CUET Mathematics 2025 14 May Shift 2 PYQs

The optimal value of the objective function of the LPP, Minimize $z = 3x - 2y$ subject to constraints $x+y \geq 10$, $3x+5y \leq 15, x \leq 0, y \geq 0$, is equal to

The corner points of a bounded feasible region are (0, 5), (6, 1), (17, 2) and (4, 29). If the maximum value of objective function $z = px + qy$ where $p$ and $q > 0$ occurs at two points (17, 2) and (4, 29), then the relation between $p$ and $q$ is:

The objective function of an LPP is $z = ax + py, (a, p > 0)$ in that has to be maximized/minimized subject to constraints

$x + y \leq 3$, $x \geq 0$, $y \geq 0$. Then max (z) = min (z) is equal to