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401–425 of 715 nodes
- Example of a linear transformation on R^3: rotation#23892
- Example of a sum of vectors interpreted geometrically in R^2#23796
- Example of (echelon matrix/matrix in (row) echelon form)#23541
- Example of finding the inverse of a 2-by-2 matrix by row reducing the augmented matrix#23528
- Example of finding the inverse of a 2-by-2 matrix by using a formula#23529
- Example of finding the inverse of a 3-by-3 matrix by row reducing the augmented matrix#23530
- Example of finding the inverse of a 3-by-3 matrix by using Cramer's rule#23531
- Example of linear combination of vectors in R^2#23801
- Example of matrix-vector product#23485
- Example of multiplying 2x2 matrices#23492
- Example of multiplying 3x3 matrices#23493
- Example of multiplying matrices#23495
- Example of multiplying nonsquare matrices#23494
- Example of putting a matrix in echelon form#23537
- Example of putting a matrix in echelon form and identifying the pivot columns#23538
- Example of row reducing a 3-by-3 matrix#23546
- Example of row reducing a 4-by-4 matrix#23547
- Example of solving a 3-by-3 homogeneous matrix equation#23766
- Example of solving a 3-by-3 homogeneous system of linear equations by row-reducing the augmented matrix#23762
- Example of solving a 3-by-3 matrix equation#23765
- Example of solving a 3-by-3 system of linear equations by row-reducing the augmented matrix#23761
- Example of using the echelon form to determine if a linear system is consistent.#23772
- Example of vector-scalar multiplication in R^2#23794
- Example of writing a given vector in R^3 as a linear combination of given vectors#23803
- Examples#23886
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