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PRODUCTIO
N AND
COSTS:
THE SHORT
RUN
Nijil c v
Production
• An entrepreneur must put
together resources -- land,
labour, capital -- and produce a
product people will be willing
and able to purchase
PRODUCTION
FUNCTION
• THE RELATIONSHIP BETWEEN
THE AMOUNT OF INPUT
REQUIRED AND THE AMOUNT
OF OUTPUT THAT CAN BE
OBTAINED IS CALLED THE
PRODUCTION FUNCTION
What can you say about
Marginal Product ?
• As the quantity of a variable input
(labour, in the example) increases
while all other inputs are fixed,
output rises. Initially, output will
rise more and more rapidly, but
eventually it will slow down and
perhaps even decline.
• This is called the LAW OF
DIMINISHING MARGINAL
RETURNS
LAW OF DIMINISHING
RETURNS
IT HOLDS THAT WE WILL GET
LESS & LESS EXTRA OUTPUT
WHEN WE ADD ADDITIONAL
DOSES OF AN INPUT WHILE
HOLDING OTHER INPUTS FIXED.
IT IS ALSO KNOWN AS LAW OF
VARIABLE PROPORTIONS.
COMBINING RESOURCES
• THERE ARE MANY COMBINATIONS
OF RESOURCES THAT COULD BE
USED
• CONSIDER THE FOLLOWING TABLE
SHOWING DIFFERENT NUMBER OF
MECHANICS AND AMOUNT OF
CAPITAL THAT THE HYPOTHETICAL
FIRM, INDIA INC., MIGHT USE
Number CAPITAL
of
Mechanics 5 10 15 20 25 30 35 40
0 0 0 0 0 0 0 0 0
1 30 100 250 340 410 400 400 390
2 60 250 360 450 520 530 520 500
3 100 360 480 570 610 620 620 610
4 130 440 580 640 690 700 700 690
5 130 500 650 710 760 770 780 770
6 110 540 700 760 800 820 830 840
7 100 550 720 790 820 850 870 890
ALTERNATIVE QUANTITIES OF
OUTPUT THAT CAN BE PRODUCED BY
DIFFERENT COMBINATIONS OF
RESOURCES
PRODUCTION IN THE
SHORT RUN
• THE SHORT RUN IS A PERIOD JUST
SHORT ENOUGH THAT AT LEAST ONE
RESOURCE (INPUT-INDUSTRIAL
PLANT,MACHINES) CANNOT BE
CHANGED -- IS FIXED OR INELASTIC.
THUS IN THE SHORT RUN PROUDCTION
OF A COMMODITY CAN BE INCREASED
BY INCREASING THE USE OF ONLY
VARIABLE INPUTS LIKE LABOUR AND
RAW MATERIALS.
Number CAPITAL
of
Mechanics 5 10 15 20 25 30 35 40
0 0 0 0 0 0 0 0 0
1 30 100 250 340 410 400 400 390
2 60 250 360 450 520 530 520 500
3 100 360 480 570 610 620 620 610
4 130 440 580 640 690 700 700 690
5 130 500 650 710 760 770 780 770
6 110 540 700 760 800 820 830 840
7 100 550 720 790 820 850 870 890
Quantities of Output that Can Be
Produced When One Resource
is Fixed
LONG RUN
• THE LONG RUN IS A PERIOD
SUFFIECIENTLY LONG THAT ALL
FACTORS INCLUDING CAPITAL
CAN BE ADJUSTED OR ARE
VARIABLE.
• THIS MEANS THAT THE FIRM CAN
CHOOSE ANY COMBINATION ON
THE MANUFACTURING TABLE --
NOT JUST THOSE ALONG COLUMN
LABELLED “10”
Number CAPITAL
of
Mechanics 5 10 15
0 0 0 0
1 30 100 250
2 60 250 360
3 100 360 480
4 130 440 580
5 130 500 650
6 110 540 700
7 100 550 720
The Long Run or Planning Period: As we
double both resources, what happens to
output?
