Exam 4: Variability.

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A sample of n = 9 scores has a variance of s² = 18.If the scores were a population,what value would be obtained for the population variance?

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For the following sample,use the computational formula to calculate SS and then compute the sample variance and standard deviation.Scores: 1,3,1,1

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SS = 3,σ² = 1,and σ = 1

Multiplying every score in a sample by 3 will not change the value of the standard deviation.

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A sample with SS = 40 and a variance of 8 has n = 5 scores.

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One sample is selected to represent scores in treatment 1 and a second sample is used to represent scores in treatment 2.Which set of sample statistics would present the clearest picture of a real difference between the two treatments?

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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?

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A researcher takes a sample from a population and computes a statistic for the sample.Which of the following statements is correct?

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Calculate the variance and the standard deviation for the following sample data.Scores: 1,0,3,1,2,4,0,1

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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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There is a 6-point difference between two sample means.If the two samples have the same variance,which of the following values would make the mean difference easiest to see in a graph showing the two distributions?

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A population of N = 100 scores has µ = 30 and σ = 4.What is the population variance?

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What is the value of SS (sum of squared deviations)for the following sample? Sample: 1,1,1,7

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Which of the following symbols identifies the population standard deviation?

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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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It is easier to see the mean difference between two samples if the sample variances are small.

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If the highest score in a distribution is X = 16 and the lowest is X = 4,then the range is 12 or 13 points.

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What is the value of SS for the following set of scores? Scores: 1,1,4,0

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A set of scores ranges from a high of X = 34 to a low of X = 24 and has a mean of 29.Which of the following is the most likely value for the standard deviation for these scores?

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Which of the following actions will have no effect on the value of the standard deviation?

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All the possible samples of n = 3 scores are selected from a population with µ = 30 and Ϭ = 5 and the mean is computed for each of the samples.If the average is calculated for all of the sample means,what value will be obtained?

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