Your Lego furniture company makes Tables and Chairs. Below, you are given the starting inventory, selling price,and Bill of Materials (recipe, or construction requirements). You are to determine the number of Tables and Chairsto be built to maximize revenue.Your answer will be the amount of small wood pieces used by your production plan - rounded to the nearestwhole dollar. (The number of tables and chairs must be a whole number.)Use Scenario 4Scenario 1 Scenario 2 Scenario 3 Scenario 4 Scenario 535334$18$21801301Large wood per TableSmall wood per Table 3Large wood per Chair 1Small wood per Chair 4Revenue per Table $27Revenue per Chair $17Large wood inventory 85Small wood inventory 80324$23$169050233$29$19100501216$48$43200190

Answered: Image /qna-images/answer/8852069d-d34c-438c-a17f-e4607ce911f9.jpg

Answered: Your Lego furniture company makes…

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Formulate the situation in matrix form. Be sure to indicate the meaning of your rows and columns. Find the requested quantities using the appropriate matrix arithmetic. A car dealer sells sedans, station wagons, vans, and pickup trucks at sales lots in Oakdale and Roanoke. The "dealer markup" is the difference between the sticker price and the dealer invoice price. The dealer invoice prices at both locations are the same: $15,000 per sedan, $19,000 per wagon, $24,000 per van, and $26,000 per pickup. The sticker prices at the Oakdale lot are $18,900 per sedan, $23,900 per wagon, $28,900 per van, and $28,900 per pickup, while at the Roanoke lot the sticker prices are $17,900 per sedan, $22,900 per wagon, $26,900 per van, and $30,900 per pickup. Represent these prices as a dealer invoice matrix D and a sticker price matrix S. Use these matrices to find the dealer markup matrix M for these vehicles at these sales lots. (Let row 1 represent the dealer in Oakdale and row 2 represent the…
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It is summertime and your winter coat factory is trying to decide its production schedule and staffing level for the next season. You are forecasting a demand of 5000 coats in October, 8000 coats in November, 8000 coats in December, 12000 coats in January, 12000 coats in February, and 9000 coats in March. You want to manufacture these coats at the lowest cost possible/ The first decision you need to make is how many people to hire. Each employee will cost $2500 a month. You don’t want to hire or fire any employees mid-season in order to minimize disruptions in your factory floor. You can have employees idle if there isn’t sufficient work for them to do. Employees still need to be paid even if they are idle. An employee works 20 business days a month and takes half a day to produce one coat. The employees can also be asked to work overtime, in which case you need to pay them $70 per coat they produce. You don’t need to assume there is any capacity constraint on the number of overtime…
Answer the following questions. Make sure to number your answers when you upload your response. Suppose Alphonso’s town raised the price of bus tickets to $2.50 per trip (while the price of burgers stayed at $3.50 and his budget remained $11.50 per week.) Draw Alphonso’s new budget constraint. What happens to the opportunity cost of bus tickets? Suppose Alphonso’s town raises the price of bus tickets from $2.50 to $5 and the price of burgers rises from $3.50 to $7. Why is the opportunity cost of bus tickets unchanged? Suppose Alphonso’s weekly spending money increases from $11.50 to $23. How is his budget constraint affected from all three changes? Explain. Use this information to answer the following 4 questions: Marie has a weekly budget of $24, which she likes to spend on magazines and pies. If the price of a magazine is $4 each, what is the maximum number of magazines she could buy in a week? If the price of a pie is $12, what is the maximum number of pies she could buy in a…
PLEASE USE SIMPLEX METHOD. Thank you! Suppose a company manufactures different electronic components for computers. Component A requires 2 hours of fabrication and an hour of assembly. Component B requires 3 hours of fabrication and an hour of assembly, and component C requires 2 hours of fabrication and 2 hours of assembly. The company has upto 1,000 labor-hours for fabrication, 800 labor-hours of assembly time each work. If the profit on each component A, B, and C is $7, $8, and $10 respectively, how many of each should be produced to maximize profit?
Jasmine owns 12 apartment buildings in a college town, which it rents exclusively to students. Each apartment building contains 120 rental units, but the owner is having cash flow problems due to an average vacancy rate of nearly 50 percent. The apartments in each building have comparable floor plans, but some buildings are closer to campus than others. Jasmine’s accumulated data from last year on the number of apartments rented, the rental price (in dollars), and the amount spent on advertising (in hundreds of dollars) at each of the 12 apartments are available below. These data, along with the distance (in miles) from each apartment building to campus, are presented below. Jasmine is looking for expert advice on the available data to inform administrative and business policy. By applying this scenario, help her regress the quantity demanded of her apartments on price, advertising, and distance datasets by using Excel or SPSS. Observation or (Number of Apartments) Quantity…

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Your Lego furniture company makes Tables and Chairs. Below, you are given the starting inventory, selling price, and Bill of Materials (recipe, or construction requirements). You are to determine the number of Tables and Chairs to be built to maximize revenue.