Exam 4: The Normal Curve and Standard Scores
Exam 1: Research Methods39 Questions
Exam 2: Introduction to Measurement and Statistics26 Questions
Exam 3: Descriptive Statistics35 Questions
Exam 4: The Normal Curve and Standard Scores26 Questions
Exam 5: Correlation and Regression51 Questions
Exam 6: Introduction to Inferential Statistics16 Questions
Exam 7: Two-Sample T-Test17 Questions
Exam 8: Issues in Inferential Statistics44 Questions
Exam 9: One-Way Between-Groups Anova48 Questions
Exam 10: One-Way Within-Groups Anova13 Questions
Exam 11: Factorial Anova52 Questions
Exam 12: Multivariate Anova Manova16 Questions
Exam 13: Advanced Statistics31 Questions
Exam 14: Nonparametric Statistics20 Questions
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Which of the following is a continuous variable?
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(Multiple Choice)
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Correct Answer:
C
In a normal distribution, what percentage of the scores are located between z values of-1.2 and +1.5?
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Correct Answer:
B
What is the percentile associated with a T-score of 43?
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Correct Answer:
D
For a normal distribution, with a mean of 10, if approximately 16% of the observations lie above a score of 13, what is the VARIANCE of the distribution?
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For which of the following measurements would you change the sign of the numerator in the z-score equation?
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If the mean of a distribution is 80, and the standard deviation is 10, which of the following does not belong with the others?
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Bob's score of 40 on a statistics test was reported to be at the 60th percentile. Fifty students took the test. How many students scored lower than Bob?
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Assume GRE scores are normally distributed with a mean of 500 and a standard deviation of 100. A student's verbal GRE score is 470. What is the percentile rank of this score?
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The mean score on a test is 80, and the standard deviation is 20 points. What percentage of people scored 75 or less? (Round to the nearest whole number.)
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Boys Girls = 100 120 s= 20 10
-Using the data above, a raw score of 115 for the boys has the same percentile as what raw score for the girls?
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Given that the mean of a distribution is 80, the standard deviation is 10, the variance is 100, and number of people who took the test is 200, which person scored the highest?
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What is the mean of a normal distribution with a standard deviation of 3, if a score of 50 in this distribution is equal to a z-score of 1.0?
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SAT scores are normally distributed with a mean of 500 and a standard deviation of 100. A student's SAT score was at the 36th percentile. What was her raw score? (Round to the nearest whole number.)
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What z-score is associated with the 80th percentile in a normal distribution?
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Suppose a normal distribution of scores has a mean of 200 and a standard deviation of 20. What is the score in the distribution below which 97.5% of the scores would fall?
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If a distribution of scores is known to be normal and has a mean of 60 and a standard deviation of 7.33, what range of scores would include 99.74% of the scores?
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Approximately what percentile is associated with a score located one standard deviation below the mean in a normal distribution?
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