Two firms, firm 1 & firm 2, in a Cournot duopoly are facing the market demand given by P = 140 – 0.4Q, where P is the market price and Q is the market quantity demanded. Firm 1 uses old technology and has (total) cost of production given by C(q1) = 200 + 15q1, where q1 is the quantity produced by firm 1. Firm 2 has managed to introduce a new technology to lower the per unit cost, and its (total) cost of production is now given by C(q2) = 200 + 10q2, where q2 is the quantity produced by firm 2. Referring to SCENARIO 2, find the deadweight loss in the Cournot duopoly equilibrium
In: Economics
Craylon Manufacturing Company produces two products, X and Y. The following information is presented for both products. Selling price per unit X: $40 Variable cost per unit X; 25 Selling price per unit Y $25 Variable cost per unit Y $15 Total fixed cost are $275,000. A) Calculate the contribution margin for each product: B) Calculate the breakeven point in units of both X and Y if sales mix is 3 units of X for every Y. C) Calculate breakeven volume in total dollars if the sales mix is 2 units of X for every 3 units of Y.
In: Accounting
Dubai Corporation’s maximum capacity in operation cycle is around 14,900 units per year, against total costs of $875,000 and the lowest one is 6,000 units with a corresponding total cost of 60% of the high point. The fixed costs constitute of a significant portion.
Required:
1. Find out the variable cost per unit as spelled out by the HLM. Provide proof evidence as reflected by fixed cost under high point and low point of operation.
2. What would be the case if the associated costs of the high point reduced by 20 percent. Other things remain the same. Give a comparison in calculation between the results derived from part one and part two.
In: Accounting
Shum Manufacturing, which uses the high-low method, makes a
product called Kwan. The company incurs three different cost types
(A, B, and C) and has a relevant range of operation between 2,500
units and 7,000 units per month. Per-unit costs at two different
activity levels for each cost type are presented below.
| Type A | Type B | Type C | Total | |||||||||||||||
| 5,000 | units | $ | 23 | $ | 66 | $ | 23 | $ | 112 | |||||||||
| 7,500 | units | 23 | 44 | 22 | 89 | |||||||||||||
If Shum produces 7,000 units, the total cost would be:
Multiple Choice
$552,500.
$645,000.
$646,000.
$860,000.
None of the answers is correct.
In: Accounting
You have been asked to create a python program that will ask the user how many tickets the user would like to purchase for graduation. The user will then choose the number of tickets needed and the program will list the cost of the tickets, a service fee, tax, and the total of the purchase.
Specifications:
In: Computer Science
In: Operations Management
Analyze the cost data below for the Costbusters Company.
Graph the percent of quality costs by product?
What are the dollar costs for each cost of quality category, by product? Graph
How might this information be used to help define a Six Sigma project?
| PRODUCT A | PRODUCT B | PRODUCT C | |
| Total Sales | |||
| Total quality cost as a percent of sales | 24% | 19% | 15% |
| External Failure | 35% | 22% | 8% |
| Internal Failure | 52% | 29% | 24% |
| Appraisal | 10% | 38% | 38% |
| Prevention | 3% | 11% | 30% |
Can this problem be solved in minitab with graphs or Excel showing each steps? This is for my lean six sigma class
In: Computer Science
9. The price of an item depends on the order quantity:
| (ignore this row) | |||
| Less than 100 pounds | $ | 20 | per pound |
| 100 pounds to 999 pounds | $ | 19 | per pound |
| 1,000 pounds or more | $ | 18 | per pound |
It costs $40 to place each order. Annual demand is 3,000 units. Carrying cost is 25 percent of the material price.
What is the optimal order quantity, and what would be its annual total cost? Go to at least two decimal places for your intermediate calculations. Round your answers to the nearest whole number.
| Optimal order quantity | pounds | |
| Total annual cost | (ignore this cell) |
In: Operations Management
Design a rectangular milk carton box of width w, length ll, and height h which holds 540 cm^3 of milk. The sides of the box cost 1 cent/cm^2 and the top and bottom cost 3 cent/cm^2. Find the dimensions of the box that minimize the total cost of materials used.
In: Math
In: Economics