Here is a sample data set. 265.5 266.2 271.4 285.1 288.9 296.4 307.7 312.5 324.4 361.8 367.7 382.1 416.7 416.7 416.7 421.9 424.1 431.3 450.8 462.7 462.8 465.7 470.4 471.2 474.2 484.7 488.5 488.5 489 496.4 500.3 508.2 513.3 521 524.7 532 535.2 535.8 539.8 542.7 542.7 542.7 555.5 665.4 710.6 733.6 753.2 765.6 767.6 817.7 818.2 826.3 829.4 870.3 Find the lower fence separating mild outliers from usual values. $Fence_{low} = $ Find the upper fence separating mild outliers from usual values. $Fence_{high} = $ Find the lower fence separating extreme outliers from mild outliers. $Extreme \ Fence_{low} = $ Find the upper fence separating extreme outliers from mild outliers. $Extreme \ Fence_{high} = $ How many mild outliers are in this data set? ans = How many extreme outliers are in this data set? ans=
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The data set has 36 values. $Q_1$ is the average of the 9th and 10th values: $Q_1 = \frac{416.7 + 416.7}{2} = 416.7$ $Q_2$ is the average of the 18th and 19th values: $Q_2 = \frac{488.5 + 489}{2} = 488.75$ $Q_3$ is the average of the 27th and 28th values: $Q_3 = Show more…
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