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Determine all vertices and extreme rays of the feasible region of ( P ) by drawing its feasible region. Using the extreme rays, argue that
Determine all vertices and extreme rays of the feasible region of by drawing its feasible region. Using the extreme rays, argue that is unbounded. Put problem in standard form. Find all basic solutions to this system; label them A B C Indicate these solutions using their labels on the figure you drew in Part Use the simplex algorithm starting from the basis composed of slack variables to show that is unbounded. When multiple variables are eligible to enter the basis, select the eligible variable with highest reduced cost. If multiple variables are eligible to leave the basis, select the eligible variable whose index is smallest. When providing an answer to this problem, report at least the simplex dictionary obtained at each iteration, and state what variables are enteringleaving the basis. Represent the sequence of basic solutions you encountered during simplex on the figure you drew in Part
Determine all vertices and extreme rays of the feasible region of by drawing its feasible region.
Using the extreme rays, argue that is unbounded.
Put problem in standard form. Find all basic solutions to this system; label them A B C
Indicate these solutions using their labels on the figure you drew in Part
Use the simplex algorithm starting from the basis composed of slack variables to show that is
unbounded. When multiple variables are eligible to enter the basis, select the eligible variable with
highest reduced cost. If multiple variables are eligible to leave the basis, select the eligible variable
whose index is smallest. When providing an answer to this problem, report at least the simplex
dictionary obtained at each iteration, and state what variables are enteringleaving the basis.
Represent the sequence of basic solutions you encountered during simplex on the figure you drew in
Part
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