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Chapter 3: Descriptive Statistics 19 µ ± 3 = 125 ± 3(12) = 125 ± 36 between 89 and 161 3.22 ï³=6 µ = 38 between 26 and 50: x1 - µ = 50 - 38 = 12 x2 - µ = 26 - 38 = -12 x1 ï ï ï³ x2 ï ï ï³ ï½ 12 = 2 6 ï½ ï 12 = -2 6 K = 2, and since the distribution is not normal, use Chebyshevâs theorem: 1ï 1 1 1 3 ï½ 1ï 2 ï½ 1ï ï½ = .75 2 K 2 4 4 at least 75% of the values will fall between 26 and 50 between 14 and 62? µ = 38 ï³ =6 x1 - µ = 62 - 38 = 24 x2 - µ = 14 - 38 = -24 x1 ï ï ï³ x2 ï ï ï³ ï½ 24 = 4 6 ï½ ï 24 = -4 6 K=4 1ï 1 1 1 15 ï½ 1ï 2 ï½ 1ï ï½ = .9375 2 K 4 16 16 at least 93.75% of the values fall between 14 and 62 between what 2 values do at least 89% of the values fall?