Start
I  Markets
II  Household Theory
8 Optimum choice of consumption: graphical solution
9 Optimal consumption choice: calculative solution: optimization with constraints
9.1 Lagrange
9.2 The Lagrange formalism
9.3 The Lagrange formalism for the example of the consumption problem
9.4 The Lagrange formalism for the example of a Cobb-Douglas utility function
9.5 The Lagrange formalism for the example of another utility function
9.6 Optimization under constraints with a function to be chosen freely
9.7 The dual problem
9.8 Boundary solutions
9.9 The derived demand: Engel curves and demand curve
III  Production and Utility Functions
IV  Cold Progression
V  Linear Regression for Dummies

[next] [prev] [prev-tail] [tail] [up]

Chapter 9
Optimal consumption choice: calculative solution: optimization with constraints

 9.1 Lagrange
 9.2 The Lagrange formalism
 9.3 The Lagrange formalism for the example of the consumption problem
 9.4 The Lagrange formalism for the example of a Cobb-Douglas utility function
 9.5 The Lagrange formalism for the example of another utility function
 9.6 Optimization under constraints with a function to be chosen freely
 9.7 The dual problem
 9.8 Boundary solutions
 9.9 The derived demand: Engel curves and demand curve

[next] [prev] [prev-tail] [front] [up]

(c) by Christian Bauer
Prof. Dr. Christian Bauer
Chair of monetary economics
Trier University
D-54296 Trier
Tel.: +49 (0)651/201-2743
E-mail: Bauer@uni-trier.de
URL: https://www.cbauer.de