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Ch 6-7
Ch 6-7

lecture 16.5: estimating population percentage (16.5
lecture 16.5: estimating population percentage (16.5

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Chapter 2-5. Basics of Power Analysis
Chapter 2-5. Basics of Power Analysis

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Descriptive Statistics
Descriptive Statistics

... The square root of a variance is called the standard deviation and is positive (unless all values are exactly the same, in which case the standard deviation is zero). The reason for the different divisor (n  1) in the expression for the sample variance s2 will be explained later. The MINITAB output ...
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interval estimate

Wk07_Notes
Wk07_Notes

... Some observations specific to this data: 1. Chemical was not significant at alpha = 0.05 because its F-statistic was not larger than the Fcritical for 3 and 12 degrees of freedom. 2. Bolt was significant. The variance between bolts of cloth does matter, even if the type of chemical does not. Bolt's ...
Confidence Intervals - FSCJ - Library Learning Commons
Confidence Intervals - FSCJ - Library Learning Commons

... 2. Each parameter has a corresponding statistic that serves as a point estimate of the associated parameter (see Table 1 below). 3. Point estimates are just what the name implies: it is a single point associated with a sample that serves as the estimate of the corresponding parameter. By itself it i ...
Lecture8
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Chapter 6: Some Continuous Probability Distributions

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Chapter 4 Exploratory Data Analysis
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+n - Appalachian State University

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Chapter 1: Introduction

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• Two basic types of statistics: 1. Descriptive stats – methods for organizing and summarizing  information

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Chapter 23 – Inferences About Means

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... your decision rule in terms of z for rejecting a null hypothesis that the population mean is 500? In this case, each tail must contain 5%, so we look in the middle of the z-table for a value near 0.45, and we find that it corresponds to approximately 1.645 standard deviations from the mean. You can ...
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Estimation with Confidence Intervals

T23. 2 Noise Variance Estimation In Signal Processing
T23. 2 Noise Variance Estimation In Signal Processing

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Student's t-test

A t-test is any statistical hypothesis test in which the test statistic follows a Student's t-distribution if the null hypothesis is supported. It can be used to determine if two sets of data are significantly different from each other, and is most commonly applied when the test statistic would follow a normal distribution if the value of a scaling term in the test statistic were known. When the scaling term is unknown and is replaced by an estimate based on the data, the test statistic (under certain conditions) follows a Student's t distribution.
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