A rectangular array of numeric or algebraic quantities subject to mathematical operations. The regular formation of elements into columns and rows.

Slides:

Advertisements

Similar presentations

2.3 Modeling Real World Data with Matrices

Advertisements

100’s of free ppt’s from library

4.2 Adding and Subtracting Matrices 4.3 Matrix Multiplication

Row 1 Row 2 Row 3 Row m Column 1Column 2Column 3 Column 4.

4.2 Operations with Matrices Scalar multiplication.

Algebra 2: Lesson 5 Using Matrices to Organize Data and Solve Problems.

4-1 Matrices and Data Warm Up Lesson Presentation Lesson Quiz

Row 1 Row 2 Row 3 Row m Column 1Column 2Column 3 Column 4.

Matrix Arithmetic. A matrix M is an array of cell entries (m row,column ) and it must have rectangular dimensions (Rows x Columns). Example: 3x x.

4.1: Matrix Operations Objectives: Students will be able to: Add, subtract, and multiply a matrix by a scalar Solve Matrix Equations Use matrices to organize.

Matrix Operations.

Slide Copyright © 2009 Pearson Education, Inc. 7.3 Matrices.

Matrix Algebra Section 7.2. Review of order of matrices 2 rows, 3 columns Order is determined by: (# of rows) x (# of columns)

Matrices: Simplifying Algebraic Expressions Combining Like Terms & Distributive Property.

Matrix Operations.

MATRIX: A rectangular arrangement of numbers in rows and columns. The ORDER of a matrix is the number of the rows and columns. The ENTRIES are the numbers.

Section 3.5 Revised ©2012 |

Multiplying Matrices Algebra 2—Section 3.6. Recall: Scalar Multiplication - each element in a matrix is multiplied by a constant. Multiplying one matrix.

3.4 Solution by Matrices. What is a Matrix? matrix A matrix is a rectangular array of numbers.

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

Sec 4.1 Matrices.

Algebra Matrix Operations. Definition Matrix-A rectangular arrangement of numbers in rows and columns Dimensions- number of rows then columns Entries-

EXAMPLE 1 Add and subtract matrices

3.5 Perform Basic Matrix Operations Add Matrices Subtract Matrices Solve Matric equations for x and y.

Do Now: Perform the indicated operation. 1.). Algebra II Elements 11.1: Matrix Operations HW: HW: p.590 (16-36 even, 37, 44, 46)

Precalculus Section 14.1 Add and subtract matrices Often a set of data is arranged in a table form A matrix is a rectangular.

Matrix – is a rectangular arrangement of numbers in rows and columns. Dimensions – Size – m is rows, n is columns. m x n ( row ∙ column) Elements – The.

Matrices. Matrix - a rectangular array of variables or constants in horizontal rows and vertical columns enclosed in brackets. Element - each value in.

Add and subtract matrices. Multiply by a matrix scalar.

Matrix Algebra Definitions Operations Matrix algebra is a means of making calculations upon arrays of numbers (or data). Most data sets are matrix-type.

Warm-UP A = 7-310B = C =7-4Find:A 22 and C 31 97Find: the dimensions of each -88 Matrix Find: A + B and B – A and C + B.

4.1 Exploring Data: Matrix Operations ©2001 by R. Villar All Rights Reserved.

Ch. 12 Vocabulary 1.) matrix 2.) element 3.) scalar 4.) scalar multiplication.

Matrices. Matrix A matrix is an ordered rectangular array of numbers. The entry in the i th row and j th column is denoted by a ij. Ex. 4 Columns 3 Rows.

Lesson 43: Working with Matrices: Multiplication

12-1 Organizing Data Using Matrices

Multiplying Matrices.

Christmas Packets are due on Friday!!!

Matrix Operations Free powerpoints at

Matrix Operations.

Matrix Operations.

Matrix Operations Free powerpoints at

Matrix Multiplication

Matrix Operations Monday, August 06, 2018.

Matrix Operations.

Matrix Operations SpringSemester 2017.

Matrix Operations.

Matrix Operations Free powerpoints at

Multiplying Matrices.

WarmUp 2-3 on your calculator or on paper..

MATRICES MATRIX OPERATIONS.

Matrices Elements, Adding and Subtracting

4.1 Matrices – Basic Operations

MATRICES MATRIX OPERATIONS.

2.2 Introduction to Matrices

Multiplying Matrices.

3.5 Perform Basic Matrix Operations

Chapter 4 Matrices & Determinants

MATRICES MATRIX OPERATIONS.

What is the dimension of the matrix below?

Matrix Operations SpringSemester 2017.

Multiplying Matrices.

3.5 Perform Basic Matrix Operations Algebra II.

Multiplying Matrices.

Introduction to Matrices

Multiplying Matrices.

Presentation transcript:

A rectangular array of numeric or algebraic quantities subject to mathematical operations. The regular formation of elements into columns and rows.

In order to add or subtract matrices, the must have the same order. You add or subtract each entry in the first matrix with the corresponding entry in the second matrix. Your answer will be a matrix with the same dimensions as your original matrices.

A scalar is a constant being multiplied to a matrix. To perform scalar multiplication, multiply the scalar value by each entry in the matrix (similar to distribution)