ALL CO'S MATERIAL
Session 1 LU- Decomposition Method
Session 2: Taylor’s series for functions of two variables
Session 2: Taylor’s series for functions of two variables
Session 3: Maxima and minima of functions of two variables
Session 4 Evaluate double integrals
Session-5 Evaluate double integrals by the change of order of integration
Session-6 Evaluate triple integrals
Session No: 7: Scalar and vector point functions, Gradient, Directional Derivative,
Divergence and Curl
Session No: 8 LINE INTEGRAL
SESSION – 9 GREEN’S THEOREM IN THE PLANE
Session 10 Surface Integrals
SESSION-11 STOKE’S THEOREM
Session 12 The laws of natural growth and decay
Session 13 Newton’s law of cooling
Session: 14 Solution of higher order homogeneous ODE with constant coefficients
Session: 15 Solution of Second and higher order Differential equations
Session16 Applications of second order ODE
Session 17 Laplace Transforms
Session 18 Inverse Laplace transforms
Session 19 Application of Laplace Transforms to solutions of Ordinary Differential Equations:
Session 20 Fourier series
Session 21 Even and Odd Functions
Session 22 Half Range Series
Session 23 Elimination of arbitrary constants and arbitrary functions
Session 24 Apply Lagrange Method to solve linear differential equations
Session 25 Method of Separation of Variables
Session 26 Laplace Equation in Two Dimensions
Session 27 Baye ‘s Theorem
Session 28 RANDOM VARIABLE
Session 29 BINOMIAL DISTRIBUTION AND POISSON DISTRIBUTION
Session 30 and 31 Normal Distribution
Session 32 INTRODUCTION TO MARKOV PROCESS
Session 33 INTRODUCTION TO MARKOV PROCESS
Session 34 Complex functions-Exponential, Logarithmic and Trigonometric functions
Session 35 The Cauchy-Riemann Equations and Complex Differentiation
Session 36 Construction of Analytic function by Milne-Thomson method
Session 37
Session 38 Introduction to Structure of Algebras, Semi groups, Monoids and Groups
Session 39 Homorphisms of Groups
Session 40 Normal subgroups and congruence Relations
Session 41 Rings
Session 41 Rings