![]() Eureka Math Algebra 1 Module 3 Lesson 3 Problem Set Answer Keyįor Problems 1–4, list the first five terms of each sequence, and identify them as arithmetic or geometric. R(n) = 2 n, where n is the number of times we have folded the paper. We are creating a geometric sequence because each time we fold, we double the number of rectangles. Write a brief description of the pattern. If we fold a rectangular piece of paper in half multiple times and count the number of rectangles created, what type of sequence are we creating? Can you write the formula? View 04Assignment Arithmetic and Geometric SequencesKEY.docx from MATH CALCULUS at Wright State University, Lake Campus. Arithmetic and Geometric Sequences Date Period Find the three terms in the sequence after the last one given. ![]() S(n + 1) = 1.02S(n) for n ≥ 1 for some initial salary S(1). An example of a geometric sequence would be a person’s salary that increases by 2% each year. A recursive formula would be S(n + 1) = S(n) + 2,000 for n ≥ 1 for some initial salary S(1). Use this formula to calculate the sum of the first 100 terms of the sequence defined by an 2n 1. 1 p2j0 p1a2 r iK6u ktay pSAo2fDtBwEavr 0eF eLeLmCE.r o iA ZlslG Yrpi ng mhutus 0 nr beas 4e 2r 3v9e ld O.4 2 uMGaUdce t jw si0t gh1 WINnof iOnNigtJeR 3A8l fg 8eVbur0ae R2e. An example of an arithmetic sequence would be a person’s salary that increases by $2,000 each year. 2Sn n(a1 + an) Dividing both sides by 2 leads us the formula for the n th partial sum of an arithmetic sequence17: Sn n(a1 + an) 2. Describe it, and write its formula.Īnswers will vary. Unit 8 Absolute value equations, functions, & inequalities. Unit 2 Solving basic equations & inequalities (one variable, linear) Unit 3 Linear equations, functions, & graphs. Think of a real – world example of an arithmetic or a geometric sequence. Algebra (all content) 20 units 412 skills. Engage NY Eureka Math Algebra 1 Module 3 Lesson 3 Answer Key Eureka Math Algebra 1 Module 3 Lesson 3 Exercise Answer Key
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