100’s of free ppt’s from library

Slides:



Advertisements
Similar presentations
2.3 Modeling Real World Data with Matrices
Advertisements

PRESENTER: CARLA KIRKLAND Algebra I Remediation. NUMBER SENSE and OPERATIONS.
Row 1 Row 2 Row 3 Row m Column 1Column 2Column 3 Column 4.
Unit 6 : Matrices.
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.
13.1 Matrices and Their Sums
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 |
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-
Warm Up Perform the indicated operations. If the matrix does not exist, write impossible
EXAMPLE 1 Add and subtract matrices
MATRIX A set of numbers arranged in rows and columns enclosed in round or square brackets is called a matrix. The order of a matrix gives the number of.
Unit 1.8 – Perform Basic Matrix Operations. Unit 1 – Algebra: Linear Systems, Matrices, & Vertex- Edge Graphs  1.8 – Perform Basic Matrix Operations.
3.5 Perform Basic Matrix Operations Add Matrices Subtract Matrices Solve Matric equations for x and y.
Chapter 4: Matrices Lesson 1: using Matrices to Represent Data  Objectives: –Represent mathematical and real-world data in a matrix. –Find sums and differences.
Systems of Equations and Matrices Review of Matrix Properties Mitchell.
Precalculus Section 14.1 Add and subtract matrices Often a set of data is arranged in a table form A matrix is a rectangular.
Where do you sit?. What is a matrix? How do you classify matrices? How do you identify elements of a matrix?
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.
4.1 Exploring Data: Matrix Operations ©2001 by R. Villar All Rights Reserved.
A rectangular array of numeric or algebraic quantities subject to mathematical operations. The regular formation of elements into columns and rows.
13.3 Product of a Scalar and a Matrix.  In matrix algebra, a real number is often called a.  To multiply a matrix by a scalar, you multiply each entry.
Matrix Operations McDougal Littell Algebra 2 Larson, Boswell, Kanold, Stiff Larson, Boswell, Kanold, Stiff Algebra 2: Applications, Equations, Graphs Algebra.
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.
Matrices.
Matrices and Matrix Operations
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.
Matrices - Addition and Subtraction
Matrix Operations.
Matrix Operations Free powerpoints at
What we’re learning today:
Matrix Operations Monday, August 06, 2018.
Matrix Operations.
Matrix Operations SpringSemester 2017.
Matrix Operations.
Matrix Operations Free powerpoints at
WarmUp 2-3 on your calculator or on paper..
7.3 Matrices.
MATRICES MATRIX OPERATIONS.
25. Basic matrix operations
Matrix Operations.
Matrices Elements, Adding and Subtracting
MATRICES MATRIX OPERATIONS.
4.1 Matrices – Basic Operations
MATRICES MATRIX OPERATIONS.
Section 2.4 Matrices.
2.2 Introduction to Matrices
Matrix Addition
3.5 Perform Basic Matrix Operations
Matrices.
Chapter 4 Matrices & Determinants
1.8 Matrices.
MATRICES MATRIX OPERATIONS.
MATRICES MATRIX OPERATIONS.
Matrix Operations SpringSemester 2017.
1.8 Matrices.
Introduction to Matrices
Presentation transcript:

100’s of free ppt’s from www.pptpoint.com library Matrix Operations

What is a Matrix? 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 in the matrix. This order of this matrix is a 2 x 3. columns rows

What is the order? (or square matrix) 3 x 3 (Also called a column matrix) 1 x 4 3 x 5 (or square matrix) 2 x 2 4 x 1 (Also called a row matrix)

Adding Two Matrices To add two matrices, they must have the same order. To add, you simply add corresponding entries.

= 7 7 4 5 = 7 5 7

Subtracting Two Matrices To subtract two matrices, they must have the same order. You simply subtract corresponding entries.

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

Multiplying a Matrix by a Scalar In matrix algebra, a real number is often called a SCALAR. To multiply a matrix by a scalar, you multiply each entry in the matrix by that scalar.

-3 3 -2 6 -5 -2(-3) -2(3) 6 -6 -12 -2(6) -2(-5) 10