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Introduction
Graphing Distributions
Summarizing Distributions
Describing Bivariate Data
Probability
Research Design
Normal Distribution
Advanced Graphs
Sampling Distributions
Estimation
Contents
Standard
Introduction
Standard
Video
Degrees of Freedom
Standard
Video
Characteristics of Estimators
Standard
Video
Bias and Variability Simulation
Standard
Confidence Intervals
Standard
Video
Confidence Intervals Intro
Standard
Video
Confidence Interval for Mean
Standard
Video
t distribution
Standard
Video
Confidence Interval Simulation
Standard
Difference between Means
Standard
Video
Correlation
Standard
Video
Proportion
Standard
Video
Statistical Literacy
Standard
Exercises
Standard
Logic of Hypothesis Testing
Tests of Means
Power
Regression
Analysis of Variance
Transformations
Chi Square
Distribution Free Tests
Effect Size
Case Studies
Calculators
Glossary
Chapter:
Front
1. Introduction
2. Graphing Distributions
3. Summarizing Distributions
4. Describing Bivariate Data
5. Probability
6. Research Design
7. Normal Distribution
8. Advanced Graphs
9. Sampling Distributions
10. Estimation
11. Logic of Hypothesis Testing
12. Tests of Means
13. Power
14. Regression
15. Analysis of Variance
16. Transformations
17. Chi Square
18. Distribution Free Tests
19. Effect Size
20. Case Studies
21. Calculators
22. Glossary
Section:
Contents
Introduction
Degrees of Freedom
Characteristics of Estimators
Bias and Variability Simulation
Confidence Intervals
Confidence Intervals Intro
Confidence Interval for Mean
t distribution
Confidence Interval Simulation
Difference between Means
Correlation
Proportion
Statistical Literacy
Exercises
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Standard View
introduction
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σ known
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σ known formula for ci
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computing confidence intervals (σ known)
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σ estimated
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t table
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computing confidence intervals (σ estimated)
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general formula
Learning Objectives
Use the inverse normal distribution calculator to find the value of z to use for a confidence interval
Compute a confidence interval on the mean when σ is known
Determine whether to use a t distribution or a normal distribution
Compute a confidence interval on the mean when σ is estimated