Mathematical Analysis for Economists

Contents:
I. NUMBERS AND VARIABLES
II. FUNCTIONS AND THEIR DIAGRAMMATIC REPRESENTATIONS
III. ELEMENTARY ANALYTICAL GEOMETRY
IV. LIMITS AND CONTINUITY OF FUNCTIONS
V. FUNCTIONS AND DIAGRAMS IN ECONOMIC THEORY
VI. DERIVATIVES AND THEIR INTERPRETATIONS
VII. THE TECHNIQUE OF DERIVATION
VIII. APPLICATIONS OF DERIVATIVES
IX. EXPONENTIAL AND LOGARITHMIC FUNCTIONS
X. LOGARITHMIC DERIVATION
XI. FUNCTIONS OF TWO OR MORE VARIABLES
XII. PARTIAL DERIVATIVES AND THEIR APPLICATIONS
XIII. DIFFERENTIALS AND DIFFERENTIATION
XIV. PROBLEMS OF MAXIMUM AND MINIMUM VALUES
XV. INTEGRALS OF FUNCTIONS OF ONE VARIABLE
XVI. DIFFERENTIAL EQUATIONS
XVII. EXPANSIONS, TAYLOR'S SERIES AND HIGHER ORDER DIFFERENTIALS
XVIII. DETERMINANTS, LINEAR EQUATIONS AND QUADRATIC FORMS
XIX. FURTHER PROBLEMS OF MAXIMUM AND MINIMUM VALUES
XX. SOME PROBLEMS IN THE CALCULUS OF VARIATIONS