4.A PC COMPANY COMPANY MAKES 10$ ON EACH MODEL OF A AND 40$ ON EACH MODEL OF B.EACH P REQUIRES THE FOLLOWING TIME ON CLEANING AND PACKAGING AS SHOWN BELOW. A REQUIREMENT B REQUIREMENT TIME AVAILABLE PACKEGING CLEANING 2 6 A.STATE THE OBJECTIVE FUNCTION AND THE CONSTRAINTS B.SOLVE BY GRAPHICS. 4 3 10 12
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- Maxwell Manufacturing makes two models of felt tip marking pens. Requirements for each lot of pen...Maxwell Manufacturing makes two models of felt tip marking pens. Requirements for each lot of pens are given below.Fliptop Model Tiptop Model AvailablePlastic 3 4 36Ink Assembly 5 4 40Molding Time 5 2 30The profit for either model is $1000 per lot.What is the linear programming model for this problem?What are the boundary points of the feasible region?What is the profitability at each boundary point of the feasible region?Find the optimal solution.Don't use chatgpt, I will 5 upvotes Alan wants to bake blueberry muffins and bran muffins for the school bake sale. For a tray of blueberry muffins, Alan uses 1/3 cup of oil and 2 eggs. For a tray of bran muffins, Alan uses 1/2 cup of oil and 1 egg. Alan has 4 cups of oil and 12 eggs on hand. He sells trays of blueberry muffins for $12 each and trays of bran muffins for $9 each. Alan wants to maximize the money raised at the bake sale. Let x represent the number of blueberry muffins and y represent the number of bran muffins Alan bakes.An electronics firm has a contract to deliver thefollowing number of radios during the next three months;month 1, 200 radios; month 2, 300 radios; month 3, 300radios. For each radio produced during months 1 and 2, a$10 variable cost is incurred; for each radio produced duringmonth 3, a $12 variable cost is incurred. The inventory costis $1.50 for each radio in stock at the end of a month. Thecost of setting up for production during a month is $250. Radios made during a month may be used to meet demandfor that month or any future month. Assume that productionduring each month must be a multiple of 100. Given thatthe initial inventory level is 0 units, use dynamicprogramming to determine an optimal production schedule.
- Please note that this question is different from what you have in your library. This question has 3 variables ie 3 departments. Please help solve the problem. A co markets 2 products which are produced in 3 successive departments. The contribution per unit of the 2 products and the production capacity of the 3 departments are X. Y Contribution. 10. 15 Machining dept (hrs) 3. 4 Foundry dept (hrs) 4 2 Painting dept (hrs) 4 5 A constraint on production is that each dept has a limited number of hours available for the forthcoming plan period as shown below: Department. Available hours Machining. 1'200 Foundry. 1000 Painting. 1300 Required- 1. Formulate the linearr programming problem for the above information. 2. Solve them graphicallyA gold processor has two (2) sources of gold ore, Source A and source B. To keep his plantrunning, at least three (3) tons of ore must be processed each day. Ore from A costs $20 per tonto process, and ore from B costs $10 per ton to process. Costs must be kept to less than $80 perday. Moreover, Federal Regulations require that number of ore from source B cannot exceedtwice the number of ore from source A. If ore from source A yields 2 oz. of gold per ton, andfrom source B yields 3 oz. of gold per ton, how many tons of ore from both sources must beprocessed each day to maximize the amount of gold to the above constraints?1.) Objective Function: Maximize Z = 60X₁ +50X₂ Subject to Assembly 4X₁ + 10X ₂ ≤ 100 hours Inspection 2X₁ + 1X₂ ≤ 22 hours Storage 3X ₁ + 3X₂ ≤ 39 cubic feet X₁, X₂ ≤ 0Solve the following completely by graphical method:a) corner point methodb) iso profit line 2.) Suppose, 240 acres of land available.Profit: $40/acres corn: $30/acre oats Have 320 hours of labor available.Corn takes 2 hours of labor per acre of land; however, Oats requires 1 hour of labor per acre of land. Problem: How many acres of each should be planted to maximize profit? a) Formulate the problem.b) Solve the problem using graphical method (corner point solution) and Iso profit method.
