Redo Problem 8.9, given Minimize subject to c = 36y1 +30y2 + 20y3 6y13y2 y3 250 2y+5y2+4y3

Redo Problem 8.9, given

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Minimize subject to c = 36y1 +30y2 + 20y3 6y13y2 y3 250 2y+5y2+4y3 200 Y1, y2, y3 0 0 (a) Maximize subject to = 250x1+200x2 6x1 + 2x2 36 3x1+5x230 x1 + 4x2 20 X1, X20 (b) The dual was solved as a primal in Problem 8.3. The final tableau is X1 X2 1 0 1-54 18 10 $2 $3 Constant - 0 5 1 - - 7 0 3 0 0 - 1 3 24 00 325 175 0 1850 12 6 (c) Thus, y = 325 27.08, y = 27.08, y2 = 175 29.17, 3 = 0, and = 36 (325) + 30 (175) + 20(0) = 1850.