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Linear programming part 3...

Linear programming part 3

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If the constraints in a linear programming problem are changed

Solve each of the following linear programming problems by graphical method. Maximize Z=3x+3y Subject to the constraints x-ylt=1 x+ygeq3 x , ygeq0

Solve the following linear programming problem graphically: Maximize : z=5x+3y Subject to: x+3yle5 x+yle3 xge0 yge0

Solve the following linear programming problem graphically: Minimize : z=3x+5y Subject to: x+yge2 x+3yge3 xge0 yge0

Solve the following linear programming problem graphically. Minimize :z=2x+3y-1 Subject to: x-yge0 -x+2yge2 xge3 yle4 yge0

Solve the following linear programming problem graphically: Maximise Z" "=" "4x" "+y . . . (1) subject to the constraints: x+ylt=50 . . .(2) 3x+ylt=90 . . .(3) xgeq0,""""ygeq0 . . .(4)

Solve the following linear programming problem graphically: Minimize: z=x+3y Subject to: x+yle8 3x+5yge15 xge0 yge0

Solve each of the following linear programming problems by graphical method. Maximize Z=x+y Subject to -2x+ylt=1 , xlt=2 , x+ylt=3 x , ygeq0

Solve the linear programming problem Maximise Z=x+2y Subject to the constraints: x-yle10, 2x + 3y le20 and xge0, yge0

Solve the following linear programming problem graphically: Minimize : z=100x+50y Subject to constraints : x+2yge10 3x+4yge24 xge0 yge0