Each year a market research company surveys new car owners 90 days after they purchase their cars. This data is used to rate auto brands (such as Toyota and Ford) on quality and customer satisfaction. Suppose the following were the quality rating and satisfaction scores for all 33 brands sold in the United States.
Brand | Quality Rating | Satisfaction Rating |
---|---|---|
Acura | 86 | 822 |
Audi | 111 | 832 |
BMW | 113 | 845 |
Buick | 114 | 802 |
Cadillac | 111 | 818 |
Chevrolet | 111 | 789 |
Chrysler | 122 | 748 |
Dodge | 130 | 751 |
Ford | 93 | 794 |
GMC | 126 | 792 |
Honda | 95 | 766 |
Hyundai | 102 | 760 |
Infiniti | 107 | 805 |
Jaguar | 130 | 854 |
Jeep | 129 | 727 |
Kia | 126 | 761 |
Land Rover | 170 | 836 |
Lexus | 88 | 822 |
Lincoln | 106 | 820 |
Mazda | 114 | 774 |
Mercedes-Benz | 87 | 837 |
Mercury | 113 | 769 |
Mini Cooper | 133 | 815 |
Mitsubishi | 146 | 767 |
Nissan | 111 | 763 |
Porsche | 83 | 882 |
Ram | 110 | 780 |
Scion | 114 | 764 |
Subaru | 121 | 755 |
Suzuki | 122 | 750 |
Toyota | 117 | 740 |
Volkswagen | 135 | 797 |
Volvo | 109 | 795 |
Compute the value of the correlation coefficient. (Round your answer to three decimal places.)
r =
The statistical software output for this problem is :
r = -0.238
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