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REVENUE
In This Lecture…
 Concepts of Revenue: Total,
Average and Marginal
Revenues
 TR, AR and MR in Perfect
Competition and Imperfect
Competitions
 Concepts and Conditions
for Profit Maximization of
Firms
Revenue
Revenue is the money payment received
from the sale of a commodity.
Types of Revenue
1. Total Revenue
2. Average Revenue
3. Marginal Revenue
Total Revenue
TR is defined as the total or aggregate of
proceeds to the firm from the sale of a
commodity.
Symbolically,
TR = P X Q
P = Price
Q = Quantity
Average Revenue
Average Revenue is the revenue per unit
of output sold.
Symbolically,
AR = TR
Q
Or, AR = P X Q
Q
Or, AR = P
AR is always identical with the price.
Marginal Revenue
Marginal Revenue is the revenue received by
selling one extra unit of output.
OR
Marginal Revenue is the addition made to total
revenue when one more unit of output is sold.
MR = Change in Total Revenue
Change in Quantity Sold
MR = ΔTR
ΔQ
Also, MR n = TR n – TR n-1
Firm’s Revenue curves under
Perfect Competition
 It is a market situation where a firm is a price
taker. There are so many buyers and sellers in
the market that no individual buyer or seller
can influence the price of a commodity. Any
variation in the output supplied by a single
firm will not affect the total output of the
industry. No individual buyer can influence
the price of the commodity by his decision to
vary the amount that he would like to buy.
 Price in perfect competition market is
determined by the free play of the market
demand and supply curve.
TR, AR, MR schedule under
Perfect Competition
Units sold Price (P)

1
2
3
4
5

 Here,

10
10
10
10
10

AR=P=d
AR=MR

TR
10
20
30
40
50

AR
10
10
10
10
10

MR
10
10
10
10
10
Graphical presentation of TR, AR,
MR under Perfect Competition
Revenue
50

TR

40
30
20
10
0

P=AR=MR=d
1

2

3

4

5

Quantity
Relationship between TR, AR,
MR under Perfect Competition
 TR is a straight positively sloping line from the
origin.
 TR increases in the same proportion as
increase in output sold.
 AR is horizontal line parallel to x-axis. It
coincides with the price line or the demand
curve i.e. AR = P = d
 MR is also a horizontal line parallel to x-axis.
Since AR is constant MR is also constant. MR
curve coincides with the AR curve such that
P= d = AR = MR
Price Line and Total Revenue
under Perfect Competition
Revenue

P

0

A

X

P1

Quantity

 TR is equal to the area under the price line.
 TR = price x quantity
= OP x OX
= OPAX
Firm’s Revenue curves under
Imperfect Competition
 It is a market situation where a firm is a price
maker. In such a market a firm is able to sell
more only by reducing the price of the
product.
 Price in imperfect competition market is
determined by the firms itself.
TR, AR, MR schedule under
Imperfect Competition
Units sold Price (P)

1
2
3
4
5
6
7
 Here,

10
9
8
7
6
5
4
AR=P=d
AR≠MR

TR

AR

MR

10
18
24
28
30
30
28

10
9
8
7
6
5
4

10
8
6
4
2
0
-2
Graphical presentation of TR, AR,
MR under Imperfect Competition
TR

TR is maximum
TR

O
AR/MR

Q

MR=0
O
MR

AR

Q
Relationship between TR, AR,
MR under Imperfect Competition
When TR increases at a decreasing rate,
MR is declining but has positive value.
TR is maximum when MR = 0
TR starts to decline when MR is negative.
The rate of fall in MR is twice to that of
AR.
Profit Maximization for Firms
A producer is said to be in equilibrium
when he produces the level of output at
which his profits are maximum.
It is a situation of profit maximization.
Profit Maximization Conditions
for Firms
A primary objective of a producer is to
earn maximum profits.
Profits is the difference between total
revenue and total cost.
π = TR - TC
Producer is in equilibrium at that level of
output at which he is earning maximum
profits i.e. the difference between TR and
TC is maximum.
The producer is in a “state of rest”.
Profit Maximization Conditions
for Firms with TC and TR Curves
Profits are maximum where the
following two conditions are satisfied.
1. The vertical distance between TR and
TC is maximum.
2. Profits fall if one more unit of output
is produced.
Break-even Point : It is the point where
TR=TC or AR=AC; profits are zero and
losses are zero. This is also known as
Profit Maximization Conditions
for Firms with TC and TR Curves
TC
TR / TC
TR

O
π

XA X

XB Output

π is maximum

At XA and XB π is zero. Noprofit-no-loss points
O

XA X

XB Output
Profit Maximization Conditions
for Firms with MR and MC Curves
Profits are maximum where the
following two conditions are satisfied.
1. MR=MC
2. MC curve must be rising
Profit Maximization Conditions
for Firms with MR and MC Curves
MC
MR / MC

MR
O
π

XA X

XB Output

π is maximum

At XA and XB π is zero. Noprofit-no-loss points
O

XA X

XB Output
Profit Maximization Conditions
for Firms with MR and MC Curves
MC
MR / MC

MR
O
π

XA X

XB Output

π is maximum

At XA and XB π is zero. Noprofit-no-loss points
O

XA X

XB Output
Profit Maximization Conditions for
Firms with TR / TC MR / MC Curves
TR/TC
TC
TR
O X1

