Added geometric interpretation of determinant

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# The determinant of a matrix measures the area/volume of the parallelogram/parallelipiped determined by its columns.

Put content here**Theorem:** The absolute value of the determinant of a matrix measures the area (2D), volume (3D), or hypervolume (nD) of the parallelogram/parallelepiped determined by its columns. If $A$ maps the unit cube, then $|\det(A)|$ is the volume of the image.

# Parents

* Determinants

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