THREE STAGES OF
PRODUCTION
No. of workers
(N)
Total product
– TPL (tonnes)
Marginal
Product (MPL)
Average
Product (APL)
Stage of
production
(1) (2) (3) (4) (5)
1 24 24 24
I
INCREASING
AND
CONSTANT
RETURNS
2 72 48 36
3 138 66 46
4 216 78 54
5 300 84 60
6 384 84 64
7 462 78 66
II
DIMINISHING
RETURNS
8 528 66 66
9 576 48 64
10 600 24 60
11 594 -6 54 III
-VE RETURNS12 552 -42 46
BEHAVIOUR OF TPP,MPP
AND APP DURING THE THREE
STAGES OF PRODUCTION
TOTAL PHYSICAL
PRODUCT
MARGINAL PHYSICAL
PRODUCT
AVERAGE
PHYSICAL
PRODUCT
STAGE I
INCREASES AT
AN
INCREASING
RATE
INCREASES, REACHES ITS
MAXIMUM & THEN
DECLINES TILL MR =
AP
INCREASES &
REACHES ITS
MAXIMUM
STAGE II
INCREASES AT A
DIMINISHING
RATE
TILL IT REACHES
MAXIMUM
IS DIMINISHING AND
BECOMES EQUAL TO ZERO
STARTS
DIMINISHING
STAGE III
FROM THE ABOVE TABLE ONLY STAGE II IS
RATIONAL WHICH MEANS RELEVANT RANGE
FOR A RATIONAL FIRM TO OPERATE.
IN STAGE I IT IS PROFITABLE FOR THE FIRM TO
KEEP ON INCREASING THE USE OF LABOUR.
IN STAGE III, MP IS NEGATIVE AND HENCE IT IS
INADVISABLE TO USE ADDITIONAL LABOUR.
i.e ONLY STAGE I AND III ARE IRRATIONAL
ISOQUANT
AN ISOQUANT OR ISO PRODUCT CURVE OR
EQUAL PRODUCT CURVE OR A PRODUCTION
INDIFFERENCE CURVE SHOW THE VARIOUS
COMBINATIONS OF TWO VARIABLE INPUTS
RESULTING IN THE SAME LEVEL OF OUTPUT.
IT IS DEFINED AS A CURVE PASSING
THROUGH THE PLOTTED POINTS
REPRESENTING ALL THE COMBINATIONS OF
THE TWO FACTORS OF PRODUCTION WHICH
WILL PRODUCE A GIVEN OUTPUT.
• For example from the following table we
can see that different pairs of labour and
capital result in the same output.
Labour
(Units)
Capital
(Units)
Output
(Units)
1 5 10
2 3 10
3 2 10
4 1 10
5 0 10
FOR EACH LEVEL OF OUTPUT THERE
WILL BE A DIFFERENT ISOQUANT.
WHEN THE WHOLE ARRAY OF
ISOQUANTS ARE REPRESENTED ON A
GRAPH, IT IS CALLED AN ISOQUANT
MAP.
IMPORTANT ASSUMPTIONS
THE TWO INPUTS CAN BE
SUBSTITUTED FOR EACH OTHER. FOR
EXAMPLE IF LABOUR IS REDUCED IN A
COMPANY IT WOULD HAVE TO BE
SLOPE OF ISOQUANT
THE SLOPE OF AN ISOQUANT HAS
A TECHNICAL NAME CALLED THE
MARGINAL RATE OF TECHNICAL
SUBSTITUTION (MRTS) OR THE
MARGINAL RATE OF SUBSTITUTION
IN PRODUCTION. THUS IN TERMS
OF CAPITAL SERVICES K AND
LABOUR L
MRTS = Dk/DL
TYPES OF ISOQUANTS
1. LINEAR ISOQUANT
2. RIGHT-ANGLE ISOQUANT
3. CONVEX ISOQUANT
LINEAR ISOQUANT
IN LINEAR ISOQUANTS THERE IS
PERFECT SUBSTIUTABILTY OF
INPUTS.
FOR EXAMPLE IN A POWER PLANT
EQUIPED TO BURN OIL OR GAS.
VARIOUS AMOUNTS OF ELECTRICITY
COULD BE PRODUCED BY BURNING
GAS, OIL OR A COMBINATION. i.e OIL
AND GAS ARE PERFECT SUBSITUTES.
HENCE THE ISOQUANT WOULD BE A
STRAIGHT LINE.
RIGHT-ANGLE
ISOQUANT
IN RIGHT-ANGLE ISOQUANTS THERE
IS COMPLETE NON-SUBSTIUTABILTY
BETWEEN INPUTS.
FOR EXAMPLE TWO WHEELS AND A
FRAME ARE REQUIRED TO PRODUCE
A BYCYCLE THESE CANNOT BE
INTERCHANGED.
THIS IS ALSO KNOWN AS LEONTIEF
ISOQUANT OR INPUT-OUTPUT
ISOQUANT.
