[Step-by-Step] Maximize z=x_1-3 x_2+2 x_3 s.t. 2x_1+2x_2-2x_3≤ 6 (Resource 1) -x_2+2x_3≤ 4 (Resource 2) and x_1 ≥q 0 x_2 ≥q 0 * x_3 ≥qslant


Question:

Maximize \(z=x_{1}-3 x_{2}+2 x_{3}\)

s.t.

\(2{{x}_{1}}+2{{x}_{2}}-2{{x}_{3}}\le 6\) (Resource 1)

\(-{{x}_{2}}+2{{x}_{3}}\le 4\) (Resource 2)

and \(x_{1} \geq 0 \quad x_{2} \geq 0 \times x_{3} \geqslant 0\)

  1. Construct the dual problem for this Primal problem.
  2. Solve the dual problem graphically. Use this solution to identify the shadow prices for the resources in the primal problem

Price: $2.99
Solution: The downloadable solution consists of 2 pages
Deliverable: Word Document

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