Using the appropriate statistical relationship, the mean, range and Interquartile range for the advertisement spending of the two companies are worked out below.
Automotive:
598, 1512, 1573, 1642, 1714, 1720, 1781, 1798, 1813, 2008, 2014, 2024, 2058, 2166, 2202, 2254, 2366, 2526, 2531, 2901
Department :
448, 472, 474, 573, 589, 597, 598, 622, 629, 669, 706, 714, 746, 760, 782, 824, 840, 856, 947, 1011
Recall :
Sample mean = ΣX/n
1.)
Mean for Automotive = 39201 / 20 = 1960.05
Mean for Department = 13857 / 20 = 692.85
2.)
Range for Automotive = 2901 - 598 = 2303
Range for Department = 1011 - 448 = 563
3.)
Automotive :
Upper quartile(Q3) = 0.75(21) = 15.75th term = 2228
Lower quartile (Q1) = 0.25(21) = 5.25th term = 1717
Interquartile Range = 2228 - 1717 = 511
Department :
Upper quartile(Q3) = 0.75(21) = 15.75th term = 803
Lower quartile (Q1) = 0.25(21) = 5.25th term = 593
Interquartile Range = 893 - 593 = 210
4.)
Comparing the spread of the spending between the companies, the average spending by the Automotive company is higher with a greater level of spread.
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