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Solve the following linear program using the decomposition principle: minimize z = ?2x1 ? 5x2 subject to x1 + 2x2 = 13.5 x1 + 3x2 = 18.0 x1 ? 9 x2 ? 5 x1, x2 ? 0. Let the first two constraints be the "hard" constraints and the remaining constraints be the "easy" constraints. As an initial basis use the extreme points (0, 0)T, (0, 5)T, and (9, 5)T. (These are extreme points for the easy constraints in their original form, without slack variables.)
if the average worker can produce 15 widget an a hour/which goal is likely to lead to the best performance/1.10/2 15/3.
The lifetime of a battery is normally distributed with a mean life of 40 hours and a standard deviation of 1.2 hours. Find the probability to a z-value of 4.16 in 0.9998 a. A rando
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