CBSE Class 12 Microeconomics Revision Notes Chapter 3 Production and Costs
Production is the process of transforming inputs such as labour, capital and raw materials into output. In Class 12 Microeconomics, this chapter explains production function, short run, long run, product curves, returns to scale and cost behaviour.
Production and Costs is an important chapter in Class 12 Microeconomics because it explains how firms produce output and manage costs. A firm uses inputs such as labour, machines, land and raw materials to produce goods or services. The cost of using these inputs affects the firm’s profit.
Use these CBSE Class 12 Microeconomics Revision Notes Chapter 3 for the 2026–27 academic year to revise production function, TP, AP, MP, law of variable proportions, returns to scale and cost concepts. These notes follow the chapter flow and keep formulas, curves and definitions easy to revise.
Key Takeaways
- Production function: Shows the maximum output that can be produced from given inputs.
- Short run: At least one factor remains fixed and one factor can vary.
- Law of variable proportions: Marginal product first rises, then falls as more units of a variable factor are used.
- Cost function: Shows the least cost of producing each level of output.
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Access Class 12 Microeconomics Chapter 3 Production and Costs Notes in 30 Minutes
Revise this chapter in two parts. First, study production concepts. Then revise cost concepts and curve relationships.
| Revision Area | What to Revise |
| Production | Transformation of inputs into output |
| Production Function | Relation between inputs and maximum output |
| Short Run | At least one fixed factor |
| Long Run | All factors can be varied |
| Isoquant | Input combinations producing same output |
| TP, AP and MP | Product measures of a variable input |
| Law of Variable Proportions | Three stages of returns to a factor |
| Returns to Scale | CRS, IRS and DRS |
| Cost Concepts | Explicit, implicit and economic cost |
| Cost Curves | TFC, TVC, TC, AFC, AVC, AC and MC |
Production and Costs Class 12 Notes: What This Chapter Covers
Production and Costs Class 12 Notes study the behaviour of a producer. A producer uses inputs to create output and pays for these inputs. The cost of production affects profit.
Production
Production means transforming resources into commodities or services.
Examples:
| Producer | Inputs Used | Output Produced |
| Farmer | Land, labour, seeds, water | Wheat |
| Tailor | Cloth, thread, machine, labour | Shirts |
| Car manufacturer | Factory, machinery, steel, labour | Cars |
| Domestic helper | Labour | Cleaning services |
Cost of Production
A firm has to pay for inputs used in production. This payment is called cost of production.
Examples of cost include wages, rent, raw material cost, interest and electricity charges.
Firm’s Objective
A firm earns revenue by selling output. Profit is the difference between revenue and cost.
Profit = Revenue - Cost
A firm generally aims to maximise profit.
Production Function in Class 12 Microeconomics Chapter 3 Notes
A production function shows the technical relationship between inputs and output.
Meaning of Production Function
The production function of a firm shows the maximum quantity of output that can be produced using different combinations of inputs.
It can be written as:
q = f(L, K)
Here:
| Symbol | Meaning |
| q | Maximum output |
| L | Labour |
| K | Capital |
| f | Functional relationship |
A production function is defined for a given technology. If technology improves, the maximum output from the same inputs can increase.
Features of Production Function
| Feature | Explanation |
| Input-output relation | Shows relation between factors and output |
| Maximum output | Assumes efficient use of inputs |
| Given technology | Based on current production technology |
| Physical concept | Shows physical output, not cost or revenue |
| Firm-specific | Can differ across firms and production methods |
Short Run and Long Run
The difference between short run and long run depends on whether all inputs can be changed.
Short Run
Short run is a period in which at least one factor of production is fixed.
The firm can change output by changing only the variable factor.
| Factor Type | Meaning |
| Fixed Factor | Cannot be changed in the short run |
| Variable Factor | Can be changed in the short run |
Example:
A firm may keep capital fixed and change labour to increase output.
Long Run
Long run is a period in which all factors of production can be changed.
In the long run, there is no fixed factor.
| Basis | Short Run | Long Run |
| Fixed factor | Exists | Does not exist |
| Variable factor | At least one | All factors variable |
| Output change | By changing variable factor | By changing all factors |
| Main law | Law of variable proportions | Returns to scale |
Isoquant
An isoquant is a curve that shows all possible combinations of two inputs that produce the same level of output.
For example, if 10 units of output can be produced with different combinations of labour and capital, all those combinations lie on the same isoquant.
Features of Isoquant
| Feature | Explanation |
| Same output | Every point on an isoquant gives the same output |
| Two-input analysis | Usually labour and capital are used |
| Downward sloping | More of one input needs less of the other |
| Higher isoquant | Shows higher level of output |
Isoquants are useful because they show how a firm can substitute one input for another while keeping output constant.