CONVEX ISOQUANT
IN CONVEX ISOQUANTS THERE IS
SUBSTIUTABILTY BETWEEN INPUTS BUT IT IS NOT
PERFECT.
FOR EXAMPLE
(1) A SHIRT CAN BE MADE WITH LARGE AMOUNT
OF LABOUR AND A SMALL AMOUNT MACHINERY.
(2) THE SAME SHIRT CAN BE WITH LESS
LABOURERS, BY INCREASING MACHINERY.
(3) THE SAME SHIRT CAN BE MADE WITH STILL
LESS LABOURERS BUT WITH A LARGER
INCREASE IN MACHINERY.
WHILE A RELATIVELY SMALL
ADDITION OF MACHINERY FROM
M1(MANUAL EMBROIDERY) TO
M2(TAILORING MACHINE
EMBROIDERY) ALLOWS THE INPUT
OF LABOURERS TO BE REDUCED
FROM L1 TO L2. A VERY LARGE
INCREASE IN MACHINERY TO M3
(COMPUTERISED EMBROIDERY) IS
REQUIRED TO FURTHER DECREASE
LABOUR FROM L2 TO L3.
THUS SUBSTIUTABILITY OF
LABOURERS FOR MACHINERY
PROPERTIES OF
ISOQUANTS
1. AN ISOQUANT IS DOWNWARD
SLOPING TO THE RIGHT. i.e
NEGATIVELY INCLINED. THIS
IMPLIES THAT FOR THE SAME
LEVEL OF OUTPUT, THE QUANTITY
OF ONE VARIABLE WILL HAVE TO
BE REDUCED IN ORDER TO
INCREASE THE QUANTITY OF
OTHER VARIABLE.
PROPERTIES OF
ISOQUANTS
2. A HIGHER ISOQUANT REPRESENTS
LARGER OUTPUT. THAT IS WITH
THE SAME QUANTITY OF 0NE
INPUT AND LARGER QUANTITY OF
THE OTHER INPUT, LARGER
OUTPUT WILL BE PRODUCED.
PROPERTIES OF
ISOQUANTS
3. NO TWO ISOQUANTS INTERSECT
OR TOUCH EACH OTHER. IF THE
TWO ISOQUANTS DO TOUCH OR
INTERSECT THAT MEANS THAT A
SAME AMOUNT OF TWO INPUTS
CAN PRODUCE TWO DIFFERENT
LEVELS OF OUTPUT WHICH IS
ABSURD.
PROPERTIES OF
ISOQUANTS
4. ISOQUANT IS CONVEX TO THE
ORIGIN. THIS MEANS THAT THE
SLOPE DECLINES FROM LEFT TO
RIGHT ALONG THE CURVE. THAT
IS WHEN WE GO ON INCREASING
THE QUANTITY OF ONE INPUT SAY
LABOUR BY REDUCING THE
QUANTITY OF OTHER INPUT SAY
CAPITAL, WE SEE LESS UNITS OF
CAPITAL ARE SACRIFICED FOR
THE ADDITIONAL UNITS OF
LABOUR.
Number Tot al
Mechanics Out put
0 0
1 100
2 250
3 360
4 440
5 500
6 540
7 550
8 540
Now, let’s
just
consider
the column
under “10
capital”
600
500
400
300
200
100
0
1 2 3 4 5 6 7 8
Total
Output,
TPP
Number of Mechanics
TPP
The Total Product
Curve
0 0 0
1 100 100
2 250 125
3 360 120
4 440 110
5 500 100
6 540 90
7 550 78.6
8 540 67.5
Average Product = Total Output
# of mechanics
150
125
100
75
50
25
0
1 2 3 4 5 6
7 8
Average
Product, APP
Number of Mechanics
AP
P
Number Total Average
Mechanics Output Product
0 0 0
1 100 100
2 250 125
3 360 120
4 440 110
5 500 100
6 540 90
7 550 78.6
8 540 67.5
MechanicsOutput Product Product
0 0 0 0
1 100 100 100
2 250 125 150
3 360 120 110
4 440 110 80
5 500 100 60
6 540 90 40
7 550 78.6 10
8 540 67.5 -10
Marginal Product = Change in Total Output
Change in Number ofMechanics
Let’s Plot the MPP Schedule
We’ll place it on top of the APP
schedule so we can compare the
two
150
125
100
75
50
25
0
1 2 3 4 5 6 7 8
Average and
Marginal
Product
Number of Mechanics
APP
Marginal and Average
MPP
MPP>APP
|----------|
|-----------------------------|
MPP<APP
MPP=APP
RETURNS TO SCALE
• DIMINISHING RETURNS REFER TO RESPONSE
OF OUTPUT TO AN INCREASE OF A SINGLE
INPUT WHILE OTHER INPUTS ARE HELD
CONSTANT.
