Question: Given P(x)=3x5−4x4+99x3−134x2−324x+360, and that 6i is a zero, write P in factored form (as a product of linear factors).

Answer to y^=22,267−400x1+821x2−99x3−70x4 a. Interpret the

Question 8 Which of the following are non-linear programming models? = (a) Maximize profit 3X1 + 5X2 + 99X3 subject to the contraints X; 2 10 X2 = 5 X3 = 18 (b) Maximize profit = 2581 + 30X2 + 8X,X2 subject to the contraints X > 8 X + X2 > 12 X – X2 = 11 (c) Maximize profit = 3X1 + 4X2 subject to the contraints X} – 5X2 2 8 3X1 + 4X2 > 12 (d) Maximize profit = 18X1 + 5x2 + x3 …

Mixed Integer. Solve the Mixed Linear Integer Programming problem below using Excel Solver! Min Z (Cost) = 2,39X1 + 1,99X2 + 2,99X3 + 300X4 + 250X5 + 400X6

Na-22.990 x 2 s-31.0by2= 1.1 x 1021 = 2.78 x 10 158.09 ) 0-15.99x3= 2 22 (158,097 to points Your solution’s ready to go! Our expert help has broken down your problem into an easy-to-learn solution you can count on.

Access Student Solutions Manual for College Algebra 2nd Edition Chapter 3A Problem 99X3 solution now. Our solutions are written by Chegg experts so you can be assured of the highest quality!

Consider the knapsack problem (5). Find the optimal real solution x°, and the optimal integer solution x? (5) 51x1 + 50x2 + 50x3 < 100 , X; < 1, max = 150x1 + 100x2 + 99X3

Question 5 5 points Save Answer Which of the following are non-linear programming models? (a) Maximize profit = 3X, + 5X2 + 99X3 subject to the contraints X 210 X2 5 5 X3 2 18 (b) Maximize profit = 25X1 + 30X2 + 8X,X2 subject to the contraints X 28 X1 + X2 2 12 X - X2 = 11 (c) Maximize profit = 3X + 4X2 subject to the contraints X} - 5X, 28 3X1 + 4X2 2 12 (d) Maximize …

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Answer to Differentiate the function.y=5x2-99x3+7y'= Upload Image. Math Mode