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Graph the solution of the system of linear inequalities. 2x-3y ≤ 6 y≤ - 4 Use the graphing tool to graph the solution.

Graph the solution of the system of linear inequalities. 2x-3y ≤ 6 y≤ - 4 Use the graphing tool to graph the solution.

Graph the solution of the system of linear inequalities. 2x-3y ≤ 6 y≤ - 4 Use the graphing tool to graph the solution.

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X Question 18 < > Score on last try: 0 of 1 pts. See Details for more. You can retry this question below The Nutty Professor sells cashews for $6.50 per pound and Brazil nuts for $5.50 per pound. How much of each type should be used to make a 33 pound mixt

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X Question 18 < > Score on last try: 0 of 1 pts. See Details for more. You can retry this question below The Nutty Professor sells cashews for $6.50 per pound and Brazil nuts for $5.50 per pound. How much of each type should be used to make a 33 pound mixture that sells for $6.08 per pound? ve Round answers to the nearest pound. 19.14 x pounds of cashews 13.86 X pounds of Brazil nuts Submit Question

Solve the equation and check the solution. If applicable, tell whether the equation is an identity or a contradiction. - 3x + 5x - 6 = 2(x - 5) - 1 O A. The solution set is { } (Type an integer or a simplified fraction.) OB. The solution set is (all real n

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Solve the equation and check the solution. If applicable, tell whether the equation is an identity or a contradiction. - 3x + 5x - 6 = 2(x - 5) - 1 O A. The solution set is { } (Type an integer or a simplified fraction.) OB. The solution set is (all real numbers), so the equation is an identity. OC. The solution set is ø, so the equation is a contradiction.

If resource one availability is increased by two units what is the associated optimum revenue? (Hint: Use graphical sensitivity analysis method) Given LP model and its graphical solution on coordinate space below Maximize z = 3x1 + 5x2 x1 + x2 <= 5 (Resour

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If resource one availability is increased by two units what is the associated optimum revenue? (Hint: Use graphical sensitivity analysis method) Given LP model and its graphical solution on coordinate space below Maximize z = 3x1 + 5x2 x1 + x2 <= 5 (Resource 1) x1 + 2x2 <= 8 (Resource 2) X24 (0,5) x1+x2 <.5 Z=21 Optimum (x1=2,x2=3) (0,4) x1+2x2 <=8 Feasible Region x1 (5,0) (8,0)