The feasable region corresponding to an LPP represented by the constraints $x≥7, y≥4, x-2y ≥8$ is

bounded and feasible Unbounded and feasible bounded and not feasible Concave polygon, unbounded and feasible

Concave polygon, unbounded and feasible

$x≥7, y≥4, x-2y ≥8$ plotting frist $x = 7, x = 4$ and $x+2y=8$  x   8   0  y 0 4 for $x-2y ≥8$ cheking for (0, (0,0)) so $0≥8$  Solution lies to side of $x+2y=8$ Not containing (0, 0)