Exam 8: Are Your Curves Normal Probability and Why It Counts

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A score that is 2.5 standard deviations below the mean would have a z score of _______.

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B

Under the normal curve, approximately what percentage of scores falls between −1 and +1 standard deviations around the mean?

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C

Which of the following is true of z scores that fall above the mean?

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B

Which of the following characteristics is associated with the "tails" of the normal curve?

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The _______ is the most commonly used standard score.

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What is the z score for a raw score of 85 where the group mean is 75, and the standard deviation is 5?

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What is the standard used by statisticians to determine the probability of an event occurring outside of chance alone?

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What is the foundation of inferential statistics?

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What is the term associated with how flat or peaked a distribution appears?

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What percentage of all scores fall above a z score of +1?

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When we want to infer from a sample to the population, what assumption must be met?

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If a distribution has a mean of 1,000 and a standard deviation of 100, how many standard deviations is 600 from the mean?

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The entire normal curve contains _______ of scores.

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Are distributions always normal?

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Why is it important that the tails of a normal curve never touch the x-axis?

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What percentage of all scores fall below a z score of +1?

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When most people scored high on a test of knitting knowledge, and very few people scored low, what is the distribution called?

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The study of probability is the basis for determining the degree of confidence we have in stating that a particular finding or outcome is true.

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A distribution of scores in which almost the entire class scored very low, but a few students scored fairly high would be ______.

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What percentage of scores fall between the following z scores: −1 to +1; −1 to +2; and −1 to +3?

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