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We provide Best Online Coaching for Intermediate Mathematical Methods for Economics (MME – II) [ECON 005] for Economics (H) Semester II, University of Delhi
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►Intermediate Mathematical Methods for Economics
►Intermediate Statistics for Economics
►GE Introductory Probability
The Intermediate Mathematical Methods for Economics [ MME – II ] [ECON 005] Course for BA (Hons) Economics Semester II, Delhi University has been taught by Mr. Dheeraj Suri. The Video Lectures are based upon the books prescribed by the University of Delhi. The Duration of Video Lectures is approximately 70 Hours.
Access of Video Lectures is provided on any one of the following devices:
Windows Computer or Laptop, or
Android Phone or Tablet, or
Apple Iphone or Ipad, or
Apple Macbook,
till end of Semester II Exams.
Course Fee : Rs. 7000
Fee Structure :
| Single Device | Two Devices | |
|---|---|---|
| Single Subject | Rs. 7000 | Rs. 12,000 |
| Two Subjects | Rs. 13,500 | Rs. 23,000 |
| Three Subjects | Rs. 20,000 | Rs. 33,000 |
| Four Subjects | Rs. 26,000 | Rs. 42,000 |
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You will get :
►Full Course Video Lectures
►Complete Study Material (PDF Notes) which includes Concepts, Previous Year Questions, Numerical Questions, MCQ’s and Important Questions
►Live Online Doubts Sessions with Expert Faculty (at least twice a week) for resolution of Doubts
►Online Discussion Forum to Post Your Queries to Discuss with Faculty & other fellow Students
►Mock Tests at the Website for regular assessment and progress tracking
►Video Lectures Cover Theory Portions Exhaustively + Complete Solutions of Back Questions of Readings + Solutions of Previous Years Papers + Large Number of Numericals
►Comprehensive Coverage of Syllabus and Exam Oriented Preperation
This online coaching platform aims to provide a supportive and engaging learning environment for students to achieve academic success and excel in their Economics Honours program.
Recommended Readings
►Sydsaeter, K., Hammond, P. (2002). Mathematics for economic analysis, Pearson Educational.
►Hoy, M., Livernois, J., McKenna, C., Rees, R., Stengos, T. (2001). Mathematics for Economics, Prentice-Hall India.
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Axis Bank, Model Town Branch
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Course Content of Our Video Lectures
Lectures are as per Latest Syllabus for 2025 UGCF
Unit I : Linear Algebra
Chapter 1 : Linear Algebra : Vectors & Matrices
Duration of Video Lectures : 953 Minutes
Based Upon Chapter 12 Sydsaeter K., Hammond P.
Topics Covered
►Vectors Introduction, Operations on Vectors, Linear Combination of Vectors,
►Geometric Interpretation of Vectors,
►The Scalar Product of Vectors, Orthogonal Vectors,
►Economic Applications based upon the Scalar Product of Vectors,
►Proving Questions based upon the Scalar Product of Vectors,
►Equations of Lines and Planes,
►Questions from recent Eco (H) Examinations,
►Matrices Introduction & Matrix Operations
►Matrix Multiplication, Rules for Matrix Multiplication, Idempotent Matrix, Nilpotent Matrix, Orthogonal Matrix,
►Economic Applications based upon matrix multiplication,
►Markov Analysis,
►Transpose of a Matrix, Symmetric and Skew Symmetric Matrix,
►Reading Back Questions Solutions,
Chapter 2 : Determinants & Matrix Inversion
Duration of Video Lectures : 548 Minutes
Based Upon Chapter 13 Sydsaeter K., Hammond P.
Topics Covered
►Determinants of Order 2,
►Determinants of Order 3,
►Determinants of Order n,
►Basic Rules for Determinants,
►Expansion by Cofactors, Adjoint of a Matrix,
►The Inverse of a Matrix, Properties of Inverse, Inverse of a Matrix by elementary row operations,
►Solution of Linear Equations by Matrix Inversion Method,
►Economic Applications based on System of Equations,
►Cramer’s Rule, Homogeneous System of Equations,
►Economic Applications based on Cramer’s Rule,
►Questions from recent Eco (H) Examinations,
►Leontief Input Output Model,
►Reading Back Questions Solutions,
Chapter 3 : Further Topics in Linear Algebra
Duration of Video Lectures : 540 Minutes
Based Upon Chapter 14 Sydsaeter K., Hammond P.
Topics Covered
►Linear Combination of Vectors, Convex Combination of Vectors,
►Linearly Dependent & Independent Vectors,
►Linearly Span of Vectors,
►The Rank of a Matrix,
►Solution of Equations by Rank Criterion, Superfluous Equations, Degrees of Freedom,
►Eigenvalues and Eigenvectors,
►Diagonalization,
►The Spectral Theorem for Symmetric Matrices,
►Reading Back Questions Solutions,
Unit II : Functions of Several Real Variables
Chapter 4 : Functions of Several Variables
Duration of Video Lectures : 453 Minutes
Based Upon Chapter 15 Sydsaeter K., Hammond P.
Topics Covered
►Functions of Two Variables, Functions of More Than Two Variables, Domain of Functions of Several Variables,
►Geometric Representation of Functions of Several Variables, Level Curves for Z = f (x, y),
►Partial Derivatives with Two Variables, Higher Order Partial Derivatives,
►Partial Derivatives and Tangent Planes,
►Partial Derivatives with Many Variables, Young’s Theorem,
►Partial Derivatives in Economics, Production Functions, Marginal and Average Product of Inputs, Utility Functions, Marginal Utility,
►Linear Models with Quadratic Objectives, OLS Estimation of Linear Regression,
►Quadratic Forms in Two Variables, Quadratic Forms with Linear Constraints,
►Quadratic Forms in Many Variables,
►Reading Back Questions Solutions,
Chapter 5 : Tools for Comparative Statics
Duration of Video Lectures : 1020 Minutes
Based Upon Chapter 16 Sydsaeter K., Hammond P.
Topics Covered
►The Chain Rule, Directional Derivatives,
►General Chain Rules, Leibniz’s Formula,
►Derivatives of Functions Implicitly Defined, The General Equation for the Tangent,
►Partial Elasticities, The Elasticity of Substitution,
►Homogeneous Functions of Two Variables, Geometric Aspects of Homogeneous Functions,
►General Homogeneous & Homothetic Functions, Euler’s Theorem,
►More on Implicit Differentiation,
►Linear Approximation and Differentials, Invariance of the Differential,
►System of Equations, Finding Partial Derivatives from Differentials,
►The Implicit Function Theorem,
►Reading Back Questions Solutions,
Unit III : Multivariate Optimization
Chapter 6 : Multivariate Optimization
Duration of Video Lectures : 640 Minutes
Based Upon Chapter 17 Sydsaeter K., Hammond P.
Topics Covered
►Simple Two Variable Optimization,
►Maxima and Minima with a Dash of Topology, Topology in a Plane,
►The Extreme Value Theorem,
►Local Extreme Points,
►Convex Sets, Concave and Convex Functions, Jensen’s Inequality,
►Second Derivative Tests for Concavity/Convexity,
►Quasi Concave and Quasi Convex Functions,
►Reading Back Questions Solutions,
Previous Year Questions (PYQ’s)
MME II : 2022 Paper
Duration of Video Lectures : 77 Minutes
MME II : 2018 Paper
Duration of Video Lectures : 230 Minutes
MME II : 2021 Paper
Duration of Video Lectures : 166 Minutes
