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Linear Algebra 21h: The Matrix that Represents an Arbitrary Rotation in 3D
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Linear Algebra 21h: The Matrix that Represents an Arbitrary Rotation in 3D
Linear Algebra 21d: Rotation Matrices in a Non-Cartesian Basis
Linear Algebra 21b: Rotations, Plane and Simple!
Linear Algebra 22b: Orthoscaling Transformations Are (Sometimes) Represented by Symmetric Matrices
Linear Algebra 21j: Two Geometric Interpretations of Orthogonal Matrices
Linear Algebra 11g: Complete Definition of Matrix Multiplication for Arbitrary Compatible Matrices
Linear Algebra 21f: Rotation Matrices in 3D for Rotations with respect to the Coordinate Axes
Linear Algebra 22a: Introduction to Orthoscaling (aka Symmetric) Transformations
Linear Algebra 19r: Translations, or How to Represent Nonlinear Transformations by Matrix Products
Linear Algebra 15e: The Rotation Transformation
Linear Algebra 21i: How to Represent a Rotation with respect to an Arbitrary Axis
3d Matrix Transformations [Yr1 (Further) Pure Core]
Linear Algebra 21g: Euler Angles and a Short Tribute to Leonhard Euler
Linear Algebra 7f2: 21 Easy Null Space Exercises
Linear Algebra 3e: Linear Systems Are a Decomposition Problem
Linear Algebra 17: Reflection and rotation matrix (Ch7 Pr2)
Linear Algebra 19s: The Concept of Basis Orientation
Discussing some of the properties as to when a matrix is invertibe Linear Algebra 2-5-29
Linear Algebra Final exam review: Part 2
Finding the matrix that represents a given rotation in 2D
What is a Matrix?
Linear Algebra 20c: Length Expressed in a non-Cartesian Basis
17a: Why we love arbitrary powers of square matrices
Rotational Matrix of 3D Frame
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