Question

True or False 1. To determine if a value is an outlier we can multiply the interquartile range by 1.5. Any outlier will be outside the range of the product of that value and Q1 to the product of that value and Q3. 2. To determine if a value is an outlier, you would add and subtract the variance from the mean. If any value is outside that range, it would be considered an outlier. 3. The data below represent the length of time, rounded to the nearest minute, it took Joe to drive to work over the past 27 days. 44 46 43 39 36 42 33 31 34 34 41 28 42 35 38 36 35 42 31 27 27 46 34 37 37 39 32 This would be an example of which type of data? Please write one simple explanation.

          True or False
1. To determine if a value is an outlier we can multiply the
interquartile range by 1.5. Any outlier will be outside the range
of the product of that value and Q1 to the product of that
value and Q3. 
2. To determine if a value is an outlier, you would add and
subtract the variance from the mean. If any value is outside that
range, it would be considered an outlier.
3. 
The data below represent the length of time, rounded to the
nearest minute, it took Joe to drive to work over the past 27
days.
44 46 43 39 36 42 33 31 34
34 41 28 42 35 38 36 35 42
31 27 27 46 34 37 37 39 32
This would be an example of which type of data?
Please write one simple explanation.
        
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Added by Norman H.

Elementary Statistics a Step by Step Approach
Elementary Statistics a Step by Step Approach
Allan G. Bluman 9th Edition
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True or False 1. To determine if a value is an outlier we can multiply the interquartile range by 1.5. Any outlier will be outside the range of the product of that value and Q1 to the product of that value and Q3. 2. To determine if a value is an outlier, you would add and subtract the variance from the mean. If any value is outside that range, it would be considered an outlier. 3. The data below represent the length of time, rounded to the nearest minute, it took Joe to drive to work over the past 27 days. 44 46 43 39 36 42 33 31 34 34 41 28 42 35 38 36 35 42 31 27 27 46 34 37 37 39 32 This would be an example of which type of data? Please write one simple explanation.
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Suppose the 1st Quartile of a data set is 50 and the 3rd Quartile value is 90. True or False a) Suspected Outliers can be found by adding or subtracting 2 IQR from the Median. b) The Interquartile range (IQR) of the Data set is 40. c) Suspected Outliers can be found by adding 1.5 IQR to Q3. d) Suspected Outliers can be found by subtracting 1.5 IQR from Q1. e) 145 would be a suspected outlier for the data set. f) The Median of the data set is 70. g) The Mean of the data set is 70. h) -20 would be a suspected outlier for the data set.

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Transcript

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00:01 So first of all in this question, to find the outliers, to find the outliers, we have to find the lower and upper about.
00:17 The lower and upper bound.
00:25 Lower bound can be calculated as lower bound is equal to q1 minus 1 .5 times iqr.
00:39 Where q1 is first quartile, q1 is first quartile, and iqr is interquartile range.
00:57 Interquartile range.
01:02 Now any values lower than lower bound is considered an outlier.
01:09 Any value lower than the lower bound is considered an outlier.
01:22 And any values, any values greater than the upper bound, greater than the upper bound, is also considered an outlier...
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