Total Product, Average Product and Marginal Product
When one input is varied and all other inputs are kept constant, output changes. This gives total product, average product and marginal product.
Total Product
Total Product is the total output produced by using a given quantity of a variable input, while other inputs remain fixed.
It is also called total physical product.
Formula:
TP = Sum of marginal products
Average Product
Average Product is output per unit of variable input.
Formula:
AP = TP / Variable Input
If labour is the variable input:
APL = TPL / L
Marginal Product
Marginal Product is the change in total product due to the use of one additional unit of variable input.
Formula:
MP = Change in TP / Change in Variable Input
If labour changes by one unit:
MPn = TPn - TPn-1
Product Formula Table
| Concept | Formula |
| Total Product | TP = Sum of MP |
| Average Product | AP = TP / Variable Input |
| Marginal Product | MP = Change in TP / Change in Variable Input |
| Marginal Product of nth unit | MPn = TPn - TPn-1 |
Relationship Between TP, AP and MP
TP, AP and MP are closely connected.
| TP Behaviour | MP Behaviour |
| TP rises at an increasing rate | MP rises |
| TP rises at a decreasing rate | MP falls but remains positive |
| TP is maximum | MP = 0 |
| TP starts falling | MP becomes negative |
Relationship Between AP and MP
| Situation | Effect on AP |
| MP > AP | AP rises |
| MP = AP | AP is maximum |
| MP < AP | AP falls |
MP cuts AP at the maximum point of AP.
Curve Behaviour Notes
| Curve | Shape or Behaviour |
| TP Curve | First rises at increasing rate, then at decreasing rate, then may fall |
| MP Curve | Inverted U-shaped |
| AP Curve | Inverted U-shaped |
| MP and AP | MP cuts AP at AP’s maximum point |
Law of Variable Proportions
The law of variable proportions explains how output changes when more units of one variable factor are used with fixed factors.
It states that when more units of a variable factor are combined with fixed factors, marginal product initially rises and then starts falling after a point.
This law applies in the short run.
Stages of Law of Variable Proportions
The law of variable proportions has three stages.
Stage I: Increasing Returns to a Factor
In Stage I, TP rises at an increasing rate and MP rises.
This happens because fixed factors are underutilised at the beginning. More units of the variable factor improve the use of fixed factors.
Reasons for increasing returns:
- Underutilisation of fixed factors
- Indivisibility of factors
- Better efficiency of the variable factor
Stage II: Diminishing Returns to a Factor
In Stage II, TP rises at a decreasing rate and MP falls but remains positive.
This is the rational stage of production because total output is still increasing.
Reasons for diminishing returns:
- Fixed factor starts becoming crowded
- Variable factor has less fixed factor to work with
- Factor proportion becomes less suitable
Stage III: Negative Returns to a Factor
In Stage III, TP falls and MP becomes negative.
This happens when too many units of the variable factor are used with fixed factors.
Reasons for negative returns:
- Poor coordination between fixed and variable factors
- Excessive use of fixed factors
- Overcrowding of the variable factor
Three Stages Summary Table
| Stage | TP | MP | Main Feature |
| Stage I | Rises at increasing rate | Rises | Increasing returns |
| Stage II | Rises at decreasing rate | Falls but positive | Diminishing returns |
| Stage III | Falls | Negative | Negative returns |
Returns to Scale in Production and Costs
Returns to scale apply in the long run because all inputs can be changed.
Returns to scale show how output changes when all inputs are increased in the same proportion.
Constant Returns to Scale
Constant Returns to Scale means output increases in the same proportion as inputs.
If inputs double and output also doubles, it is CRS.
Increasing Returns to Scale
Increasing Returns to Scale means output increases by a larger proportion than inputs.
If inputs double and output more than doubles, it is IRS.
Decreasing Returns to Scale
Decreasing Returns to Scale means output increases by a smaller proportion than inputs.
If inputs double and output less than doubles, it is DRS.
Returns to Scale Table
| Type | Input Change | Output Change |
| CRS | Inputs increase by t times | Output increases by t times |
| IRS | Inputs increase by t times | Output increases by more than t times |
| DRS | Inputs increase by t times | Output increases by less than t times |
Cobb-Douglas Production Function
A Cobb-Douglas production function can be written as:
q = x1α x2β
Here:
| Symbol | Meaning |
| q | Output |
| x1 | Factor 1 |
| x2 | Factor 2 |
| α, β | Constants |
If both inputs are increased t times, then output depends on α + β.
| Condition | Return to Scale |
| α + β = 1 | Constant Returns to Scale |
| α + β > 1 | Increasing Returns to Scale |
| α + β < 1 | Decreasing Returns to Scale |
Cost Concepts in Production and Costs
A firm uses inputs to produce output. The payment made for these inputs forms the cost of production.
