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Consider an LP problem of the form min w = c121 + 3x2 + 523 s.t. Ax 2 0 where P = {x ( R'|Ax

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Consider an LP problem of the form min w = c121 + 3x2 + 523 s.t. Ax 2 0 where P = {x ( R'|Ax > 0} does not contain a line. If the recession cone for P is +2 RC(P) = +5 7 for all 1 2 0. Determine the range of values for c1 if the dual of the above LP problem is infeasible

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