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Musgrave Maximum Welfare Principle - Budget Determination

square Introduction To Maximum Welfare Principle ↓

Richard Musgrave designates Dalton's Principle of 'Maximum Social
Advantage' as the 'Maximum Welfare Principle of Budget Determination'.

Musgrave Maximum Welfare Principle of Budget Determination

According to Musgrave, Dalton has proposed two principles of budget policy.

The first is that resources should be distributed among different directions in such a way as to equalize the marginal return of satisfaction for each type of expenditure.

The second is that public expenditure should be pushed to the point where the satisfaction Obtained from the last rupee spent is equal to satisfaction lost from the last rupee taken in taxes.

Therefore the size of budget must be determined in such a way so that it results in maximum welfare to the society.

square Musgrave's Diagram - Find Optimum Budget Size ↓

To illustrate the maximum welfare principle in the optimum budget determination, Musgrave uses the following figure :-

Musgrave Diagram Optimum Budget Size Determination

Explanation of above Musgrave's diagram is given below :-

The 'Amount of Taxation and Public Expenditure' is measured on the X-axis, and on Y-axis, the 'Marginal Social Benefit' (MSB) is measured in the upward direction and the 'Marginal Social Sacrifice' (MSS) is measured in downward direction.

The 'Curve EE' indicating the marginal social benefit of successive units of public expenditure, allocated optimally between different public uses, slopes downwards from left to right due to diminishing marginal utility of social benefit.

The 'Curve TT' indicating the marginal social sacrifice of successive units of taxation imposed, shifts upwards from left to right due to increasing marginal disutility or social sacrifice.

The 'Curve NN' measures the net benefit derived from successive additions to the public budget (by way of taxation and public expenditure) and is arrived by deducting TT from EE.

The 'Optimum Size of Budget' is determined at OM, where marginal net benefits are nil. Therefore, the Government must fix the amount of taxes and public expenditure equal to OM. At point M, the maximum-sacrifice approach to the determination of taxes is matched by maximum-benefit approach to the allocation of public expenditure, and the two aspects are combined in a general theory of budget planning.

The optimum size of budget is at point M, because the marginal social benefit MP is equal to marginal social sacrifice MQ, i.e., MSB = MSS. Since MSB and MSS is measured in opposite directions (upward and downward), the marginal net benefit is nil. (MSB - MSS = 0). Therefore, the NN curve cuts the X-axis at point M.

At any point before M (i.e. M1), marginal social benefit (M1P1) will be greater than marginal social sacrifice (M1Q1) and marginal net benefits will be positive. Therefore, it would make sense to increase the taxation and public expenditure. Thus, there will be tendency to move towards point M.

At any point after M (i.e. M2), marginal social sacrifice (M2Q2) will exceed marginal social benefit (M2P2), and the marginal net benefits will be negative. Therefore, it would make sense to reduce the taxation and consequently reduction in public expenditure. Thus there will be a tendency to move towards point M. Thus, at point M, MSB = MSS. Therefore, according to Richard Abel Musgrave the optimum size of the budget is decided at a point where marginal net benefit is zero.

square Conclusion ↓

According to Musgrave the optimum size of budget is given by the point where marginal net benefit is zero. This point corresponds to the point of maximum social advantage as at this point MSB = MSS.

1 Comment:

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