LINEAR PROGRAMMING: Use the proper Linear Programming procedures to solve each problem. YOU SHOULD BE ABLE TO SHOW ALL REQUIRED STEPS Be sure to include the goal equation, all constraints, the feasible region, and show testing of the vertex points. Only the final answers gets entered on MyOpenMath for this problem: John runs a factory that manufactures food blenders. Each T50 takes 6 ounces of plastic and 4 ounces of metal. 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 T50 generates $4 in profit, and each B4 generates $2, how many of each of the food blenders should John have the 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: $

Hey I was Hoping if i could get some help with this question. Identify The variables X and Y: Find the objective Function: Graph The Constraints: Identify The vertices of the feasible region and their value

Please use R-programming. Please provide the source code that makes the program run, and then screenshot the output.  Question: Suppose a parallel reliability system consists of cables of wires holding a bridge andthat one of them must have at least 90 wires. If the reliability of a single wire is 0.25 what is a minimal number of wires counted from 90 (or more) should that cable have in order to maintain the reliability of the system to at least 0.95?

Solve the linear programming problem. Maximize and minimize z = 4x + 5y Subject to attempted 2x + y ≥ 30 x + 2y 2 24 x, y 20 What is the maximum value of z? Select the correct choice below and fill in any answer boxes present in your choice. OA. Z= (Type an integer or a fraction.) OB. There is no maximum value of z. What are the coordinates of the corner point where the maximum value of z occurs? Select the correct choice below and fill in any answer boxes present in your choice. OA. The coordinates are (Type an ordered pair.) OB. There is no maximum value of z.. What is the minimum value of z?