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Z vs. DN: C/E = 4755 basis for comparison
X vs. Z: ∆C/E = (773,752-589,566)/(148-124) = 7674 > 4755 no dominance, keep both
Y vs. X: ∆C/E = (1,179,131-773,752)/(185-148) = 10,956 > 5228 no dominance, keep both
W vs. Y: ∆C/E = (1,547,503-1,179,131)/(247-185) = 5941 < 6374 dominance, eliminate Y
Remaining alternatives in order are: Z, X, W
Three alternatives — Z, X and W — are indicated as a possible choice. The decision for
one must be made on a basis other than C/E, probably the amount of budget available.
3. Ratio of night/day accidents, lighted = 839/2069 = 0.406
If the same ratio is applied to unlighted sections, number of accidents prevented is calculated
as follows:
4. For Z to be justified, the incremental comparison of W vs. Z would have to be ≥ 1.0. The
benefits would have to increase. Find BW in the incremental comparison.
The difference in the number of accidents would have to increase from 247 to: