Retailers | Sales |
a | 1700 |
c | 12700 |
e | 7739 |
k | 1863 |
k | 3400 |
m | 1757 |
r | 8637 |
s | 2150 |
walgreen | 11660 |
w | 7250 |
p | 5000 |
a: list the quartiles
b: find the interquartile range
c: identify the outlier cutoffs as well as the outliers
d: Draw a boxplot
a)
Entire data set (sorted):
1700 ; 1757 ; 1863 ; 2150 ; 3400 ; 5000 ; 7250 ; 7739 ; 8637 ;
11660 ; 12700
Minimum = 1700
Q1 = First Quartile = Middle of First Half of Data Set = 1863
Q2 = Median = Second Quartile = Middle of Entire Data Set =
5000
Q3 = Third Quartile = Middle of Second Half of Data Set =
8637
Maximum = 12700
b)
Interquartile range (xU-xL):8637 - 1863 = 6774
c) A data value is considered to be an outlier if it
is less than the lower fence or greater than the upper fence.
List of Outlier(s):
No Outliers
d)
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