Solve the LPP graphically Max `quad Z=-x_(1)+2x_(2)` Subject to constraints `qquad x_(1)-x_(2)<=-1,
0.5x_(1)+x_(2)<=2,
x_(1),x_(2)>=0`

Solve the LPP graphically Max Z=-x_(1)+2x_(2) Subject to constraints , x_(1)-x_(2) =0

maximize Z=25x_(1)+20x_(2) subject to constraints 3x_(1)+2x_(2)<=1800;2x_(1)+7x_(2)<=1400;0<=x_(1)<=3500<=x_(2)<=150

Maximize z = -x_(1) + 2x_(2) Subject to -x_(1) + x_(2) le 1 -x_(1) + 2x_(2) le 4 x_(1), x_(2) le 0

Solve the following Linear Programming Problem graphically maximize Z=2x_(1)+3x_(2) subject to constraints x_(2) =0,x_(2)>=0

Maximize z = 5x_(1) + 3x_(2) Subject to 3x_(1) + 5x_(2) le 15 5x_(1) + 2x_(2) le 10 x_(1), x_(2) ge 0

Maximize z = x_(1) + 3x_(2) Subject to 3x_(1) + 6x_(2) le 8 5x_(1) + 2x_(2) le 10 and x_(1), x_(2) ge 0

By graphical method, the solutions of linear programming problem maximise Z=3x_(1)+5x_(2) subject to constraints 3x_(1)+2x_(2) le 18, x_(1) le 4, x_(2) le 6 x_(1) ge0,x_(2) ge 0 are

The linear programming problem : Maximize z=z=x_(1)+x_(2) subject to constraints x_(1)+2x_(2)le2000,x_(1)+x_(2)le1500,x_(2)le600,x_(1)ge0 has

Solve the following liner programming problems by graphical method: Maximize Z=-x_1+2x_2 , if possible, Subject to the constraints x_1-x_2lt=-1 -x_1+x_2lt=0 x_1, x_2geq0