Descriptive Statistics and Interpretation Example
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Interpretation Phrases
Central Tendency:
Mean = average of a set of data
Median = half or equal number of data is above and half or equal number of data is below. It is a midpoint in an ordered (sorted) set of data, a physical location
Mode = most frequent value in a set of data
Dispersion:
Standard deviation = variation
Interquartile range (IQR) = the middle 50% of the data
Range = the difference between the largest and smallest value of the data
Confidence Interval: (data must be normal)
There is 95% confidence that the population average is between _____ and ____ units.
Normal or significantly skewed data:
MegaStat: Descriptive statistics Normal curve goodness of fit p-value
- Normal, p-value > .05
- Significantly Skewed, p-value < .05
Histogram: Eyeball the histogram.
- Normal data will have a symmetrical or slightly skewed shape.
- Significantly Skewed shape will have extreme skewness
Use phrase combinations: Normally distributed: Mean and Standard Deviation, Not normally distributed: Median and IQR
Descriptive Statistics
Body Weight (Lbs.)
| Central Tendency: | Mean = 149 Lbs. |
| Dispersion: | Standard deviation = 30 Lbs. |
| Count: | 100 |
| Min/Max: | 99 pounds and 234 Lbs. |
| Confidence Interval: | 144 to 155 Lbs. |
See the histogram in Appendix A, and descriptive statistics in Appendix B.
Age
Distribution is not normally distributed
| Central Tendency: | Median = 36 years |
| Dispersion: | Interquartile Range = 20.5 years / 2 = ± 10 years |
| Count: | 100 |
| Min/Max: | 18 years and 74 years |
| Confidence Interval: | Not applicable (data is not normally distributed) |
See the histogram in Appendix A, and descriptive statistics in Appendix B. A scatter plot is in Appendix C.
Education Level
Thirteen percent of the subjects have no high school degree while 44% have high school degree. Forty three percent have a college or college graduate degree. See the bar chart in Appendix D.
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