I am unsure how to setup this problem as a linear programing problem on excel. The answer is on the spreadsheet, but I need the excel file that corresponds with it.
LP Practice - Shipping - Road Hazards.pdf
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2. Consider the following linear programming problem. ACME toy company has to decide the amount of dolls, toy trucks, and action figures to make. Each product is subject to the following constraints and p Dolls Toy trucksAction figures Constraint Parts per unit (hrs) Assembly per unit (hs)4 Packaging per unit (hrs) 3 2000 2000 1000 3 3 $5 $6 $4 Profit margin (a) Set up the linear programming proble in Excel in a worksheet named LP setup." (10pts) (b) Perform...
Assignment 1. Linear Programming Case Study Your instructor will assign a linear programming project for this assignment according to the following specifications. It will be a problem with at least three (3) constraints and at least two (2) decision variables. The problem will be bounded and feasible. It will also have a single optimum solution (in other words, it won’t have alternate optimal solutions). The problem will also include a component that involves sensitivity analysis and the use of the...
USING SIMPLEX METHOD! Consider the following Linear Programming Problem: Subject to: 4 i State the rule that can the used to determine if this LP is unbounded. ii Use the rule stated in (i) to show that is LP is unbounded.
Given the following all-integer linear program: (COMPLETE YOUR SOLUTION IN EXCEL USING SOLVER AND UPLOAD YOUR FILE. BE SURE THAT EACH WORKSHEET IN THE EXCEL FILE CORRESPONDS TO EACH QUESTION BELOW ) Max 15x1 + 2x2 s. t. 7x1 + x2 <= 23 3x1 - x2 <= 5 x1, x2 >= 0 and integer a. Solve the problem (using SOLVER) as an LP, ignoring the integer constraints. What solution is obtained by rounding up fractions greater than or...
M4.1 Ingalls Markets sell its own brand of canned corn as well as several national brands. The store makes a profit of $0.58 per can for its own corn and a profit of $0.46 for each can of corn for the national brands. The store can use up to 12 square feet of shelf space for canned corn and each can of corn takes up 9 square inches of shelf space. Ingalls brands always sell less than half as many...
Your problem is to find the optimal solution to the following linear programming model where X, Y and Z represent the amounts of products X, Y and Z to produce in order to minimize some cost. Min 4X + 2Y + 6Z s.t. 6X + 7Y + 10Z ≤ 80 (1) 2X + 4Y + 3Z ≤ 35 (2) 4X + 3Y + 4Z ≥ 30 (3) 3X + 2Y + 6Z ≥ 40 (4) X,Y,Z ≥...
Use an excel spreadsheet to solve the following problem. Please submit your spreadsheet with your answer. Make sure to use variable costs and fixed cost appropriately. You have been asked to perform a break-even analysis on the summer art camp. You need to determine how many students must attend in order for the camp to break-even this summer. Setup an Excel spreadsheet with the data below and use the goal seek option in Excel to determine your answer. Submit the...
Use this output to answer these questions please, I need to understand. Interpreting an LP output after solving the problem using the software. The following linear programming problem has been solved using the software. Use the output to answer the questions below LINEAR PROGRAMMING PROBLEM MAX 25x1+30x2+15x3 ST. 1) 4X1+5X2+8X3<1200 2) 9x1+15X2+3X3c1500 OPTIMAL SOLUTION: Objective Function Value- 4700.000 Variable Value 140.000 duced Costs 0.000 10.000 0.000 x1 x2 X3 0.000 80.000 Slack/Surplus 0.000 0.000 1.000 2.333 2 OBJECTIVE COEFFICIENT RANGES:...
Formulate but do not solve the following exercise as a linear programming problem. TMA manufactures 37-in. high-definition LCD televisions in two separate locations: Location I and Location 11. The output at Location I is at most 5500 televisions/month, whereas the output at Location I is at most 5200 televisions/month. THA is the main supplier of televisions to Pulsar Corporation, its holding company, which has priority in having all its requirements met. In a certain month, Pulsar placed orders for 2800...
Explain the process of this problem to approach the correct answer. Thank you following Linear Programming (LP) Consider the problem. Minimize Z= 4x1 + 2x2 Subject to (soto). 2x1 - x2 x1 + 2x2 X1 + x2 IVAN 1003 and Xizo x220 a. draw the feasible region and the objective function line bo Indicate all Corner point feasible solutions and the optimal Solution.