Consider the LPP, Min $Z=2x-3y$ subject to the conditions $x+y ≤3,$ $x ≤ 3, $ $x ≥ 0, y ≥ 0,$ then the maximum value of the objective functions is at the point.

(0, 0) (0, 3) (3, 0) (1, 2)

(3, 0)

The correct answer is Option (3) → (3, 0) $Z=2x-3y$ Corner points    $Z=2x-3y$ A(0, 0) $Z_A=0$ B(0, 3) $Z_B=-9$ C(3, 0) $Z_C=6$ Maximum value at C(3, 0)