Exam 4: Percentiles percentile Ranks standard Scores and the Normal Distribution

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In a normal distribution,50% of all scores fall between standard scores of -1 and +1.

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If you want to compare scores for example your math score and score on your psychology exam you should_____.

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Approximately what proportion of a normal distribution lies between the z scores of +.66 and +1.55?

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A distribution in which the mean is 3.00 and the median and mode are 3 is____________________.

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The score value corresponding to a percentile rank of 60 is referred to as the 60th percentile.

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Janet received an 80 on her English exam and a 50 on her chemistry exam.The Mean for the class in English was 78 SD=2 and the mean for the chemistry exam was 48 and SD = 4.Which exam did Janet to better on?

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An instructor has given his final exam and scores that are normally distributed.Nancy scores a 90 and Ronald scores a 75.The class mean on the exam was 85 and the standard deviation was 36.What is Ronald's z score?

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On average a person sleeps 6 hours a day with a standard deviation of 1 hour.John says he sleeps 10 hours a day.What is his standard score?

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What is a z score?

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A z score of _____ represents a raw score with a higher frequency than a standard score of _____.

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One important use of standard scores is to compare scores on distributions that have different _____ and _____.

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In all normal distributions,the mean,the median,and the mode are all:

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A percentile rank is an interval measure of relative standing.

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Not all normal distributions are symmetrical about the mean.

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A standard score of 0 indicates that the original score is equal to the standard deviation.

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The average family watches 40 hours of TV a week and uses the computer about 80 hours a week.Based on this information we know that the average family spends 50% more time on the computer.

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A survey finds that 80% of high school students scored at least 75 on a given intelligence test.The 80th _____ is _____.

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What does is mean if you scored in the 80th percentile on your psychology test?

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Knowing that a set of scores approximates a normal distribution allows us to make probability statements with respect to those scores,given that we know the mean and standard deviation.

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Z-scores are based on distributions that are skewed.

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