PPT-Numbers & Arithmetic

Hakim Weatherspoon CS 3410 Spring 2012 Computer Science Cornell University See PampH Chapter 24 26 32 C5 C6 Example Big Picture Computer System Organization and Programming platform from 10 years ago. 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 CS1313 Fall 2015. 1. Arithmetic Expressions Lesson #1 Outline. Arithmetic Expressions Lesson #1 Outline. A Less Simple C Program #1. A Less Simple C Program #2. A Less Simple C Program #3. A Less Simple C Program #4. 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 . An introduction…………. Arithmetic Sequences. ADD. To get next term. Geometric Sequences. MULTIPLY. To get next term. Arithmetic Series. Sum of Terms. Geometric Series. Sum of Terms. Find the next four terms of –9, -2, 5, …. Maryann Justinger, Ed. D.. Erie Community College – South Campus. 4041 Southwestern Blvd.. Orchard Park, NY 14127. justinger@ecc.edu. Order of Operations. P. lease . (),[],{}, -. E. xcuse . Exponents. Hakim Weatherspoon. CS 3410, Spring 2013. Computer Science. Cornell University. See: P&H Chapter 2.4 - 2.6, 3.2, C.5 – C.6. Big Picture: Building a Processor. PC. imm. memory. target. offset. cmp. Prof. Hakim Weatherspoon. CS 3410, Spring 2015. Computer Science. Cornell University. See: P&H Chapter 2.4, 3.2, B.2, B.5, B.6. Big Picture: Building a Processor. PC. imm. memory. target. offset. More Arithmetic:. Multiplication, Division & Floating-Point. Montek Singh. Nov . 9, . 2015. Lecture . 12. Topics. Brief. overview of:. integer multiplication. integer division. floating-point numbers and operations. a. 1 . = 5, d = 12, n = 28. a. 28. = 329. 1. Find the indicated term of the arithmetic sequence.. a. 1 . = 5, d = 12, n = 28. 2. Find the 23. rd. term of the following sequence.. 6, 18, 30, 42, …. Ben Braun, Joe Rogers. The University of Texas at Austin. November 28, 2012. Why primitive recursive arithmetic?. Primitive recursive arithmetic is consistent.. Many functions over natural numbers are primitive recursive:. 2, 4, 6, 8, . …. The . first term in a sequence is denoted as . a. 1. , . the second term is . a. 2. , . and so on up to the nth term . a. n. .. Each number in the list called a . term. .. a. 1. , a. 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 & Series. Story Time…. When another famous mathematician was in first grade, his teacher asked the class to add up the numbers one through a hundred (1+2+3 etc., all the way up to 100). . Write out the teacher’s request in summation notation, then find the answer (no calculators!) Try to figure out an efficient way!. Maria Murphy. Central Florida Math Circle. University of Central Florida . Department of Mathematics . What is a Palindrome? . A palindrome is a word or phrase that reads the same forwards and backwards. .