• WE HAVE TO SEE THE EFFECT BY INCREASING
ALL INPUTS.
• WHAT WOULD HAPPEN IF THE PRODUCTION OF
WHEAT IF LAND, LABOUR, FERTILISERS, WATER
ETC,. ARE ALL DOUBLED. THIS REFERS TO THE
RETURNS TO SCALE OR EFFECT OF SCALE
INCREASES OF INPURTS ON THE QUANTITY
CONSTANT RETURNS TO
SCALE
• THIS DENOTES A CASE WHERE A
CHANGE IN ALL INPUTS LEADS TO
A PROPORTIONAL CHANGE IN
OUTPUT.
• FOR EXAMPLE IF LABOUR, LAND
CAPITAL AND OTHER INPUTS
DOUBLED, THEN UNDER
CONSTANT RETURNS TO SCALE
INCREASING RETURNS TO
SCALE
• THIS IS ALSO CALLED ECONOMIES OF SCALE.
THIS ARISES WHEN AN INCREASE IN ALL
INPUTS LEADS TO A MORE-THAN-
PROPORTIONAL INCREASE IN THE LEVEL OF
OUTPUT.
• FOR EXAMPLE AN ENGINEER PLANNING A
SMALL SCALE CHEMICAL PLANT WILL
GENERALLY FIND THAT BY INCREASING
INPUTS OF LABOUR, CAPITAL AND MATERIALS
BY 10% WILL INCREASE THE TOTAL OUTPUT
BY MORE THAN 10%.
DECREASING RETURNS TO
SCALE
• THIS OCCURS WHEN A BALANCED INCREASE
OF ALL INPUTS LEADS TO A LESS THAN
PORPORTIONAL INCREASE IN TOTAL OUTPUT.
• IN MANY PROCESS, SCALING UP MAY
EVENTUALLY REACH A POINT BEYOND WHIH
INEFFICIENCIES SET IN. THESE MIGHT ARISE
BECAUSE THE COSTS OF MANAGEMENT OR
CONTROL BECOME LARGE.
• THIS WAS VERY EVIDENT IN ELECTRICITY
GENERATION WHEN PLANTS GREW TOO
LARGE, RISK OF PLANT FAILURE INCREASED.
IMPORTANCE OF RETURNS
TO SCALE CONCEPT
IF AN INDUSTRY IS CHARACTERIZED BY
INCREASING RETURNS TO SCALE, THERE
WILL BE A TENDENCY FOR EXPANDING THE
SIZE OF THE FIRM AND THUS THE INDUSTRY
WILL BE DOMINATED BY LARGE FIRMS.
THE OPPOSITE WILL BE TRUE IN INDUSTRIES
WHERE DECREASING RETURNS TO SCALE
PREVAIL.
IN CASE OF INDUSTRIES WITH CONSTANT
RETURNS TO SCALE, FIRMS OF ALL SIZES
WOULD SURVIVE EQUALLY WELL.
FROM PRODUCTION TO
COST
• TO GET TO WHERE WE REALLY
WANT TO BE, WE MUST
TRANSLATE THE PRODUCT
SCHEDULES AND CURVES TO
COSTS.
• LET’S ASSUME THE COST PER
VARIABLE RESOURCE -- PER
WORK -- IS $1000 PER WEEK.
Total Total
# of mechanics Output Cost
0 0 0
1 100 1000
2 250 2000
3 360 3000
4 440 4000
5 500 5000
6 540 6000
7 550 7000
Production and Costs
6
5
4
3
2
1
0 100 2 00 300 400 500 600
Total Output
Total Costs
(thousands)
Total Costs
Average and Marginal
• Economists find it useful to talk
about three dimensions of
something:
• Total
• Average = per unit
• Marginal = incremental
Total Total
# of mechanics Output Cost
0 0 0
1 100 1000
2 250 2000
3 360 3000
4 440 4000
5 500 5000
6 540 6000
7 550 7000
Production and Costs
Quantityof Total Average Marginal
Output Cost Cost Cost
100 1,000 10 10
250 2,000 8 6.7
360 3,000 8.33 9.1
440 4,000 9 12.5
500 5,000 10 16.7
540 6,000 11.1 25
550 7,000 12.7 100
Plot the Average Cost
and the Marginal Cost
Schedules
• Average Cost is the per unit cost:
total cost divided by quantity of
output
• Marginal Cost is the change in
total cost divided by the change
in total output.

