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The Normal Distribution
Chapter 2
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Assessing Normality A distribution is Normal IF:
Histogram creates a symmetrical, bell-shape Box plot is roughly symmetrical Looking at a plot of Raw Score (x) vs. Z-Score (y) (a.k.a “Normal Probability Plot”), the following is met: Linear pattern No systematic deviations from the line Outliers appear as points separate from overall pattern
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Ages of Presidents at Inauguration
Histogram is mound shaped, but slightly skewed right. Boxplot is fairly sym- metrical with one outlier. Normal probability plot is basically linear with a few gaps. Data are approximately normal.
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Average SAT Scores for 50 States
Histogram is some what mound shaped and slightly skewed right. Boxplot is slightly skewed with no outliers. Normal probability plot is basically linear with a few gaps and some slight curving on lower half. Data are fairly normal.
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Number of frost days during April in Greenwich, England over a 65-year period
Histogram strongly skewed right. Boxplot is skewed right with an outlier. Normal probability plot has gaps throughout and a large stack of data at 0. Data are not normal.
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Amount of Sodium for 54 Hotdogs
Histogram is fairly mound shaped. Boxplot is roughly symmetrical. Normal probability plot is basically linear with a few noticable gaps in extreme values. Data are approximately normal.
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