I have the below exercise from the book that I can't figure out to solve.
From the provided equations (they represent constraints in standard and optimal format), I found that basic feasible solutions are {x₁=5/3, x2=0, x3=3). Dual of the problem follows:
Min 25y1+20y2
subject to 6y1+3y2 ≥ 3
3y1+4y2 ≥ 1
5y1+5y2 ≥ 4
y1, y2 ≥ 0
I thought I'll use complementary slackness to find optimal solution to dual, but it didn't work. Now I'm stuck
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Bekzod Akhmuratov
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