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production functions.ppt_isoquants

  • 2. Production • An entrepreneur must put together resources -- land, labour, capital -- and produce a product people will be willing and able to purchase
  • 3. PRODUCTION FUNCTION • THE RELATIONSHIP BETWEEN THE AMOUNT OF INPUT REQUIRED AND THE AMOUNT OF OUTPUT THAT CAN BE OBTAINED IS CALLED THE PRODUCTION FUNCTION
  • 4. What can you say about Marginal Product ? • As the quantity of a variable input (labour, in the example) increases while all other inputs are fixed, output rises. Initially, output will rise more and more rapidly, but eventually it will slow down and perhaps even decline. • This is called the LAW OF DIMINISHING MARGINAL RETURNS
  • 5. LAW OF DIMINISHING RETURNS IT HOLDS THAT WE WILL GET LESS & LESS EXTRA OUTPUT WHEN WE ADD ADDITIONAL DOSES OF AN INPUT WHILE HOLDING OTHER INPUTS FIXED. IT IS ALSO KNOWN AS LAW OF VARIABLE PROPORTIONS.
  • 6. COMBINING RESOURCES • THERE ARE MANY COMBINATIONS OF RESOURCES THAT COULD BE USED • CONSIDER THE FOLLOWING TABLE SHOWING DIFFERENT NUMBER OF MECHANICS AND AMOUNT OF CAPITAL THAT THE HYPOTHETICAL FIRM, INDIA INC., MIGHT USE
  • 7. Number CAPITAL of Mechanics 5 10 15 20 25 30 35 40 0 0 0 0 0 0 0 0 0 1 30 100 250 340 410 400 400 390 2 60 250 360 450 520 530 520 500 3 100 360 480 570 610 620 620 610 4 130 440 580 640 690 700 700 690 5 130 500 650 710 760 770 780 770 6 110 540 700 760 800 820 830 840 7 100 550 720 790 820 850 870 890 ALTERNATIVE QUANTITIES OF OUTPUT THAT CAN BE PRODUCED BY DIFFERENT COMBINATIONS OF RESOURCES
  • 8. PRODUCTION IN THE SHORT RUN • THE SHORT RUN IS A PERIOD JUST SHORT ENOUGH THAT AT LEAST ONE RESOURCE (INPUT-INDUSTRIAL PLANT,MACHINES) CANNOT BE CHANGED -- IS FIXED OR INELASTIC. THUS IN THE SHORT RUN PROUDCTION OF A COMMODITY CAN BE INCREASED BY INCREASING THE USE OF ONLY VARIABLE INPUTS LIKE LABOUR AND RAW MATERIALS.
  • 9. Number CAPITAL of Mechanics 5 10 15 20 25 30 35 40 0 0 0 0 0 0 0 0 0 1 30 100 250 340 410 400 400 390 2 60 250 360 450 520 530 520 500 3 100 360 480 570 610 620 620 610 4 130 440 580 640 690 700 700 690 5 130 500 650 710 760 770 780 770 6 110 540 700 760 800 820 830 840 7 100 550 720 790 820 850 870 890 Quantities of Output that Can Be Produced When One Resource is Fixed
  • 10. LONG RUN • THE LONG RUN IS A PERIOD SUFFIECIENTLY LONG THAT ALL FACTORS INCLUDING CAPITAL CAN BE ADJUSTED OR ARE VARIABLE. • THIS MEANS THAT THE FIRM CAN CHOOSE ANY COMBINATION ON THE MANUFACTURING TABLE -- NOT JUST THOSE ALONG COLUMN LABELLED “10”
  • 11. Number CAPITAL of Mechanics 5 10 15 0 0 0 0 1 30 100 250 2 60 250 360 3 100 360 480 4 130 440 580 5 130 500 650 6 110 540 700 7 100 550 720 The Long Run or Planning Period: As we double both resources, what happens to output?
