curve). Therefore, when compared to ‗K‘, ‗P‘ is Pareto efficient.
Similarly a movement from K to O increases the welfare of Ramesh
without reducing the welfare of Suresh. Hence ‗O‘
is also Pareto
efficient. Such as O and P which are points of tangency between
indifference curves of two individuals, can be considered as Pareto
optimal points. All such points (M, N, O, P) are connected by the
line CC
1
and this is known as the contract curve.
It can be seen that a movement from a point on the contract
curve
to a point of it, results in a decrease of social welfare. Thus
the contract curve shows the locus of point of Pareto optimal
distribution of goods between the two consumers.
The contract curve CC
1
is connecting the points of tangency
of the IC
3
of the two individuals at the point of tangency the slopes
of the IC
5
are equal.
In other words, at each point on the contract
curve, the following conditions are satisfied.
Conclusion: Where MRS is marginal rate of substitution. X and Y
are two commodities and A and B are two individuals. This means
that in the society as a whole the MRS between the two goods
must be equal to all consumer in the
given distribution is to be
Pareto optimum.
6.3.2 Efficiency of allocation of factors
The Edgeworth box diagram can also be used to find out the
Pareto optimal allocation of factors. Instead of the indifference
curves, we have to use iso-quants which are iso-product curves. An
iso-quant shows the same level of output
which can be produced
by different combinations of the two factors namely labour and
capital. In the Edgeworth box diagram two sets of iso-quants for the
two commodities can be drawn and their tangency points can be
connected
by the contract curve, as was done in the case if
efficiency in distribution of commodity. The point on the contract
curve is a Pareto optimal point and at this
point the slopes of the
iso-quants of the two commodities are equal.
The slope of the iso-quant is given by the marginal rate of
technical substitution between labour and capital (MRTS
LK
).
Therefore the marginal condition for efficiency in factor allocation
can
be stated as,
X
Y
MRTS
MRTS
LK
LK
where X and Y are
commodities and L and K are Labour and Capital.
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