Q) option 1) $ 32
At monopoly eqm,MR = MC
50-4Q = 2+2Q
48= 6Q
Q*= 8
P*= 50-2*8= 34
At Q= 8, MC = 2+2*8= 18
.
In Perfect Competition, P = MC
50-2Q = 2+2Q
48= 4Q
Q'= 12
Deadweight loss = .5*(12-8)*(34-18)
= .5*4* 16
= 2*16
= 32
MC Qu. 084 Consider a monopoly where the inverse demand for i... Consider a monopoly where...
Consider an industry with a linear inverse demand, p = 300 – 2Q, and MC = AC = $60. Solve for industry output (Q), price (p), and profits if the industry is: 1. Perfectly competitive 2. Monopolistic 3. Show graphically (on the next page) the deadweight loss associated with monopoly when costs are constant as in this case. Point out differences in consumer surplus and producer surplus (if any) between the perfectly competitive and monopoly outcomes.
A monopolist’s inverse demand is P=500-2Q, the total cost function is TC=50Q2 + 1000Q and Marginal cost is MC=100Q+100, where Q is thousands of units. a). what price would the monopolist charge to maximize profits and how many units will the monopolist sell? (hint, recall that the slope of the MARGINAL Revenue is twice as steep as the inverse demand curve. b). at the profit-maximizing price, how much profit would the monopolist earn? c). find consumer surplus and Producer surplus...
3. Monopoly Consider a situation where a monopolist faces the following inverse market demand curve 132 - 2a p and the following cost function TС — 12g + 2q* a) Derive the marginal revenue and marginal cost functions b) What are the equilibrium price and quantity if this market behaved as if it were competitive? c) Calculate the Consumer Surplus, Producer Surplus and Welfare levels under perfect petition d) What are the equilibrium price and quantity when the monopolist produces...
24.If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then profit maximization is achieved when the monopoly sets price equal to A) 16. B) 21. C) 25. D) 58. 25. If the inverse demand curve a monopoly faces is p = 100 - 2Q, and MC is constant at 16, then maximum profit A) equals $336. B) equals $882. C) equals $1,218. D) cannot be determined solely from the...
Practice Question 4. The inverse demand curve a monopoly faces is p = 30 – Q. The firm's total cost function is C(Q) = 0.5Q² and thus marginal cost function is MC(Q) = Q. (a) Determine the monopoly quantity, price and profit, and calculate the CS, PS and social welfare under the monopoly. (b) Determine the socially optimal outcome and calculate the CS, PS and social welfare under the social optimum. (c) Calculate the deadweight loss due to the monopolist...
MR = 100 - 2q
MC = 4 + 2q
Under Perfect Competition
EQ Price = 68
EQ Quantity = 32
CS = 512
PS = 1024
TW = 1536
Under Monopoly
EQ Quantity = 24
EQ Price = 76
Now ...
Calculate the Consumer Surplus, Producer Surplus and Welfare
levels under monopoly.
How much deadweight loss does the monopolist create?
What could the government do to regulate the monopolist?
Consider a situation where a monopolist faces the following inverse...
Question 15 1 pts In a monopoly market, where demand is described by the equation P = 100 – 2Q and marginal cost is represented by MC = Q,what is the profit-maximizing quantity for the monopolist? 33 44 20 None of the above.
Problem 3: A market with a monopoly producer has inverse demand P = 120 - 2Q (which gives marginal revenue MR = 120 - 4Q). The monopolist has marginal costs are MCQ) = 4Q and no fixed costs. a) What is the monopolist's producer surplus when it charges the profit maximizing uniform price. b) What is the deadweight loss due to monopoly in this market? c) What would the monopolist's producer surplus be if it could engage in first degree...
The inverse demand curve for a firm with market power is P = 120 – Q, and its marginal cost is given by MC = 2Q. If the firm is able to practice perfect first-degree price discrimination (instead of behaving as a single-price monopolist), the deadweight loss will _________ (increase or decrease) from $ _______ to $ _______ .
4) Suppose a monopolist controls the market for diamonds. The inverse demand for diamonds is given by p = 1800 – Q, where Q is millions of carats of diamonds per year and p is dollars per carat. Cost function of the firm is given by C = (1/2) Q2 (SHOW EVERY WORKS) a) What price and quantity does the monopolist choose? b) Suppose the government regulates the monopolist to price at $900 per carat. What is the equilibrium quantity?...