  • 12. THREE STAGES OF PRODUCTION No. of workers (N) Total product – TPL (tonnes) Marginal Product (MPL) Average Product (APL) Stage of production (1) (2) (3) (4) (5) 1 24 24 24 I INCREASING AND CONSTANT RETURNS 2 72 48 36 3 138 66 46 4 216 78 54 5 300 84 60 6 384 84 64 7 462 78 66 II DIMINISHING RETURNS 8 528 66 66 9 576 48 64 10 600 24 60 11 594 -6 54 III -VE RETURNS12 552 -42 46
  • 13. BEHAVIOUR OF TPP,MPP AND APP DURING THE THREE STAGES OF PRODUCTION TOTAL PHYSICAL PRODUCT MARGINAL PHYSICAL PRODUCT AVERAGE PHYSICAL PRODUCT STAGE I INCREASES AT AN INCREASING RATE INCREASES, REACHES ITS MAXIMUM & THEN DECLINES TILL MR = AP INCREASES & REACHES ITS MAXIMUM STAGE II INCREASES AT A DIMINISHING RATE TILL IT REACHES MAXIMUM IS DIMINISHING AND BECOMES EQUAL TO ZERO STARTS DIMINISHING STAGE III
  • 14. FROM THE ABOVE TABLE ONLY STAGE II IS RATIONAL WHICH MEANS RELEVANT RANGE FOR A RATIONAL FIRM TO OPERATE. IN STAGE I IT IS PROFITABLE FOR THE FIRM TO KEEP ON INCREASING THE USE OF LABOUR. IN STAGE III, MP IS NEGATIVE AND HENCE IT IS INADVISABLE TO USE ADDITIONAL LABOUR. i.e ONLY STAGE I AND III ARE IRRATIONAL
  • 15. ISOQUANT AN ISOQUANT OR ISO PRODUCT CURVE OR EQUAL PRODUCT CURVE OR A PRODUCTION INDIFFERENCE CURVE SHOW THE VARIOUS COMBINATIONS OF TWO VARIABLE INPUTS RESULTING IN THE SAME LEVEL OF OUTPUT. IT IS DEFINED AS A CURVE PASSING THROUGH THE PLOTTED POINTS REPRESENTING ALL THE COMBINATIONS OF THE TWO FACTORS OF PRODUCTION WHICH WILL PRODUCE A GIVEN OUTPUT.
  • 16. • For example from the following table we can see that different pairs of labour and capital result in the same output. Labour (Units) Capital (Units) Output (Units) 1 5 10 2 3 10 3 2 10 4 1 10 5 0 10
  • 17. FOR EACH LEVEL OF OUTPUT THERE WILL BE A DIFFERENT ISOQUANT. WHEN THE WHOLE ARRAY OF ISOQUANTS ARE REPRESENTED ON A GRAPH, IT IS CALLED AN ISOQUANT MAP. IMPORTANT ASSUMPTIONS THE TWO INPUTS CAN BE SUBSTITUTED FOR EACH OTHER. FOR EXAMPLE IF LABOUR IS REDUCED IN A COMPANY IT WOULD HAVE TO BE
  • 18. SLOPE OF ISOQUANT THE SLOPE OF AN ISOQUANT HAS A TECHNICAL NAME CALLED THE MARGINAL RATE OF TECHNICAL SUBSTITUTION (MRTS) OR THE MARGINAL RATE OF SUBSTITUTION IN PRODUCTION. THUS IN TERMS OF CAPITAL SERVICES K AND LABOUR L MRTS = Dk/DL
  • 19. TYPES OF ISOQUANTS 1. LINEAR ISOQUANT 2. RIGHT-ANGLE ISOQUANT 3. CONVEX ISOQUANT
  • 20. LINEAR ISOQUANT IN LINEAR ISOQUANTS THERE IS PERFECT SUBSTIUTABILTY OF INPUTS. FOR EXAMPLE IN A POWER PLANT EQUIPED TO BURN OIL OR GAS. VARIOUS AMOUNTS OF ELECTRICITY COULD BE PRODUCED BY BURNING GAS, OIL OR A COMBINATION. i.e OIL AND GAS ARE PERFECT SUBSITUTES. HENCE THE ISOQUANT WOULD BE A STRAIGHT LINE.
  • 21. RIGHT-ANGLE ISOQUANT IN RIGHT-ANGLE ISOQUANTS THERE IS COMPLETE NON-SUBSTIUTABILTY BETWEEN INPUTS. FOR EXAMPLE TWO WHEELS AND A FRAME ARE REQUIRED TO PRODUCE A BYCYCLE THESE CANNOT BE INTERCHANGED. THIS IS ALSO KNOWN AS LEONTIEF ISOQUANT OR INPUT-OUTPUT ISOQUANT.
