Exam 6: The Normal Curve, Standardization and Z Scores

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The process of standardization converts individual scores from different distributions to a shared distribution with a known:

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Distributions of scores approach the normal distribution as the:

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To compare two scores that are measured on different scales, one needs to transform the scores into:

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One implication of the central limit theorem is that a distribution of means will be less variable than a distribution of scores taken from the same population.

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

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Irregular patterns of correct answers shared by multiple students on standardized tests have led to speculation that:

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The symbol for the population standard deviation is:

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The _____ is a specific bell-shaped curve.

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The z distribution allows one to compare scores to distributions with _____ and means to distributions of means with _____.

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The term _____ is used for the distribution of means in place of the term standard deviation.

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The second step in converting a z score into a raw score is:

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The formula z( σ\sigma ) + μ\mu is used to convert a _____ to a _____.

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A common measure of spread for a distribution of scores is the standard deviation, and a common measure of spread for a distribution of means is the:

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The distribution of means based on a sample size of 20, pulled from a population distribution with a mean of 100 and a standard deviation of 15, would have a standard error of:

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At a z score of 0, your score is at the 50th percentile.

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For a distribution of scores, the standard deviation is 30.If we create a distribution of means based on a sample size of 10, what is the standard error?

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Sample means based on at least _____ scores tend to approximate a normal distribution, even when the underlying population is skewed.

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Because of _____, skewed distributions approximate normal curves when means are based on larger samples.

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Any raw score can be converted into a z score as long as you know the mean and median of the distribution.

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The standard deviation of a distribution of means is called the:

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