Aggregate Supply and the 45-Degree Line

Aggregate Supply and the 45-Degree Line — Learn the meaning of AS as planned production, the identity AS = Y = C + S, and the significance of the 45-degree line in Keynesian analysis. CBSE Class 12 Macroeconomics notes.

Notes

Aggregate Supply and the 45-Degree Line

Class 12 Macro Economics — Where does national income come from, and how do we know if the economy is in balance?

What is Aggregate Supply?

Aggregate = Total. Supply = What is produced. Put them together and you get the total value of goods and services produced in the economy.

Aggregate Supply (AS)
The total money value of final goods and services that all producers in the economy plan to supply during a given period, corresponding to a given level of national income.

AS = National Income (Y)

Here's the key insight: the money received from selling everything produced flows back to households as factor incomes — wages, rent, interest, and profit.

So every rupee of output (AS) becomes a rupee of income (Y) for someone. That's why AS = Y always holds.

Production side

Firms produce goods worth ₹Y

Income side

Households earn income worth ₹Y

Think of a family business:Rahu runs a small furniture workshop in his garage. Last year he made and sold tables worth ₹4 lakh. That ₹4 lakh was spent on wood, paid as rent for his workshop space, and kept as his own profit. Every rupee of output became someone's income. AS = Y = ₹4 lakh.

Components of Aggregate Supply

Total national income (Y) has two uses: you either spend it (Consumption) or save it (Saving). There is no third option.

Two-Sector Identity

$$Y = AS = C + S$$

Income Allocation Bar — What happens to each ₹ of income?

Income (Y) = ₹200 crC = ₹200 cr · S = ₹0 cr
Consumption (C) — ₹200 cr
Saving (S) — ₹0 cr

What this shows: At income ₹200 cr, households consume ₹200 cr and save ₹0 cr. At exactly ₹200 cr, people spend all they earn — saving is zero. This is the break-even point.

AS Schedule and the 45-Degree Line

The AS schedule shows how much output (income) is produced at each level, and how it splits between consumption and saving.

AS Schedule: At every income level, AS = Y is split into C and S
Income (Y) (₹ cr)Consumption (C) (₹ cr)Saving (S) (₹ cr)AS = Y (₹ cr)
040-400
100120-20100
2002000200
30028020300
40036040400
50044060500
60052080600

45-Degree Line Explorer

01002003004005006000100200300400500600National Income (Y) → ₹ croresAS / Spending → ₹ crores45° (AS = Y)C45° line (AS=Y)C (Consumption)

Reading the 45° Chart

The 45° line represents AS = Y — every point on it shows where output (supply) equals income. The C curve starts at ₹40 cr (autonomous consumption) and rises slower than Y.

When C is below the 45° line, the vertical gap is positive saving (income exceeds spending). When C is above the 45° line, that gap is dissaving (spending exceeds income).

Significance of the 45° Line

Why the 45° Line Matters

Every point on the 45° line satisfies Y = C + S. It is the line of reference — it tells us exactly where aggregate supply equals aggregate income at every level. Without it, we would not be able to see whether an economy has a surplus (saving) or deficit (dissaving).

Points on the 45° Line — click any point

0100200300400500600National Income (Y) → ₹ croresAS → ₹ croresY = 0Y = 100Y = 200Y = 400Y = 600

Tap any point on the 45° line to see the values and meaning.

45°

The reference line where Y = AS = C + S

C < Y

Above break-even: positive saving (gap below 45° line)

C > Y

Below break-even: dissaving (gap above 45° line)

Summary

Key Takeaways

  • Aggregate Supply (AS) = total value of final goods and services produced = National Income (Y).
  • The two-sector identity is Y = AS = C + S. Every rupee of output becomes either consumption or saving.
  • The AS schedule shows the same data as the income column — AS = Y at every level, split into C and S.
  • The 45° line is a reference line where every point satisfies Y = C + S. It helps visualise whether an economy is saving (C below the line) or dissaving (C above the line).
  • The break-even point (Y = 200 in our example) is where C = Y and S = 0. Below it, people dissave; above it, they save.