Mathematics-2 Tuition In Delhi
The Main Objective Is To impart knowledge of matrices and applications closed form and series solutions of Differential equations, Laplace Transform, Fourier series, Fourier Transform & their applications. Join The Best Mathematics-2 Tuition In Delhi. Academy Of Engineers Noida Is Top Most Coaching Institute For B.Tech Back Paper Subjects In Delhi NCR. Get Help In Mechanical Engineering Back Paper Tuition Class. It Is Widely Known That Only 7% Engineering Graduates Are Employable Rest Of 93% Are Not Fit For Employable. There Are Many Factors For This. Among All The Factors Most Important Is The Way Of Learning And Teaching. Another Most Important Factor Is Lack Of Support From Professors.
Important Topics Of Engineering Mathematics-2
Matrices: Rank of a matrix, Inverse of a matrix using elementary transformations, Consistency of linear system of equations, Eigenvalues and Eigenvectors of a matrix, Cayley Hamilton theorem, Diagonalization of matrix.
Ordinary differential equations: Second & higher order linear differential equations with constant coefficients, General solution of homogenous and non – homogenous equations, Method of variation of parameters, Euler-Cauchy equation, Simultaneous linear equations, Applications to simple harmonic motion.
Special Functions: Power series method, Frobenious method, Legendre equation, Legendre polynomials, Bessel equation, Bessel functions of first kind, Orthogonal property
Laplace Transforms: Basic properties, Laplace transform of derivatives and integrals, Inverse Laplace transform, Differentiation and Integration of Laplace transform, Convolution theorem, Unit step function, Periodic function, Applications of Laplace transform to initial and boundary value problems.
Fourier series : Fourier series, Fourier Series of functions of arbitrary period, Even and odd functions, half range series, Complex form of Fourier Series, Numerical Harmonic analysis.
Fourier Transforms: Fourier Transforms, Transforms of derivatives and integrals, Applications to boundary value problem in ordinary differential equations (simple cases only).
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