Explain circular flows of income and expenditure in a three-sector model.
CIRCULAR FLOWS OF INCOME AND EXPENDITURE WITH GOVERNMENT : A THREE-SECTOR MODEL:
Q.3 Explain circular flows of income and expenditure in a three-sector model.
Ans: The three-sector model is formed by adding the
government sector to the two-sector model
A three-sector model includes (a)
Households, (b) Firms, and (c) Government. It depicts (shows) a more realistic
economy. Government plays an important role in the economy. Government makes
many fiscal operations. In this simple analysis, we consider only three fiscal
variables of government. These are (i) Taxes, (ii) Government Expenditure,
and (iii) Transfer Payments.
(i) TAXES: Taxes are withdrawals from the flows.
Because they reduce private disposable income, consumption expenditure, and
savings.
(ii) GOVERNMENT
EXPENDITURE: Government expenditure is an injection to the circular flows.
Because it adds to the aggregate demand. Here, the government purchases factor
services from the households and goods and services from the firms.
(iii)
TRANSFER PAYMENTS: The transfer payments by the government (e.g. old-age
pension, unemployment, allowances, subsidies, etc.,) are injections to the
circular flows. They add to the income of households who raise demand for
consumer goods.
This three-sector model is shown in the following figure:
Income
Flows to Government (Withdrawals): Households pay some part of their income to
the government in the form of direct taxes.
Similarly, firms also pay corporate
income tax to the government, firms also pass on to the government indirect taxes
which are collected from households. The government taxes reduce - disposable
income and consumption of households, - sales and income of firms, - production
and investment in the economy, and - the size of circular flows. Thus, with the
introduction of government and collection of taxes by it, the magnitude of
flows between households and firms is reduced. Because part of their income
flows to the government sector. The situation is damaged by the government. Now, the government itself corrects this situation through its spending and transfer
payments.
Expenditure and Transfer Payments from Government :
(Injections):
Government spends a part of its tax revenue on wages and salaries paid to the
households. It also makes transfer payments like old-age pension and
unemployment allowances to households. Likewise, the government spends a part of
its tax revenue on the purchase of goods and services from the firm. It also pays
subsidies to firms.
Thus, the money that flows from households and firms to the
government in the form of taxes flows back to these sectors in the form of
government expenditure and transfer payments.
Tax Revenue (T) and Government Expenditure (G):
Therefore, T is withdrawal and G is injection. The net effect of
T and G on the size of flows depends on whether T and G are equal or not. The budgetary policy of the government determines
whether tax revenue and government expenditure are equal or not.
è If the government adopts a
balanced budget policy, then G = T.
è
If the government adopts a deficit budget policy, then G > T.
è If the government adopts a
surplus budget policy, then G < T. The balanced and deficit budget policies
indicate injections into the economy. So, they expand circular flows. On the other
hand, a surplus budget policy indicates withdrawal from the economy. So it
reduces circular flows.
Equilibrium Condition:
The total expenditure (E), in
the economy, is the sum of consumption expenditure (C),
Investment expenditure
(I), government expenditure (G). Symbolically, E = C + I + G ……… (i) The total
income (Y) received is allocated to the consumption (C), Savings (S), and Taxes
(T). Symbolically, Y = C + S + T …. (ii) Total expenditure is equal to total
income (E = Y) Therefore, form (i) and (ii), we have, C + I + G = C + S + T ….
(iii) Since C occurs on both sides, it will be cancelled out. Now we have I + G
= S + T …(iv) Here, injections such as I and G are equal to withdrawal such as
S and T. By re-arranging equation …..(iv) G – T = S – I …….(v) OR (I – S) + (G
–T) = 0
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