1 тысяч подписчиков
122 видео
Profit Maximizing Assignment Problems I Hungarian Method I Tick Rule I Unbalanced I Dummy Row | LPP
Critical Path Method(CPM): Forward & Backward pass method, Total, Free & Independent Float, Slack
Solution of Ordinary Differential Equations by Laplace Transform
Solution of Ordinary Differential Equations with constant Coefficients by Laplace Transform | ODE
Lecture 2: Basics of Matrices | part 2 | Complex Matrix | Orthogonal matrix| Unitary Matrix| Trace
Lecture : 1| Basics of Matrices | Definitions | ENGINEERING MATHEMATICS | Introduction of Matrix |
Lecture 9: Solution of System of Linear Equations in Matrices | Examples | Special Case for unknowns
Graphical Method I Linear Programming Problem I LPP I BBA | BCA | MBA | Maximum Profit I Mini Cost
Lecture 8: Solution of System of Non- Homogeneous Linear Equations | Matrix Method | Part 1
lecture 11: Linearly Dependence and Independence of Vectors | LD | LI | Matrix | Relationship in LD
Lecture 4 : Vector Integration: Line Integral | path Integral | Contour Integral | Circular integral
Lecture 13: Eigen Vectors part 2 | Symmetric Matrix | Orthogonal Vectors | Repeated Eigen Values
Lecture 15: Diagonalization and Power of Matrix-Part 2 | Orthogonal Vectors| Latent root's & Vectors
Lecture 1: Beta and Gamma Function | Eulerian Integral | Introduction and Basic Properties
Leibnitz Theorem | Differential Calculus | Nth Derivative | yn(x=0)
Measures of Central Tendencies | Mean | Median | Mode | A.M. | G.M. | H.M. | Statistics | Merits |
Lecture 7 : STOKE'S THEOREM | Relation between Line and Surface Integral |
Lecture 9: Green's Theorem | Area by Green Theorem | Vector Integration |
Lecture 10: Solution of System of Homogeneous Linear Equations in Matrices | Trivial | Non Trivial
Lecture 14: Diagonalization of Matrices part 1 | Geometric & Algebraic Multiplicity| Power of Matrix
Lecture 2: Gradient | Divergence | Curl | Directional Derivative | Unit Normal | Vector Calculus
L 12: Eigen Values & Eigen Vectors: part 1 | Characteristic equations | Latent root | Echelon Form
Lecture 1 : Vector Differentiation | Point Function | Scalar and Vector Point Function | Del | Nebla
Lecture 8: GAUSS DIVERGENCE THEOREM | Relation between Surface Integral and Volume Integral | Vector
Lecture 2: Beta and Gamma Function | Eulerian Integral | Duplication Formula | Definite integral
Successive Differentiation | Basic Properties | Differential Calculus | Nth Derivative
Lecture 5: Surface Integral in Vector Calculus | Solenoidal Vector function | Double Integral | Flux
Lecture 6 : Volume Integral | Vector Integration | Triple Integral | Vector Calculus | Mathematics
L 3: Dirichlet Theorem | Liouville's Extension Theorem | Beta and Gamma Function | Multiple Integral
Lecture 3 : Divergence | Curl | Irrotational | Solenoidal | Scalar Potential | Velocity Potential
Lecture 16: Cayley Hamilton Theorem | Inverse by Characteristics Equation | Matrix