  • 22. CONVEX ISOQUANT IN CONVEX ISOQUANTS THERE IS SUBSTIUTABILTY BETWEEN INPUTS BUT IT IS NOT PERFECT. FOR EXAMPLE (1) A SHIRT CAN BE MADE WITH LARGE AMOUNT OF LABOUR AND A SMALL AMOUNT MACHINERY. (2) THE SAME SHIRT CAN BE WITH LESS LABOURERS, BY INCREASING MACHINERY. (3) THE SAME SHIRT CAN BE MADE WITH STILL LESS LABOURERS BUT WITH A LARGER INCREASE IN MACHINERY.
  • 23. WHILE A RELATIVELY SMALL ADDITION OF MACHINERY FROM M1(MANUAL EMBROIDERY) TO M2(TAILORING MACHINE EMBROIDERY) ALLOWS THE INPUT OF LABOURERS TO BE REDUCED FROM L1 TO L2. A VERY LARGE INCREASE IN MACHINERY TO M3 (COMPUTERISED EMBROIDERY) IS REQUIRED TO FURTHER DECREASE LABOUR FROM L2 TO L3. THUS SUBSTIUTABILITY OF LABOURERS FOR MACHINERY
  • 24. PROPERTIES OF ISOQUANTS 1. AN ISOQUANT IS DOWNWARD SLOPING TO THE RIGHT. i.e NEGATIVELY INCLINED. THIS IMPLIES THAT FOR THE SAME LEVEL OF OUTPUT, THE QUANTITY OF ONE VARIABLE WILL HAVE TO BE REDUCED IN ORDER TO INCREASE THE QUANTITY OF OTHER VARIABLE.
  • 25. PROPERTIES OF ISOQUANTS 2. A HIGHER ISOQUANT REPRESENTS LARGER OUTPUT. THAT IS WITH THE SAME QUANTITY OF 0NE INPUT AND LARGER QUANTITY OF THE OTHER INPUT, LARGER OUTPUT WILL BE PRODUCED.
  • 26. PROPERTIES OF ISOQUANTS 3. NO TWO ISOQUANTS INTERSECT OR TOUCH EACH OTHER. IF THE TWO ISOQUANTS DO TOUCH OR INTERSECT THAT MEANS THAT A SAME AMOUNT OF TWO INPUTS CAN PRODUCE TWO DIFFERENT LEVELS OF OUTPUT WHICH IS ABSURD.
  • 27. PROPERTIES OF ISOQUANTS 4. ISOQUANT IS CONVEX TO THE ORIGIN. THIS MEANS THAT THE SLOPE DECLINES FROM LEFT TO RIGHT ALONG THE CURVE. THAT IS WHEN WE GO ON INCREASING THE QUANTITY OF ONE INPUT SAY LABOUR BY REDUCING THE QUANTITY OF OTHER INPUT SAY CAPITAL, WE SEE LESS UNITS OF CAPITAL ARE SACRIFICED FOR THE ADDITIONAL UNITS OF LABOUR.
  • 28. Number Tot al Mechanics Out put 0 0 1 100 2 250 3 360 4 440 5 500 6 540 7 550 8 540 Now, let’s just consider the column under “10 capital”
  • 29. 600 500 400 300 200 100 0 1 2 3 4 5 6 7 8 Total Output, TPP Number of Mechanics TPP The Total Product Curve
  • 30. 0 0 0 1 100 100 2 250 125 3 360 120 4 440 110 5 500 100 6 540 90 7 550 78.6 8 540 67.5 Average Product = Total Output # of mechanics
  • 31. 150 125 100 75 50 25 0 1 2 3 4 5 6 7 8 Average Product, APP Number of Mechanics AP P Number Total Average Mechanics Output Product 0 0 0 1 100 100 2 250 125 3 360 120 4 440 110 5 500 100 6 540 90 7 550 78.6 8 540 67.5
  • 32. MechanicsOutput Product Product 0 0 0 0 1 100 100 100 2 250 125 150 3 360 120 110 4 440 110 80 5 500 100 60 6 540 90 40 7 550 78.6 10 8 540 67.5 -10 Marginal Product = Change in Total Output Change in Number ofMechanics
  • 33. Let’s Plot the MPP Schedule We’ll place it on top of the APP schedule so we can compare the two
  • 34. 150 125 100 75 50 25 0 1 2 3 4 5 6 7 8 Average and Marginal Product Number of Mechanics APP Marginal and Average MPP MPP>APP |----------| |-----------------------------| MPP<APP MPP=APP
