A

Matrix Transform Visualizer

Interactive 2D Linear Algebra & Spectral Theory Explorer

Drag basis vector heads (Cyan) or (Coral) directly
Scale: 1 unit = 50px
Presets:

Transformation Matrix A

det(A) = 3.00
A =
a: 2.0
b: 1.0
c: 1.0
d: 2.0

Eigenspace Analysis

SVD Breakdown (A = U Σ Vᵀ)

Decomposes any transformation into pure rotation Vᵀ, diagonal scaling Σ, and final rotation U.

Geometric Interpretation

The matrix acts on space by scaling along symmetric eigen-axes. Areas are scaled by a factor of 3.00, preserving orientation.

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