Exam 5: Z-Scores and Other Standard Scores
Exam 2: Organizing Data Using Tables and Graphs59 Questions
Exam 3: Measures of Central Tendency58 Questions
Exam 4: Measures of Variability49 Questions
Exam 5: Z-Scores and Other Standard Scores51 Questions
Exam 6: Probability and the Normal Distribution58 Questions
Exam 7: Sampling Distribution of Means50 Questions
Exam 8: Hypothesis Testing54 Questions
Exam 9: One-Sample T-Test50 Questions
Exam 10: Two-Sample T-Test: Independent Samples Design50 Questions
Exam 11: Two-Sample T-Test: Related Samples Design52 Questions
Exam 12: Confidence Interval Versus Point Estimation45 Questions
Exam 13: One-Way Analysis of Variance57 Questions
Exam 14: Factorial Analysis of Variance52 Questions
Exam 15: Correlation and Regression54 Questions
Exam 16: Chi-Square41 Questions
Exam 1: Introduction to Statistics62 Questions
Exam 17: Nonparametric Statistics for Ordinal Data58 Questions
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A set of scores has a mean of 58.23 and a standard deviation of 3.12. Lilly scored -.83 standard deviations below the mean and Karina scored 1.53 standard deviations above the mean.
a. What was Lilly's raw score?
b. What was Karina's raw score?
(Essay)
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A set of scores has a mean of 75. Jiang's score of 60 converted to a z-score of -1.5. What was the standard deviation of the distribution?
(Multiple Choice)
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Olivia's score was 75 on both her government and history exams. The class mean for the government exam was 80 with a standard deviation of 5. The class mean for the history exam was 70 with a standard deviation of 4. Calculate Olivia's z-scores. On which exam did she perform better?
(Essay)
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An exam has a mean of 75 and a standard deviation of 8. What exam score is 1.5 standard deviations above the mean?
(Multiple Choice)
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The WAIS has a mean of 100 and a standard deviation of 15. One of the requirements to become a member of MENSA, an organization for smart people, is to score a minimum of two standard deviations above the mean on this test. What is the minimum score requirement?
(Multiple Choice)
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If a person has a z-score of -2.00, this would mean that they
(Multiple Choice)
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You scored at the mean on your statistics exam. What is your z-score?
(Multiple Choice)
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A distribution has a mean of 100 and a standard deviation of 10. Sarah has a z-score of -2.00. What is her raw score?
(Multiple Choice)
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A set of scores has a mean of 36 and a standard deviation of 6. Karim's z-score was -1.50. What was his raw score?
(Multiple Choice)
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Amar's raw score of 80 converted to a standard score of +1.63. In terms of location in the distribution,
(Multiple Choice)
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A distribution has a mean of 36 and a standard deviation of 2.5. Jeremy scored 32. What is his z-score?
(Multiple Choice)
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Hans scored 16 points above the mean with a z-score of +2.00. What was the standard deviation for the distribution?
(Multiple Choice)
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As a part of learning how to administer various tests, students taking a course in psychological measurement were administered the Wechsler IQ test. The mean for the course was 106 and the standard deviation was 11. The scores are listed below for three students. What are their equivalent standardized Wechsler IQ scores?
a. Student One: X = 98
b. Student Two: X = 108
c. Student Three: X = 110
(Essay)
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The mean of a z-score distribution is _________ and the standard deviation is __________.
(Multiple Choice)
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If a person earned 98 points on an exam, you can be certain that
(Multiple Choice)
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If someone obtains a z-score close to 0, that would indicate that
(Multiple Choice)
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Isabelle scored 98 on an exam and her z-score was +3.00. Isaac scored 80 on the same exam and his z-score was -3.00. What was the mean of the exam?
(Multiple Choice)
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The average weight of a popular brand of snack crackers is 12.4 ounces with a standard deviation of .3 ounce. The box you purchase weighs 12.8 ounces. What is the z-score for your box of crackers?
(Essay)
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