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Engineering Mathematics-2

Description

This course is designed to cover topics such as Matrix Algebra, Vector Calculus, Complex Analysis and Laplace Transform. Matrix Algebra is one of the powerful tools to handle practical problems arising in the field of engineering. Vector calculus can be widely used for modelling the various laws of physics. The various methods of complex analysis and Laplace transforms can be used for efficiently solving the problems that occur in various branches of engineering disciplines.

What Will I Learn?

  • Eigenvalues and eigenvectors, diagonalization of a matrix, Symmetric matrices, Positive definite matrices and similar matrices.
  • Gradient, divergence and curl of a vector point function and related identities.
  • Evaluation of line, surface and volume integrals using Gauss, Stokes and Green‘s theorems and their verification.
  • Analytic functions, conformal mapping and complex integration.
  • Laplace transform and inverse transform of simple functions, properties, various related theorems and application to differential equations with constant coefficients.

Topics for this course

5 Lessons50h

ENGINEERING MATHEMATICS – II

Lesson 1-MATRICES
Lesson 2-VECTOR CALCULUS
Lesson 3-ANALYTIC FUNCTIONS
Lesson 4-COMPLEX INTEGRATION
Lesson 5-LAPLACE TRANSFORMS

About the instructor

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518 Courses

3 students

Free

Material Includes

  • Grewal B.S., ―Higher Engineering Mathematics‖, Khanna Publishers, New Delhi, 43rd Edition, 2014.
  • Kreyszig Erwin, "Advanced Engineering Mathematics ", John Wiley and Sons, 10th Edition, New Delhi, 2016.

Requirements

  • B.E/Diploma Students Can Pursue this Course

Target Audience

  • All Engineering Students Can Participate