PPT-Chapter 7 Computer Arithmetic 2

Smruti Ranjan Sarangi Computer Organisation and Architecture PowerPoint Slides PROPRIETARY MATERIAL 2014 The McGrawHill Companies Inc All rights reserved No part of this PowerPoint slide may be displayed reproduced or distributed in any form or by any means without the prior written permission of the publisher or used beyond the limited distribution to teachers and educators permitted by McGrawHill for their individual course preparation PowerPoint Slides are being provided only to authorized professors and instructors for use in preparing for classes using the affiliated textbook No other use or distribution of this PowerPoint slide is permitted The PowerPoint slide may not be sold and may not be distributed or be used by any student or any other third party No part of the slide may be reproduced displayed or distributed in any form or by any means electronic or otherwise without the prior written permission of McGraw Hill Education India Private Limited . But actual computation with real numbers is not very practical because it involves limits and in64257 n i t i e s Instead M A T L A B and most other technical computing environments use o a t i n g p o i n t arithmetic which involves a 64257nite s This number representation uses 4 bits to store each digit from 0 to 9 For example 1999 10 0001 1001 1001 1001 in BCD BCD wastes storage space since 4 bits are used to store 10 combinations rather than the maximum possible 16 BCD is often used in b But actual computation with real numbers is not very practical because it involves limits and in n i t i e s Instead M A T L A B and most other technical computing environments use o a t i n g p o i n t arithmetic which involves a 64257nite set of By Jess Barak, Lindsay Mullen, Ashley Reynolds, and Abby . Yinger. The concept of unique factorization stretches right back to Greek arithmetic and yet it plays an important role in modern commutative ring theory. Basically, unique factorization consists of two properties: existence and uniqueness. Existence means that an element is representable as a finite product of . Categories of Errors. Syntax. . errors. are detected at compile time. Use the Error List window to find these errors. The debugging tools cannot help with syntax errors. Runtime. . errors. occur as an application executes. What’s a Computer?. Characteristics of a Computer. Evolution of Computers. Generations of Computers. Classification of Computers. Block Diagram. Internal Communications. Input Devices. Output Devices. . Daniel . Kroening. and . Ofer. . Strichman. Decision Procedure. . Decision procedures. Decision procedures which we learnt... SAT Solver. BDDs. Decision procedure for equality logic. …. However, what kind of logic do we need to express bit-wise operations and bit-wise arithmetic?. 8/26/15. Solve:. 1) . . 2) . 3) .  . Review. Have your homework out on your desk (including your triangle).. Textbooks. Write your name in your textbook in the appropriate place on the inside front cover.. Section 8.2 beginning on page 417. Identifying Arithmetic Sequences. In an . arithmetic sequence. , the difference of consecutive terms is constant. This constant difference Is called . common difference. CSE 2541. Rong. Shi. Pointer definition. A variable whose value . refers directly to (or "points to") another value stored elsewhere in the computer memory using its . address. Memory addresses. Z. +. Categories of Errors. Syntax. . errors. are detected at compile time. Use the Error List window to find these errors. The debugging tools cannot help with syntax errors. Runtime. . errors. occur as an application executes. 4. 3. 2. 1. 0. In addition to level 3.0 and above and beyond what was taught in class,  the student may:. · Make connection with other concepts in math. · Make connection with other content areas.. Arithmetic Sequences. An arithmetic sequence is a sequence in which each term after the first differs from the preceding term by a constant amount.. The difference between consecutive terms is called the . Lesson 3.13 Applications of Arithmetic Sequences Concept: Arithmetic Sequences EQ: How do we use arithmetic sequences to solve real world problems? F.LE.2 Vocabulary: Arithmetic sequence, Common difference