Join the conversation

DONE
Reply

Sir, I'm searching for eigenvalues and eigenvectors on YouTube, but my concept is not clear. Now I'm confident. Thanks a lot for teaching in a nice way.
Reply

I have done this lecture.
Reply

done this video.
Reply

DONE
Reply

Eigenvector and eigenvalues are the extended form of basis vector
Reply

AOA,
In this lecture, I learned about Eigenvalues and Eigenvectors, and here are some key properties of eigenvectors:Eigenvectors are always non-zero vectors.
The scalar multiple of an eigenvector is called its eigenvalue.
The eigenvectors of a matrix are not unique; any scalar multiple of an eigenvector is also an eigenvector.
The eigenvectors of a matrix are orthogonal if and only if the matrix is symmetric.
Reply