AC(q)min at a market price of $6
At $6, the firm earns "normal economic profits"
At any market price below $6.00, firm earns losses
At any market price above $6.00, firm earns "supernormal profits"
Short run: firms that shut down (q∗=0) stuck in market, incur fixed costs π=−f
Long run: firms earning losses (π<0) can exit the market and earn π=0
Short run: firms that shut down (q∗=0) stuck in market, incur fixed costs π=−f
Long run: firms earning losses (π<0) can exit the market and earn π=0
Entrepreneurs not currently in market can enter and produce, if entry would earn them π>0
When p<AVC
Profits are negative
Short run: shut down production
Long run: firms in industry exit the industry
When AVC<p<AC
Profits are negative
Short run: continue production
Long run: firms in industry exit the industry
When AC<p
Profits are positive
Short run: continue production
Long run: firms in industry stay in industry
1. Choose q∗ such that MR(q)=MC(q)
2. Profit π=q[p−AC(q)]
3. Shut down in short run if p<AVC(q)
4. Exit in long run if p<AC(q)
Now we must combine optimizing individual firms with market-wide adjustment to equilibrium
Since π=[p−AC(q)]q, in the long run, profit-seeking firms will:
Now we must combine optimizing individual firms with market-wide adjustment to equilibrium
Since π=[p−AC(q)]q, in the long run, profit-seeking firms will:
Now we must combine optimizing individual firms with market-wide adjustment to equilibrium
Since π=[p−AC(q)]q, in the long run, profit-seeking firms will:
Long-run equilibrium: entry and exit ceases when p=AC(q) for all firms, implying normal economic profits of π=0
Zero Economic Profits Theorem: long run economic profits for all firms in a competitive industry are 0
Firms must earn an accounting profit to stay in business
Industry supply curve: horizontal sum of all individual firms' supply curves
To keep it simple on the following slides:
Short Run: each firm is earning profits p>AC(q)
Long run: induces entry by firm 3, firm 4, ⋯, firm n
Short Run: each firm is earning profits p>AC(q)
Long run: induces entry by firm 3, firm 4, ⋯, firm n
Short Run: each firm is earning profits p>AC(q)
Long run: induces entry by firm 3, firm 4, ⋯, firm n
Long run industry equilibrium: p=AC(q)min, π=0 at p= $6; supply becomes more elastic
q=f(L,K)
Zero long run economic profit ≠ industry disappears, just stops growing
Less attractive to entrepreneurs & start ups to enter than other, more profitable industries
These are mature industries (again, often commodities), the backbone of the economy, just not sexy!
All factors being paid their market price
Firms earning normal market rate of return
But we've so far been imagining a market where every firm is identical, just a recipe "any idiot" can copy
What about if firms have different technologies or costs?
Firms have different technologies/costs due to relative differences in:
Let's derive industry supply curve again, and see if this may affact profits
"Inframarginal" (lower-cost) firms earn economic rents
Economic rents arise from relative differences between firms
Some factors are relatively scarce in the economy
Inframarginal firms that use these scarce factors gain a cost-advantage
It would seem these firms earn profits as other firms have higher costs...
Rival firms willing to pay for rent-generating factor to gain advantage
Competition over acquiring the scarce factors push up their prices (i.e. costs to firms)
Rents are included in the opportunity cost (price) for inputs
Economic rents ≠ economic profits!
Firm does not earn the rents, they raise firm's costs and squeeze out profits!
Scarce factor owners (workers, landowners, inventors, etc) earn the rents as higher income for their scarce services (wages, rents, interest, royalties, etc).
Recall "economic" point of view:
Producing your product pulls scarce resources out of other productive uses in the economy
Profits attract resources to be pulled out of other uses
Losses repel resources to be pulled away to other uses
Zero profits ⟹ resources should stay where they are
Example: q=2p−4
Example: p=2+0.5q
Example: p=2+0.5q
Example: p=2+0.5q
Slope: 0.5
Vertical intercept called the "Choke price": price where qS=0 ($2), just low enough to discourage any sales
Read two ways:
Horizontally: at any given price, how many units firm wants to sell
Vertically: at any given quantity, the minimum willingness to accept (WTA) for that quantity
ϵqS,p=%ΔqS%Δp
ϵqS,p=%ΔqS%Δp
"Elastic" | "Unit Elastic" | "Inelastic" | |
---|---|---|---|
Intuitively: | Large response | Proportionate response | Little response |
Mathematically: | ϵqs,p>1 | ϵqs,p=1 | ϵqs,p<1 |
Numerator > Denominator | Numerator = Denominator | Numerator < Denominator | |
A 1% change in p | More than 1% change in qS | 1% change in qS | Less than 1% change in qS |
An identical 100% price increase on an:
"Inelastic" Supply Curve
"Elastic" Supply Curve
ϵq,p=1slope×pq
First term is the inverse of the slope of the inverse supply curve (that we graph)!
To find the elasticity at any point, we need 3 things:
Example: The supply of bicycle rentals in a small town is given by:
qS=10p−200
Find the inverse supply function.
What is the price elasticity of supply at a price of $25.00?
What is the price elasticity of supply at a price of $50.00?
ϵq,p=1slope×pq
Elasticity ≠ slope (but they are related)!
Elasticity changes along the supply curve
Often gets less elastic as ↑ price (↑ quantity)
What determines how responsive your selling behavior is to a price change?
The faster (slower) costs increase with output ⟹ less (more) elastic supply
Smaller (larger) share of market for inputs ⟹ more (less) elastic
What determines how responsive your selling behavior is to a price change?
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