The Australian Automobile Association wants to estimate the amount of money spent annually by all its members for transportation costs.
A sample of 25 members reported the following dollar amounts for transportation costs last year:
744 |
719 |
763 |
739 |
766 |
706 |
720 |
703 |
695 |
705 |
713 |
757 |
771 |
756 |
752 |
708 |
748 |
747 |
722 |
688 |
758 |
710 |
706 |
685 |
714 |
|
(Round your answers to 2 decimal places.)
Find the point estimate for the population mean, the point estimate for the population median, and the point estimate for the population mode.
Mean: …..?
Median:…..?
Mode:……?
Mean = (744 + 719 + 763 + 739 + 766 + 706 + 720 + 703 + 695 + 705 + 713 + 757 + 771 + 756 + 752 + 708 + 748 + 747 + 722 + 688 + 758 + 710 + 706 + 685 + 714) / 25
= 727.8
The data in ascending order is,
685 688 695 703 705 706 706 708 710 713 714 719 720 722 739 744 747 748 752 756 757 758 763 766 771
For n = 25 (odd), the median is (n+1)/2 = (25+1)/2 = 13th element which is 720
Median = 720
Mode is the data value with the highest frequency. The value with highest frequency is 706
Mode = 706
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