- A company must meet (on time) the following demands:quarter 1—30 units; quarter 2—20 units; quarter 3—40units. Each quarter, up to 27 units can be produced withregular-time labor, at a cost of $40 per unit. During eachquarter, an unlimited number of units can be produced withovertime labor, at a cost of $60 per unit. Of all unitsproduced, 20% are unsuitable and cannot be used to meetdemand. Also, at the end of each quarter, 10% of all unitson hand spoil and cannot be used to meet any futuredemands. After each quarter’s demand is satisfied andspoilage is accounted for, a cost of $15 per unit is assessedagainst the quarter’s ending inventory. Formulate an LP thatcan be used to minimize the total cost of meeting the nextthree quarters’ demands. Assume that 20 usable units areavailable at the beginning of quarter 1.A total of 160 hours of labor are available each week at$15/hour. Additional labor can be purchased at $25/hour.Capital can be purchased in unlimited quantities at a cost of$5/unit of capital. If K units of capital and L units of laborare available during a week, then L1/2K1/3 machines can beproduced. Each machine sells for $270. How can the firmmaximize its weekly profits?RMC, Inc., is a small firm that produces a variety of chemical products. In a particular production process, three raw materials are blended (mixed together) to produce two products: a fuel additive and a solvent base. Each ton of fuel additive is a mixture of 2/5 ton of material 1 and 3/5 of material 3. A ton of solvent base is a mixture of 1/2 ton of material 1, 1/5 ton of material 2, and 3/10 ton of material 3. After deducting relevant costs, the profit contribution is $40 for every ton of fuel additive produced and $30 for every ton of solvent base produced.RMC’s production is constrained by a limited availability of the three raw materials. For the current production period, RMC has available the following quantities of each raw material:Raw Material Amount Available for ProductionMaterial 1 20 tonsMaterial 2 5 tonsMaterial 3 21 tonsAssuming that RMC is interested in maximizing the total profit contribution, answer the following:i. Compute the value of the objective function…
- RMC, Inc., is a small firm that produces a variety of chemical products. In a particular production process, three raw materials are blended (mixed together) to produce two products: a fuel additive and a solvent base. Each ton of fuel additive is a mixture of 2/5 ton of material 1 and 3/5 of material 3. A ton of solvent base is a mixture of 1/2 ton of material 1, 1/5 ton of material 2, and 3/10 ton of material 3. After deducting relevant costs, the profit contribution is $40 for every ton of fuel additive produced and $30 for every ton of solvent base produced.RMC’s production is constrained by a limited availability of the three raw materials. For the current production period, RMC has available the following quantities of each raw material:Raw Material Amount Available for ProductionMaterial 1 20 tonsMaterial 2 5 tonsMaterial 3 21 tonsAssuming that RMC is interested in maximizing the total profit contribution, answer the following:a. What is the linear programming model for this…A manufacturing process has 12 workers and 6 stations. The process iscompleted in the order given below. Where there are multiple workers within a station,each worker works independently on his/her own unit. Assume inventory buffers areallowed between each station.Station Staffing Processing time (hoursper unit per worker)A 2 2.20B 1 1.25C 3 2.00D 2 2.60E 3 3.00F 1 0.75What is the maximum number of units per hour that can be produced? Assume they startthe day with inventory at each station to work onThe manager of the deli section of a grocery superstore has just learned that the department has112 pounds of mayonnaise, of which 70 pounds is approaching its expiration date and must beused. To use up the mayonnaise, the manager has decided to prepare two items: a ham spread anda deli spread. Each pan of the ham spread will require 1.4 pounds of mayonnaise, and each panof the deli spread will require 1.0 pound. The manager has received an order for 10 pans of hamspread and 8 pans of the deli spread. In addition, the manager has decided to have at least 10 pansof each spread available for sale. Both spreads will cost $3 per pan to make, but ham spread sellsfor $5 per pan and deli spread sells for $7 per pan.a. Determine the solution that will minimize cost.b. Determine the solution that will maximize profit.