Linear Algebra

Determinant: Scalar Value in Matrix Invertibility and Linear Transformation
A determinant is a scalar value derived from a square matrix that can be used to determine the invertibility of the matrix and has a multitude of applications in linear algebra, geometry, and differential equations.
Eigenvalue and Eigenvector: Insights into Linear Transformations
Understand eigenvalues and eigenvectors, scalars and vectors that provide significant insight into the properties of linear transformations represented by matrices.
Transpose: An Operation That Flips a Matrix Over Its Diagonal
The transpose is an essential operation in linear algebra that flips a matrix over its diagonal, effectively swapping its rows with its columns.

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