88565 Consider the linear programming problem
Max \(Z=4 x+y\)
Subject to \(\quad \mathbf{x}+\mathbf{y} \leq \mathbf{5 0}\)
\(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0 0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
The max value of \(Z\) is

88566 Solve the system of linear equations \(x+y=1, x\) \(-2 \mathbf{y}=4\).

88567 The solution set for the system of linear in equations
\(x+y \geq 1: 7 x+9 y \leq 63: x \leq 6, y \leq 5, x \geq 0\) and \(y \geq\)
0 is represented graphically by the figure (a)

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2

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4

88568 The feasible region for a L.P.P. is shown in the figure below. Let \(z=50 x+15 y\) be the objective function, then the maximum value of \(z\) is

88562 The region represented by the in equation system \(x, y \geq 0, y \leq 6, x+y \leq 3\) is

88565 Consider the linear programming problem
Max \(Z=4 x+y\)
Subject to \(\quad \mathbf{x}+\mathbf{y} \leq \mathbf{5 0}\)
\(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0 0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
The max value of \(Z\) is

88566 Solve the system of linear equations \(x+y=1, x\) \(-2 \mathbf{y}=4\).

88567 The solution set for the system of linear in equations
\(x+y \geq 1: 7 x+9 y \leq 63: x \leq 6, y \leq 5, x \geq 0\) and \(y \geq\)
0 is represented graphically by the figure (a)

1

2

3

4

88568 The feasible region for a L.P.P. is shown in the figure below. Let \(z=50 x+15 y\) be the objective function, then the maximum value of \(z\) is

88562 The region represented by the in equation system \(x, y \geq 0, y \leq 6, x+y \leq 3\) is

88565 Consider the linear programming problem
Max \(Z=4 x+y\)
Subject to \(\quad \mathbf{x}+\mathbf{y} \leq \mathbf{5 0}\)
\(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0 0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
The max value of \(Z\) is

88566 Solve the system of linear equations \(x+y=1, x\) \(-2 \mathbf{y}=4\).

88567 The solution set for the system of linear in equations
\(x+y \geq 1: 7 x+9 y \leq 63: x \leq 6, y \leq 5, x \geq 0\) and \(y \geq\)
0 is represented graphically by the figure (a)

1

2

3

4

88568 The feasible region for a L.P.P. is shown in the figure below. Let \(z=50 x+15 y\) be the objective function, then the maximum value of \(z\) is

88562 The region represented by the in equation system \(x, y \geq 0, y \leq 6, x+y \leq 3\) is

88565 Consider the linear programming problem
Max \(Z=4 x+y\)
Subject to \(\quad \mathbf{x}+\mathbf{y} \leq \mathbf{5 0}\)
\(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0 0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
The max value of \(Z\) is

88566 Solve the system of linear equations \(x+y=1, x\) \(-2 \mathbf{y}=4\).

88567 The solution set for the system of linear in equations
\(x+y \geq 1: 7 x+9 y \leq 63: x \leq 6, y \leq 5, x \geq 0\) and \(y \geq\)
0 is represented graphically by the figure (a)

1

2

3

4

88568 The feasible region for a L.P.P. is shown in the figure below. Let \(z=50 x+15 y\) be the objective function, then the maximum value of \(z\) is

88562 The region represented by the in equation system \(x, y \geq 0, y \leq 6, x+y \leq 3\) is

88565 Consider the linear programming problem
Max \(Z=4 x+y\)
Subject to \(\quad \mathbf{x}+\mathbf{y} \leq \mathbf{5 0}\)
\(\mathbf{x}+\mathbf{y} \geq \mathbf{1 0 0}\)
\(\mathbf{x}, \mathbf{y} \geq \mathbf{0}\)
The max value of \(Z\) is

88566 Solve the system of linear equations \(x+y=1, x\) \(-2 \mathbf{y}=4\).

88567 The solution set for the system of linear in equations
\(x+y \geq 1: 7 x+9 y \leq 63: x \leq 6, y \leq 5, x \geq 0\) and \(y \geq\)
0 is represented graphically by the figure (a)

1

2

3

4

88568 The feasible region for a L.P.P. is shown in the figure below. Let \(z=50 x+15 y\) be the objective function, then the maximum value of \(z\) is

88562 The region represented by the in equation system \(x, y \geq 0, y \leq 6, x+y \leq 3\) is