As long as the slope of the objective function stays between the slopes of the binding constraints

As
long as the slope of the objectivefunction stays between the slopes
of the binding constraints…

A: the optimal corner point wont change
B: the value of the objective function wont change
C: there will be alternative optimal solutions
D: there will be no slack in the solution

A: the optimal corner point wont change
B: the value of the objective function wont change
C: there will be alternative optimal solutions
D: there will be no slack in the solution
A: the optimal corner point wont change B: the value of the objective function wont change C: there will be alternative optimal solutions D: there will be no slack in the solution

If slope of the objective function stays between the slopes of
the binding constraints then the values of the dual variables won’t
change. So the optimal corner point won’t change.

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