Exam 4: Variability
Exam 1: Introduction to Statistics76 Questions
Exam 2: Frequency Distributions74 Questions
Exam 3: Central Tendency75 Questions
Exam 4: Variability75 Questions
Exam 5: Z-Scores: Location of Scores and Standardized Distributions77 Questions
Exam 6: Probability76 Questions
Exam 7: Probability and Samples: the Distribution of Sample Means77 Questions
Exam 8: Introduction to Hypothesis Testing76 Questions
Exam 9: Introduction to the T Statistic74 Questions
Exam 10: The T Test for Two Independent Samples75 Questions
Exam 11: The T Test for Two Related Samples76 Questions
Exam 12: Introduction to Analysis of Variance74 Questions
Exam 13: Repeated-Measures Analysis of Variance Anova75 Questions
Exam 14: Two-Factor Analysis of Variance Independent Measures75 Questions
Exam 15: Correlation76 Questions
Exam 16: Introduction to Regression75 Questions
Exam 17: The Chi-Square Statistic: Tests for Goodness of Fit and Independence75 Questions
Exam 18: The Binomial Test75 Questions
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Without some correction,sample variability is said to be "biased." Define the term biased,and explain how this bias is corrected in the formula for sample variance.
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Correct Answer:
Without some correction,sample variability,on average,tends to be smaller than the population variability.Whenever the average value of a statistic underestimates (or overestimates)the corresponding population parameter,the statistic is said to be biased.The bias in sample variability is corrected by dividing the sum of squared deviations (SS)by n - 1 (instead of n)in the formula for sample variance.
A sample of n = 9 scores has a variance of s2 = 144.What is the standard deviation for this sample?
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(Multiple Choice)
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Correct Answer:
B
In a population with a mean of μ = 40 and a standard deviation of σ = 8,a score of X = 46 would be an extreme value,far out in the tail of the distribution.
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(True/False)
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Correct Answer:
False
What are the values for SS (sum of squared deviations)and variance for the following sample of n = 4 scores? Sample: 1,1,0,4
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A population with SS = 90 and a variance of 9 has N = 10 scores.
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For a particular sample of size n=10,the largest distance (deviation)between a score and the mean is 11 points.The smallest distance between a score and the mean is 4 points.Therefore,the standard deviation will be ____.
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Given a population of N scores,the sum of the deviation scores is equal to N.
(True/False)
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A population of N = 5 scores has SS = 20 and σ2 = 4.If the 5 scores were a sample,the value of SS would still be 20 but the variance would be s2 = 5.
(True/False)
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There is a six-point difference between two sample means.If the two samples have the same variance,then which of the following values for the variance would make the mean difference easiest to see in a graph showing the two distributions.
(Multiple Choice)
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A sample with a variance of 25 has a standard deviation equal to 5 points.
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Using the definitional formula,compute SS,variance and the standard deviation for the following sample of scores.Scores: 3,6,1,6,5,3
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A sample of n = 7 scores has SS = 42.The variance for this sample is s2 = 6.
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A sample of n = 5 scores has ΣX = 20 and ΣX2 = 180.For this sample,what is the value of the sample standard deviation,s?
(Multiple Choice)
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If the population variance is 5,then the population standard deviation is σ = 25.
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The sum of the squared deviation scores is SS = 20 for a sample of n = 5 scores.What is the variance for this sample?
(Multiple Choice)
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For each of the following samples: Sample #1: 1,0,3,6Sample #2: 1,3,5,4,7
a. Compute the mean.
b. Determine whether it would be better to use the computational or the definitional formula for SS.
c. Compute the SS.
(Essay)
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Which of the following symbols identifies the population standard deviation?
(Multiple Choice)
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If sample variance is computed by dividing SS by df = n - 1,then the average value of the sample variances from all the possible random samples will be ____ the population variance.
(Multiple Choice)
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After a researcher multiplies every score in a sample by 2,the standard deviation is found to be s = 10.The original sample had a standard deviation of s = 5.
(True/False)
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