top of page
Search

Eigen Values and Eigen Vectors

  • Writer: Annauen Ravacio
    Annauen Ravacio
  • Jan 13
  • 1 min read


Use GeoGebra to determine the square matrix, calculate its Eigenvalues, and find the corresponding Eigenvectors. Pair each Eigenvalue with its corresponding Eigenvector.
Use GeoGebra to determine the square matrix, calculate its Eigenvalues, and find the corresponding Eigenvectors. Pair each Eigenvalue with its corresponding Eigenvector.

Findings/Conclusion:


A square matrix A acts on an Eigenvector by scaling it according to its corresponding Eigenvalue. The Eigenvalue is the scalar that determines how much the Eigenvector is stretched or shrunk when multiplied by the matrix. Thus, the square matrix A scales the Eigenvector by the Eigenvalue.

 
 
 

Recent Posts

See All
The Essence of Hellenistic Period

Abstract This reflection explores the essence of the Hellenistic Period, focusing on the spread of Greek culture and its influence on...

 
 
 

Comments


bottom of page