3x + 4yXXX
xX
x,y0
Here max X = X(x + 3y) XXXXX XXXXXXXX to XXXXXXXXXX x + 3yXX
XXXX XXXX L.P.P has XXXX than one solution.
JUSTIFICATION
x + XX = 60
XX + 4y120
Corner point
X = (X, 0)z = 10
B = (5, XX.33) z = XXX XXX
C = (XX, 12)z = 120 max
X = (40, X)z = XX
z = XXX is optimal XXXXXXXX at (5, XX.33) & (XX, 12)
XXX XXXXXXX XX incorrect in saying XXXX the LP model XXXXXXXX XXXXXXXXX for XXXXXX functioning. The XXXX assurance that an XX model XX XXX definitive XXXXXXXXXXXX XXXXXXX various variables XXX XXX target to be XXXXXXXXX.
XX XXXXXXXX, the base case scenario or the values pertaining to XXX XXXX XXXX may be used XX formulate a well defined LP XXXXX. XXX XXXXXXX XX XXXX XXXXXXXX XXXX model XXXXXXX a good indicative direction XXX operations optimisation.
In order XX take XXXX of the XXXXXXXXXXX XXX XXXXXXXXXXX, it is possible XX run a XXXXXX XX XXXXXXXXX XX varying the values of the variables which XXXXX create XXXXXXXXX XXXXXXXXX XXXXXX and different objective function values. XXXXXXXXX, a XXXXXXXXXXX XX XXXXXXXX planning and LP XXXXXXXX XXX XX used XX figure out a set XX XXXXXXXX XXXXXX XXXX are XXXXXXXX at various levels.
XX XXXXXXXX, a XXXXXX LP XXXXX's sensitivity performance in MS Excel XXXXXXXX the XXXXXXXXXXX XXXX lends XXXXXX to such an analysis. XXX reduced cost XXX XXX XXXXXXX or XXX-XXXXXXX constraints outlined in the sensitivity analysis XXXXXXXXXXX XXX XXXXXX to which XXXXX parameters can be XXXXXX, XXXXXXX affecting XXX XXXXXXXX's optimality.
XXXX XX modeling XXX be XXXX XXXX XXXX in situations where there is ambiguity XX construct a wide XXXXXXX of optimal solutions, depending XX XXX XXXXXXXXXX XXXXXXXXXX.