Use the simplex method to solvethe linear programming problem.Maximize: z = 2x1 + x2subject to:x1 + 3x2 ≤ 122x1 +5x2 ≤ 6X1x1 + 2x2 ≤ 4with x₁ ≥0, X2 ≥0.RSelect the correct choice below and, if necessary, fill in the answer box to complete your choice.A. The maximum is ☐ when X₁ =when x₁ = x2 = 0, s₁ = 0, $2 = 0, and S3 = ☐X1OB. There is no maximum solution to this linear programming problem.

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Answered: Use the simplex method to solve the…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Let x represent the number of standard models made and let y represent the number of deluxe models made. Write the inequality that best describes the finishing time constraint Show your work!
Linear Programming A diet is to contain at least 80 units of vitamin A and 100 units of minerals. Two foods F1 and F2 are available. Food F1, cost Php4 per unit food and F2 costs Php6 per unit. One unit of food F1 contains 3 units of vitamin A and 4 units of minerals. One unit of food F2, contains 6 units of vitamin A and 3 units of minerals. Formulate this as a linear programming problem. Find the minimum cost for diet that consist of mixture of these two foods and meets the minimal nutritional requirements.
A person has a 220-meter fencing wire. He ask his helper to find an empty lot that can be use to hold a program that could be able to maximize the use of fencing wire. What are the largest possible dimensions of the lot that could be enclosed by the 220-meter fencing wire? a. solution and answer b. illustrations/graph
Good day class, I. Find the Maximum profit and graph: 1. P = -0.2x2 + 8x -76 2. P= -0.1x2 + 4x - 10 II. Find The Minimum Cost and graph : 1. C = x2 - 16x + 74 2. C = x2 - 40x + 405 Thank you.
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Find the minimum of the function f(x) = x³ – 5x³ – 13x + 4 using quadratic interpolation. Use x0 = 0, x1 = 2, x2 = 4 as an initial quess. Tip: Make table with x0,x1,x2,x3, f (x0),ƒ (x1), f(x2),f(x3). Remove the worst quess from these and arrange 20,x1,x2 values in ascending order then conducts iteration ie. calculate new x3 and f (x3) iterate again until you get two same į values with for example five decimal points. Insert the numerical value of minium value for f(x) here f_x = -30.176 Verify your answer here fi = -30.176
Julie works no more than 40 hours per week during the school year. She is paid $16 an hour for mentoring students and $14 an hour for tutoring elementary students. She is paid $12 an hour as a personal grocery shopper. She wants to spend at least 10 hours but no more than 15 hours mentoring students. She also wants to spend 8 hours but no more than 12 hours as a personal grocery shopper. Find Julie’s maximum weekly earnings. (Linear Programming) m= # of hrs. spent mentoring t= # of hrs. spent tutoring p=# of hrs. spent personal grocery shopping Earnings=16m+14t+12p Total hours worked: m≥10 m≤15 t≥0 p≥8 p≤12 M+t+p≤40

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