Formulas

Chapter 1	Matrix Algebra
Chapter 2	System of Linear Equations
Chapter 3	Eigen Values and Eigen vectors
Chapter 4	Functions of single Variables
Chapter 5	Limit Continuoty and differntiable
Chapter 6	Mean, value Theorams
Chapter 7	Inderminate Forms
Chapter 8	Evaluation of definite and Proper Integrals
Chapter 9	Double and triple integrals
Chapter 10	Partial Derivative
Chapter 11	Total Derivative
Chapter 12	Taylor series in one and Two variable
Chapter 13	Maxima and minima
Chapter 14	Fourier Series
Chapter 15	Gradient
Chapter 16	Divergence and Curl
Chapter 17	Vector Identities
Chapter 18	Directional Derivative
Chapter 19	Line,Surface and volume Inteegrals
Chapter 20	Application of Gauss, Stokes and Greens Theoram
Chapter 21	First Order Equations(Linear and non-Linear)
Chapter 22	Higher Order Linear differnetial equations with constant equations
Chapter 23	Euler-Cauchy Equation
Chapter 24	Initial and Boundry Value Problems
Chapter 25	Laplace Transforms
Chapter 26	Solutions of heat Wave and Laplace Transform
Chapter 27	Analytic Functions
Chapter 28	Cauchy-Rieman Equations
Chapter 29	Cauchys Integral Theoram and Integral Formula
Chapter 30	Taylor and Laurent Series
Chapter 31	Definations of Probability
Chapter 32	Sampling Theorams
Chapter 33	Condtional Probability
Chapter 34	Mean, Median,Mode and Standard Deviation
Chapter 35	Random Variables
Chapter 36	Binomial,Poison and Normal Distributions
Chapter 37	Numerical Solutions Of Linear and Non-Linear algebraic Equations
Chapter 38	Integration by trapezoidal and Simpsons Rule
Chapter 39	Single and Multi-steps Method for differntial euations