Given the LPP min Z=3x-y
Subject to the constraints
`2x+3ygt1`
and `x,ygt0`
The optimal solution of the LPP is

Given the LPP max Z=3x+4y subject ot the constraints 2x+3y le9 x-5yge-20 and x,ygt0 The LPP has

Given the LPP max Z=6x+10y subject to the constraints 3x+5ylt10 , 5x+3ylt15 and x,y ge0 The number of optimal solution of the LPP is

Given the LPP Max z=x+y Subject to the contraints x+2yle4 x+2y gt6 and x,y ge0 The given LPP has

Let x and y are optimal solution of a LPP, then …

Given the LPP max Z=2x+3y Subject to the constraints 3x+y le3 x ge 0, y ge 0 show that the corner points of the LPP are (0,0) ,(1,0) and (0,3)

Minimize Z=(3x+y) Subject ot the constraints : 2x+3y lt6 x+ygt1, and x gt 0, y gt 0

Given the LPP Max Z= 2x+3y Subject to the constraints 3x-y le -3 x-2y ge2 and xge 0,y ge 0 Graphically show that the LPP has no feasible solution

For the LPP, maximise z=x+4y subject to the constraints x+2yle2, x+2yge8,x,yge0 .

Make a graphical representation of the set of constraints in the following LPP Maximimize Z= x+y Subject to the constraints 5x+10y le50 x+y ge1 and x ge 0, y ge 0 show that the LPP has unique optimal solution

Consider the LPP Maximise z=3x+2y Subject to the constraints x+2yle10 ,3x+y le 15 , x,y ge 0 Find the corner points of the feasible region.