By graphical method, the solution of linear programming problem Maximize \[z=3{{x}_{1}}+5{{x}_{2}}\] Subject to \[3{{x}_{1}}+2{{x}_{2}}\le 18\], \[{{x}_{1}}\le 4\], \[{{x}_{2}}\le 6\],\[{{x}_{1}}\ge 0\],\[{{x}_{2}}\ge 0\] is [MP PET 1996]

\[{{x}_{1}}=4,\ {{x}_{2}}=3,\ z=27\]

\[{{x}_{1}}=2,\ {{x}_{2}}=0,\ z=6\]

\[{{x}_{1}}=2,\ {{x}_{2}}=6,\ z=36\]

\[{{x}_{1}}=4,\ {{x}_{2}}=6,\ z=42\]

By graphical method, the solution of linear programming problem Maximi

1.	By graphical method, the solution of linear programming problem Maximize \[z=3{{x}_{1}}+5{{x}_{2}}\] Subject to \[3{{x}_{1}}+2{{x}_{2}}\le 18\], \[{{x}_{1}}\le 4\], \[{{x}_{2}}\le 6\],\[{{x}_{1}}\ge 0\],\[{{x}_{2}}\ge 0\] is [MP PET 1996]
A.	\[{{x}_{1}}=2,\ {{x}_{2}}=0,\ z=6\]
B.	\[{{x}_{1}}=2,\ {{x}_{2}}=6,\ z=36\]
C.	\[{{x}_{1}}=4,\ {{x}_{2}}=3,\ z=27\]
D.	\[{{x}_{1}}=4,\ {{x}_{2}}=6,\ z=42\]
Answer» C. \[{{x}_{1}}=4,\ {{x}_{2}}=3,\ z=27\]

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By graphical method, the solution of linear programming problem Maximize \[z=3{{x}_{1}}+5{{x}_{2}}\] Subject to \[3{{x}_{1}}+2{{x}_{2}}\le 18\], \[{{x}_{1}}\le 4\], \[{{x}_{2}}\le 6\],\[{{x}_{1}}\ge 0\],\[{{x}_{2}}\ge 0\] is [MP PET 1996]

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