Chapter 3 Formulas and Vocabulary
- Mean (p. 108)
- Measure of center (p. 108)
- Median (p. 112)
- Mode (p. 114)
- Population mean (p. 109). .
- Population size (p. 109). Denoted by .
- Sample mean (p. 109). .
- Sample size (p. 109). Denoted by .
- Chebyshev's rule (p. 138). The proportion of values from a data set that will fall within standard deviations of the mean will be at least , where .
- Deviation (p. 128). .
- Empirical rule (p. 136). If the data distribution is bell-shaped:
- About 68% of the data values will fall within 1 standard deviation of the mean.
- About 95% of the data values will fall within 2 standard deviations of the mean.
- About 99.7% of the data values will fall within 3 standard deviations of the mean.
- Measure of variability (measure of spread, measure of dispersion) (p. 127)
- Population standard deviation (p. 132).
- Population variance (p. 130).
- Range (p. 127)
- Sample standard deviation (p. 133).
- Sample variance (p. 133).
- Standard deviation (p. 128)
- Estimated mean for data grouped into a frequency distribution (p. 150).
- Estimated standard deviation for data grouped into a frequency distribution (p. 151).
- Estimated variance for data grouped into a frequency distribution (p. 151).
- Weighted mean (p. 151).
- Finding a data value given its -score (p. 157)
- interquartile range (IQR) (p. 166).
- outlier (p. 158)
- percentile (p. 159)
- Percentile rank (p. 161)
- Quartiles (p. 162)
- -Score (p. 155)
- Sample:
- Population:
- boxplot (p. 173)
- five-number summary (p. 172)
- IQR method of detecting outliers (p. 177)