(a) Uly paper clip dispensers are produced with a fixed cost of $10,000 and a constant marginal cost of $6. If the demand for these dispensers has a price elasticity of -1.5, what is the profit-maximizing price?
(b) (10 points) At this profit-maximizing price, what is the marginal revenue?
A.P
should be $17.64 at the profit maximizing price.
B.At the profit maximizing price MR=MC.
MR=$6
(a) Uly paper clip dispensers are produced with a fixed cost of $10,000 and a constant...
Firm A produces widgets at a constant unit cost of 2 and a fixed cost of 15. It faces market demand P =22 − 2Q. a) If A is profit-maximizing, what price will it set? What will be the quantity sold and profit? b) Calculate the elasticity of demand at this point. What is its relationship to marginal revenue (MR)?
A monopoly incurs a marginal cost of $12 for each unit produced. The price elasticity of demand equals -1.5. The monopoly’s profit maximizing price is a. $20 b. $8. c. $36. d. $4.
Firm A has price elasticity of demand of –1.5 and a marginal cost of $30. Firm B has a price elasticity of demand of –2.0 and a marginal cost of $30. What is the profit maximizing price of each firm?
Suppose each firm producing standard paper has a monthly cost function C(qi) = 50qi2 + 50 where qi is the quantity produced by each firm. Monthly demand for standard paper is Q = 2040 − P. (a) What is the marginal revenue of each firm if there are 100 identical price-taking firms? (b) What is the profit-maximizing price and quantity if there are 100 identical price taking firms? What is the consumer surplus? Deadweight loss? (c) What is the firm’s...
Consider a monopolist who has constant marginal cost of $20 and no fixed cost. This monopolist can distinguish between students and non-students. The demand function for each consumer group is as follows: Students: P = 200 − Q. Non-students: P = 400 − 2Q. (a) Find the profit-maximizing quantity to sell to each group. (b) Find the profit-maximizing price to charge to each group. (c) Calculate the monopolist’s profit.
A firm has the cost function That is, it has a fixed production capacity i, below which marginal cost is constant, at e (a) Sketch the firm's marginal- and average-cost function. (b) Solve for its profit-maximizing output if it sells in a perfectly competitive market. (e) Describe the solution possibilities for output if the firm is a profit- maximizing monopoly with linear demand (d) Identify the "shadow price of capacity in each of cases (b) and (c).
A firm has...
Suppose that the demand for a special kind of silica is given by Q = 55 – 0.5P, where Q is in tons of silica per day and P is the price per ton. This special kind of silica is produced by Thorpe Industries (a monopolist) that has a constant marginal and average total cost of $10 per ton. [up to 6 points] a. Derive the inverse demand and marginal revenue curves faced by Thorpe Industries. b. Equate marginal cost...
please solve all questions thank you so much!
7. If marginal cost is a positive constant above 0, what type of elasticity of demand does the firm face? What would be a value of elasticity we would not see for a profit- maximizing monopoly? 8. Explain why a monopolist has no supply curve. 9. Clothing stores often set the retail price of clothing at twice the cost of production. For example, a pair of jeans costs $7 to make, the...
Cadie's Candy Shop (CCS) makes a special kind of candy that has become very popular with its customers. The marginal cost of producing this candy is constant. It is equal to $3.5 per box. a. At a markup of 80%, what price should CCS charge for its candy? b. Assuming that price elasticity of demand for this of kind candy is - 1.5, determine if the price CCS charges for its special candy is a profit-maximizing price. If it is...
A company produces patented fasteners by the thousands. Its demand function is QD = 8000 - (1000/3) P, and its total cost is TC = 3,000 + 10Q + 0.004Q2 , the marginal cost MC = 10 + 0.008Q. Where Q is output in thousands produced and sold and P is the price per thousand fasteners. a. Find the inverse demand and marginal revenue functions. b. Determine the profit-maximizing level of output. c. What price will the company charge? d....