MCQ
The objective function of LPP defined over the convex set attains its optimum value at.
- AAtleast two of the corner points.
- BAll the corner points.
- CAtleast one of the corner points.
- DNone of the corner points.
Solution:
Let Z = ax + by be the objective function
When Z has optimum value(maximum or minimum), where the variables
x and y are subject to constraints described by linear inequalities, this optimum value must occur at a corner points of the feasible region.
Thus, the function attains its optimum value at one of the corner points.
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$($ where $det(B)$ denotes determinant of Matrix $B) -$