Economic Cost
Economic cost is the sum of explicit cost and implicit cost.
Formula:
Economic Cost = Explicit Cost + Implicit Cost
Explicit Cost
Explicit cost is the actual money paid by a firm for hiring or buying inputs.
Examples:
- Wages
- Rent
- Interest
- Raw material cost
- Electricity bill
These costs are recorded in books of accounts.
Implicit Cost
Implicit cost is the estimated cost of using self-owned resources.
Example:
If the owner uses their own building for production, the rent that could have been earned from that building is an implicit cost.
Normal Profit
Normal profit is the minimum return required to keep the entrepreneur in business.
It is treated as part of cost in economics.
Cost Concepts Table
| Cost Type | Meaning |
| Explicit Cost | Actual money payment |
| Implicit Cost | Estimated cost of self-owned resources |
| Economic Cost | Explicit cost + implicit cost |
| Normal Profit | Minimum return required by entrepreneur |
Total Fixed Cost, Total Variable Cost and Total Cost
Short-run cost is divided into fixed cost and variable cost.
Total Fixed Cost
Total Fixed Cost is the cost incurred on fixed factors.
It remains constant at all levels of output.
Examples include rent, licence fees and interest on fixed capital.
Formula:
TFC = TC - TVC
or
TFC = AFC × Q
Features of TFC
- TFC remains constant when output changes.
- TFC exists even when output is zero.
- The TFC curve is parallel to the X-axis.
- At zero output, TC = TFC.
Total Variable Cost
Total Variable Cost is the cost incurred on variable factors.
It changes with output.
Examples include raw materials, power and wages of variable labour.
Formula:
TVC = TC - TFC
or
TVC = AVC × Q
Features of TVC
- TVC is zero when output is zero.
- TVC rises as output increases.
- TVC first rises at a decreasing rate and later at an increasing rate.
- The shape of TVC is linked with the law of variable proportions.
Total Cost
Total Cost is the sum of total fixed cost and total variable cost.
Formula:
TC = TFC + TVC
or
TC = AC × Q
Total Cost Summary Table
| Cost | Formula | Behaviour |
| TFC | TC - TVC | Constant at all output levels |
| TVC | TC - TFC | Changes with output |
| TC | TFC + TVC | Increases as output increases |
Average Cost and Marginal Cost
Average cost and marginal cost are per-unit cost concepts.
Average Fixed Cost
Average Fixed Cost is fixed cost per unit of output.
Formula:
AFC = TFC / Q
Features of AFC
- AFC falls as output increases.
- AFC curve is a rectangular hyperbola.
- AFC never becomes zero.
- AFC curve never touches the X-axis.
Average Variable Cost
Average Variable Cost is variable cost per unit of output.
Formula:
AVC = TVC / Q
AVC is generally U-shaped because of the law of variable proportions.
Average Cost
Average Cost is the total cost per unit of output.
Formula:
AC = TC / Q
or
AC = AFC + AVC
Marginal Cost
Marginal Cost is the change in total cost due to the production of one additional unit of output.
Formula:
MC = Change in TC / Change in Q
When output changes by one unit:
MCn = TCn - TCn-1
Since fixed cost does not change with output, marginal cost is also related to change in TVC.
MC = Change in TVC / Change in Q
Average and Marginal Cost Formula Table
| Concept | Formula |
| AFC | TFC / Q |
| AVC | TVC / Q |
| AC | TC / Q |
| AC | AFC + AVC |
| MC | Change in TC / Change in Q |
| MCn | TCn - TCn-1 |
Relationship Between MC, AVC and AC
Marginal cost affects both AVC and AC.
Relationship Between MC and AVC
| Situation | Result |
| MC < AVC | AVC falls |
| MC = AVC | AVC is minimum |
| MC > AVC | AVC rises |
MC cuts AVC at the minimum point of AVC.
Relationship Between MC and AC
| Situation | Result |
| MC < AC | AC falls |
| MC = AC | AC is minimum |
| MC > AC | AC rises |
MC cuts AC at the minimum point of AC.
Relationship Between AC and AVC
AC = AFC + AVC
The vertical distance between AC and AVC is AFC.
As output increases, AFC falls. So the distance between AC and AVC keeps reducing, but AC and AVC never meet because AFC never becomes zero.
Short Run Cost Curves
Cost curves show how costs behave as output changes.
| Curve | Behaviour |
| TFC | Horizontal line parallel to X-axis |
| TVC | Starts from origin and rises with output |
| TC | Starts from TFC and rises with output |
| AFC | Downward sloping rectangular hyperbola |
| AVC | U-shaped |
| AC | U-shaped |
| MC | U-shaped and cuts AVC and AC at their minimum points |
Important Cost Curve Points
- TC and TVC remain parallel because TFC is constant.
