Book description
For courses in introductory statistics.
A Contemporary Classic Classic, yet contemporary; theoretical, yet applied—McClave & Sincich’s A First Course in Statistics gives you the best of both worlds. This text offers a trusted, comprehensive introduction to statistics that emphasizes inference and integrates real data throughout. The authors stress the development of statistical thinking, the assessment of credibility, and value of the inferences made from data. This new edition is extensively revised with an eye on clearer, more concise language throughout the text and in the exercises.
Ideal for one- or two-semester courses in introductory statistics, this text assumes a mathematical background of basic algebra.
Flexibility is built in for instructors who teach a more advanced course, with optional footnotes about calculus and the underlying theory.
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Table of contents
- Available in MyStatLabTM for Your Introductory Statistics Courses
- Applet Correlation
- A First Course in Statistics
- A First Course in Statistics
- Contents
- Preface
- Applications Index
-
1 Statistics, Data, and Statistical Thinking
- Contents
- Where We’re Going
- 1.1 The Science of Statistics
- 1.2 Types of Statistical Applications
- 1.3 Fundamental Elements of Statistics
- 1.4 Types of Data
- 1.5 Collecting Data: Sampling and Related Issues
- 1.6 The Role of Statistics in Critical Thinking and Ethics
- Chapter Notes
-
2 Methods for Describing Sets of Data
- Contents
- Where We’ve Been
- Where We’re Going
- 2.1 Describing Qualitative Data
- 2.2 Graphical Methods for Describing Quantitative Data
- 2.3 Numerical Measures of Central Tendency
- 2.4 Numerical Measures of Variability
- 2.5 Using the Mean and Standard Deviation to Describe Data
- 2.6 Numerical Measures of Relative Standing
- 2.7 Methods for Detecting Outliers: Box Plots and z-Scores
- 2.8 Graphing Bivariate Relationships (Optional)
- 2.9 Distorting the Truth with Descriptive Statistics
- Chapter Notes
-
3 Probability
- Contents
- Where We’ve Been
- Where We’re Going
- 3.1 Events, Sample Spaces, and Probability
- 3.2 Unions and Intersections
- 3.3 Complementary Events
- 3.4 The Additive Rule and Mutually Exclusive Events
- 3.5 Conditional Probability
- 3.6 The Multiplicative Rule and Independent Events
- Chapter Notes
-
4 Random Variables and Probability Distributions
- Contents
- Where We’ve Been
- Where We’re Going
- 4.1 Two Types of Random Variables
- 4.2 Probability Distributions for Discrete Random Variables
- 4.3 The Binomial Random Variable
- 4.4 Probability Distributions for Continuous Random Variables
- 4.5 The Normal Distribution
-
4.6 Descriptive Methods for Assessing Normality
- Problem
- Statistics in Action Revisited Assessing whether the Normal Distribution Is Appropriate for Modeling the Super Weapon Hit Data
- Exercises 4.103–4.124
- 4.7 Approximating a Binomial Distribution with a Normal Distribution (Optional)
- Exercises 4.125–4.142
- 4.8 Sampling Distributions
- Exercises 4.143–4.151
- 4.9 The Sampling Distribution of x¯ and the Central Limit Theorem
- Exercises 4.152–4.175
-
Chapter Notes
- Key Terms
- Key Symbols
- Key Ideas
- Key Formulas
- Guide to Selecting a Probability Distribution
- Generating the Sampling Distribution of x ¯
- Supplementary Exercises 4.176–4.220
- References
-
Using Technology MINITAB: Binomial Probabilities, Normal Probability, and Simulated Sampling Distribution
- Binomial Probabilites
- Normal Probabilities
- Normal Probability Plot
-
TI-83/TI-84 Plus Graphing Calculator: Discrete Random Variables, Binomial, and Normal Probabilities
- Calculating the Mean and Standard Deviation of a Discrete Random Variable
- Calculating Binomial Probabilities
- III. P(x<k),P(x>k),P(x≥k)
