A monopolist’s marginal revenue function is MR = 100 - 0.2Q. The marginal cost of production is random and is $9 or $11 with equal probabilities. What quantity maximizes the expected profit?
A monopolist’s marginal revenue function is MR = 100 - 0.2Q. The marginal cost of production...
oiven cost the marginal revenue, marginal and fixed cost : MR = 1600-8Q MC = 4Q + 400 FC = 50,000 0 The optimal profit occurs when. (totadrevenue marginal revenue is equal to 1 ltorde Cost/ Marginal cost), ( fill in blanks with one of options) 3 find the quantity of that maximizes profits answer choices: 12, 10, 8,15
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...
Circle the quantity that maximizes total revenue (TR) for the marginal revenue (MR) function Q = 75 – 7P A.38.25 B. 44.48 C. 49.41 D. 50.50 E. 59.30 F. 75.00
At a firm's current level of production, marginal revenue is less than marginal cost (MR<MC). A profit- maximizing firm will decrease prices. increase output O decrease output. shut down.
1. Suppose that demand is given by P=100-Q, marginal revenue is MR=100-2Q, and marginal cost (and average cost) is constant at 20. a. What single price will maximize a monopolist's profit? b. What will be the prices and quantity under two-part pricing? It involves a lump sum fee (e.g., membership fee) equal to the consumer surplus at competitive prices and user fees (i.e., unit price) equal to the competitive price. c. Now the monopolist has another group of consumers whose...
1. A monopoly is facing an inverse demand curve that is
p=200-5q. There is no fixed cost and the marginal cost of
production is given and it is equal to 50.
Find the total revenue function.
Find marginal revenue (MR).
Draw a graph showing inverse demand, MR, and marginal cost
(MC).
Find the quantity (q) that maximizes the profit.
Find price (p) that maximizes the profit.
Find total cost (TC), total revenue (TR), and profit made by
this firm.
Find...
The graph below shows a monopolist's demand (D), marginal
revenue (MR), marginal cost (MC), and average total cost (ATC)
curves. Management wants to adjust the production output quantity
to maximize the firm's profits. What quantity should the firm aim
for?
Give your answer by dragging the Q line to a new position to mark
the quantity at which profit is as large as possible.
Price and cost ATC MC MR Quantity
is 10. The marginal revenue of socks given as MR = 100-2Q The marginal Cost Of socks is given as MC = 5078Q. How many socks will be produced to maximize profit а 0 b. 5 C.50 de 100
Suppose a monopolist faces the following demand curve: P = 440 – 7Q. The long run marginal cost of production is constant and equal to $20, and there are no fixed costs. A) What is the monopolist’s profit maximizing level of output? B) What price will the profit maximizing monopolist produce? C) How much profit will the monopolist make if she maximizes her profit? D) What would be the value of consumer surplus if the market were perfectly competitive? E)...
The following table shows demand and marginal cost for a monopolist. Calculate marginal revenue (MR) at each quantity. (Enter your response as an integer.) Output (units) (Q) Price per Unit (P) Marginal Revenue Marginal (MR) Cost (MC) 0 10 9 1 2 8 2 3 7 3 4 6 4 5 5 5 A profit-maximizing monopolist will produce units and set a price of $