In a LPP, the maximum value of the objective function Z = ax +by is always 0, if origin is one of t

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Maximum value of the objective function Z = ax +by in a LPP always occurs at only one corner point Maximum value of the objective function Z = ax +by in a LPP always occurs at only one corner point
In a LPP, if the objective function Z=ax+by has the same maximum value of two corner points of the In a LPP, if the objective function Z=ax+by has the same maximum value of two corner points of the
The objective function Z=ax+by of an LPP #linearprogrammingproblem The objective function Z=ax+by of an LPP #linearprogrammingproblem
The objective function Z=ax+by of an lpp has a maximum value 42 at (4,6) and minimum value 19 at (3, The objective function Z=ax+by of an lpp has a maximum value 42 at (4,6) and minimum value 19 at (3,
In the feasible region for a LPP is ..., then the optimal value of the objective function Z= ax + by In the feasible region for a LPP is ..., then the optimal value of the objective function Z= ax + by
IN AN LPP IF THE OBJECTIVE FUNCTION Z=AX+BY HAS THE SAME MAXIMUM VALUE ON TWO CORNER POINTS OF THE IN AN LPP IF THE OBJECTIVE FUNCTION Z=AX+BY HAS THE SAME MAXIMUM VALUE ON TWO CORNER POINTS OF THE
If the feasible region for a LPP is ___ then the optimal value of the objective function Z = ax + by If the feasible region for a LPP is ___ then the optimal value of the objective function Z = ax + by
An objective function Z = ax + by is maximum at points (8, 2) and (4, 6). #shorts #cuet2024 An objective function Z = ax + by is maximum at points (8, 2) and (4, 6). #shorts #cuet2024