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Please solve the last two parts which is D and E, the first three sub parts has already been solved
- WEBCAM RECORDING Industrial Economics da 6 A market is characterised by an inverse demand curve p =8 – 2Q where Q is total quantity. Two firms, A and B, are competing à la Cournot and TCA(qA) = 29A and TCB(qB) = q ta non %3D data Total profits n (1.e. the sum of profit for the two firms) are equal to: ggio max. ontrassegna O (a)n = nda %3D O (b) = 16 O (c)N = 4 O (d) = 9 Precedente Successivo3. A firm is considering bidding for the franchise to sell cola and hot dogs at a baseball stadium. It estimates the demand functions for cola and hot dogs respectively as De=20-4pc-PH DH = 15-Pc-5PH where De is demand for cola in thousands (of cans), DH is demand for hot dogs in thousands, pc is the price of a can of cola in dollars, and PH is the price of a hot dog. The unit cost of supplying a hot dog is constant at $0.1, and the unit cost of a can of cola is likewise constant at $0.5. (a) Find the upper limit to the amount the firm would bid for the franchise.The soluation avilible I believe it is wrong so please solve it carefully Carl and Simon are the only sellers of pumpkins at the market, where the total demand function for pumpkins is q =3 ,200−1,600p. The total number of pumpkins sold at the market is q = qC + qS, where qC is the number that Carl sells, qS is the number that Simon sells. The cost of producing pumpkins for each farmer is $.50 per pumpkin; the fixed costs are zero. .a. Find the Cournot equilibrium price and quantities. .b. Find the Bertrand equilibrium price and quantities. . .c. Suppose now that every spring the snow thaws off of Carl’s pumpkin field a week before it thaws off of Simon’s. Therefore, Carl can plant his pumpkins one week earlier than Simon while predicting Simon’s choice based on the previous year information. Simon observes Carl’s choice and chooses how much pumpkin to plant. Find the new equilibrium price and quantities. .d. Compare the quantities and prices in parts a, b, and c. Rank these outcomes…
- a. Given the following demand functions for two market segments (in millions) P1 = 440 – 8Q1 P2 = 160 – 5Q2 TC = 500 +40Q Calculate the profit maximizing Quantities & corresponding Prices and profit level. Based on demand elasticities demonstrated that this monopolist is making use of the concept in its pricing strategy. b. Explain the reasoning behind the fact that a firm in a perfectly competitive market may continue to produce and sell its products at a loss within the short run but might not opt to do so in the long run. c. What factors in your view are behind monopoly power within markets and what in your view limits monopoly power within markets?What’s the total profit in the market when the firm price discriminates between the two groups? How does this compare to when they just charge one price?4. The market demand function for birthday cards in Greenwich Village is: P= 100 - 100. The total cost function for producing birthday cards is: C = 60 + 20q. Suppose that a firm can perfectly price discriminate (i.e. conduct first- degree price discrimination). How much will its profits be? F2 # 20 F3 $ IS DOD 000 F4 LRING % F5 E MacBook Air F6 & F7 L *
- 10. The platypus is a shy and secretive animal that does not breed well in captivity. But two breeders, Sydney and Adelaide, have discovered the secret to platypus fer- tility and have effectively cornered the market. Zoos across the globe come to them to purchase their output; the world inverse demand for baby platypuses is given avby P=1,000-20, where Q is the combined output of blu Sydney (qs) and Adelaide (qA). vide a. Sydney wishes to produce the profit-maximizing quantity of baby platypus. Given Adelaide's choice of output, 9A, write an equation for the residual demand faced by Sydney. 19125 non c. ab. Derive Sydney's residual marginal revenue curve. Assume that the marginal and average total cost of raising a baby platypus to an age at which it can be sold is $200. Derive Sydney's reaction function. d. Repeat steps (a), (b), and (c) to find Adelaide's reac- tion function to Sydney's output choice. 18 e. Substitute Sydney's reaction function into Adelaide's to solve for…Firm P has a monopoly on producing printers, and Firm C has a monopoly on producing computers. Printers and computers are complements, and Q is the number of bundles, with one printer and one computer in each bundle. Pp is the price of a printer, and Pc is the price of a computer. The demand function is Q = 10 – Pp – Pc, and marginal cost is zero. he two firms will choose prices to maximize profits, but neither firm knows the price charged by the other firm. Calculate Q, Pp, Pc, and profits for each firm.40 Output Total Total (Q) Price Revenue Cost 1 $20.00 $2.50 i of 2 $15.00 $5.00 $10.00 $7.50 $5.00 $10.00 The table above shows demand and cost information for a firm that has market power and can set its price. If the firm is able to Perfectly Price Discriminate, it's profit maximizing Output (Q) is: Select one: а. 3 b. 4 C. d. 1
- The graph below shows the demands and marginal revenue in two markets, 1 and 2, for a price discriminating firm along with total marginal revenue, MRT, and marginal cost: Price and cost (dollars) 100 80 60 AS 40 20 0 200 100 300 MR1 400 MR2 MC 500 Quantity How should the firm allocate sales between the two markets? 600 D₁ 700 MRT 800 900 D₂ 1000 Q1.-Dayna’s Doorstops, INC. (DD) is a monopolist in the doorstop industry. Its total cost function C(⋅) is given by the quadratic function of output C(Q) =100 – 5Q + Q2 . The inverse demand function for doorstops P(⋅) is given by the linear function P(Q) = 55 – 2Q . Note that the marginal cost C′(Q) is not constant. (Also, it happens to be negative for 0 ≤ Q < 2.5.) (a) Write down the profit-maximizing problem for DD, and determine its optimal output, QM. (b) Find the profit-maximizing price set by DD, PM and its marginal cost at the output level QM. From these two pieces of information, can you compute the elasticity of demand at that same level of output without taking any derivative? (c) How much consumer surplus CSM and producer surplus PSM and total surplus does DD generate by its profit-maximizing plan? (d) Find the profit-maximizing output, Qc, if DD acted like a price-taker (i.e., a perfect competitor). (e) Find the profit-maximizing price set by DD, Pc, as well as its…Consider any market that has a demand curve given by: Qd = 240 - 2P. Where Qd is the total quantity demanded in the market, given in millions of units and P is the market price, calculated in monetary units. Imagine that there are 2 Cournot oligopolists operating in this market with Cmg = CVme = 15 and fixed monthly costs equal to 1,400. About this market, ask yourself: a) What is the profit of each of the oligopolists? b) Imagine that one of the companies managed to implement a process innovation capable of halving its Cmg and CVme, so that they would go from 15 to 7.5. This investment implies an additional monthly expense of $1,800. Discuss the statement: "If this situation occurs, the innovative company will not implement variable cost reduction, as the quantity supplied in the market will increase very little; prices will remain very close to what they are today and its profits will not increase"