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                                                       (SYLLABUS)
                                                  noEPk;soh dk rfDs
                                             (Mathematics for Economist)

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                       •   •   ftfdnkEhnK B{z rfDs ns/ noEPk;so d/ nzso;zpzX ns/ nzso^fBoGosk s'A ikD{ eokT[Dk.
                       •   ftfdnkoEhnK ftZu noEPk;soh dk rfDs d/ r[DXowK d/ nD[gq:'rK dh ;wM tXkT[Dk.
                   •
                  Objectives
                        •   To aware of students the mathematical aspects of Economics.
                        •   To introduce the concept of interrelation and inter dependency of mathematical Economics.
                        •   To increase understanding of the application of the mathematical properties of Economics.


                    Sr.                                         Content

                   No.

                     1     Types of Functions: constant function, polynomial functions, rational functions, non-
                           algebraic function, exponential function, log function, Limits & Continuity

                     2     Differentiation  :  Simple,  Logarithmic  differentiation,  Second  and  higher  order

                           differentiation
                     3     Differentiation:  Partial,  Homogeneous  function  and  Euler’s  theorem,  Economic

                           Applications of differentiation

                     4     Maxima  and  Minima  of  one  variable,  Maxima  and  Minima  of  two  variables,
                           Constrained Maxima and Minima, Economic Applications of Maxima and Minima

                     5     Integration  :  Basic  rules  of  integration,  Methods  of  integration,  Integration  as  a
                           summation, Definite Integration, Economic Applications of Integration

                     6     Differential Equations: Introduction, Solution – variable separable case, homogenous
                           case

                     7     Matrices : Meaning and types, Transpose, trace of a matrix, Adjoint and inverse of the

                           matrix,  Cramer’s  rule,  Determinants:  Types  and  properties,  Rank  of  a  matrix,
                           Application of matrices in economics

                     8     Input – Output analysis, Hawkins – Simon Conditions, Closed Economic Input – Output

                           analysis
                     9     Introduction to Linear Programming, Formulation of Linear programming problems,

                           Graphic methods

                    10     Linear Programming - Simplex methods
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