In a linear programming problem, the binding constraints for the optimal solution are
5X + 3Y < 30
2X + 5Y < 20.
Fill in the blanks in the following sentence:
As long as the slope of the objective function stays between _______ and _______, the current optimal solution point will remain optimal.
1/3 and 3/5
-5/3 and -4/5
-8/3 and -2/5
-5/3 and -2/.
(1) The slope of the constraint 5x + 3y < 30 is
write it in slope -intercept form: 3y < -5x + 30
y < (- 5/3) x + 10
so the ...
The solution explains how to find the range of slope of the objective function such that the current optimal solution point will remain optimal.