- TFC is the vertical distance between TC and TVC.
- AC and AVC never intersect because AFC is always positive.
- MC cuts AVC and AC at their lowest points.
Cost Function
A cost function shows the least cost of producing each level of output, given technology and input prices.
For each output level, a firm chooses the least expensive input combination.
This is why production and cost are connected. The firm studies how much output it can produce and how much cost it must incur.
Quick Revision Tables for Production and Costs
Production Formula Table
| Concept | Formula |
| Production Function | q = f(L, K) |
| Average Product | AP = TP / Variable Input |
| Marginal Product | MP = Change in TP / Change in Variable Input |
| MP of nth unit | MPn = TPn - TPn-1 |
| Cobb-Douglas Function | q = x1α x2β |
Cost Formula Table
| Concept | Formula |
| Economic Cost | Explicit Cost + Implicit Cost |
| TC | TFC + TVC |
| TFC | TC - TVC |
| TVC | TC - TFC |
| AC | TC / Q |
| AC | AFC + AVC |
| AFC | TFC / Q |
| AVC | TVC / Q |
| MC | Change in TC / Change in Q |
Product Curve Relationship Table
| Relationship | Rule |
| TP rises faster | MP rises |
| TP rises slower | MP falls but remains positive |
| TP maximum | MP = 0 |
| TP falls | MP negative |
| MP > AP | AP rises |
| MP = AP | AP maximum |
| MP < AP | AP falls |
Cost Curve Relationship Table
| Relationship | Rule |
| MC < AVC | AVC falls |
| MC = AVC | AVC minimum |
| MC > AVC | AVC rises |
| MC < AC | AC falls |
| MC = AC | AC minimum |
| MC > AC | AC rises |
Important Terms in Production and Costs
| Term | Meaning |
| Production | Transformation of inputs into output |
| Production Function | Relation between inputs and maximum output |
| Fixed Factor | Factor that cannot be changed in short run |
| Variable Factor | Factor that can be changed in short run |
| Isoquant | Input combinations giving same output |
| Total Product | Total output from variable input |
| Average Product | Output per unit of variable input |
| Marginal Product | Additional output from one more unit of input |
| Law of Variable Proportions | Output law when one input varies and others stay fixed |
| Returns to Scale | Output response when all inputs change together |
| Explicit Cost | Actual money payment |
| Implicit Cost | Cost of self-owned resources |
| Normal Profit | Minimum return needed by entrepreneur |
| Marginal Cost | Additional cost of one more unit of output |
Common Mistakes in Class 12 Microeconomics Chapter 3 Notes
| Mistake | Correct Point |
| Confusing short run with a fixed number of months | Short run means at least one factor is fixed |
| Treating production function as cost function | Production function shows output, cost function shows least cost |
| Assuming MP is always positive | MP can become zero or negative |
| Saying AP is maximum when MP is zero | AP is maximum when MP = AP |
| Forgetting TFC at zero output | TFC exists even at zero output |
| Assuming AFC becomes zero | AFC falls but never becomes zero |
| Mixing returns to factor and returns to scale | Returns to factor is short run, returns to scale is long run |
Useful Links for Class 12 Microeconomics
| Section | Useful Links |
| Revision Notes | CBSE Class 12 Microeconomics Revision Notes |
| Microeconomics Notes | CBSE Class 12 Microeconomics Revision Notes Chapter 1 |
| Economics Notes | CBSE Class 12 Economics Notes |
| NCERT Solutions | NCERT Solutions Class 12 Microeconomics |
| NCERT Solutions | NCERT Solutions Class 12 Economics |
| Syllabus | CBSE Class 12 Economics Syllabus |
| Sample Papers | CBSE Sample Papers for Class 12 Economics |
| Important Questions | Important Questions Class 12 Microeconomics |
FAQs (Frequently Asked Questions)
This chapter explains how firms use inputs to produce output and how production decisions create costs. It covers production function, short run, long run, product curves, returns to scale and cost curves.
Marginal product shows the additional output from one more unit of variable input. It helps explain the law of variable proportions and the shape of TP, AP and MP curves.
In the short run, at least one factor is fixed. In the long run, all factors can be changed. The law of variable proportions applies in the short run, while returns to scale apply in the long run.
AC and MC are U-shaped because of the law of variable proportions. Initially, increasing returns reduce per-unit cost. Later, diminishing returns increase per-unit cost.
When MC is less than AC, AC falls. When MC equals AC, AC is minimum. When MC is greater than AC, AC rises. MC cuts AC at its minimum point.
