'Distributive law' presentation slideshows

Dynamics of Rotational Motion

Dynamics of Rotational Motion. Cross Product. Cross Product.

607 views • 45 slides

The California Mathematics Standards

638 views • 40 slides

Introduction to the HyperReals

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Rings and fields

Rings and fields. INTRODUCTION. We have studied groups, which is an algebraic structure equipped with one binary operation. Now we shall study rings which is an algebraic structure equipped with two binary operations. Rings.

11.94k views • 36 slides

Rings and fields

Rings and fields. INTRODUCTION. We have studied groups, which is an algebraic structure equipped with one binary operation. Now we shall study rings which is an algebraic structure equipped with two binary operations. Rings.

586 views • 36 slides

Digital Fundamentals

Digital Fundamentals. CHAPTER 4 Boolean Algebra and Logic Simplification. Boolean Operations and Expressions . Addition 0 + 0 = 0 0 + 1 = 1 1 + 0 = 1 1 + 1 = 1. Multiplication 0 * 0 = 0 0 * 1 = 0 1 * 0 = 0 1 * 1 = 1. Boolean Operations and Expressions.

572 views • 36 slides

15-251

15-251. Some. Great Theoretical Ideas in Computer Science. for. Algebraic Structures: Group Theory. Lecture 18 (March 20, 2008). Today we are going to study the abstract properties of binary operations. Rotating a Square in Space.

413 views • 33 slides

The Sum-Product Algorithm

The Sum-Product Algorithm. Use the factor graph framework to derive the algorithm which is applicable to the tree- structed graph. Focus on the problem of evaluation local marginals. Assume that the original graph is an undirected tree or a direct tree or a polytree.

929 views • 32 slides

SIMPLIFY using

SIMPLIFY using. a Venn Digram or Laws of Set Algebra. Pamela Leutwyler. example 1. (A ? B) ? (A ? B?) = ____. (A ? B) ? (A ? B?) = ____. Venn Diagram:. A. B. 1. 3. 2. 4. (A ? B) ? (A ? B?) . (A ? B) ? (A ? B?) = ____. Venn Diagram:. A. B. 1. 3. 2. 4.

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Tutorial 1: Logic

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Usability Test Report

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Usability Test Report

994 views • 21 slides

Applied Probability

Applied Probability. Course Lecturer Rajeev Surati Ph.D. Tina Kapur Ph.D. Agenda. Purpose of Course with Motivating Examples Go Over Outline of course and Grading Policy Algebra of Events and start on conditional Probability. Purpose of Course.

325 views • 18 slides

Discrete Mathematics CS 2610

Discrete Mathematics CS 2610. September 26. Equal Boolean Functions. Two Boolean functions F and G of degree n are equal iff for all (x 1 ,..x n ) ?? B n , F (x 1 ,..x n ) = G (x 1 ,..x n )

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Binomial Expansion Reflection

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The Complex Number System

The Complex Number System. Background: 1. Let a and b be real numbers with a ? 0. There is a real number r that satisfies the equation ax + b = 0; The equation ax + b = 0 is a linear equation in one variable.

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Mathematical Induction

Mathematical Induction. Composing Stamps: Example 3. Assume that we are given an infinite supply of stamps of two different denominations, 3 cents and and 5 cents. Prove using mathematical induction that it is possible to make up stamps of any value ? 8 cents. Outline of Proof. Illustration

484 views • 11 slides

Primary National Strategy

Primary National Strategy. Mathematics 3 plus 2 day course: Session 3. Objectives. To review progression in division in Years 4, 5 and 6 To analyse test questions on division as an aid to assessment To consider the errors that pupils may make with division and the implications for teaching.

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Weighted log-partition function

358 views • 1 slides