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An Introduction to the Hypergeometric Distribution

15:35

The Normal Approximation to the Binomial Distribution

14:10

Introduction to the Bernoulli Distribution

5:02

Introduction to the Central Limit Theorem

13:14

Introduction to the t Distribution (non-technical)

8:54

Finding the P-value in One-Way ANOVA

4:52

Introduction to the Multinomial Distribution

11:15

The Binomial Distribution: Mathematically Deriving the Mean and Variance

13:54

Introduction to the Negative Binomial Distribution

7:33

Chi-square tests for count data: Finding the p-value

5:14

An Introduction to Inference for One Variance (Assuming a Normally Distributed Population)

13:34

The Expected Value and Variance of Discrete Random Variables

11:20

Standardizing Normally Distributed Random Variables (fast version)

6:38

An Introduction to Continuous Probability Distributions

5:52

An Introduction to Hypothesis Testing

9:54

Introduction to Simple Linear Regression

8:09

Standardizing Normally Distributed Random Variables

10:28

Sampling Distributions: Introduction to the Concept

7:52

Calculating Power and the Probability of a Type II Error (A One-Tailed Example)

11:32

Simple Linear Regression: The Least Squares Regression Line

7:24

Z Tests for One Mean: Introduction

11:13

Finding Probabilities and Percentiles for a Continuous Probability Distribution

11:59

The Hypergeometric Distribution: An Introduction (fast version)

9:31

The Sampling Distribution of the Sample Mean

11:40

Calculating Power and the Probability of a Type II Error (A Two-Tailed Example)

13:40

An Introduction to the Chi-Square Distribution

4:10

Confidence Intervals for One Population Variance

9:56

Normal Quantile-Quantile Plots

12:09

Deriving a Confidence Interval for the Mean (The Rationale Behind the Confidence Interval Formula)

6:40

Proof that the Sample Variance is an Unbiased Estimator of the Population Variance

6:58

The Relationship Between Confidence Intervals and Hypothesis Tests

5:36

Z Tests for One Mean: An Example

6:26

Confidence Intervals for One Mean: Sigma Not Known (t Method)

9:46

Type I Errors, Type II Errors, and the Power of the Test

8:11

t Tests for One Mean: Introduction

13:46

Simple Linear Regression: Interpreting Model Parameters

5:05

One-Way ANOVA: The Formulas

9:06

Pooled-Variance t Tests and Confidence Intervals: Introduction

11:04

Chi-square tests: Goodness of Fit for the Binomial Distribution

14:20

Simple Linear Regression: An Example

9:51

Finding Areas Using the Standard Normal Table (for tables that give the area to left of z)

6:16

Chi-square Tests of Independence (Chi-square Tests for Two-Way Tables)

9:54

Z Tests for One Mean: The Rejection Region Approach

10:23

Pooled-Variance t Tests and Confidence Intervals: An Example

12:41

Welch (Unpooled Variance) t Tests and Confidence Intervals: An Example

10:13

Inference on the Slope (The Formulas)

6:57

Z Tests for One Mean: The p-value

10:01

Finding Percentiles Using the Standard Normal Table (for tables that give the area to left of z)

7:33

Chi-square Tests for One-way Tables

9:07

Finding Percentiles Using the Standard Normal Table (for tables that give the area between 0 and z)

9:42

An Introduction to the Binomial Distribution

14:11

An Introduction to the t Distribution (Includes some mathematical details)

6:10

Hypothesis Tests for Equality of Two Variances

11:40

Intervals (for the Mean Response and a Single Response) in Simple Linear Regression

12:27

Simple Linear Regression: Assumptions

3:05

Statistical Significance versus Practical Significance

4:47

Expected Value and Variance of Discrete Random Variables

7:57

An Introduction to the Chi-Square Distribution

5:28

Introduction to One-Way ANOVA

5:44

One-Way ANOVA: LSD confidence intervals

8:38