The English statistician Karl Pearson (1857-1936) introduced a formula for the skewness of a distribution. 3 (x-median) S P== Most distributions have an index of skewness between 3 and 3. When P > O the data are skewed right. When P < 0 the data are skewed left. When P = O the data are symmetric. Calculate the coefficient of skewness for each distribution. Describe the shape of each. ... - (a) The coefficient of skewness for x = 17, s = 2.3, median = 19 is P = (Round to the nearest hundredth as needed.)

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The English statistician Karl Pearson (1857-1936) introduced a formula for
the skewness of a distribution.
3(x-median)
S
P=-
Most distributions have an index of skewness between 3 and 3. When P >
O the data are skewed right. When P < 0 the data are skewed left. When P =
O the data are symmetric. Calculate the coefficient of skewness for each
distribution. Describe the shape of each.
(a) The coefficient of skewness for x = 17, s = 2.3, median = 19 is P =
(Round to the nearest hundredth as needed.)
Transcribed Image Text:The English statistician Karl Pearson (1857-1936) introduced a formula for the skewness of a distribution. 3(x-median) S P=- Most distributions have an index of skewness between 3 and 3. When P > O the data are skewed right. When P < 0 the data are skewed left. When P = O the data are symmetric. Calculate the coefficient of skewness for each distribution. Describe the shape of each. (a) The coefficient of skewness for x = 17, s = 2.3, median = 19 is P = (Round to the nearest hundredth as needed.)
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