Exam 5: z-Scores: Location of Scores and Standardized Distributions.

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For a population with a standard deviation of σ = 10,what is the z-score corresponding to a score that is 5 points below the mean?

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In N = 25 games last season,the college basketball team averaged µ = 76 points with a standard deviation of σ = 6.In their final game of the season,the team scored 89 points.Based on this information,the number of points scored in the final game was _____.

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Describe what happens to the mean,the standard deviation,and the shape of a distribution when all of the scores are transformed into z-scores.

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When an entire distribution is transformed into z-scores,the resulting distribution will have a mean of zero,a standard deviation of one,and the same shape as the original distribution.

A sample of n = 20 scores is transformed into z-scores.What is the value of SS,the sum of squared deviations,for the set of 20 z-scores?

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A population distribution has σ = 6.What position in this distribution is identified by a z-score of z = +2.00?

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For a sample with a standard deviation of s = 6,a z-score of z = -1.50 corresponds to a location that is 9 points above the mean.

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A sample with M = 85 and s = 12 is transformed into z-scores.After the transformation,what are the values for the mean and standard deviation for the sample of z-scores?

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For a population with μ = 50 and σ = 10,a score of X = 45 corresponds to z = +0.50.

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For any distribution of scores,the location identified by z = +1 and the location identified by z = -1 are exactly the same distance from the mean.

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For a sample with a mean of M = 76,a score of X = 72 corresponds to z = -0.50.The sample standard deviation is s = 8.

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A population of scores has µ = 44.In this population,a score of X = 40 corresponds to z = -0.50.What is the population standard deviation?

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If an entire population with μ = 60 and σ = 8 is transformed into z-scores,then the distribution of z-scores will have a mean of ___ and a standard deviation of ___.

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For a sample with M = 38 and σ = 12,find the X value that corresponds to each of the following z-scores: -0.25,-1.50,0.50,2.00

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A positive z-score always corresponds to a score that is greater than the mean.

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Under what circumstances is a score that is 15 points above the mean an extreme score relatively far from the mean?

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In a population of scores,X = 44 corresponds to z = +0.50 and X = 50 corresponds to z = +2.00.What are the values for the population mean and standard deviation?

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A population has μ = 50.What value of σ would make X = 55 an extreme value out in the tail of the distribution?

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For a population with μ = 34,a score of X = 31 corresponds to z = -1.00.The standard deviation for the population is σ = 6.

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For a population with µ = 70 and σ = 8,what is the z-score corresponding to X = 82?

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For a population with µ = 80 and σ = 10,what is the X value corresponding to z = -2.00?

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