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Schuster Engineering @UCVhTzRhdn2X1iz3-uG7nXWA@youtube.com

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09:22
Scope of conclusions (pg 118-119)
06:38
Explanatory, response, and confounding variables and experiments (pg 116-117)
04:30
Explanatory, response, and confounding variables (pg 114)
09:36
Explanatory and response variables (pg 112-113)
09:22
Confidence interval for a mean (pg 110-111)
05:50
Example of 1 mean test (pg 109)
06:14
Example of 1 mean test (pg 108)
05:06
Example of 1 mean test (pg 107)
05:34
Introduction to t (pg 106)
10:29
Intro to hypothesis testing for quantitative variables (pg 104-105)
08:12
Intro to hypothesis testing for quantitative variables (p. 102-103)
05:38
Statistical significance and practical importance (p. 100-101)
09:06
Type I and Type II errors (p. 98-100)
05:47
Significance level (p. 97)
05:26
Significance level (p. 96)
09:13
One proportion z-test and confidence intervals (p. 94-95)
04:59
Confidence intervals (pg 93)
06:15
Confidence intervals (pg 91 - 92)
11:17
Confidence intervals (pg 89-91)
07:13
Confidence intervals (pg 87-88)
06:41
Example of hypothesis testing and review of CLT (pg 86)
08:15
Normal approx for distribution of p-hat (pg 84-85)
16:44
Normal approx for distribution of p-hat (pg 82-84)
11:43
Normal approx for distribution of p-hat (pg 80-81)
10:37
Normal approx for distribution of p-hat (pg 78-79)
06:52
Binomial distribution and p-value (pg 75-77)
07:03
Binomial distribution and p-value (pg 74-75)
08:08
Tactile and computer simulation (pg 73)
09:43
Logic of statistical inference (pg 71-72)
11:19
Bad Sampling examples and conclusions (pg 67 - 70)
09:12
Basic Sampling Methods (pg 66)
07:04
Simple Random Sampling (pg 64-65)
11:39
Introduction to sampling (p. 62-63)
08:10
Example using z-score (pg 60-61)
18:41
Example using z-score (pg 58-59)
13:44
Introduction to z-score for normal distribution (pg 56-57)
10:35
Introduction to Normal Distribution (pg 54-55)
08:31
Uniform distribution (pg 52-53)
07:07
Continuous Random Variables (pg 50-52)
07:30
Binomial Distribution Example (pg 49)
05:20
Binomial Distribution Introduction (pg 48)
13:21
Binomial Distribution Introduction (pg 46-47)
11:16
Discrete Random Variables Variance (pg 43-45)
09:44
Discrete Random Variables Expected Value example (pg 41-42)
14:45
Discrete Random Variables Expected Value(pg 39-40)
07:05
Discrete Random Variables (pg 38)
10:21
Combinations and permutations example (pg 37)
07:39
Combinations and permutations (pg 36)
05:25
Counting ordered arrangements (pg 35)
07:40
Counting - Birthday Problem (p. 34)
05:44
Counting - Multiplication Rule (p. 33)
17:43
Conditional probability, law of total prob, Bayes' Rule (pg 29-31)
03:03
General Multiplication Rule example continued (pg 27)
08:47
General Multiplication Rule and Independence (pg 26)
05:28
Conditional Probability Rule example (pg 25)
05:53
Conditional Probability Rule (pg 24)
12:29
STAT: Example of probability tables, rules, and Venn diagrams (pg 21-23)
20:48
STAT: Example using probability rules (pg 19-20)
05:10
STAT: Probability rules (pg 18)
03:48
STAT: Probability using exact mathematical analysis continued (pg 16)