Exam 6: The Normal Curve, Standardization and Z Scores

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The mean for the population is 67 with a standard deviation of 8.78.Given a z score of 2.56, what is the raw score?

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A

As sample size _____, the spread of distribution of means _____.

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C

The _____ curve forms a symmetrical and mathematically defined bell-shaped pattern.

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Jenna scored 40 on a standardized test of reading ability where the mean score is 50 and the standard deviation is 10.Based on this information, what is Jenna's z score?

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A distribution of scores has a mean of 20.2 with a standard deviation of 0.89.Compare a score of 21.26 with a z score of 1.2.Which statement is correct?

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Adam scored 60 on his final exam.His class's average score was 50, with a standard deviation of 10.How many standard deviations is Adam's score from the mean?

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The second step in calculating a z score is expressing the obtained values in:

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Two students from two different schools recently took a science test.The first student correctly answered 34 questions and the second student correctly answered 48 questions.What can be concluded from the two students' test scores?

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A z score is a measure of:

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The mean of the z distribution is 0.

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The z distribution always has a mean of _____.

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If a distribution of scores has a mean of 60 and a standard deviation of 10, then a score of 50 has a z score that is _____ standard deviation(s) _____ the mean.

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A negative z score will convert into a raw score that is below the mean of its distribution.

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In a normal standard curve, what percentile corresponds to a z score of 1.0?

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The z distribution _____ has a standard deviation of _____.

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A z score of -2.0 represents _____ a z score of 1.0.

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According to the 2012-2013 annual report of the American Psychological Association's survey of faculty salaries in graduate departments of psychology, the average salary for a new (less than 3 years) full professor was $92,000 with a standard deviation of $32,845.What is the z score of a new full professor making $95,500?

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Two students recently took algebra class tests.The students are at different schools but wanted to compare their performance.The first student scored 80 on the test.Her class average was 90 with a standard deviation of 10.The second student scored 70.Her class average was 50 with a standard deviation of 10.Which student did better?

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The mean of the z distribution is 1.0.

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What percent of scores fall beyond 2 standard deviations away from the mean?

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