88622 Consider a Linear Programming Problem: Minimize \(Z=5 x+3 y\), Subject to : \(3 x+y \geq 10\), \(2 x+2 y \geq 14\) and \(x+2 y \geq 9\). Which one of the following points lies outside the feasible region?

88623 The corner points of the feasible region determined by the system of linear constraints are \((0,10),(5,5),(25,20)\) and \((0,30)\). Let \(Z=\) \(\mathbf{p x}+\mathbf{q y}\), where \(\mathbf{p}, \mathbf{q}>\mathbf{0}\), Condition on \(\mathbf{p}\) and \(q\) so that the maximum of \(\mathrm{Z}\) occurs at both the points \((25,20)\) and \((0,30)\) is

88624 The coordinates of the corner points of the bounded feasible region are \((0,10),(5,5),(15\), \(15)\) and \((0,20)\). The maximum of the objective function \(Z=10 x+20 y\) is:

88613 If the number of available constraints is 3 and the number of parameters to be optimized is 4 , then

88622 Consider a Linear Programming Problem: Minimize \(Z=5 x+3 y\), Subject to : \(3 x+y \geq 10\), \(2 x+2 y \geq 14\) and \(x+2 y \geq 9\). Which one of the following points lies outside the feasible region?

88623 The corner points of the feasible region determined by the system of linear constraints are \((0,10),(5,5),(25,20)\) and \((0,30)\). Let \(Z=\) \(\mathbf{p x}+\mathbf{q y}\), where \(\mathbf{p}, \mathbf{q}>\mathbf{0}\), Condition on \(\mathbf{p}\) and \(q\) so that the maximum of \(\mathrm{Z}\) occurs at both the points \((25,20)\) and \((0,30)\) is

88624 The coordinates of the corner points of the bounded feasible region are \((0,10),(5,5),(15\), \(15)\) and \((0,20)\). The maximum of the objective function \(Z=10 x+20 y\) is:

88613 If the number of available constraints is 3 and the number of parameters to be optimized is 4 , then

88622 Consider a Linear Programming Problem: Minimize \(Z=5 x+3 y\), Subject to : \(3 x+y \geq 10\), \(2 x+2 y \geq 14\) and \(x+2 y \geq 9\). Which one of the following points lies outside the feasible region?

88623 The corner points of the feasible region determined by the system of linear constraints are \((0,10),(5,5),(25,20)\) and \((0,30)\). Let \(Z=\) \(\mathbf{p x}+\mathbf{q y}\), where \(\mathbf{p}, \mathbf{q}>\mathbf{0}\), Condition on \(\mathbf{p}\) and \(q\) so that the maximum of \(\mathrm{Z}\) occurs at both the points \((25,20)\) and \((0,30)\) is

88624 The coordinates of the corner points of the bounded feasible region are \((0,10),(5,5),(15\), \(15)\) and \((0,20)\). The maximum of the objective function \(Z=10 x+20 y\) is:

88613 If the number of available constraints is 3 and the number of parameters to be optimized is 4 , then

88622 Consider a Linear Programming Problem: Minimize \(Z=5 x+3 y\), Subject to : \(3 x+y \geq 10\), \(2 x+2 y \geq 14\) and \(x+2 y \geq 9\). Which one of the following points lies outside the feasible region?

88623 The corner points of the feasible region determined by the system of linear constraints are \((0,10),(5,5),(25,20)\) and \((0,30)\). Let \(Z=\) \(\mathbf{p x}+\mathbf{q y}\), where \(\mathbf{p}, \mathbf{q}>\mathbf{0}\), Condition on \(\mathbf{p}\) and \(q\) so that the maximum of \(\mathrm{Z}\) occurs at both the points \((25,20)\) and \((0,30)\) is

88624 The coordinates of the corner points of the bounded feasible region are \((0,10),(5,5),(15\), \(15)\) and \((0,20)\). The maximum of the objective function \(Z=10 x+20 y\) is:

88613 If the number of available constraints is 3 and the number of parameters to be optimized is 4 , then