Linear Algebra
Rotations
Reflections
Projections
Scaling transformations
Shear transformations
Kernel of a linear transformation
Image of a linear transformation
Computing kernel and image
Rank and nullity of transformations
Fundamental theorem of linear transformations
Standard matrix of a linear transformation
Finding matrix representations
Matrix-vector multiplication as transformation
Change of basis for transformations
Matrix similarity
One-to-one transformations
Onto transformations
Isomorphisms
Invertible transformations
Isomorphic vector spaces
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4. Vector Spaces and Subspaces
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6. Inner Products and Orthogonality