9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09,...

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9.2 Notes Done.notebook 1 November 15, 2017 9.2 Matrix Algebra Objectives: - Define equality of two matrices - Define matrix addition and scalar multiplication - Define matrix multiplication

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Page 1: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

9.2 Matrix Algebra

Objectives:

- Define equality of two matrices

- Define matrix addition and scalar multiplication

- Define matrix multiplication

Page 2: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Page 3: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Page 4: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Page 5: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Page 6: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Page 7: 9.2 Matrix Algebra - Perry Localperrylocal.org/stanford/files/2013/11/9.2-Notes-Done2.pdfNov 09, 2013 · Scalar Multiplication [a/ be an m X n matrix and let c be a real number.

9.2 Notes Done.notebook

November 15, 2017

Homework: pg 823 #9-18/3,25-39 odd

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