'Proving theorems' presentation slideshows

Chapter #2: Two-Level Combinational Logic

Chapter #2: Two-Level Combinational Logic. Motivation. Further Amplification on the Concepts of Chapter #1:. Rapid prototyping technology Use of computer aided design tools: espresso Design Techniques that Spanning Multiple Technologies Transistor-Transistor Logic (TTL)

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CPS 506 Comparative Programming Languages

CPS 506 Comparative Programming Languages. Logic Programming Language Paradigm. Topics. Introduction A Brief Introduction to Predicate Calculus Predicate Calculus and Proving Theorems An Overview of Logic Programming The Origins of Prolog The Basic Elements of Prolog

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Introduction

Introduction

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Deductive Reasoning

Deductive Reasoning. Geometry Chapter 2. Vocabulary . Converse-formed by interchanging the hypothesis and the conclusion Statement: If p, then q Converse: If q, then p. Vocabulary. Counterexample-an example that can be found for which the hypothesis is true and the conclusion is false.

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Proving Theorems About Angles in Parallel Lines Cut by a Transversal

Proving Theorems About Angles in Parallel Lines Cut by a Transversal. Adapted from Walch Education. Parallel Lines cut by a Transversal. A transversal is a line that intersects a system of two or more lines. Lines l and m are parallel. Practice. In the diagram,

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Proof Clustering for Proof Plans

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Key Concepts, continued

Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued. Key Concepts, continued

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Section 2.3 Proving Theorems

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Section 2-3

Section 2-3. Proving theorems Midpoint theorem Angle bisector theorem. Define: deductive reasoning. Deductive reasoning- proving statements by reasoning from accepted postulates definitions theorems, and the given information. Reasons Used in Proofs. Given information Definitions

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D. C. A. B. D. C. A. B. SW bisects ∠ RST and m ∠ RST = 82. SZ bisects ∠ RSW, and SR bisects ∠ NSW. Sketch a diagram and find m ∠ RSZ and m ∠ NSZ. TX bisects ∠ STU and m ∠ STU = 84. TA bisects ∠ STX, and TS bisects ∠ OTX. Sketch a diagram and find m ∠ STA and m ∠ OTA.

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