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- Consider the following LPmax x1 + x2s.t. x1 −x2 ≤2 (y1)−2x1 + 3x2 ≤2 (y2)−x1 −2x2 ≤−1 (y3)x1, x2 ≥01. Write down the dual of the primal LP.2. Based on complementary slackness, argue whether x1 = 2, x2 = 2 is an optimal solution to the primalLP.1. Consider the parametric linear program Maximize (4 + 4λ)x1+(4 + 8λ)x2+(8 + 4λ)x3Subject to x1+3x2-x3 ≤ 10-x1+x2+2x3 ≤ 152x1+x2+x3 ≤ 20xi ≥ 0, i = 1, 2, 3. An optimal simplex tableau of the LP for λ = 0 is given below.x1 x2 x3 x4 x5 x6 RHS BV0 17/5 0 1 3/5 -1/5 15 x40 3/5 1 0 2/51/5 10 x31 1/5 0 0 -1/52/5 5 x10 8/5 0 0 12/516/5 100 ⇐ OBJ (a) Compute the characteristic interval for the optimal basis and identify the slope of f(λ), the optimal objective function value as a function of λ, for λ belongs to this interval. (b) Compute the new optimal solution if the RHS vector is replaced by (10, 20, 30)T and λ = 0Consider the following linear program : z = 6x1 + 6x2 + 10x3 → min s.t. 4x1 + 3x2 + 2x3 ≥ 16 x1 + 2x2 + 5x3 ≥ 16 x1, x2, x3 ≥ 0 a) a) Build the dual problem corresponding to the given problem! b) Solve the dual problem graphically! Determine the exact coordinates by computing the intersection point of two appropriate lines! c) Conclude for the solution (objective and variables) of the primal problem by using the complementary slackness conditions.