The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including firms, is possible. We have identical fırms, each with a Total Cost curve of TC=292+q^2 and Marginal Cost curve MC=2q. Market demand is Q=677-2P. If the Marginal Cost for every firm decreases by $10 at every quantity, what is the short-run market price? (You can assume that MC>=AVC at every quantity for this question).
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- Q6. A firm faces a market demand equation Q= 30 - P and a total cost function of TC (Q) = Q/2 with a marginal cost MC(Q) = Q. • What type of firm is this? How do you know? Find the profit maximizing price and quantity of the firm while mentioning the condition that results in profit maximization. • Calculate the profit made by the firm in part (b) Is the firm maximizing welfare? If not, what price would the firm now charge?The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including firms, is possible. We have identical firms, each with a Total Cost curve of TC=334+q^2 and Marginal Cost curve MC=2a. Market demand is Q=807-2P. If the Marginal Cost for every firm decreases by $10 at every quantity, what is the short-run market price? (You can assume that MC>=AVC at every quantity for this question).Assume a competitive firm faces a market price of $100, a cost curve of: C = 0.25q + 50q + 1,600 and a marginal cost curve of: MC = 0.50g + 50. The firm's profit maximizing output level is 100.00 units, the profit per unit is $9.00, and total profit is: $900.00. However, if the firm wanted to maximize the profit per unit, how much would it produce? It would produce units. (round your answer to two decimal places) If the firm produced this output level, what would be the profit? Its profit would be S. (round your answer to the nearest penny)
- Suppose there are in total 3 firms in the market. Firm 1 decides its output first, then Firm 2 and Firm 3 decide their outputs simultaneously. The inverse demand function is p = 14 – 3q, where q = q1 + q2 + 43, and each firm's cost function is c(q.) = 2q?. What is the quantity that Firm 1 produces? Round your answer to 2 decimal points. Answer: The correct answer is: 1.04Assume a competitive firm faces a market price of $100, a cost curve of: C= 1.00g + 25g + 1,600 and a marginal cost curve of: MC = 2.00g + 25. The firm's profit maximizing output level is 37.50 units, the profit per unit is $-5.17, and total profit is: $-193.88. However, if the firm wanted to maximize the profit per unit, how much would it produce? It would produceunits. (round your answer to two decimal places) If the firm produced this output level, what woulid be the profit? Its profit would be $. (round your answer to the nearest penny)Suppose that each firm in a competitive pizza market has the following identical cost: Total cost: TC=25+1.5Q2 The market demand function for the pizza market in the above question 2(a) is: Q= 120-P, where P is the price and Q is the total quantity of the pizza. Currently, there are 12 firms in the market. i. Formulate the equation or level of fixed cost, variable cost, marginal cost, average variable cost (AVC) and average total cost (ATC) for each firm. ii. Formulate each firm’s supply function based on the cost information prior to innovation and determine the market supply function in the short run. The total number of firms in the market is assumed to be fixed. iii. Calculate the price and quantity of pizza in the market and the quantity produced by each firm while the market is at the short-run equilibrium. Use a diagram to illustrate this short-run equilibrium and calculate each firm’s profit or loss. Discuss whether each firm has an incentive to leave or stay in the market.…
- (Enter your At a price of $18 per CD, a firm sells 40 CDs. If the slope of the demand curve is - $0.15, marginal revenue for the 41st CD is $ response rounded to the nearest penny.) The firm should cut the price to sell one more CD if the marginal cost is less than $. (Enter your response rounded to the nearest penny.)Suppose there are in total 3 firms in the market. Firm 1 decides its output first, then Firm 2 and Firm 3 decide their outputs simultaneously. The inverse demand function is p = 20-3q, where q = q1+q2+q3, and each firm's cost function is ci(qi) = 5qi2. What is the quantity that Firm 1 produces? Round your answer to 2 decimal points.The market for drones is perfectly competitive. Assume for simplicity that fractions of everything, including firms, is possible. We have identical firms, each with a Total Cost curve of TC=376+91q+q^2 and Marginal Cost curve MC=[b]+2q. Market demand is Q=695-2P. What is the Average Total Cost if the firm produces 37 units?
- a) Find the long run equilibrium price. Find the minimum efficient scale of the typical firm. Find the typical firm’s average cost when it operates at minimum efficient scale. In the long run, what price will prevail in this market? In words, clearly justify your answer. Suppose demand is QD = 3,200 – 100P. (b) Explain why you expect the number of firms in this market to be fifty-five. In this market, what is the short run supply function of the typical firm? What is the short run market supply function? Suppose the local government introduced a $90 licensing fee that raised the fixed cost from $160 to $250. c) Would the introduction of the licensing fee affect the short run equilibrium price or quantity? Justify your answer? Clearly explain why you expect that in the long run fewer larger firms will operate in this market. After the introduction of the licensing fee, what is the new long run equilibrium price? How many firms will survive in this market?Let us consider an economic sector characterized by the following data. The (inverse) demand function is p = 20 -2g with q the quantities produced by the firms in the sector and p the price. The total cost of production for any firm in the sector is: CT(a) = q* - 4g +5 a) First, assume that there is only one firm, firm 1, in the industry. Calculate the price, quantity produced and profit of firm 1 in a monopoly situation that wants to maximize its profit b) Firm 1 seeks to deter the entry of another firm, firm 2, into its market through a sustainable monopoly strategy. Calculate the equilibrium price, quantity and profit of firm 1 given this strategySuppose the market for cat food is perfectly competitive, with each firm having the total cost function TC (Q) = 36Q -Q2 +³, where Q is the firm's output of cat food in tens of 100 pounds. The associated average cost and marginal cost functions are AC(Q) = 36 –Q + m 0? and MC(Q) = 36 –Q +Q?. Total demand in the market is given by D(P) = 100 100 2400 – 40P, where P is the price of ten pounds of cat food. Find the long run competitive equilibrium in the cat food market, i.e. the equilibrium price, quantity supplied by each firm and number of firms operating in the market.