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Stat 400, section 7.2 Large Sample Confidence Intervals ( ) 2
Stat 400, section 7.2 Large Sample Confidence Intervals ( ) 2

... 268, 1578-1580., http://jama.ama-assn.org/content/268/12/1578.abstract ...


Stat 401, section 7.2 Large Sample Confidence Intervals ( ) 2
Stat 401, section 7.2 Large Sample Confidence Intervals ( ) 2

Document
Document

... It must be $38,000. It must be smaller than $38,000. It must be larger than $38,000. It could be any number between $35,000 and $41,000. There is no conclusion that could be drawn from this setting. D; since we are given the averages of both the male and female salaries, then the average of all work ...
Document
Document

More on Confidence Intervals
More on Confidence Intervals

Statistical Methods
Statistical Methods

Statistics 51-651-02
Statistics 51-651-02

... at the next student election. The margin of error is 8.4% with a 95% degree of confidence (or with 95% certainty or 19 times out of 20). ...
Confidence Intervals Review
Confidence Intervals Review

Sample Midterm 3 - UC Davis Statistics
Sample Midterm 3 - UC Davis Statistics

... 32) For a given level of significance, increasing the sample size will always decrease the probability of committing a Type I error. 33) The actual P-value is less informative than reporting the result of the test as “Reject Ho” versus “Do Not Reject Ho”. 34) If the P-value of the test statistic was ...
P - Radford University
P - Radford University

... Properties of the t-Distribution (df > 2): 1. t is distributed with a mean of 0. 2. t is distributed symmetrically about its mean. 3. t is distributed so as to form a family of distributions, a separate distribution for each different number of degrees of freedom (df  1) 4. The t-distribution appr ...
Reasoning of significance tests
Reasoning of significance tests

... •Says nothing about effect size except “large enough to be significant”. ...
Population Mean
Population Mean

... 4. Draw a vertical line through the box at the median. Half the data values in the box will be on either side of the median. 5. Calculate the interquartile range (IQR = Q3 – Q1). Compute the lower limit for the box and whisker plot as Q1 – 1.5(Q3-Q1) and upper limit Q3 + 1.5(Q3 – Q1). Any data value ...
Chapter 10 Test Review
Chapter 10 Test Review

... company located near you. A 95% confidence interval for the mean systolic blood pressure for the employees of this company is (122, 138). Which of the following statements gives a valid interpretation of this interval? (a) Ninety-five percent of the sample of employees has a systolic blood pressure ...
HOMEWORK 14 Due: next class 3/29
HOMEWORK 14 Due: next class 3/29

... 2. Explain what we mean when we say that we are 95% confident that an interval estimate contains µ. It means that if many samples are collected and the confidence interval computed for each, in the long run about 95% of these intervals will contain the true population parameter. About 5% of these in ...
Ch8
Ch8

Fibonacci Numbers and Binet Formula (An Introduction to Number
Fibonacci Numbers and Binet Formula (An Introduction to Number

... most famous and controversial in history human aesthetics Converting between km and miles 1 mile= 1.6093 km 13 km = 8 miles Fibonacci (1,1,2,3,5,8,13,21...) OK, using Fibonacci numbers, how many miles are in 50 kilometers?? (show your ...
31. Confidence intervals
31. Confidence intervals

notes ch 22
notes ch 22

Association Rule Mining - Indian Statistical Institute
Association Rule Mining - Indian Statistical Institute

(n-1) for sample standard deviation?
(n-1) for sample standard deviation?

BasicStatisticalConcepts
BasicStatisticalConcepts

1 Chapter 7.1: Basic Properties of Confidence Intervals Instructor: Dr
1 Chapter 7.1: Basic Properties of Confidence Intervals Instructor: Dr

Chapter Seven Statistical Intervals Based on a Single Sample
Chapter Seven Statistical Intervals Based on a Single Sample

8.1 Confidence Intervals about a Population Mean
8.1 Confidence Intervals about a Population Mean

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German tank problem



In the statistical theory of estimation, the problem of estimating the maximum of a discrete uniform distribution from sampling without replacement is known in English as the German tank problem, due to its application in World War II to the estimation of the number of German tanks.The analyses illustrate the difference between frequentist inference and Bayesian inference.Estimating the population maximum based on a single sample yields divergent results, while the estimation based on multiple samples is an instructive practical estimation question whose answer is simple but not obvious.
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