Principle of Economics II: Microeconomics
Chapter 23 Notes
Review: Table 23-1, Page 468
|
Characteristic |
Pure Competition |
Monopolistic Competition |
Oligopoly |
Pure Monopoly |
|
Number of Firms |
Very Large Number |
Many |
Few |
One |
|
Type of Product |
Standardized |
Differentiated |
Standardized or Differentiated |
Unique |
|
Control Over Price |
None |
Some |
A lot if firms work together |
Considerable |
|
Conditions of Entry |
Very Easy |
Relatively Easy |
Big Obstacles |
Blocked |
|
Nonprice Competition |
None |
Advertising, brand names, trademarks, etc. |
A great deal, especially with differentiation |
Public relations and advertising |
|
Examples |
Agriculture |
Retail, dresses, shoes |
Steel, cars, household appliances |
Local Utilities (water, electric) |
-The same firm will operate differently according to the market structure it is in.
-This chapter deals mainly with pure competition.
Pure Competition
In pure competition, the behavior of a single firm has no significant effect on supply. The demand in pure competition is perfectly elastic – the market will by any amount of a product at equilibrium price that the firm can produce – and the demand curve is horizontal.
Review:
Marginal Revenue
– the revenue gained from selling one more unit. Marginal Revenue equals the change in total revenue divided by the change in quantity.MR =
DTR ¸ DQAverage Revenue
– revenue per unit of production. Average Revenue equals total revenue divided by quantity.AR = TR
¸ QWhen the elasticity of demand is perfectly elastic, the demand curve, the marginal revenue, the average revenue, and the price of the last unit sold are all equal. The first three are represented by the same horizontal line on the graph at market equilibrium price. The price of the last unit sold is a POINT on the firm's demand curve at the quantity the firm decides to sell.
Refer to graph a, figure 23-2, page 473.
Where total cost intercepts total revenue are the two (and only two) break-even points. Here, the firm realizes normal profit.
At what level of production will economic profits be maximized?
Maximum Economic Profits are realized when there is the greatest difference between total cost and total revenue.
Here, the slopes of the total cost and total revenue lines are equal.The slope of total revenue equals the change in total revenue (the rise) divided by the change in quantity (the run).
Slope of TR =
DTR ¸ DQThe slope of total cost equals the change in total cost divided by the change in quantity.
Slope of TC =
DTC ¸ DQIf the slope of total revenue is
greater than the slope of total cost, economic profits are increasing.If the slope of total revenue is
less than the slope of total cost, economic profits are decreasing.If the slope of total revenue is
equal to the slope of total cost, economic profits are at their maximum. Note: There may be cases where MR=MC at two different quantities, one near zero and one farther out to the right. Which one is the profit maximizing point? At the point on the left, for the next unit of output, the slope of total revenue is greater than the slope of the total cost, so increasing output would increase profits. At the point on the right, for the next unit of output, the slope of total revenue is less than the slope of the total cost, so increasing output would decrease profits. Therefore, the point on the right is clearly the profit-maximization level of output.So, when
DTR ¸ DQ = DTC ¸ DQ, Quantity (Q) represents the level of production at which maximum economic profits are realized.
Confused? There’s another way to look at it.
Review:
Marginal Revenue
equals the change in total revenue over the change in quantity.D
TR ¸ DQ = MR, andD
TR ¸ DQ = Slope of TR, soMR = Slope of TR
Marginal Cost
equals the change in total cost over the change in quantity.D
TC ¸ DQ = MCD
TC ¸ DQ = Slope of TC, soMC = Slope of TC
When
marginal revenue equals marginal cost (MR = MC), this also is the point at which maximum economic profits are realized.But we still do not know if this firm is making any profit. To find out, we need to compare revenue and cost. Refer to figure 23-3, page 475.
Maximum economic profit is where MR = MC, which is at a quantity of 9 in this case.
Review:
Economic Profit is equal to total revenue minus total cost. (Economists usually use the symbol
p, the Greek letter "pi," to denote economic profit. Don't confuse this with its mathematical use, i.e., 3.14)p
= TR – TCTotal revenue is equal to average revenue times quantity, and total cost is equal to average cost times quantity, and we have
p
= (AR – ATC)×QAR = 131
(remember AR = MR = D = P when there is perfect elasticity), ATC = 97.78, Q = 9(131 – 97.78)
×9 = p ×(33.22)
×9 = p298.98 =
pThe firm is realizing an economic profit of $298.98 at 9 units of production.
What if the market price decreases? See figure 23-4, page 476
If the market price decreased to $81, the demand curve is below average total cost.
The level of output for maximum economic profits is 6 units (MC = MR).
Should the firm produce at 6 units or stop production? (Remember that we are dealing with the short run. Exiting the industry is a long-run decision.)
If the firm stops production, the loss will be equal to fixed costs (e.g., still have to pay rent, taxes, and other fixed costs, even if they don't produce ANY output).
Economic profit
is equal to total revenue minus total variable costs minus total fixed costs.p
= TR – TVC – TFCEconomic profit
is also equal to average revenue minus average variable costs minus average fixed costs, times quantity.p
= [(AR – AVC) – AFC]×QIf average revenue is greater than average variable costs (
AR > AVC), then the firm will lose less than total fixed costs and continue production at 6, minimizing economic losses.If average revenue is less that average variable costs (
AR < AVC), then the firm will lose more than the total fixed costs by continuing production and will shut down to minimize losses.If average revenue is equal to average variable costs (
AR = AVC), then the losses will be the same whether or not the firm continues production. In this class, we assume the firm continues to produce.
This Example:
[(AR – AVC) – AFC]
×Q = p, AR = P = $81, AVC = $75, AFC = $16.67, Q = 6[(81 – 75) – 16.67]
×Q = p[6 – 16.67]
×6 = p[-10.67]
×6 = p-64.02 =
pSince
-64.02 > -100.00, the firm should continue to produce at Q = 6 to minimize losses.