For the constraint of a linear optimizing function \[z={{x}_{1}}+{{x}_{2}}\], given by \[{{x}_{1}}+{{x}_{2}}\le 1,\ 3{{x}_{1}}+{{x}_{2}}\ge 3\] and \[{{x}_{1}},\ {{x}_{2}}\ge 0\]

There are infinite feasible regions

For the constraint of a linear optimizing function \[z={{x}_{1}}+{{x}_

1.	For the constraint of a linear optimizing function \[z={{x}_{1}}+{{x}_{2}}\], given by \[{{x}_{1}}+{{x}_{2}}\le 1,\ 3{{x}_{1}}+{{x}_{2}}\ge 3\] and \[{{x}_{1}},\ {{x}_{2}}\ge 0\]
A.	There are two feasible regions
B.	There are infinite feasible regions
C.	There is no feasible region
D.	None of these
Answer» D. None of these

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For the constraint of a linear optimizing function \[z={{x}_{1}}+{{x}_{2}}\], given by \[{{x}_{1}}+{{x}_{2}}\le 1,\ 3{{x}_{1}}+{{x}_{2}}\ge 3\] and \[{{x}_{1}},\ {{x}_{2}}\ge 0\]

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