- Graphing the Area under the Standard Normal Curve
- Finding Normal Probabilities without a Graph
- Finding Normal Probabilities with a Graph
- Example
- Graphing a Normal Probability Plot
- Simulating a Sampling Distribution
-
5 Inferences Based on a Single Sample Estimation with Confidence Intervals
- Contents
- Where We’ve Been
- Where We’re Going
- 5.1 Identifying and Estimating the Target Parameter
- 5.2 Confidence Interval for a Population Mean: Normal (z) Statistic
- 5.3 Confidence Interval for a Population Mean: Student’s t-Statistic
- 5.4 Large-Sample Confidence Interval for a Population Proportion
- 5.5 Determining the Sample Size
- 5.6 Confidence Interval for a Population Variance (Optional)
- Chapter Notes
-
6 Inferences Based on a Single Sample Tests of Hypothesis
- Contents
- Where We’ve Been
- Where We’re Going
- 6.1 The Elements of a Test of Hypothesis
- 6.2 Formulating Hypotheses and Setting Up the Rejection Region
- 6.3 Observed Significance Levels: p-Values
- 6.4 Test of Hypothesis about a Population Mean: Normal (z) Statistic
- 6.5 Test of Hypothesis about a Population Mean: Student’s t-Statistic
- 6.6 Large-Sample Test of Hypothesis about a Population Proportion
- 6.7 Test of Hypothesis about a Population Variance (Optional)
- 6.8 A Nonparametric Test about a Population Median (Optional)
- Chapter Notes
-
7 Comparing Population Means
- Contents
- Where We’ve Been
- Where We’re Going
- 7.1 Identifying the Target Parameter
- 7.2 Comparing Two Population Means: Independent Sampling
- 7.3 Comparing Two Population Means: Paired Difference Experiments
- 7.4 Determining the Sample Size
- 7.5 A Nonparametric Test for Comparing Two Populations: Independent Samples (Optional)
- 7.6 A Nonparametric Test for Comparing Two Populations: Paired Difference Experiment (Optional)
- 7.7 Comparing Three or More Population Means: Analysis of Variance (Optional)
-
Chapter Notes
- Key Terms
- Key Symbols
- Key Ideas
- Guide to Comparing Population Means
- Supplementary Exercises 7.122–7.147
- References
-
8 Comparing Population Proportions
- Contents
- Where We’ve Been
- Where We’re Going
- 8.1 Comparing Two Population Proportions: Independent Sampling
- 8.2 Determining the Sample Size
- 8.3 Testing Category Probabilities: Multinomial Experiment
- 8.4 Testing Categorical Probabilities: Two-Way (Contingency) Table
- Chapter Notes
-
9 Simple Linear Regression
- Contents
- Where We’ve Been
- Where We’re Going
- 9.1 Probabilistic Models
- 9.2 Fitting the Model: The Least Squares Approach
- 9.3 Model Assumptions
- 9.4 Assessing the Utility of the Model: Making Inferences about the Slope β1
- 9.5 The Coefficients of Correlation and Determination
- 9.6 Using the Model for Estimation and Prediction
- 9.7 A Complete Example
- 9.8 A Nonparametric Test for Correlation (Optional)
-
Chapter Notes
- Key Terms
- Key Symbols/Notation
-
Key Ideas
- Simple Linear Regression Variables
- Method of least squares properties
- First-order (straight-line) model
- Practical interpretation of y-intercept
- Practical interpretation of slope
- Coefficient of correlation, r
- Coefficient of determination, r2
- Practical interpretation of model standard deviation s
- Comparing Intervals in Step 5
- Key Formulas
- Guide to Simple Linear Regression
- Supplementary Exercises 9.140–9.163
- References
- Appendix A: Summation Notation
- Appendix B: Tables
- Appendix C: Calculation Formulas for Analysis of Variance (Independent Sampling)
- Short Answers to Selected Odd Exercises
- Index
- Photo Credits
- Chapter 9
- Selected Formulas
Product information
- Title: A First Course in Statistics, 12th Edition
- Author(s):
- Release date: January 2016
- Publisher(s): Pearson
- ISBN: 9780136759089
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