LINEAR PROGRAMMING: Use the proper Linear Programming procedures to solve each problem. YOUSHOULD BE ABLE TO SHOW ALL REQUIRED STEPS Be sure to include the goal equation, all constraints, thefeasible region, and show testing of the vertex points. Only the final answers gets entered on MyOpenMathfor this problem:John runs a factory that manufactures food blenders. Each T50 takes 6 ounces of plastic and 4 ounces ofmetal. Each B4 requires 4 ounces of plastic and 6 ounces of metal. The factory has 224 ounces of plastic,276 ounces of metal available, and a maximum of 20 T50 models can be built each week. If each T50generates $4 in profit, and each B4 generates $2, how many of each of the food blenders should John havethe factory make each week to make the most profit?Solution:Number of model T50 manufactured per week:Number of model B4 manufactured per week:For a Maximum profit of: $

Let x and y be the number of T50 and B4 models to produce for maximum profit.The goal…

Answered: LINEAR PROGRAMMING: Use the proper…

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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Use the Simplex method to find the optimal solution to the problem below Investment: An investor has at most $35,000 to invest in government bonds,mutual funds and money market funds. The average yield for government bonds,mutual funds and money market funds, are 3%, 6% and 5% respectively. Theinvestor's policy requires that the total amount invested in mutual and money marketfunds must not exceed the amount invested in government bonds. How much shouldbe invested in each type of investment in order to maximize the return? What is themaximum return?.
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Use the simplex method to solve the linear programming problem. X₂ (Type integers or simplified fractions.) OB. There is no maximum. Maximize subject to: Select the correct choice below and, if necessary, fill in the answer boxes to complete your choice. OA. The maximum is when X₁ 1, 8₂, and s₂ -. 5₁ = with z = 10x₁ + 18x₂ 6x₁ + 3x₂ $36 5X4 X5 20 3x₁ + 3x₂ ≤42 x₁20, X₂ 20
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