Answer:-
Given: We are given factors, weights, and factor rating scores for three locations. Scores range from 1 – 100 (best).
Location Score |
||||
Factor |
Wt. |
East #1 |
East #2 |
West |
Initial Cost |
8 |
100 |
150 |
140 |
Traffic |
10 |
40 |
40 |
30 |
Maintenance |
6 |
20 |
25 |
18 |
Dock space |
6 |
25 |
10 |
12 |
Neighborhood |
4 |
12 |
8 |
15 |
Multiply the factor weight by the score for each factor and sum the results for each location alternative.
Weight x Score |
||||
Factor |
Wt. |
East #1 |
East #2 |
West |
Initial Cost |
8 |
8(100) = 800 |
8(150) = 1200 |
8(140) =1120 |
Traffic |
10 |
10(40) = 400 |
10(40) = 400 |
10(30) = 300 |
Maintenance |
6 |
6(20) = 120 |
6(25) = 150 |
6(18) = 108 |
Dock space |
6 |
6(25) = 150 |
6(10) = 60 |
6(12) = 72 |
Neighborhood |
4 |
4(12) = 48 |
4(8) = 32 |
4(15) = 60 |
1518 |
1842 |
1660 |
Conclusion: Based on composite score, Location East #2 seems to be the best.
10. Determine which location has the highest composite score: Factor Weight East #1 East #2 West...
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