We can write demand as
P = 65-Q
TR = Q×P
=65Q - Q^2
MR = dTR\dQ = 65 - 2Q
Fro quantity MC = MR
65 - 2Q = 5
Q = 30
P - 65 - 65 - 30
P = 35
Monopoly will produced Q = 30 and price is P = $35
Help solve problems from picture #2 (continuation of picture #1) A monopolist can produce at a...
A monopolist can produce at a constant average (and marginal) cost of AC MC 5 It faces a market demand curve of Q-71-P Calculate the profit-maximizing price and quantity for this monopolist. Also calculate its profits. The monopoly would produce units of output at a price of (Enter numeric responses using real numbers rounded to two decimal places.) In turn, the monopoly would earn profit of $ Suppose a second firm enters the market. Let Q1 be the output of...
Hello, could you solve Question3 - Part 3 (the third question) please, Thank you very much! Question 3 A monopolist can produce at a constant average and marginal cost of ATC- MC demand demand curve given by Q-53-P. $5. It faces a market 1. Calculate the profit maximizing price and quantity for this monopolist. Also calculte its profits. 2. Suppose a secod firm enters the market. Let Q1 be the output of the first firm and Q2 be the output...
This is the FOURTH time I'm posting this question please post the full answer of ALL parts A,B,C,D,E. If you can't ,allow somebody else to do it.Thank you! 3. Two firms produce luxury sheepskin auto seat covers, Western Where (WW) and B.B.B. Sheep (BBBS). Each firm has a cost function given by: C()30q +1.5q. The markei demand for these soai covers is reprsenid by h inverse demand equation: p-300-30, where 9-+ total output a) Calculate the profit-maximizing price and quantity...
Reference the following information about the market demand function for questions 1 to 15. These questions are on different types of market structures – monopoly, perfect competition, Cournot oligopoly market, and the Stackelberg oligopoly market. The market demand function is given the following equation: P = 1600 – Q where Q is the industry’s output level. Suppose initially this market is served by a single firm. Let the total cost function of this firm be given the function C(Q) =...
A monopolist can produce any level of output at a constant marginal cost of $5 per unit. Assume the monopoly sells its goods in two different markets separated by some distance. The demand curve in the first market is given by q1 = 65 − p1,and the demand curve in the second market is given by q2 = 90 − 2p2. (a) If the monopolist can maintain the separation between the two markets, what level of output should be produced...
Consider an (inverse) demand curve P = 30 - Q. And a total cost curve of C(Q) = 12Q. (a) Assume a monopolist is operating in this market. (i) Calculate the quantity (qM) chosen by a profit-maximizing monopolist. (ii) At the profit-maximizing quantity, what is the monopolistic market price (pM) of the product. (iii) Calculate the dead-weight loss (allocative inefficiency) associated with this monopoly market. Assume the market for this product is perfectly competitive. (i) Calculate the market-clearing output (qPC)...
Consider a monopolist with the following demand curve: P = 390-29. The monopolist faces MCM = ACM = 30 a) Solve the profit maximizing level of monopoly output, price, and profits. b) Suppose a potential entrant is considering entering, but the monopolist has a cost advantage. The potential entrant faces costs MCPE = ACPE = 40. Assuming the monopolist continues to profit-maximize, solve for the residual demand curve for the entrant. Assume the potential entrant follows the Cournot assumption about...
1.Consider an industry with only two firms that produce identical products. Each of the firms only incurs a fixed cost of $1000 to produce and marginal cost is 20. The market demand function is as follows: Q=q1+q2=400-P a. Assuming that the firms form a cartel, calculate the profit-maximizing quantity of output, price and profits b. If the firms choose to behave as in the Cournot model, what would be the profit- maximizing quantities of output, price and profits? c. if...
For this Cournot problem, you have two firms that are simultaneously deciding of what quantity to produce to maximize their profits. Given the following P=100-Q and Q=q1+q2 the total cost = Q40 1.What is each firm's profit-maximizing quantity? 2.What is the market price? 3.How much profit does each firm make? 4.What would happen if one firm doubled or halved its profit-maximizing quantity?
NEED HELP PLEASE! 2) A monopolist is deciding on the quantity of output to produce in two different countries. Demand for the two countries are: O = Q1 12 – P1 Q2 = 12 - 2P2 ATC = MC = $4 a. (10) What are price, output, and profits, if the monopolist can price discriminate • b. (10) What are price, output, and profits, if the law prohibits charging different prices in the two countries? c. (5) Suppose that the...