In the hotelling model, suppose firm 2 locates at 25 meters. Which of the following location choices for firm 1 gives highest profits? The scale goes up to 100 meters. 24 metres 25 metres 85 meteres
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In the hotelling model, suppose firm 2 locates at 25 meters. Which of the following location choices for firm 1 gives highest profits? The scale goes up to 100 meters.
24 metres
25 metres
85 meteres
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- You are an accountant for a manufacturer of radios. The demand function for the tablets is p= 40– 4x² where x is the number of tablets produced in millions. It costs the company $15 to make a tablet. (i). Write an equation for the manufacturer's profit as a function of the number of tablets produced. (ii). The company currently produces 1 million tablets and makes a profit of $21,000,000, but you would like to scale up production a bit. What greater number of tablets could the company produce to yield the same profit?On the occasion of summer vacation, a student plans to open a milk tea shop. Before deciding to open a store, she wants to find out how profits fluctuate with fluctuations in selling prices and costs per unit of product. The selling price per cup of milk tea can range from VND 20,000.00 to VND 30,000.00 (the level of change is VND 1,000.00 each time) and the cost to make a cup of milk tea can range from VND 13,000.00 to VND 17,000.00 (the level of change is VND 500 each time). Knowing that the initial fixed cost is VND 24,000,000.00 and the number of cups of milk tea sold (Demand) depends on the selling price according to the formula: Demand = 24000 - 0.5 * Unit Price Use the two-dimensional sensitivity analysis to answer the following questions: a) What is the profit if the selling price is 23,000.00 VND and the cost per unit is 15,000.00 VND? b) How will profit change with each increase in cost of a product unit by VND 500.00 with a constant selling price of VND 25,000.00? c) What is…Suppose that the profit from the sale of Kisses and Kreams is given by the following, where x is the number of pounds of Kisses and y is the number of pounds of Kreams. P(x, y) = 10x + 6.6y - 0.001x² -0.025y² dollars You know from previous experience that, for such a profit function, profit will be maximized at the critical point of P(x,y). (a) Determine the amounts of Kisses and Kreams that will maximize profit. pounds of Kisses pounds of Kreams (b) What is the maximum profit? (Round your answer to two decimal places.) $
- "The Hickory Cabinet and Furniture Company makes chairs. The fixed cost per month of making chairs is $7,500, and the variable cost per chair is $40. Price is related to demand, according to the following linear equation: v = 400 - 1.2p Graphically illustrate the profit curve developed . Indicate the optimal price and the maximum profit per month.The demand function for a tablet is given by the model P= 200-16x2 where p is measured in dollars per tablet and x is measured in millions of tablets. If it costs $50 to produce each tablet and a profit of $125 million was derive when 2.5 million tablets were produced. Derive the number of tablets that the company could sell to make the same amount of profit?Q2)Tony Keonte owns a factory that manufactures Eye-Games. His weekly profit (in thousands of dollars) is given by the following function: P(x) = -4x2 + 80x- 300. Where x is the number of Eye-Games sold. a) What is the largest number of Eye-Games that the company can sell and still make profit? (25 points) b) How many Eye-Games will the firm have to produce and sell in order to maximize profit? (25 points)
- Create a firm model (TWO graphs, one for total units and one for marginal units)Determine the quantity of output that generates the maximum profit. Use the green points (triangle symbol) to indicate the amount of profit at this quantity of output. Then, determine the quantity of output that generates the maximum total revenue. Use the purple points (diamond symbol) to indicate the amount of revenue at this quantity of output. Note: Plot your points in the order in which you would like them connected. Line segments will connect the points automatically. Total Revenue, Total Cost 100 90 80 70 50 40 30 20 10 OD 0 O 0 O 0 O 5 10 OF 15 O □ 20 O 25 O 30 TC 35 TR 40 45 50 ♦ Maximum Revenue Maximum Profit (?)Suppose the imaginary company of Roobek is a small, Reno-based American apparel manufacturer specializing in athleisure. The following table presents the brand’s total cost of production at several different quantities. Fill in the remaining cells of the following table. Quantity Total Cost Marginal Cost Fixed Cost Variable Cost Average Variable Cost Average Total Cost (Pairs) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars per pair) (Dollars per pair) 0 120 — — 1 210 2 270 3 315 4 380 5 475 6 630
- Suppose the imaginary company of Roobek is a small, Reno-based American apparel manufacturer specializing in athleisure. The following table presents the brand’s total cost of production at several different quantities. Fill in the remaining cells of the following table. Quantity Total Cost Marginal Cost Fixed Cost Variable Cost Average Variable Cost Average Total Cost (Pairs) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars per pair) (Dollars per pair) 0 60 — — 1 160 2 220 3 270 4 340 5 450 6 630 On the following graph, plot Douglas Fur’s average total cost (ATC) curve using the green points (triangle symbol). Next, plot its average variable cost (AVC) curve using the purple points (diamond symbol). Finally, plot its marginal cost (MC) curve using the orange points (square symbol). (Hint: For ATC…Suppose the imaginary company of Panthera is a small, Cedar Rapids-based American apparel manufacturer specializing in athleisure. The following table presents the brand’s total cost of production at several different quantities. Fill in the remaining cells of the following table. (Graph is in images)COURSE: MICROECONOMICS - Stackelberg ModelIn a given market good there are only 2 firms that satisfy the demand, and their respective total cost functions are: CTi = 400 and the demand that is estimated is P = 120 - 2QIf the exception variable of both firms is the quantity they will produce, such that the decisions to produce are made sequentially firm number 1 will be the leader who decides the quantity to produce and firm number 2 (follower) decides based on the production of firm number 1, we ask:(a) quantity produced by each firm and its equilibrium price in the market.(b) Profit of each company at equilibrium and (c) Graph your results
