Exam 6: The Normal Distribution
Exam 1: Introduction61 Questions
Exam 2: Basic Concepts58 Questions
Exam 3: Displaying Data57 Questions
Exam 4: Measures of Central Tendency55 Questions
Exam 5: Measures of Variability62 Questions
Exam 6: The Normal Distribution59 Questions
Exam 7: Basic Concepts of Probability61 Questions
Exam 8: Sampling Distributions and Hypothesis Testing69 Questions
Exam 9: Correlation71 Questions
Exam 10: Regression66 Questions
Exam 11: Multiple Regression58 Questions
Exam 12: Hypothesis Tests Applied to Means: One Sample67 Questions
Exam 13: Hypothesis Tests Applied to Means: Two Related Samples59 Questions
Exam 14: Hypothesis Tests Applied to Means: Two Independent Samples63 Questions
Exam 15: Power70 Questions
Exam 16: One-Way Analysis of Variance85 Questions
Exam 17: Factorial Analysis of Variance74 Questions
Exam 18: Repeated-Measures Analysis of Variance62 Questions
Exam 19: Chi-Square56 Questions
Exam 20: Nonparametric and Resampling Statistical Tests45 Questions
Exam 21: Meta-Analysis57 Questions
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The difference between a normal distribution and a standard normal distribution is
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If we know that the probability for z > 1.5 is .067, then we can say that
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The tables of the standard normal distribution contain only positive values of z . This is because
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There are a few z scores that we use often that are worth remembering. The upper 50%, and 97.5 percent of a normal distribution are cut off by z scores of
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If we have data that have been sampled from a population that is normally distributed with a mean of 50 and a standard deviation of 10, we would expect that 95% of our observations would lie in the interval that is approximately
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Create a z distribution based on the following data. Explain the process.
10 20 20 30 30 30 40 40 40 40 50 50 50 60 60 70
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We know that 25% of the class got an A on the last exam, and 30% got a B. What percent got either an A or a B?
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We are interested in what the text calls "probable limits" because
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A test score of 84 was transformed into a standard score of -1.5. If the standard deviation of test scores was 4, what is the mean of the test scores?
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The formula for calculating the 95% probable limits on an observation is
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A z score refers to the number of standard deviations above or below the mode.
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Suzie scored in the 95th percentile on the Math portion of the SAT. This means that she scored as high or higher than 95% of the other students who took the test.
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At a neighboring university, the average salary is also $45,000 and the distribution is normal. If $47,000 has a z score of 1.5, what is the standard deviation?
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The standard normal distribution is a normal distribution with a mean of 0 and a standard deviation of 1.
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Most statistical techniques are based on the assumption that the population of observations is not normal.
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