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Pavitar Parkash Singh, Lovely Professional University      Unit-22: Marginal Conditions of Paretian Optimum



                                                                                                     Notes
                Unit-22: Marginal Conditions of Paretian Optimum








               CONTENTS

               Objectives
               Introduction

                22.1   The Optimum Condition of Exchange

                22.2   The Optimum Condition of Factor Substitution
                22.3   The Condition of Optimum Degree of Specialization

                22.4   The Condition of Optimum Factor Product Utilization
                22.5   The Optimum Condition of Product Substitution

                22.6   The Optimum Condition for Intensity of Factor Use
                22.7   The Optimum Intertemporal Condition

                22.8   Summary

                22.9   Keywords
                 22.10  Review Questions

                 22.11  Further Readings


            Objectives

            After studying this unit, the students will be able to:
              •  Know the optimum condition of exchange.
              •  Understand the condition of optimum degree of specialization.
              •  Explain the condition of optimum factor product utilization.
              •  Know the optimum intertemporal condition.


            Introduction

            Most economists accede to that in the form of welfare standard and social welfare the practice of
            re-establishment has proved as a vain attempt. So prominent lecturers of modern welfare economic
            such as Hicks, Learner, Lange and others in the sense of Pareto have established some optimum
            conditions of welfare. According to pareto optimum, Social welfare is maximum on that time, When
            it is impossible to made better the condition of any power without bringing out from bad condition
            of other people. Hicks has fixed maximum condition to know social optimum of Parato which relates




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