are the PowerDrill and PowerSaw. Both models require two types of labor: assembly and finishing.
Your worksheet provides information for required assembly and finishing as well as sales price and cost of
production for each model. The table also includes the available assembly and finishing labor resources for the
next week.
Help company to maximize their profit by mixing production of two products. Solve the model to optimality,
generate the sensitivity report and answer the following questions: (Hint: don’t forget to calculate the profit=price-
cost)
a. What are the decision variables?
b. What is the objective function?
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d. What is the optimal solution and what is the objective function value at the optimal solution?
e. Best Power Tools is planning to add additional employees in each of the assembly and finishing departments to increase the hours available in both these departments. How many employees should be added to each of these departments? Each employee works for 8 hours per day and 20 days in a month. What wage should Best Power Tools be willing to pay each employee?
d. What is the optimal solution and what is the objective function value at the optimal solution?
e. Best Power Tools is planning to add additional employees in each of the assembly and finishing departments to increase the hours available in both these departments. How many employees should be added to each of these departments? Each employee works for 8 hours per day and 20 days in a month. What wage should Best Power Tools be willing to pay each employee?
- Ruff, Inc. makes dog food out of chicken and grain. Chicken has 10 grams of protein and 5 grams of fat per ounce, and grain has 2 grams of protein and 2 grams of fat per ounce. A bag of dog food must contain at least 238 grams of protein and at least 158 grams of fat. If chicken costs 9¢ per ounce and grain costs 1¢ per ounce, how many ounces of each should Ruff use in each bag of dog food to minimize cost? grain ___oz chicken ____ozarrow_forwardInfotron Inc makes electronic hockey and soccer games. Each hockey game requires 2 labor-hours of assembly and 2 labor-hours of testing. Each soccer game requires 3 labor-hours of assembly and 1 labor-hour of testing. Each day there are 48 labor-hours available for assembly and 36 labor-hours available for testing. How many of each game should Infotron produce each day to maximize its total daily output?arrow_forward
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