88586 Let \(z=x+y\), then the maximum of \(z\) subject to constraints \(y \geq|x|-1\)
\(\mathbf{y} \leq \mathbf{1}-|\mathbf{x}|\), is :
\(\mathbf{x} \geq \mathbf{0}, \mathbf{y} \geq \mathbf{0}\)

88587 The minimum value of the function \(Z=2 x-y\) subjected to be constraints \(x+y \leq 5, x+2 y \geq 8, x \geq 0, y \geq 0\) is

88588 Minimize \(z=x+3 y\) subject to the constraints \(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0}\)
\(2 \mathbf{x}-\mathbf{y} \geq \mathbf{0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
In the above Linear Programming Problem, the objective function is

88589 Zahida has 31 days to stitch clothes for a showroom. The blue designs can be sewn at a rate of 4 units per day while the white ones at a rate of 7 units per day. The clothes can be up to 96 units total. The cost for her to do the blue design is Rs. 80 per unit and that of the white one is Rs. 120 per unit. Which one of the following can be the linear programming problem to minimize the cost \((Z)\) for the blue and white design clothes sewn by her for the showroom? [b = number of units of blue designs, \(w=\) Number of units of white designs]

88591 Minimize objective function \(z=3 x+2 y\) subject to the constraints :
\(x+y \geq 8, x+5 y \leq 15, x \geq 0, y \geq 0\) is :

88586 Let \(z=x+y\), then the maximum of \(z\) subject to constraints \(y \geq|x|-1\)
\(\mathbf{y} \leq \mathbf{1}-|\mathbf{x}|\), is :
\(\mathbf{x} \geq \mathbf{0}, \mathbf{y} \geq \mathbf{0}\)

88587 The minimum value of the function \(Z=2 x-y\) subjected to be constraints \(x+y \leq 5, x+2 y \geq 8, x \geq 0, y \geq 0\) is

88588 Minimize \(z=x+3 y\) subject to the constraints \(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0}\)
\(2 \mathbf{x}-\mathbf{y} \geq \mathbf{0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
In the above Linear Programming Problem, the objective function is

88589 Zahida has 31 days to stitch clothes for a showroom. The blue designs can be sewn at a rate of 4 units per day while the white ones at a rate of 7 units per day. The clothes can be up to 96 units total. The cost for her to do the blue design is Rs. 80 per unit and that of the white one is Rs. 120 per unit. Which one of the following can be the linear programming problem to minimize the cost \((Z)\) for the blue and white design clothes sewn by her for the showroom? [b = number of units of blue designs, \(w=\) Number of units of white designs]

88591 Minimize objective function \(z=3 x+2 y\) subject to the constraints :
\(x+y \geq 8, x+5 y \leq 15, x \geq 0, y \geq 0\) is :

88586 Let \(z=x+y\), then the maximum of \(z\) subject to constraints \(y \geq|x|-1\)
\(\mathbf{y} \leq \mathbf{1}-|\mathbf{x}|\), is :
\(\mathbf{x} \geq \mathbf{0}, \mathbf{y} \geq \mathbf{0}\)

88587 The minimum value of the function \(Z=2 x-y\) subjected to be constraints \(x+y \leq 5, x+2 y \geq 8, x \geq 0, y \geq 0\) is

88588 Minimize \(z=x+3 y\) subject to the constraints \(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0}\)
\(2 \mathbf{x}-\mathbf{y} \geq \mathbf{0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
In the above Linear Programming Problem, the objective function is

88589 Zahida has 31 days to stitch clothes for a showroom. The blue designs can be sewn at a rate of 4 units per day while the white ones at a rate of 7 units per day. The clothes can be up to 96 units total. The cost for her to do the blue design is Rs. 80 per unit and that of the white one is Rs. 120 per unit. Which one of the following can be the linear programming problem to minimize the cost \((Z)\) for the blue and white design clothes sewn by her for the showroom? [b = number of units of blue designs, \(w=\) Number of units of white designs]

88591 Minimize objective function \(z=3 x+2 y\) subject to the constraints :
\(x+y \geq 8, x+5 y \leq 15, x \geq 0, y \geq 0\) is :

88586 Let \(z=x+y\), then the maximum of \(z\) subject to constraints \(y \geq|x|-1\)
\(\mathbf{y} \leq \mathbf{1}-|\mathbf{x}|\), is :
\(\mathbf{x} \geq \mathbf{0}, \mathbf{y} \geq \mathbf{0}\)

88587 The minimum value of the function \(Z=2 x-y\) subjected to be constraints \(x+y \leq 5, x+2 y \geq 8, x \geq 0, y \geq 0\) is

88588 Minimize \(z=x+3 y\) subject to the constraints \(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0}\)
\(2 \mathbf{x}-\mathbf{y} \geq \mathbf{0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
In the above Linear Programming Problem, the objective function is

88589 Zahida has 31 days to stitch clothes for a showroom. The blue designs can be sewn at a rate of 4 units per day while the white ones at a rate of 7 units per day. The clothes can be up to 96 units total. The cost for her to do the blue design is Rs. 80 per unit and that of the white one is Rs. 120 per unit. Which one of the following can be the linear programming problem to minimize the cost \((Z)\) for the blue and white design clothes sewn by her for the showroom? [b = number of units of blue designs, \(w=\) Number of units of white designs]

88591 Minimize objective function \(z=3 x+2 y\) subject to the constraints :
\(x+y \geq 8, x+5 y \leq 15, x \geq 0, y \geq 0\) is :

88586 Let \(z=x+y\), then the maximum of \(z\) subject to constraints \(y \geq|x|-1\)
\(\mathbf{y} \leq \mathbf{1}-|\mathbf{x}|\), is :
\(\mathbf{x} \geq \mathbf{0}, \mathbf{y} \geq \mathbf{0}\)

88587 The minimum value of the function \(Z=2 x-y\) subjected to be constraints \(x+y \leq 5, x+2 y \geq 8, x \geq 0, y \geq 0\) is

88588 Minimize \(z=x+3 y\) subject to the constraints \(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0}\)
\(2 \mathbf{x}-\mathbf{y} \geq \mathbf{0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
In the above Linear Programming Problem, the objective function is

88589 Zahida has 31 days to stitch clothes for a showroom. The blue designs can be sewn at a rate of 4 units per day while the white ones at a rate of 7 units per day. The clothes can be up to 96 units total. The cost for her to do the blue design is Rs. 80 per unit and that of the white one is Rs. 120 per unit. Which one of the following can be the linear programming problem to minimize the cost \((Z)\) for the blue and white design clothes sewn by her for the showroom? [b = number of units of blue designs, \(w=\) Number of units of white designs]

88591 Minimize objective function \(z=3 x+2 y\) subject to the constraints :
\(x+y \geq 8, x+5 y \leq 15, x \geq 0, y \geq 0\) is :