Applied Mathematics

270.00

CONTENTS Matrices Elementary Row/Column Trans-formation Linear Equations Eigen values and exigent vectors of a matrix and Cayley Hamilton Theorem Equations of First Order and First Degree Linear Differential Equations with Constant Coefficients Simple Application of differential Equation Functions of two variables, Identification of surface in plane Partial Differentiation Differentiation of Vectors Vectors Integration, Line Integral, Surface Integral, and Volume Integral Green’s Theorem in the Plane Beta and Gama Functions Fourier Series Laplace Transformation Inverse Laplace Tranform Solution of Differential Equation using Laplace Transformation Probability Theoretical Frequency Distributions Method of Least Squares and Curve Fitting.
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CONTENTS Matrices Elementary Row/Column Trans-formation Linear Equations Eigen values and exigent vectors of a matrix and Cayley Hamilton Theorem Equations of First Order and First Degree Linear Differential Equations with Constant Coefficients Simple Application of differential Equation Functions of two variables, Identification of surface in plane Partial Differentiation Differentiation of Vectors Vectors Integration, Line Integral, Surface Integral, and Volume Integral Green’s Theorem in the Plane Beta and Gama Functions Fourier Series Laplace Transformation Inverse Laplace Tranform Solution of Differential Equation using Laplace Transformation Probability Theoretical Frequency Distributions Method of Least Squares and Curve Fitting.