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9780534395193

Introduction to Probability and Statistics (with InfoTrac and CD-ROM)

by ; ;
  • ISBN13:

    9780534395193

  • ISBN10:

    0534395198

  • Edition: CD
  • Format: Hardcover
  • Copyright: 2002-08-02
  • Publisher: Duxbury Press
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Summary

INTRODUCTION TO PROBABILITY AND STATISTICS is one of the first texts published by Duxbury and has been blending innovation with tradition for over thirty years. It was the first statistics text to include case studies in it, and now in the eleventh edition, this text is the first to include java applets in the body of the text. It has been used by hundreds of thousands of students since its first edition. This new edition retains the excellent examples, exercises and exposition that have made it a market leader, and builds upon this tradition of excellence with new technology integration.

Table of Contents

Introduction: An Invitation to Statistics 1(1)
The Population and the Sample
2(1)
Descriptive and Inferential Statistics
3(1)
Achieving the Objective of Inferential Statistics: The Necessary Steps
4(3)
Describing Data with Graphs
7(43)
Variables and Data
8(1)
Types of Variables
9(2)
Graphs for Categorical Data
11(6)
Graphs for Quantitative Data
17(6)
Pie Charts and Bar Charts
17(1)
Line Charts
18(1)
Dotplots
19(1)
Stem and Leaf Plots
20(2)
Interpreting Graphs with a Critical Eye
22(1)
Relative Frequency Histograms
23(27)
Key Concepts
32(3)
About MINITAB-Introduction to MINITAB
35(5)
Supplementary Exercises
40(7)
Do It Yourself Exercises
47(1)
Case Study How Is Your Blood Pressure?
48(2)
Describing Data with Numerical Measures
50(43)
Describing a Set of Data with Numerical Measures
51(1)
Measures of Center
51(6)
Measures of Variability
57(6)
On the Practical Significance of the Standard Deviation
63(4)
A Check on the Calculation of s
67(6)
Measures of Relative Standing
73(3)
The Five-Number Summary and the Box Plot
76(17)
Key Concepts and Formulas
82(1)
About MINITAB-Numerical Descriptive Measures
83(3)
Supplementary Exercises
86(4)
Do it Yourself Exercises
90(1)
Case Study the Boys of Summer
91(2)
Describing Bivariate Data
93(26)
Bivariate Data
94(1)
Graphs for Qualitative Variables
94(4)
Scatterplots for Two Quantitative Variables
98(2)
Numerical Measures for Quantitative Bivariate Data
100(19)
Key Concepts
108(1)
About MINITAB-Describing Bivariate Data
109(3)
Supplementary Exercises
112(4)
Do It Yourself Exercises
116(1)
Case Study Do You Think Your Dishes Are Really Clean?
117(2)
Probability and Probability Distributions
119(55)
The Role of Probability in Statistics
120(1)
Events and the Sample Space
120(3)
Calculating Probabilities Using Simple Events
123(6)
Useful Counting Rules (Optional)
129(7)
Event Relations and Probability Rules
136(4)
Calculating Probabilities for Unions and Complements
138(2)
Conditional Probability, Independence, and the Multiplicative Rule
140(9)
Calculating Probabilities for Intersections
143(6)
Bayes' Rule (Optional)
149(5)
Discrete Random Variables and Their Probability Distributions
154(20)
Random Variables
154(1)
Probability Distributions
154(3)
The Mean and Standard Deviation for a Discrete Random Variable
157(7)
Key Concepts and Formulas
164(1)
About MINITAB-Discrete Probability Distributions
164(3)
Supplementary Exercises
167(4)
Do It Yourself Exercises
171(1)
Case Study Probability and Decision Making in the Congo
172(2)
Several Useful Discrete Distributions
174(31)
Introduction
175(1)
The Binomial Probability Distribution
175(12)
The Poisson Probability Distribution
187(4)
The Hypergeometric Probability Distribution
191(14)
Key Concepts and Formulas
194(1)
About MINITAB-Binomial and Poisson Probabilities
195(3)
Supplementary Exercises
198(4)
Do It Yourself Exercises
202(1)
Case Study A Mystery: Cancers Near a Reactor
203(2)
The Normal Probability Distribution
205(31)
Probability Distributions for Continuous Random Variables
206(2)
The Normal Probability Distribution
208(2)
Tabulated Areas of the Normal Probability Distribution
210(10)
The Standard Normal Random Variable
210(3)
Calculating Probabilities for a General Normal Random Variable
213(7)
The Normal Approximation to the Binomial Probability Distribution (Optional)
