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Published byClarissa Edwards Modified over 9 years ago
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Statistics
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Percentiles ◦ Divides a data set into 100 equal parts A score of 1700 on the SAT puts students in the 72 nd Percentile. ◦ 72% score 1700 or below ◦ 28% score 1700 or higher
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Z-Score ◦ Represents the number of standard deviations a given value falls from the mean. Z scores can be negative, positive, or zero
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Highway driving. Mean speed is 56 mph Standard Deviation is 4 mph Find the z scores for 62, 47, & 56
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-3-2 0123 Usual Score Unusual Score Very Unusual Score
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Finding the z-score also gives you the percentile for a given value How to: Z0.000.010.020.030.04 0.0.500.504.508.512.516 0.1.539.543.547.551.555 0.2.579.583.591.594.598 0.3.617.621.625.629.633 0.4.655.659.662.666.670 00.130.41
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This means for z = 0, 50% of the population is below, 50% of the population is above. Z0.000.010.020.030.04 0.0.500.504.508.512.516 0.1.539.543.547.551.555 0.2.579.583.591.594.598 0.3.617.621.625.629.633 0.4.655.659.662.666.670 00.130.41
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Time in the shower (min.) Mean: 15 min. Standard Deviation: 8 min. Joe takes a shower for 25 minutes..894 89 th Percentile 89% of people take a shower of 25 min. or shorter… 11% of people take a shower of 25 min. or longer
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