTATION 7.1 Introduction 7.2 Expectation of Sums of Random Variables 7.3 Moments of the Number of Events that Occur 7.4 Covariance, Variance of Sums, and Correlations 7.5 Conditional Expectation 7.6 Conditional Expectation and Prediction 7.7 Moment Generating Functions 7.8 Additional Properties of Normal Random Variables 7.9 General Definition of Expectation Summary Problems Theoretical Exercises Self-Test Problems and Exercises LIMIT THEOREMS 8.1 Introduction 8.2 Chebyshev''s Inequality and the Weak Law of Large Numbers 8.3 The Central Limit Theorem 8.4 The Strong Law of Large Numbers 8.5 Other Inequalities and a Poisson Limit Result 8.6 Bounding the Error Probability When Approximating a Sum of Independent Bernoulli Random Variables by a Poisson Random Variable 8.7 The Lorenz Curve Summary Problems Theoretical Exercises Self-Test Problems and Exercises ADDITIONAL TOPICS IN PROBABILITY 9.1 The Poisson Process 9.2 Markov Chains 9.3 Surprise, Uncertainty, and Entropy 9.4 Coding Theory and Entropy Summary Problems and Theoretical Exercises Self-Test Problems and Exercises SIMULATION 10.1 Introduction 10.2 General Techniques for Simulating Continuous Random Variables 10.3 Simulating from Discrete Distributions 10.4 Variance Reduction Techniques Summary Problems Self-Test Problems and Exercises Answers to Selected Problems Solutions to Self-Test Problems and Exercises Index Common Discrete Distributions Common Continuous Distributions
Synopsis
For upper-level to graduate courses in Probability or Probability and Statistics, for majors in mathematics, statistics, engineering, and the sciences. Explores both the mathematics and the many potential applications of probability theory A First Course in Probability offers an elementary introduction to the theory of probability for students in mathematics, statistics, engineering, and the sciences. Through clear and intuitive explanations, it attempts to present not only the mathematics of probability theory, but also the many diverse possible applications of this subject through numerous examples. The 10th Edition includes many new and updated problems, exercises, and text material chosen both for inherent interest and for use in building student intuition about probability., For upper-level to graduate courses in Probability or Probability and Statistics, for majors in mathematics, statistics, engineering, and the sciences. Explores both the mathematics and the many potential applications of probability theory A First Course in Probability is an elementary introduction to the theory of probability for students in mathematics, statistics, engineering, and the sciences. Through clear and intuitive explanations, it presents not only the mathematics of probability theory, but also the many diverse possible applications of this subject through numerous examples. The 10th Edition includes many new and updated problems, exercises, and text material chosen both for interest level and for use in building student intuition about probability. 0134753119 / 9780134753119 A First Course in Probability, 10/e
LC Classification Number
QA273
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- 7***3 (52)- Bewertung vom Käufer.Vor über einem JahrBestätigter KaufIn shrink wrap, the book arrived quickly. Good price.
- n***n (64)- Bewertung vom Käufer.Letzte 6 MonateBestätigter KaufQuite possibly the highest quality book shipment I have ever received. Amazon could learn a lot from Dunkin! My book was still wrapped in cellophane. So, a new book just as described and as pictured. Plus it was wrapped in foam and shipped in a fresh, clean box the very next day after I purchased it. Not only did the Dunkin Bookstore offer the book for a great value, but I would consider their customer service excellent as well. Highly recommended seller!
- e***d (2928)- Bewertung vom Käufer.Letzte 6 MonateBestätigter KaufPerfect purchase! This is a wonderful Seller! I received my books ahead of schedule. They were packed in a very sturdy box that fit the books like a glove. When I give a positive, 5 star rating, I look for three things : 1. Did the item arrive on time? 2. Was it packed carefully, to arrive as undamaged as possible? 3. Was the item exactly as described? The books were still wrapped in their shrink wrap and were perfect. You won’t have to worry about this Seller’s reputation. It is spot on!!!
- 1***r (22)- Bewertung vom Käufer.Letztes JahrBestätigter KaufItem arrived well packed and as described at the best price I could find. Shipping got a little screwy; tracking info was provided, cancelled and then provided again a few days later. Package arrived a day past original estimate. Over all a positive experience, would do business with these folks again.The Lord of the Rings 60th Anniversary Boxed Set By J.R.R. Tolkien NEW Hardcover (Nr. 333648367949)