X

X2 Output

X

X2 Output

π

O X1
MR/MC

MC

O X1

X

MR
X2 Output
NEXT

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Maximize Profits With Revenue Curves

  • 2. In This Lecture…  Concepts of Revenue: Total, Average and Marginal Revenues  TR, AR and MR in Perfect Competition and Imperfect Competitions  Concepts and Conditions for Profit Maximization of Firms
  • 3. Revenue Revenue is the money payment received from the sale of a commodity.
  • 4. Types of Revenue 1. Total Revenue 2. Average Revenue 3. Marginal Revenue
  • 5. Total Revenue TR is defined as the total or aggregate of proceeds to the firm from the sale of a commodity. Symbolically, TR = P X Q P = Price Q = Quantity
  • 6. Average Revenue Average Revenue is the revenue per unit of output sold. Symbolically, AR = TR Q Or, AR = P X Q Q Or, AR = P AR is always identical with the price.
  • 7. Marginal Revenue Marginal Revenue is the revenue received by selling one extra unit of output. OR Marginal Revenue is the addition made to total revenue when one more unit of output is sold. MR = Change in Total Revenue Change in Quantity Sold MR = ΔTR ΔQ Also, MR n = TR n – TR n-1
  • 8. Firm’s Revenue curves under Perfect Competition  It is a market situation where a firm is a price taker. There are so many buyers and sellers in the market that no individual buyer or seller can influence the price of a commodity. Any variation in the output supplied by a single firm will not affect the total output of the industry. No individual buyer can influence the price of the commodity by his decision to vary the amount that he would like to buy.  Price in perfect competition market is determined by the free play of the market demand and supply curve.
  • 9. TR, AR, MR schedule under Perfect Competition Units sold Price (P) 1 2 3 4 5  Here, 10 10 10 10 10 AR=P=d AR=MR TR 10 20 30 40 50 AR 10 10 10 10 10 MR 10 10 10 10 10
  • 10. Graphical presentation of TR, AR, MR under Perfect Competition Revenue 50 TR 40 30 20 10 0 P=AR=MR=d 1 2 3 4 5 Quantity
  • 11. Relationship between TR, AR, MR under Perfect Competition  TR is a straight positively sloping line from the origin.  TR increases in the same proportion as increase in output sold.  AR is horizontal line parallel to x-axis. It coincides with the price line or the demand curve i.e. AR = P = d  MR is also a horizontal line parallel to x-axis. Since AR is constant MR is also constant. MR curve coincides with the AR curve such that P= d = AR = MR
  • 12. Price Line and Total Revenue under Perfect Competition Revenue P 0 A X P1 Quantity  TR is equal to the area under the price line.  TR = price x quantity = OP x OX = OPAX
  • 13. Firm’s Revenue curves under Imperfect Competition  It is a market situation where a firm is a price maker. In such a market a firm is able to sell more only by reducing the price of the product.  Price in imperfect competition market is determined by the firms itself.
  • 14. TR, AR, MR schedule under Imperfect Competition Units sold Price (P) 1 2 3 4 5 6 7  Here, 10 9 8 7 6 5 4 AR=P=d AR≠MR TR AR MR 10 18 24 28 30 30 28 10 9 8 7 6 5 4 10 8 6 4 2 0 -2
  • 15. Graphical presentation of TR, AR, MR under Imperfect Competition TR TR is maximum TR O AR/MR Q MR=0 O MR AR Q
  • 16. Relationship between TR, AR, MR under Imperfect Competition When TR increases at a decreasing rate, MR is declining but has positive value. TR is maximum when MR = 0 TR starts to decline when MR is negative. The rate of fall in MR is twice to that of AR.
  • 17. Profit Maximization for Firms A producer is said to be in equilibrium when he produces the level of output at which his profits are maximum. It is a situation of profit maximization.
  • 18. Profit Maximization Conditions for Firms A primary objective of a producer is to earn maximum profits. Profits is the difference between total revenue and total cost. π = TR - TC Producer is in equilibrium at that level of output at which he is earning maximum profits i.e. the difference between TR and TC is maximum. The producer is in a “state of rest”.
  • 19. Profit Maximization Conditions for Firms with TC and TR Curves Profits are maximum where the following two conditions are satisfied. 1. The vertical distance between TR and TC is maximum. 2. Profits fall if one more unit of output is produced. Break-even Point : It is the point where TR=TC or AR=AC; profits are zero and losses are zero. This is also known as
  • 20. Profit Maximization Conditions for Firms with TC and TR Curves TC TR / TC TR O π XA X XB Output π is maximum At XA and XB π is zero. Noprofit-no-loss points O XA X XB Output
  • 21. Profit Maximization Conditions for Firms with MR and MC Curves Profits are maximum where the following two conditions are satisfied. 1. MR=MC 2. MC curve must be rising
  • 22. Profit Maximization Conditions for Firms with MR and MC Curves MC MR / MC MR O π XA X XB Output π is maximum At XA and XB π is zero. Noprofit-no-loss points O XA X XB Output
  • 23. Profit Maximization Conditions for Firms with MR and MC Curves MC MR / MC MR O π XA X XB Output π is maximum At XA and XB π is zero. Noprofit-no-loss points O XA X XB Output
  • 24. Profit Maximization Conditions for Firms with TR / TC MR / MC Curves TR/TC TC TR O X1 X X2 Output X X2 Output π O X1 MR/MC MC O X1 X MR X2 Output
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