  • 35. RETURNS TO SCALE • DIMINISHING RETURNS REFER TO RESPONSE OF OUTPUT TO AN INCREASE OF A SINGLE INPUT WHILE OTHER INPUTS ARE HELD CONSTANT. • WE HAVE TO SEE THE EFFECT BY INCREASING ALL INPUTS. • WHAT WOULD HAPPEN IF THE PRODUCTION OF WHEAT IF LAND, LABOUR, FERTILISERS, WATER ETC,. ARE ALL DOUBLED. THIS REFERS TO THE RETURNS TO SCALE OR EFFECT OF SCALE INCREASES OF INPURTS ON THE QUANTITY
  • 36. CONSTANT RETURNS TO SCALE • THIS DENOTES A CASE WHERE A CHANGE IN ALL INPUTS LEADS TO A PROPORTIONAL CHANGE IN OUTPUT. • FOR EXAMPLE IF LABOUR, LAND CAPITAL AND OTHER INPUTS DOUBLED, THEN UNDER CONSTANT RETURNS TO SCALE
  • 37. INCREASING RETURNS TO SCALE • THIS IS ALSO CALLED ECONOMIES OF SCALE. THIS ARISES WHEN AN INCREASE IN ALL INPUTS LEADS TO A MORE-THAN- PROPORTIONAL INCREASE IN THE LEVEL OF OUTPUT. • FOR EXAMPLE AN ENGINEER PLANNING A SMALL SCALE CHEMICAL PLANT WILL GENERALLY FIND THAT BY INCREASING INPUTS OF LABOUR, CAPITAL AND MATERIALS BY 10% WILL INCREASE THE TOTAL OUTPUT BY MORE THAN 10%.
  • 38. DECREASING RETURNS TO SCALE • THIS OCCURS WHEN A BALANCED INCREASE OF ALL INPUTS LEADS TO A LESS THAN PORPORTIONAL INCREASE IN TOTAL OUTPUT. • IN MANY PROCESS, SCALING UP MAY EVENTUALLY REACH A POINT BEYOND WHIH INEFFICIENCIES SET IN. THESE MIGHT ARISE BECAUSE THE COSTS OF MANAGEMENT OR CONTROL BECOME LARGE. • THIS WAS VERY EVIDENT IN ELECTRICITY GENERATION WHEN PLANTS GREW TOO LARGE, RISK OF PLANT FAILURE INCREASED.
  • 39. IMPORTANCE OF RETURNS TO SCALE CONCEPT IF AN INDUSTRY IS CHARACTERIZED BY INCREASING RETURNS TO SCALE, THERE WILL BE A TENDENCY FOR EXPANDING THE SIZE OF THE FIRM AND THUS THE INDUSTRY WILL BE DOMINATED BY LARGE FIRMS. THE OPPOSITE WILL BE TRUE IN INDUSTRIES WHERE DECREASING RETURNS TO SCALE PREVAIL. IN CASE OF INDUSTRIES WITH CONSTANT RETURNS TO SCALE, FIRMS OF ALL SIZES WOULD SURVIVE EQUALLY WELL.
  • 40. FROM PRODUCTION TO COST • TO GET TO WHERE WE REALLY WANT TO BE, WE MUST TRANSLATE THE PRODUCT SCHEDULES AND CURVES TO COSTS. • LET’S ASSUME THE COST PER VARIABLE RESOURCE -- PER WORK -- IS $1000 PER WEEK.
  • 41. Total Total # of mechanics Output Cost 0 0 0 1 100 1000 2 250 2000 3 360 3000 4 440 4000 5 500 5000 6 540 6000 7 550 7000 Production and Costs
  • 42. 6 5 4 3 2 1 0 100 2 00 300 400 500 600 Total Output Total Costs (thousands) Total Costs
  • 43. Average and Marginal • Economists find it useful to talk about three dimensions of something: • Total • Average = per unit • Marginal = incremental
  • 44. Total Total # of mechanics Output Cost 0 0 0 1 100 1000 2 250 2000 3 360 3000 4 440 4000 5 500 5000 6 540 6000 7 550 7000 Production and Costs
  • 45. Quantityof Total Average Marginal Output Cost Cost Cost 100 1,000 10 10 250 2,000 8 6.7 360 3,000 8.33 9.1 440 4,000 9 12.5 500 5,000 10 16.7 540 6,000 11.1 25 550 7,000 12.7 100
  • 46. Plot the Average Cost and the Marginal Cost Schedules • Average Cost is the per unit cost: total cost divided by quantity of output • Marginal Cost is the change in total cost divided by the change in total output.