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Volume 1 | |
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A First Look at Statistics and MINITAB Why Study Statistics? | |
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What is Statistics? | |
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An Introduction to MINITAB | |
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Describing Data: Graphical and Numerical Methods Graphical Methods for Quantitative Data: Frequency Distributions and Histograms | |
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Graphical Methods for Quantitative Data: Dotplots and Stem-and-Leaf Displays | |
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Graphical Methods for Qualitative Data: Bar and Pie Charts | |
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Numerical Measures of Central Location | |
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Numerical Measures of Variability | |
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Understanding the Significance of Standard Deviation | |
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Measures of Relative Position | |
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Modeling Bivariate Data: Describing the Relationship Between Two Variables Straight Lines and the SS( ) Notation | |
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Scatter Diagrams | |
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Linear Regression and the Method of Least Squares | |
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Correlation: Measuring the Usefulness of the Model | |
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Probability: Measuring Uncertainty Probability, Sample Spaces and Events | |
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Basic Techniques for Counting Sample Points | |
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The Addition Rule of Probability | |
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The Multiplication and Conditional Rules of Probability | |
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The Complement Rule of Probability | |
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Combining the Rules of Probability | |
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Random Variables and Discrete Probability Random Variables | |
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Discrete Probability Distributions | |
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The Mean of a Discrete Random Variable | |
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Measuring the Variability of a Random Variable | |
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Special Discrete Probability Distributions Binomial Experiments | |
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The Binomial Probability Distribution | |
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The Mean and the Standard Deviation of a Binomial Random Variable | |
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The Hypergeometric Probability Distribution (Optional). The Poisson Probability Distribution (Optional) | |
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Normal Probability Distributions Probability Distributions of Continuous Random Variables | |
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Normal Probability Distributions | |
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Applications of Normal Distributions | |
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Using Normal Distributions to Approximate Binomial Distributions | |
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Sampling Methods and Sampling Distributions Random Sampling | |
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Other Scientific Sampling Methods | |
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Sampling Distributions | |
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The Central Limit Theorem | |
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Applications of the Central Limit Theorem | |
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Estimating Means, Proportions and Variances: Single Sample Basic Concepts of Estimating Population Parameters | |
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Confidence Interval for a Mean: Large Sample Student''s Probability Distributions | |
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Confidence Interval for a Mean: Small Sample | |
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Confidence Interval for a Proportion: Large Sample | |
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Determining the Required Sample Size | |
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Chi-Square Probability Distributions Confidence Interval for a Variance | |
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Tests of Hypotheses: Single Sample Basic Concepts of Testing Statistical Hypotheses | |
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Hypothesis Test for a Mean: Large Sample | |
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Hypothesis Test for a Mean: Small Sample | |
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Hypothesis Test for a Proportion: Large Sample | |
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Hypothesis Test for a Variance | |
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Using p-Values to Report Test Results | |
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Tests of Hypotheses and Estimation: Two Samples Large-Sample Inferences for Two Means: Independent Samples | |
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Small-Sample Inferences for Two Means: Independent Samples and Equal Variances | |
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Small-Sample Inferences for Two Means: Independent Samples and Unequal Variances (Optional). Inferences for Two Means: Paired Samples | |
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Large Sample Inferences for Two Proportions | |
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Determining Required Sample Sizes | |
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F Probability Distributions | |
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Inferences for Two Variances | |
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Chi-Square Tests for Analyzing Count Data Count Data and the Chi-Square Statistic | |
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Hypothesis Test for a Multinomial Experiment | |
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Hypothesis Test for a Contingency Table | |
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Hypothesis Test for Two or More Proportions | |
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Volume II | |
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Analysis of Variance The Analysis of Variance Technique | |
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The Analysis of Variance Table and Computing Formulas | |
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Applications of the One-Way Analysis of Variance | |
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Estimation of Means | |
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Randomized Block Designs and the Analysis of Variance | |
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Linear Regression Analysis The Simple Linear Model and Related Assumptions | |
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Fitting the Model by the Method of Least Squares | |
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Inferences for the Slope to Assess the Usefulness of the Model | |
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The Coefficients of Correlation and Determination to Measure the Usefulness of the Model | |
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Us | |