My question is: Task 3. Report the mean, standard deviation, skewness, and kurtosis for each of the three prior activity levels. Based on these statistics do you think the assumptions of constant variance and normality of errors are appropriate ? Below Average (Mean = 33.42, SD - 5.477, Skewness = -1.127, Kurtosis = -0.395) Average (Mean = 32, SD - 3.464, Skewness = 0.902, Kurtosis = -0.208) Above Average (Mean = 24, SD - 4.427, Skewness = 1.452, Kurtosis = 1.888) thank you
My question is:
Task 3. Report the
Below Average (Mean = 33.42, SD - 5.477, Skewness = -1.127, Kurtosis = -0.395)
Average (Mean = 32, SD - 3.464, Skewness = 0.902, Kurtosis = -0.208)
Above Average (Mean = 24, SD - 4.427, Skewness = 1.452, Kurtosis = 1.888)
thank you
Introduction:
Mean:
Mean is an important measure of center when the data is quantitative. Mean of a data set is the sum of the data values divided by the size of the dataset.
Standard deviation:
The standard deviation is based on how much each observation deviates from a central point represented by the mean. In general, the greater the distances between the individual observations and the mean, the greater the variability of the data set.
Skewness:
The data are said to be skewed if there is lack of symmetry and values fall on one side that is, either left or right of the distribution.
Denote Sk as the coefficient of skewness.
If Sk = 0 then mean = median = mode (Symmetric distribution)
If Sk > 0 then mean > median > mode (Positive skewed distribution).
If Sk < 0 then mean < median < mode (Negative skewed distribution).
Kurtosis:
The kurtosis measures the peaked ness of the frequency curve.
Denote β2 as the coefficient of kurtosis.
If β2 = 3, then the curve is normal or meso-kurtic curve.
If β2 > 3, then the curve is lepto-kurtic curve.
If β2 < 3, then the curve is platy-kurtic curve.
Statistical report for the methods:
Mean, standard deviation, skewness and kurtosis for each of the three prior activity levels:
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