88625 The coordinates of the corner points of the bounded feasible region are \((10,0),(2,4),(1,5)\) and \((0,8)\). The maximum of objective function \(z=60 x+10 y\) is

88628 The region represented by the inequalities \(x \geq\) \(6, y \geq 3,2 x+y \geq 10, x \geq 0, y \geq 0\) is

88609 The feasible region of an LPP is shown in the figure. If \(Z=11 x+7 y\), then the maximum value of \(Z\) occurs at

88610 Corner points of the feasible region determined by the system of linear constraints are \((0,3),(1\), 1) and \((3,0)\). Let \(z=p x+q y\), where \(p, q>0\). Condition on \(p\) and \(q\) so that the minimum of \(z\) occurs at \((3,0)\) and \((1,1)\) is

88612 For the following feasible region, the linear constraints are

88625 The coordinates of the corner points of the bounded feasible region are \((10,0),(2,4),(1,5)\) and \((0,8)\). The maximum of objective function \(z=60 x+10 y\) is

88628 The region represented by the inequalities \(x \geq\) \(6, y \geq 3,2 x+y \geq 10, x \geq 0, y \geq 0\) is

88609 The feasible region of an LPP is shown in the figure. If \(Z=11 x+7 y\), then the maximum value of \(Z\) occurs at

88610 Corner points of the feasible region determined by the system of linear constraints are \((0,3),(1\), 1) and \((3,0)\). Let \(z=p x+q y\), where \(p, q>0\). Condition on \(p\) and \(q\) so that the minimum of \(z\) occurs at \((3,0)\) and \((1,1)\) is

88612 For the following feasible region, the linear constraints are

88625 The coordinates of the corner points of the bounded feasible region are \((10,0),(2,4),(1,5)\) and \((0,8)\). The maximum of objective function \(z=60 x+10 y\) is

88628 The region represented by the inequalities \(x \geq\) \(6, y \geq 3,2 x+y \geq 10, x \geq 0, y \geq 0\) is

88609 The feasible region of an LPP is shown in the figure. If \(Z=11 x+7 y\), then the maximum value of \(Z\) occurs at

88610 Corner points of the feasible region determined by the system of linear constraints are \((0,3),(1\), 1) and \((3,0)\). Let \(z=p x+q y\), where \(p, q>0\). Condition on \(p\) and \(q\) so that the minimum of \(z\) occurs at \((3,0)\) and \((1,1)\) is

88612 For the following feasible region, the linear constraints are

88625 The coordinates of the corner points of the bounded feasible region are \((10,0),(2,4),(1,5)\) and \((0,8)\). The maximum of objective function \(z=60 x+10 y\) is

88628 The region represented by the inequalities \(x \geq\) \(6, y \geq 3,2 x+y \geq 10, x \geq 0, y \geq 0\) is

88609 The feasible region of an LPP is shown in the figure. If \(Z=11 x+7 y\), then the maximum value of \(Z\) occurs at

88610 Corner points of the feasible region determined by the system of linear constraints are \((0,3),(1\), 1) and \((3,0)\). Let \(z=p x+q y\), where \(p, q>0\). Condition on \(p\) and \(q\) so that the minimum of \(z\) occurs at \((3,0)\) and \((1,1)\) is

88612 For the following feasible region, the linear constraints are

88625 The coordinates of the corner points of the bounded feasible region are \((10,0),(2,4),(1,5)\) and \((0,8)\). The maximum of objective function \(z=60 x+10 y\) is

88628 The region represented by the inequalities \(x \geq\) \(6, y \geq 3,2 x+y \geq 10, x \geq 0, y \geq 0\) is

88609 The feasible region of an LPP is shown in the figure. If \(Z=11 x+7 y\), then the maximum value of \(Z\) occurs at

88610 Corner points of the feasible region determined by the system of linear constraints are \((0,3),(1\), 1) and \((3,0)\). Let \(z=p x+q y\), where \(p, q>0\). Condition on \(p\) and \(q\) so that the minimum of \(z\) occurs at \((3,0)\) and \((1,1)\) is

88612 For the following feasible region, the linear constraints are