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Matrices and Determinants

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Matrices and Determinants

Elementary Linear Algebra Anton & Rorres, 9th Edition

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Matrices A matrix is a rectangular array of quantities (numbers, expressions or function), arranged in m rows and n columns x 3y.

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Matrix Algebra Matrix algebra is a means of expressing large numbers of calculations made upon ordered sets of numbers. Often referred to as Linear Algebra.

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Chap. 3 Determinants 3.1 The Determinants of a Matrix

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3_3 An Useful Overview of Matrix Algebra

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MF-852 Financial Econometrics

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Chapter 2 Matrices Definition of a matrix.

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Ch 7.2: Review of Matrices For theoretical and computation reasons, we review results of matrix theory in this section and the next. A matrix A is an m.

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Economics 2301 Matrices Lecture 13.

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化工應用數學 授課教師: 郭修伯 Lecture 9 Matrices

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MATRICES MATRIX OPERATIONS. About Matrices  A matrix is a rectangular arrangement of numbers in rows and columns. Rows run horizontally and columns run.

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Chapter 1: Matrices Definition 1: A matrix is a rectangular array of numbers arranged in horizontal rows and vertical columns. EXAMPLE:

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Compiled By Raj G. Tiwari

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Spring 2013 Solving a System of Linear Equations Matrix inverse Simultaneous equations Cramer’s rule Second-order Conditions Lecture 7.

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1 資訊科學數學 14 : Determinants & Inverses 陳光琦助理教授 (Kuang-Chi Chen)

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ECON 1150 Matrix Operations Special Matrices

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 Row and Reduced Row Echelon  Elementary Matrices.

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Rev.S08 MAC 1140 Module 10 System of Equations and Inequalities II.

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lesson 12 1 adding and subtracting matrices

Chapter 12 - Matrices

Sep 12, 2014

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Lesson 12.1 – Adding and Subtracting Matrices. Take notes in your notebook. Work the problems in your notebook BEFORE advancing to the solutions. Chapter 12 - Matrices. A matrix is a rectangular arrangement of numbers into rows and columns . 4 -2 9 0 3 -5. A Matrix.

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  • square matrix
  • aka column matrix
  • aka row matrix

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Presentation Transcript

Lesson 12.1 – Adding and Subtracting Matrices Take notes in your notebook. Work the problems in your notebook BEFORE advancing to the solutions. Chapter 12 - Matrices

A matrix is a rectangular arrangement of numbers into rows and columns. 4 -2 9 0 3 -5 A Matrix This is a 2 by 3 Matrix.

2 Rows and 3 Columns 4 -2 9 0 3 -5 A Matrix

Matrix - a rectangular array of variables or numbers in horizontal rows and vertical columns enclosed in brackets. • Element - each value in a matrix; either a number or a constant. • Dimension - number of rows by number of columns of a matrix. • **A matrix is named by its dimensions. Vocabulary

Find the dimensions of each matrix. Dimensions: 3x2 Dimensions: 4x1 Dimensions: 2x4

Find the dimensions of each matrix. (or square matrix) 3 x 3 1 x 4 (aka: row matrix) 3 x 5 4 x 1 2 x 2 (aka: column matrix) (aka: square matrix)

Column Matrix – a matrix with only one column. Row Matrix – a matrix with only one row. Square Matrix – a matrix that has the same number of rows and columns. Different types of Matrices

1.) -3 -2 6 -8 5 -7 -9 6 Adding Matrices + = 3 -10 -4 -1 Add the corresponding elements of each matrix.

Adding Matrices • To add two matrices, they must have the same dimensions. • To add, you simply add corresponding elements. Working matrix Answer Matrix

4 -2 9 -1 0 0 3 -5 3 7 Matrices can only be added if they have the same # of rows & columns Adding Matrices + 2 x 3 2 x 2

Adding Matrices Working matrix = 7 7 4 5 Solution matrix = 0 7 5 7

1.) -3 -2 6 -8 5 -7 -9 6 Subtracting Matrices - = -9 6 14 -13 Subtract the corresponding elements of each matrix.

Subtracting Matrices To subtract two matrices, they must have the same dimensions. You simply subtract corresponding elements. Working matrix Solution matrix

Subtracting Matrices Working matrix Solution matrix 2-0 -4-1 3-8 -5 2 -5 8-3 0-(-1) -7-1 5 -8 1 = = 1-(-4) 5-2 0-7 5 3 -7

1.) -3 -2 6 -8 5 -7 -9 6 2.) 3 -7 4 -3 7 -1 7 8 3.) -5 7 -6 5 -3 -9 -1 7 You try these + = = + = -

1.) -3 -2 6 -8 5 -7 -9 6 2.) 3 -7 4 -3 7 -1 7 8 3.) -5 7 -6 5 -3 -9 -1 7 You try these (Solutions) 3 -10 -4 -1 = + 7 -10 14 7 = + 1 2 -2 -16 = -

4.) 0 -3 -6 0 -1 4 3 1 5.) 1 1 4 -3 1 1 7 0 6.) -5 7 5 -7 -3 -9 3 9 You try these = - = - = +

4.) 0 -3 -6 0 6 -3 -1 4 3 1 -4 -2 5.) 1 1 4 -3 -3 4 1 1 7 0 -6 1 6.) -5 7 5 -7 0 0 -3 -9 3 9 0 0 You try these (Solutions) = - = - = +

Read Lesson 12.1 “Adding and Subtracting Matrices” in your textbook and review the Power Point lesson again. • Complete the 12.1 Vocabulary Worksheet • Review and complete the 12.1 Reteaching Worksheet Class work

In your textbook: Lesson 12.1/ 7- 17odd, 19-29 Homework

Matrix Logic Jim Mario Mike Shana Kelly Lisa Jim, Mario and Mike are married to Shana, Kelly and Lisa. Mario is Kelly’s brother and lives in Florida with his wife. Mike is shorter than Lisa’s husband. Mike works at a bank. Shana and her husband live in Kentucky. Kelly and her husband work in a candy store. Who is married to whom? X X O O X X X O X

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