220(16)
Key Concepts and Formulas
228(1)
About MINITAB-Normal Probabilities
228(2)
Supplementary Exercises
230(3)
Do It Yourself Exercises
233(1)
Case Study The Long and the Short of It
234(2)
Sampling Distributions
236(38)
Introduction
237(1)
Sampling Plans and Experimental Designs
237(4)
Statistics and Sampling Distributions
241(2)
The Central Limit Theorem
243(4)
The Sampling Distribution of the Sample Mean
247(6)
Standard Error
248(5)
The Sampling Distribution of the Sample Proportion
253(5)
A Sampling Application: Statistical Process Control (Optional)
258(16)
A Control Chart for the Process Mean: The x Chart
259(1)
A Control Chart for the Proportion Defective: The p Chart
260(3)
Key Concepts and Formulas
263(2)
About MINITAB-The Central Limit Theorem at Work
265(2)
Supplementary Exercises
267(4)
Do It Yourself Exercises
271(1)
Case Study Sampling the Roulette at Monte Carlo
271(3)
Large-Sample Estimation
274(46)
Where We've Been
275(1)
Where We're Going-Statistical Inference
275(1)
Types of Estimators
276(1)
Point Estimation
277(7)
Interval Estimation
284(10)
Constructing a Confidence Interval
284(2)
Large-Sample Confidence Interval for a Population Mean μ
286(1)
Interpreting the Confidence Interval
287(3)
Large-Sample Confidence Interval for a Population Proportion p
290(4)
Estimating the Difference between Two Population Means
294(5)
Estimating the Difference between Two Binomial Proportions
299(4)
One-Sided Confidence Bounds
303(2)
Choosing the Sample Size
305(15)
Key Concepts and Formulas
310(1)
Supplementary Exercises
311(4)
Do It Yourself Exercises
315(1)
Case Study How Reliable Is That Poll?
316(4)
Large-Sample Tests of Hypotheses
320(42)
Testing Hypotheses about Population Parameters
321(1)
A Statistical Test of Hypothesis
321(3)
A Large-Sample Test about a Population Mean
324(13)
The Essentials of the Test
324(3)
Calculating the p-Value
327(4)
Two Types of Errors
331(1)
The Power of a Statistical Test
332(5)
A Large-Sample Test of Hypothesis for the Difference between Two Population Means
337(6)
Hypothesis Testing and Confidence Intervals
339(4)
A Large-Sample Test of Hypothesis for a Binomial Proportion
343(5)
Statistical Significance and Practical Importance
345(3)
A Large-Sample Test of Hypothesis for the Difference between Two Binomial Proportions
348(5)
Some Comments on Testing Hypotheses
353(9)
Key Concepts and Formulas
354(1)
Supplementary Exercises
355(3)
Do It Yourself Exercises
358(1)
Case Study An Aspirin a Day...?
359(3)
Inference from Small Samples
362(64)
Introduction
363(1)
Student's t Distribution
363(4)
Assumptions behind Student's t Distribution
367(1)
Small-Sample Inferences Concerning a Population Mean
367(8)
Small-Sample Inferences for the Difference between Two Population Means: Independent Random Samples
375(11)
Small-Sample Inferences for the Difference between Two Means: A Paired-Difference Test
386(8)
Inferences Concerning a Population Variance
394(7)
Comparing Two Population Variances
401(8)
Revisiting the Small-Sample Assumptions
409(17)
Key Concepts and Formulas
410(1)
About MINITAB-Small-Sample Testing and Estimation
411(3)
Supplementary Exercises
414(9)
Do It Yourself Exercises
423(1)
Case Study How Would You Like u Four-Day Work Week?
424(2)
The Analysis of Variance
426(57)
The Design of an Experiment
427(1)
What Is an Analysis of Variance?
428(1)
The Assumptions for an Analysis of Variance
428(1)
The Completely Randomized Design: A One-Way Classification
429(1)
The Analysis of Variance for a Completely Randomized Design
430(12)
Partitioning the Total Variation in an Experiment
430(3)
Testing the Equality of the Treatment Means
433(2)
Estimating Differences in the Treatment Means
435(7)
Ranking Population Means
442(3)
The Randomized Block Design: A Two-Way Classification
445(1)
The Analysis of Variance for a Randomized Block Design
446(12)
Partitioning the Total Variation in the Experiment
446(3)
Testing the Equality of the Treatment and Block Means
449(2)
Identifying Differences in the Treatment and Block Means
451(1)
Some Cautionary Comments on Blocking
452(6)
The a x b Factorial Experiment: A Two-Way Classification
458(1)
The Analysis of Variance for an a x b Factorial Experiment
459(8)
Revisiting the Analysis of Variance Assumptions
467(3)
Residual Plots
468(2)
