EBK INTERMEDIATE MICROECONOMICS AND ITS
EBK INTERMEDIATE MICROECONOMICS AND ITS
12th Edition
ISBN: 9781305176386
Author: Snyder
Publisher: YUZU
Question
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Chapter 9, Problem 9.3P

a)

To determine

To Calculate: the firm’s short-run supply curve with q(number of crates of notecards) as a function of market price (P)

b)

To determine

To Calculate: the industry supply curve for the 100 firms in this industry.

c)

To determine

To Calculate: the Short-run equilibrium price quantity combination for the given market demand.

d)

To determine

the short-run price quantity equilibrium and amount of short-run profit to be making by the each firm for the given market demand.

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The graph below shows a perfectly competitive firm in short run equilibrium, where the firm has chosen the output level maximizing its profit. Consider the level of profits being earned here, and what will happen over time. What will happen in the long run? Note that the horizontal demand curve, D1, is also equivalent to marginal revenue and price.      Group of answer choices The market price will increase causing economic profits to increase Demand will increase causing economic profits to increase The market price will decrease until economic profit is zero
Suppose that many small firms operating in the perfectly competitive market set-up. All firms are identical and have the total cost function c (q)= 40+8q+(q^2/10), where q is the individual firm’s production amount. The market inverse demand function is described as P= A - (Q/50), where A>0 is constant, and Q is the market quantity. In the short-run equilibrium, there are 78 firms in the market, and firm’s maximum profit is $22.5 a) find the short-run equilibrium price b) suppose that in the long-run, firms cost function is still the same C (q)= 40+8q+(q^2/10) (assume LR cost function has fixed component of 40) Find the long-run equilibrium number of firms? (Assume market demand in LR = market demand SR)
Suppose that the current price per unit of the good is 10 pounds. A perfectly competitive firm faces the cost function, C = 100 + (1/5)Q2, with marginal cost, MC, equal to (2/5)Q, where Q denotes the quantity produced. Find the profit-maximizing output for this firm in the short-run. Calculate profits. At the profit-maximizing output, is the firm covering its variable costs?
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