Matrix Multiplication. Row 1 x Column 1 325 -201 469 52 037 274 X 25 = Jeff Bivin -- LZHS.

Slides:



Advertisements
Similar presentations
Trig (Polar) Form of a Complex Number
Advertisements

Section 13-4: Matrix Multiplication
By: Jeffrey Bivin Lake Zurich High School Last Updated: October 11, 2005.
Solving Quadratics by Completing the Square & Quadratic Formula
Test practice Multiplication. Multiplication 9x2.
Determinants of 2 x 2 and 3 x 3 Matrices By: Jeffrey Bivin Lake Zurich High School
Jeff Bivin -- LZHS Vector Applications By: Jeffrey Bivin Lake Zurich High School Last Updated: February 14, 2011.
Maths for Computer Graphics
Precalculus – 2015 circle.
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.
Graphing Parabolas Using the Vertex Axis of Symmetry & y-Intercept By: Jeffrey Bivin Lake Zurich High School Last Updated: October.
Jeff Bivin -- LZHS Graphing Rational Functions Jeffrey Bivin Lake Zurich High School Last Updated: February 18, 2008.
By: Jeffrey Bivin Lake Zurich High School Last Updated: October 30, 2006.
Jeff Bivin -- LZHS Arithmetic Sequences Last UpdatedApril 4, 2012.
Arithmetic Sequences & Series Last Updated: October 11, 2005.
Recursive Functions, Iterates, and Finite Differences By: Jeffrey Bivin Lake Zurich High School Last Updated: May 21, 2008.
MATRICES Jeffrey Bivin Lake Zurich High School Last Updated: October 12, 2005.
THE UNIT CIRCLE Initially Developed by LZHS Advanced Math Team (Keith Bullion, Katie Nerroth, Bryan Stortz) Edited and Modified by Jeff Bivin Lake Zurich.
Logarithmic Properties & Functions By: Jeffrey Bivin Lake Zurich High School Last Updated: January 30, 2008.
Graphs of Polynomial Functions
Using Spreadsheets for Linear Programming with The Simplex Method A sample problem By: Jeffrey Bivin Lake Zurich High School Last Updated: October 11,
Exponential and Logarithmic Functions Section 5.4.
Relations and Functions By: Jeffrey Bivin Lake Zurich High School Last Updated: November 14, 2007.
Graphing Lines slope & y-intercept & x- & y- intercepts Jeffrey Bivin Lake Zurich High School Last Updated: September 6, 2007.
Systems of Equations Gaussian Elimination & Row Reduced Echelon Form by Jeffrey Bivin Lake Zurich High School Last Updated: October.
8.2 Operations With Matrices
Jeff Bivin -- LZHS Last Updated: April 7, 2011 By: Jeffrey Bivin Lake Zurich High School
Jeff Bivin -- LZHS Last Updated: March 11, 2008 Section 10.2.
Jeff Bivin -- LZHS Quadratic Equations. Jeff Bivin -- LZHS Convert to Standard Form f(x) = 5x x + 46 f(x) = 5(x 2 - 8x + (-4) 2 ) f(x)
Binomial Expansion And More
By: Jeffrey Bivin Lake Zurich High School
Exponential and Logarithmic Functions By: Jeffrey Bivin Lake Zurich High School Last Updated: January 2, 2006.
Matrix Working with Scalars by Jeffrey Bivin Lake Zurich High School Last Updated: October 11, 2005.
Warm Up Perform the indicated operations. If the matrix does not exist, write impossible
Rational Expon ents and Radicals By: Jeffrey Bivin Lake Zurich High School Last Updated: December 11, 2007.
Parent Graphs and Transformations
THE UNIT CIRCLE Day , (1, 0) (-1, 0) (0, 1) (0, -1)
Matrix Multiplication The Introduction. Look at the matrix sizes.
3.6 Multiplying Matrices Homework 3-17odd and odd.
Inverses By: Jeffrey Bivin Lake Zurich High School Last Updated: November 17, 2005.
= the matrix for T relative to the standard basis is a basis for R 2. B is the matrix for T relative to To find B, complete:
Notes Over 4.2 Finding the Product of Two Matrices Find the product. If it is not defined, state the reason. To multiply matrices, the number of columns.
4-3 Matrix Multiplication Objective: To multiply a matrix by a scalar multiple.
Lake Zurich High School
Matrix Multiplication Example 1 Original author: Jeffrey Bivin, Lake Zurich High School.
$200 $400 $600 $800 $1000 $200 $400 $600 $800 $1000 $200 $400 $600 $800 $1000 $200 $400 $600 $800 $1000 $200 $400 $600 $800 $1000 $200.
12-1 Organizing Data Using Matrices
Lake Zurich High School
Matrix Multiplication
Matrix Multiplication
Multiplying Matrices.
Sum of an Arithmetic Progression
Jeffrey Bivin Lake Zurich High School
Matrix Multiplication
Multiplying Matrices.
Matrix Addition
Matrix Multiplication
3.6 Multiply Matrices.
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.
Exchange.
Multiplying Matrices.
Circle Last Updated: October 11, 2005.
Multiplying Matrices.
Matrix Multiplication Sec. 4.2
Jeffrey Bivin Lake Zurich High School
Introduction to Matrices
Multiplying Matrices.
L4-5/L4-6 Objective: Students will be able to evaluate determinants of matrices.
Presentation transcript:

Matrix Multiplication

Row 1 x Column X 25 = Jeff Bivin -- LZHS

Row 1 x Column X 2538 = Jeff Bivin -- LZHS

Row 1 x Column X = Jeff Bivin -- LZHS

Row 2 x Column X = Jeff Bivin -- LZHS

Row 2 x Column X = Jeff Bivin -- LZHS

Row 2 x Column X = Jeff Bivin -- LZHS

Row 3 x Column X = Jeff Bivin -- LZHS

Row 3 x Column X = Jeff Bivin -- LZHS

Row 3 x Column X = Jeff Bivin -- LZHS

Matrix Multiplication X = Jeff Bivin -- LZHS