A Brief Summary
470(13)
Key Concepts and Formulas
470(1)
About MINITAB Analysis of Variance Procedures
471(3)
Supplementary Exercises
474(7)
Case Study ``A Fine Mess''
481(2)
Linear Regression and Correlation
483(49)
Introduction
484(1)
A Simple Linear Probabilistic Model
484(2)
The Method of Least Squares
486(3)
An Analysis of Variance for Linear Regression
489(5)
Testing the Usefulness of the Linear Regression Model
494(8)
Inferences Concerning β, the Slope of the Line of Means
495(3)
The Analysis of Variance F Test
498(1)
Measuring the Strength of the Relationship: The Coefficient of Determination
498(1)
Interpreting the Results of a Significant Regression
499(3)
Diagnostic Tools for Checking the Regression Assumptions
502(4)
Dependent Error Terms
503(1)
Residual Plots
503(3)
Estimation and Prediction Using the Fitted Line
506(7)
Correlation Analysis
513(19)
Key Concepts and Formulas
519(1)
About MINITAB-Linear Regression Procedures
520(3)
Supplementary Exercises
523(5)
Do It Yourself Exercises
528(1)
Case Study Is Your Car ``Made in the U.S.A.''?
529(3)
Multiple Regression Analysis
532(43)
Introduction
533(1)
The Multiple Regression Model
533(1)
A Multiple Regression Analysis
534(6)
The Method of Least Squares
535(1)
The Analysis of Variance for Multiple Regression
536(1)
Testing the Usefulness of the Regression Model
537(1)
Interpreting the Results of a Significance Regression
538(1)
Checking the Regression Assumptions
539(1)
Using the Regression Model for Estimation and Prediction
540(1)
A Polynomial Regression Model
540(8)
Using Quantitative and Qualitative Predictor Variables in a Regression Model
548(8)
Testing Sets of Regression Coefficients
556(3)
Interpreting Residual Plots
559(1)
Stepwise Regression Analysis
560(1)
Misinterpreting a Regression Analysis
561(2)
Causality
561(1)
Multicollinearity
561(2)
Steps to Follow when Building a Multiple Regression Model
563(12)
Key Concepts and Formulas
563(1)
About MINITAB-Multiple Regression Procedures
564(2)
Supplementary Exercises
566(7)
Case Study ``Made in the U.S.A.''-Another Look
573(2)
Analysis of Categorical Data
575(35)
A Description of the Experiment
576(1)
Pearson's Chi-Square Statistic
577(1)
Testing Specified Cell Probabilities: The Goodness-of Fit Test
578(4)
Contingency Tables: A Two-Way Classification
582(8)
The Chi-Square Test of Independence
583(7)
Comparing Several Multinomial Populations: A Two-Way Classification with Fixed Row or Column Totals
590(4)
The Equivalence of Statistical Tests
594(1)
Other Applications of the Chi-Square Test
595(15)
Key Concepts and Formulas
596(101)
About MINITAB-The Chi-Square Test
697
Supplementary Exercises
600(7)
Do It Yourself Exercises
607(1)
Case Study Can a Marketing Approach Improve Library Services?
608(2)
Nonparametric Statistics
610(53)
Introduction
611(1)
The Wilcoxon Rank Sum Test: Independent Random Samples
611(9)
Normal Approximation for the Wilcoxon Rank Sum Test
615(5)
The Sign Test for a Paired Experiment
620(5)
Normal Approximation for the Sign Test
622(3)
A Comparison of Statistical Tests
625(1)
The Wilcoxon Signed-Rank Test for a Paired Experiment
626(6)
Normal Approximation for the Wilcoxon Signed-Rank Test
629(3)
The Kruskal-Wallis H Test for Completely Randomized Designs
632(6)
The Friedman Fr- Test for Randomized Block Designs
638(5)
Rank Correlation Coefficient
643(7)
Summary
650(13)
Key Concepts and Formulas
650(2)
About MINITAB - Nonparametric Procedures
652(3)
Supplementary Exercises
655(6)
Case Study How's Your Cholesterol Level?
661(2)
Appendix I 663(33)
Table 1 Cumulative Binomial Probabilities
664(6)
Table 2 Cumulative Poisson Probabilities
670(2)
Table 3 Areas under the Normal Curve
672(3)
Table 4 Critical Values of t
675(1)
Table 5 Critical Values of Chi-Square
676(2)
Table 6 Percentage Points of the F Distribution
678(8)
Table 7 Critical Values of T for the Wilcoxon Rank Sum Test, n1 ≤ n2
686(2)
Table 8 Critical Values of T for the Wilcoxon Signed-Rank Test, n = 5(1)50
688(1)
Table 9 Critical Values of Spearman's Rank Correlation Coefficient for a One-Tailed Test
689(1)
Table 10 Random Numbers
690(2)
Table 11 Percentage Points of the Studentized Range, qα(k, df)
692(4)
Answers to Selected Exercises 696(19)
Index 715(4)
Credits 719

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