1. Consider a monopolist having market demand given by p = 50 - Q, and TC...
1. Consider a monopolist having market demand given by p = 50 - Q, and TC = 60Q - 3/2 x Q^2 which gives MC = 60 - 3Q. (b) Find the elasticity of demand at the optimal output
4. A monopolist faces a market demand defined by P 20. There are no fixed costs. 100 (1/5)Q. Her marginal cost is given by MC (a) Graph the market demand, the marginal revenue curve and the marginal cost curve, labeling the intercepts. (5 marks) (b) Calculate the monopolist's profit-maximizing price, output and profit. (5 marks) (c) Suppose that this market can now be divided into two separate markets and the supplier can discriminate between them. The demand curves are given...
1. Suppose that a single-price monopolist faces the demand function P 100 Q where I is average weekly household income, and that the firm's marginal cost function is given by MC(Q) 2Q. The firm has no fixed costs. = (a) If the average weekly household income is $600, find the firm's marginal revenue function. (b) What is the firm's profit-maximizing quantity of output? At what price will the firm sell that output? What will the firm's marginal cost be? (c)...
1. Assume that a monopolist has TC(Q) = 6Q and the market demand is P(Q) = 50 – 20. (a) What is the firm's marginal cost? (b) What is the profit-maximizing price and quantity (P*, Q*)? (c) What is the total revenue at (P*, Q*)? (d) What is the total cost at (P*, Q*)? (e)What is the profit at (P*, Q*)? (f) What is the consumer surplus at (P*, Q*)? (g) What is the deadweight loss at (P*, Q*)?
A monopolist faces inverse market demand of P = 140- TC(Q) = 20° + 10Q + 200. and has Total Cost given by (20 points) Find this monopolist's profit maximizing output level. Find this monopolist's profit maximizing price How much profit is this monopolist earning?
The market price is p=50 3. Consider a competitive firm with total costs given by TC(q) = 100 + 10q+q? (e) Graph the ATC, AVC, MC, and MR curves in a single graph, and indicate the profit maximizing level of output. If there are profits, shade the region corre- sponding to profit and label it. (f) If fixed costs increase from 100 to 500, what happens to the profit maximizing level of output, TR, TC, and a? (g) If fixed...
You are a monopolist in a market with an inverse demand curve of: P=10-Q. Your marginal revenue is: MR(Q)=10-2Q. Your cost function is: C(Q)=2Q, and your marginal cost of production is: MC(Q)=2. a) Solve for your profit- maximizing level of output, Q*, and the market price, P*. b) How much profit do you earn?
Consider a competitive rm with total costs given by TC(q) = 100 + 10q + q^2, The firm faces a market price p = 50. (a) Write expressions for total revenue TR and marginal revenue MR as functions of output q. (b) Write expressions for average total cost ATC, average variable cost AVC, and marginal cost MC as functions of output q. (c) For what value of output is ATC minimized? (d) Find the profit maximizing level of output q...
A monopolist faces a market demand curve given by Q=70-P a. If the monopolist can produce at constant average and marginal costs ofAC-MC-6, what output level will the monopolist choose to maximize profits? What is the price at this output level? What are the monopolist's profits? b. Assume instead that the monopolist has a cost structure where total costs are described by C(Q) = 0.25Q2 - 5Q + 300. With the monopolist facing the same market demand and marginal revenue, what price-quantity combination will be chosen now...
Consider a competitive firm with total costs given by TC(q) = 100 + 10q + q 2 The firm faces a market price p = 50. (d) Find the profit-maximizing level of output q^*. At this level of output, what are TR, TC, ATC, and π? (e) Graph the ATC, AVC, MC, and MR curves in a single graph, and indicate the profit-maximizing level of output. If there are profits, shade the region corresponding to profit and label it.