CUET Mathematics - The point at which the maximum value of the function Z=x+y, subject to the constraints x+2y≤70, 2x+y≤95, x,y≥0, is obtained, is: | PYQs + Solutions

CUET Mathematics 2026 30th May Shift 1

Algebra

Medium

applied

(30, 25)

(20, 35)

(35, 20)

(40, 15)

✅ Correct Option: 4

Related questions:

31st May Shift 2

If the corner points of the bounded feasible region for an LPP are $(5,0), (0,4), (0,2), (3,4)$ , and $(0,7)$ , then the minimum value of the objective function $z = 2x+5y$ occurs at :

27 May Shift 1

For the LPP: minimize $z = 6x + 3y$ subject to the constraints

$4x + y \geq 80$

$x + 5y \geq 115$

$3x + 2y \leq 150$

$x \geq 0, y \geq 0$ then the minimum value of z is

18th May Shift 1

If corner points of the bounded feasible region of a linear programming problem are as in the figure given below and $z = px + qy$ , $(p,q > 0)$ is an objective function. Then the relation between $p$ and $q$ , when $z$ is maximum at $D(4,10)$ and $C(6,8)$ , is:

CUET Mathematics 2026 30th May Shift 1 PYQs

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