48.]A measure to determine the skewness of a distribution is called the Pearson coefficient of skewness (PC). The Phitnabl formula is bbamou 3(X- MD) PC = The values of the coefficient usually range from –3 to +3. When the distribution is symmetric, the coefficient is zero; when the distribution is positively skewed, it is positive; and when the distribution is negatively skewed, it is negative. Using the formula, find the coefficient of skewness for each distribution, and describe the shape of the elitne distribution. Mean 10, median = 8, standard deviation a. 3. %D %3D b. Mean = 42, median = 45, standard deviation 4. С. Mean 18.6, median 18.6, standard deviation 1.5. d. Mean = 98, median = 97.6, standard deviation = 4,

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48.]A measure to determine the skewness of a distribution
is called the Pearson coefficient of skewness (PC). The
formula is
sb s
3(X - MD)
PC =
S
The values of the coefficient usually range from –3 to
+3. When the distribution is symmetric, the coefficient
is zero; when the distribution is positively skewed, it is
positive; and when the distribution is negatively
skewed, it is negative.
Using the formula, find the coefficient of skewness
for each distribution, and describe the shape of the
distribution.
be bre
Mean
10, median = 8, standard deviation = 3.
а.
%3|
%3D
b. Mean = 42, median
45, standard deviation = 4.
%3D
C.
Mean = 18.6, median = 18.6, standard
deviation
1.5.
d. Mean
98, median
97.6, standard deviation = 4.
%3D
Transcribed Image Text:48.]A measure to determine the skewness of a distribution is called the Pearson coefficient of skewness (PC). The formula is sb s 3(X - MD) PC = S The values of the coefficient usually range from –3 to +3. When the distribution is symmetric, the coefficient is zero; when the distribution is positively skewed, it is positive; and when the distribution is negatively skewed, it is negative. Using the formula, find the coefficient of skewness for each distribution, and describe the shape of the distribution. be bre Mean 10, median = 8, standard deviation = 3. а. %3| %3D b. Mean = 42, median 45, standard deviation = 4. %3D C. Mean = 18.6, median = 18.6, standard deviation 1.5. d. Mean 98, median 97.6, standard deviation = 4. %3D
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