4.2 Review & Calculator Practice Algebra 2.  Class Announcements  PLAN Practice  Homework Questions/Check  4.2 Quick Notes & Calculator Practice 

Slides:



Advertisements
Similar presentations
Algebra 2 GOAL: To review concepts related to Chapter 4: Sections 1-3.
Advertisements

Thursday Check Out calculator if you don’t have one.
Section 4.2 – Multiplying Matrices Day 2
Multiplying matrices An animated example. (3 x 3)x (3 x 2)= (3 x 2) These must be the same, otherwise multiplication cannot be done Is multiplication.
Finding the Inverse of a Matrix
Table of Contents Matrices - Multiplication Assume that matrix A is of order m  n and matrix B is of order p  q. To determine whether or not A can be.
Fundamentals of matrices
Objective Video Example by Mrs. G Give It a Try Lesson 4.1  Add and subtract matrices  Multiply a matrix by a scalar number  Solve a matrix equation.
12.4 Inverses of Matrices. Remember if A and B are inverses, AB = I and BA = I *only square matrices can have multiplicative inverses* Ex 1) Show that.
Table of Contents Matrices - Calculator Operations The graphing calculator can be used to do a variety of matrix calculations, as shown in the following.
Warm-Up Solving Systems of Equations Learning Targets l Refresher on solving systems of equations l Matrices –Operations –Uses –Reduced Row Echelon.
Table of Contents Solving Linear Systems of Equations - Calculator Methods Consider the following augmented matrix... The rows can be written as... Row.
INTRODUCTION TO MATRICES 4.1 AND 4.2 DAY 1. DO NOW Grab some slides from the front and solve this: Example: The local shop sells 3 types of pies. Beef.
BASICS ON HOW TO USE TI-83 PLUS By: Joseph Jackson.
Sect 8.1 Systems of Linear Equations A system of linear equations is where all the equations in a system are linear ( variables raised to the first power).
Lesson 11-1 Matrix Basics and Augmented Matrices Objective: To learn to solve systems of linear equation using matrices.
Warm-Up 1) 2) 3) 4) Name the dimensions. Quiz – you may not use your notes 1) 2) 3) 4) Name the dimensions Check your work!! Watch out for careless errors.
Section 7.2 & 7.3.  Row x Column ROW COLUMN a x + b y = c d x + e y = f AB X.
Today: Class Announcements Class Announcements PLAN Practice PLAN Practice 4.1 Notes 4.1 Notes Begin Homework Begin Homework Show Chapter 3 Test Scores.
Warm Up. Multiplying Matrices 6.2 part 2 **Multiply rows times columns. **You can only multiply if the number of columns in the 1 st matrix is equal.
Multiplying Matrices Dr. Shildneck Fall, Can You Multiply Matrices? ›What do you think has to be true in order to multiply? ›What procedure do you.
4.3 Matrix Multiplication 1.Multiplying a Matrix by a Scalar 2.Multiplying Matrices.
Class Opener:. Identifying Matrices Student Check:
Do Now: Add or subtract, if possible. 1.) 2.). Academy Algebra II/Trig 12.4: Matrix Algebra HW: p.889 (8, 9, 12, 13, 16, 17, 21)
Operations with Matrices: Multiplication
3.6 Solving Systems Using Matrices You can use a matrix to represent and solve a system of equations without writing the variables. A matrix is a rectangular.
Matrices on the Graphing Calculator I.. Entering a Matrix into the calculator. 1) Press MATRIX (2 nd Matrix) 2) Go  to EDIT (use scroll arrows) 3) Chose.
The Determinant of a Matrix A is denoted by
Multiplying Matrices Algebra 2—Section 3.6. Recall: Scalar Multiplication - each element in a matrix is multiplied by a constant. Multiplying one matrix.
Find the determinate of both of the following matrices.
Chapter 4 Section 5 and 6 Finding and Using Inverses Algebra 2 Notes February 26, 2009.
Example 7 Multiplying with Technology Chapter 7.3 Use technology to compute BA and AB if and.  2009 PBLPathways.
Worksheet Answers Matrix worksheet And Matrices Review.
3.6 Multiplying Matrices Homework 3-17odd and odd.
CHAPTER 4 LESSON 3 Multiplying Matrices VOCABULARY  NONE.
MATRICES. Matrix – Used to store numbers Dimensions: Row x Column (Each entry is called an element)
LEQ: WHAT IS THE PROCESS USED TO MULTIPLY MATRICES? Matrix Multiplication Sec. 4-3.
Ch. 7 – Matrices and Systems of Equations 7.5 – Operations with Matrices.
10.4 Matrix Algebra. 1. Matrix Notation A matrix is an array of numbers. Definition Definition: The Dimension of a matrix is m x n “m by n” where m =
Solving Systems by Using Matrices
Bell Ringer: 11/3/14 What is an irrational number?
13.4 Product of Two Matrices
Matrix. Matrix Matrix Matrix (plural matrices) . a collection of numbers Matrix (plural matrices)  a collection of numbers arranged in a rectangle.
Matrix Operations.
Multiplying Matrices GSE Accelerated Pre-Calculus Keeper 2.
Matrix Multiplication
Matrix Operations Monday, August 06, 2018.
Matrices and Data Holt Algebra 2.
Matrix Equations Step 1: Write the system as a matrix equation. A three-equation system is shown below. First matrix are the coefficients of all the.
Multiplying Matrices Algebra 2—Section 3.6.
Systems of 3 variable Equations
Multiplying Matrices.
WarmUp 2-3 on your calculator or on paper..
Which of the following sums cannot be simplified?
Matrix Multiplication
Math-2 (honors) Matrix Algebra
Objectives Multiply two matrices.
Multiplying Matrices.
Matrices and Data Holt Algebra 2.
Matrix Operations Chapter 4, Sections 1, 2, 3.
Warm-Up 3) 1) 4) Name the dimensions 2).
3.6 Multiply Matrices.
Lesson 12 – 4 Inverses of Matrices
Lesson 4: Inverses of Matrices (part 1)
Matrix A matrix is a rectangular arrangement of numbers in rows and columns Each number in a matrix is called an Element. The dimensions of a matrix are.
Lesson 2: Multiplying Matrices
Multiplying Matrices.
Multiplying Matrices.
Multiplying Matrices.
Presentation transcript:

4.2 Review & Calculator Practice Algebra 2

 Class Announcements  PLAN Practice  Homework Questions/Check  4.2 Quick Notes & Calculator Practice  Pairs Practice Raffle  Begin Homework

 Begin working on the practice test  Show all work and answers on your Warm-Up Sheet  Have your homework out Stopwatch

 How do we state the dimensions of a matrix?  Rows by columns 4 x 3 2 x 1 1)2)

 Give the dimensions of. 1) A: 3 x 2, B: 2 x 4 2) A: 2 x 4, B: 4 x 3 3) A: 3 x 3, B: 2 x 3 3 x 4 2 x 3 Not defined

 Find the product.

1.Press [2 nd ] and then [x -1 ] to get into the “MATRX” menu 2.Arrow twice to the right to get to the “EDIT” menu 3.Press [ENTER] to edit matrix A a)Select dimensions of matrix b)Insert entries 4.Repeat Steps #1-3 to edit matrix B 5.Press [2 nd ] and then [x -1 ] to get into the “MATRX” menu 6.Stay in the “NAMES” menu to select the matrices and calculate their product AB

1.2.

 Work with the person next to you  Mr. V will give your pair a number two problems to work out by handthree problems to work out with a calculator  Select two problems to work out by hand and three problems to work out with a calculator  Circle the two you decide to work out by hand  Turn the worksheet in when you are done and begin on the homework assignment  Homework: pgs #14-16, 23-27, 29  USE YOUR CALCULATOR TO CHECK YOUR ANSWERS ONLY