001 Introduction (30.87 MB)
001 Hypothesis Tests - Introduction (213.26 MB)
003 One-Tailed Tests - Binomial Distribution (202.35 MB)
005 Two-Tailed Tests - Binomial Distribution (112.72 MB)
007 Critical Regions - Binomial Distribution (174 MB)
009 Actual Significance Levels (154.24 MB)
011 Type I and Type II Errors (181.93 MB)
001 The Poisson Distribution - Introduction (75.05 MB)
003 Conditions for the Poisson Distribution (32.97 MB)
005 The Poisson Distribution - Calculator Use (86.25 MB)
007 The Cumulative Poisson Function (102.61 MB)
009 Different Intervals (68.43 MB)
011 Poisson Approximations to Binomial Distributions (106.14 MB)
013 Normal Approximations to Poisson Distributions (143.91 MB)
015 Hypothesis Tests With Poisson Distributions - Part 1 (130.57 MB)
017 Hypothesis Tests With Poisson Distributions - Part 2 (81.71 MB)
001 Expectation and Variance (175.05 MB)
003 Sums and Differences (163.67 MB)
005 Combinations of Normal Distributions (82.04 MB)
007 Combinations of Poisson Distributions (115.8 MB)
001 Continuous Random Variables -Introduction - Part 1 (149.16 MB)
003 Continuous Random Variables - Introduction - Part 2 (172.8 MB)
005 Medians and Percentiles - Part 1 (120.68 MB)
006 Medians and Percentiles - Part 2 (101.43 MB)
008 Expectation of a Continuous Random Variable (137.13 MB)
010 Variance of a Continuous Random Variable (58.25 MB)
012 Continuous Random Variables - Exam Problems (71.28 MB)
001 Random Sampling (79.25 MB)
003 The Distribution of Sample Means (146.12 MB)
005 The Central Limit Theorem - Part 1 (51.83 MB)
006 The Central Limit Theorem - Part 2 (118.41 MB)
001 Unbiased Estimates of Population Mean and Variance (157.83 MB)
002 Hypothesis Tests for Population Mean - Known Variance (110.8 MB)
003 Hypothesis Tests for Population Mean - Unknown Variance (123.94 MB)
004 Confidence Intervals - Known Variance (87.06 MB)
005 Confidence Intervals - Unknown Variance (117.68 MB)
006 Confidence Intervals - Proportions - Part 1 (178.88 MB)
007 Confidence Intervals - Proportions - Part 2 (38.9 MB)