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Lec 21 Global and local extreme points

Mathematics for Economics I

Lec 1 Aim of the course real numbers

Lec 2 Logic proof

Lec 3 Definitions

Lec 4 Set operations

Lec 5 Definitions

Lec 6 Linear functions

Lec 7 Quadratic functions

Lec 8 Exponential functions etc

Lec 9 Differentiation preliminaries

Lec 10 Rules of differentiation

Lec 11 Partial differentiation

Lec 12 Higher order differentiations

Lec 13 Approximations and elasticities

Lec 14 Differentiability series PDV

Lec 15 NPV evaluation of investment projects

Lec 16 Exponential logarithmic functions

Lec 17 Tutorials 1a

Lec 18 Tutorials 1b

Lec 19 Tutorials 1c

Lec 20 Extreme stationary points first derivative test

Lec 21 Global and local extreme points

Lec 22 Second derivative test

Lec 23 Inflection points

Lec 24 Profit maximizations

Lec 25 Area under a curve indefinite integral

Lec 26 Definite integral

Lec 27 Oil extraction income distribution PDV

Lec 28 Integration by parts substitution Lorenz curve

Lec 29 First order difference equations solution

Lec 30 Dynamic stability Cobweb model

Lec 31 Market model with inventory Phase diagrams Higher order equations

Lec 32 Multiplier acceleration model

Lec 33 Tutorials 2a

Lec 34 Tutorials 2b

Real numbers

Statistics

Quadratic Equation

Polynomials

Pair of Linear Equations in Two Variables

Coordinate Geometry

Arithmetic Progression

Areas Related to Circles

Circles

Application of Trigonometry

Triangles

Surface Area and Volumes

Youth Empowerment

Algebra

Algebra

Discrete Mathematics