Eigen Values and Eigen Vectors | Video Tutorials in Hindi

Eigen Values and Eigen Vectors  Video Tutorials in Hindi

Eigen values and eigen vectors along with its properties are included in the almost every engineering streams. Gate syllabus in India for mathematics also contains the eigen values and eigen vectors. Practicing exhaustive examples will make easier for you to crack competitive exams. But, before that concepts must be clear to solve the problems. In this post, we will provide you the video lectures of eigen values, eigen vectors and its properties. Do revise the topic of matrix algebra concept before proceeding to the next paragraph.

Eigen Values and Eigen Vectors:

Eigen Values are calculated from the characteristic equation or polynomial and it is denoted by lambda. Watch the complete video to learn the eigenvalues and eigen vectors concept. The given video lecture will teach you eigen values along with eigen vectors with the help of an example.

Cayley Hamilton Theorem and Inverse of the Matrix:

Every square matrix satisfies its own characteristics equation and this is the Cayley Hamilton theorem. With the help of Cayley Hamilton theorem, the inverse of the matrix can be easily calculated. Watch this video lecture to learn this theorem.

Properties of Eigen Values:

In this video lecture, we will learn about the properties of eigen values. Through the knowledge of the properties of eigen values, one can solve the problem quickly. In the view of previous years gate question papers, many questions were asked which were directly related to the properties of the eigen values. Hence properties make it easier to solve the questions. Watch this video and learn each property with full attention.

Practice Example:

In this tutorial video, we will practice one problem related to the eigen values and eigen vectors. This will help to strengthen your concept of eigen values and eigen vectors.

That is all for this section, keep visiting mswebtutor.com to learn basics mathematics as well as advanced concepts of mathematics with the help of exhaustive examples.

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