CUET Mathematics - If the feasible region of an LPP is bounded and the corresponding objective function is z = 5x - 9y, then the objective function attains: | PYQs + Solutions

CUET Mathematics 2025 3 June Shift 1

Algebra

Medium

common

only maximum value in the feasible region

only minimum value in the feasible region

both maximum and minimum values in the feasible region

neither maximum nor minimum value in the feasible region

✅ Correct Option: 3

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3 June Shift 1

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:

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The corner points of the feasible region of a LPP with the constraints $x + 2y \leq 40$ , $3x + y \geq 30$ , $4x + 3y \geq 60$ , $x, y \geq 0$ are

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The minimum value of $z = 3x + 2y$ subjected to the constraints $2x + y \geq 7, x + 2y \geq 8, x, y \geq 0$ is

CUET Mathematics 2025 3 June Shift 1 PYQs

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