Exam 5: Z Scores, T Scores and Other Normal Curve Transformations

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With an SD of 10, a raw score of 60 is at the 58th percentile, Find the mean of the raw score distribution.

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All z scores greater than 0 must coincide with percentiles which are greater than 50.

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For a given raw score to be converted into a z score, one must know both the mean and standard deviation of the raw score distribution.

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The T score on a certain distribution is 57. The mean of the raw score distribution is 95 with an SD of 10.51. What is the value of the raw score?

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The T score on a certain distribution is 75. The mean of the raw score distribution is 430 with an SD of 82. What is the value of the raw score?

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For the questions below ,find the T score. -z = 1.65

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A raw score which falls exactly at the second quartile, must convert to a T score of

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If someone were to score at the 84th percentile, the resulting z score would be approximately

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When the standard deviation of the raw score distribution equals 10, then the mean of the raw score distribution must equal

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When converting a z score into a raw score, anytime the z score is positive in sign

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With a mean of 68 and an SD of 3.07, find the T score for a raw score of 65.

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The mean equals 30. One individual scores at the 26th percentile and has a raw score of 26. What is the standard deviation?

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The mean on a test is 90, with an SD of 20. What raw score would be equivalent to a percentile rank of 29?

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If the T score equals 51, then the equivalent raw score

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Whenever the z score equation is used in order to calculate the mean, the mean must always be greater than the raw score

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A certain raw score equals 85 and is at the 15th percentile. The standard deviation is 15.27. What is the mean of the distribution?

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With a mean of 15 and an SD of 2.38, find the T score for a raw score of 12.

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When T equals 50, then z must equal

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A certain raw score equals 12 and has a percentile rank of 30. The standard deviation is 2.93. What is the mean of the distribution?

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A T score of 60 is equal to a z score of

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