Question: . [-11 Points] DETAILS TANAPMATH? 6.3.004. MY NOTES l l ASKYOUR TEACHER | PRACTICE ANOTHER | Find the maximum and/or minimum value(5) of the objective

. [-11 Points] DETAILS TANAPMATH? 6.3.004. MY. [-11 Points] DETAILS TANAPMATH? 6.3.004. MY. [-11 Points] DETAILS TANAPMATH? 6.3.004. MY
. [-11 Points] DETAILS TANAPMATH? 6.3.004. MY NOTES l l ASKYOUR TEACHER | PRACTICE ANOTHER | Find the maximum and/or minimum value(5) of the objective function on the feasible set S. (If an answer does not exist, enter DNE.) Z=8x+11y y maximum minimum [:] Need Help? [-11 Points] DETAILS TANAPMATH'I 6. 3. 006. MY NOTES _ ASK YOUR TEACHER _RACTICE ANOTHER Find the maximum and/or minimum value(s) of the objective function on the feasible set S. (If an answer does not exist, enter DNE.) Z = 4x + 6y ' (3.6) (L4) (5,4) (3.1) Need Help? [-11 Points] DETAILS TANAPMATH7 6. 3. 012. MY NOTES _ ASK YOUR TEACHER _RACTICE ANOTHER Solve the linear programming problem by the method of corners. (There may be more than one correct answer.) Maximize P=5x7y subject to x + By 515 2x+ y 510 x20,y20 The maximum is P = [j at (x, y) = (:I ). Need Help? [-11 Points] DETAILS TANAPMATHT 6.3.020. MY NOTES l ASKYOUR TEACHER PRACTICE ANOTHER Soive the linear programming problem by the method of corners. (There may be more than one correct answer.) Minimize C=3x+4y subjectto 4x+ 3/244 2x+ 3/230 x+3y230 x20,yen The minimum is c = [: at (x, y) =( )- Need Help? _" " _ \"\" [-I1 Points] DETAILS TANAPMATHT 6.3.028. MY NOTES l | ASK YOUR TEACHER I PRACTICE ANOTHER l Solve the linear programming problem by the method of corners. (There may be more than one correct answer.) Find the maximum and minimum of P = 5x + 2y subject to the following. 3X+5y220 3x+ y516 2x+ ys 1 x20,y20 The maximum ls P = [j at (x, y) =( ). The minimum is P = [:] at (x, y) = (I ). Need Help? [-11 Points] DETAILS TANAPMATHT 6.3.030. MY NOTES | ASK YOUR TEACHER PRACTICE ANOTHER National Business Machines manufactures X model A portable printers and y model B portable printers. Each model A costs $100 to make, and each model B costs $150. The prots are $40 for each model A and $35 for each model B portable printer. If the total number 0f portable printers demanded per month does not exceed 2,500 and the Company has earmarked no more than $600,000/month for manufacturing costs, how many units of each model should National make each month to maximize its monthly profit?

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