PPT-Sequences and Series Arithmetic 
Sequences

Goals and Objectives Students will be able to understand how the common difference leads to the next term of an arithmetic sequence the explicit form for an Arithmetic sequence and how to use the explicit formula to find missing data. and Circuits. Lecture . 5. Binary Arithmetic. let’s. . look . at the procedures for performing the four basic arithmetic functions: . addition,. subtraction, multiplication, and division. Addition. 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. 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. and Geometric Series and Their Sums. Objectives: You should be able to…. . NOTE. The difference between a series and a sequence is that a sequence is a list of terms, where a series is an indicated sum of the terms of sequence.. Unit 1 Day 2. 1/20/16. Solve:. 1) . . 2) . 3) .  . Review. Check Homework. . . Unit 1 . Day 2 1/20/16. Textbooks. Write your name in your textbook in the appropriate place on the inside front cover.. 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 . th. term of an arithmetic sequence, find the partial sum of an arithmetic series, as evidenced by completion . of “I have…who has…”.. 12. 1 Arithmetic Sequences and Series. Arithmetic Sequences. 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:. Define . Iterative Patterns. …. Iterative Patterns follow a specific . RULE. .. Examples of Iterative Patterns:. 2, 4, 6, 8, 10, …. 2, 4, 8, 16, 32, …. 96, 92, 88, 84, 80, …. 625, 125, 25, 5, …. 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. th. term, directly.  Today you will investigate recursive sequences.  A term in a recursive sequence depends on the term(s) before it.. 5-71..  Look at the following sequence: . –8, –2, 4, 10, …. Note: . Data and workfiles for this tutorial are provided in:. . Results: . Results.wf1. . Practice workfile: . Data.wf1 . Basic work with Date Functions. Data and . Workfile. Documentation. Data.wf1. & 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!.