Chapter 1
... 5.2.1.3. Using the Number Line Model 5.2.1.3.1. Good way of showing and explaining integer multiplication 5.2.1.3.2. See example p. 277 5.2.1.3.3. Only good for positive times a negative or positive times a positive – negative times anything does not make sense 5.2.1.4. Using Mathematical Relationsh ...
... 5.2.1.3. Using the Number Line Model 5.2.1.3.1. Good way of showing and explaining integer multiplication 5.2.1.3.2. See example p. 277 5.2.1.3.3. Only good for positive times a negative or positive times a positive – negative times anything does not make sense 5.2.1.4. Using Mathematical Relationsh ...
Matrix Operations
... elements (numbers in the matrix) are indexed by their position down, then across. So, A12 = 2. A23 = 6. Vectors are either rows or columns of a matrix. They are represented by letters that are either underlined, or have a squiggly under them. So, an example of a row vector of matrix A is A =[1 2 3]. ...
... elements (numbers in the matrix) are indexed by their position down, then across. So, A12 = 2. A23 = 6. Vectors are either rows or columns of a matrix. They are represented by letters that are either underlined, or have a squiggly under them. So, an example of a row vector of matrix A is A =[1 2 3]. ...
Finding the Inverse of a Matrix
... The Inverse of a 2 2 Matrix Using Gauss-Jordan elimination to find the inverse of a matrix works well (even as a computer technique) for matrices of 3 3 dimension or greater. For 2 2 matrices, however, many people prefer to use a formula for the inverse (see next slide) rather than GaussJorda ...
... The Inverse of a 2 2 Matrix Using Gauss-Jordan elimination to find the inverse of a matrix works well (even as a computer technique) for matrices of 3 3 dimension or greater. For 2 2 matrices, however, many people prefer to use a formula for the inverse (see next slide) rather than GaussJorda ...
