MCQ
Consider the objective function $Z = 40x + 50y$ The minimum number of constraints that are required to maximize $Z$ are :
- A$4$
- B$2$
- ✓$3$
- D$1$
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$x+y+z=2$
$x+2 y+3 z=5$
$x+3 y+\lambda z=\mu$
has infinitely many solutions are, respectively
where $[.]$ & $\{.\}$ denotes greatest integer function and fractional part function respectively.