The feasible region for LPP is shown shaded in the figure. Let f =3 x -4 y be the objective function, then maximum value of f is

Question

The feasible region for LPP is shown shaded in the figure. Let f =3 x -4 y be the objective function, then maximum value of f is (A) 12 (B) 8 (C) 0 (D) -18

Tardigrade Admin · Accepted Answer

Construct the following table of values of objective function f. Corner Point (0, 0) (6,12) (6,16) (0,4) Value of f = 3 x - 4 y 0 -30 -46 -16 maximum minimum

Q. The feasible region for $L PP$ is shown shaded in the figure. Let $f = 3 x - 4 y$ be the objective function, then maximum value of $f$ is

12

8

0

-18

Construct the following table of values of objective function f.

Corner Point (0, 0) (6,12) (6,16) (0,4)

Value of $f = 3 x - 4 y$ 0 -30 -46 -16

maximum minimum

Corner Point	(0, 0)	(6,12)	(6,16)	(0,4)
Value of $f = 3 x - 4 y$	0	-30	-46	-16
	maximum		minimum

Q. The feasible region for LPP is shown shaded in the figure. Let f=3x−4y be the objective function, then maximum value of f is

12

8

0

-18

Construct the following table of values of objective function f. Corner Point (0, 0) (6,12) (6,16) (0,4) Value of f=3x−4y 0 -30 -46 -16 maximum minimum

Q. The feasible region for $L PP$ is shown shaded in the figure. Let $f = 3 x - 4 y$ be the objective function, then maximum value of $f$ is

Construct the following table of values of objective function f.

Corner Point (0, 0) (6,12) (6,16) (0,4)

Value of $f = 3 x - 4 y$ 0 -30 -46 -16

maximum minimum