CUET Mathematics - The feasible region represented by the constraints 4 x+y ≥ 80, x+5 y ≥ 115,3 x+2 y ≤ 150, x, y ≥ 0 of an LPP is | PYQs + Solutions

CUET Mathematics

Algebra

Medium

core

Region A

Region B

Region C

Region D

✅ Correct Option: 3

Related questions:

13 May Shift 1

Consider the LPP: Maximize $z = x + y$ subject to the constraints $x + 2y \leq 70$ , $2x + y \leq 95$ , $x,y \geq 0$ . The optimal feasible solution is

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:

3 June Shift 1

The sum of the x-coordinates of the corner points of the feasible region for the LPP: Minimize $z = 3x + 2y$ subject to constraints $x + y \leq 14$ , $x \geq 4$ , $x \leq 8, y \geq 0$ is

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