Arithmetic vs geometric sequence

    • [DOCX File]forrestermath.weebly.com

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      Is the following sequence arithmetic or geometric? ½, 1, 2, 4, 8… How do you move from one number to the next? Let’s create the explicit equation: Now let’s graph it. What do you notice about the dots? What shape do they make? How are you moving from one dot to the next? Can we create a new equation using x? Arithmetic is the same as_____

    • [DOCX File]Weebly

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      I can use a recursive formula to generate a sequence. - I can distinguish between arithmetic, geometric, and shifted geometric sequences given a formula, list of numbers, or a graph. Materials. Anticipatory Set. take a look at the following picture:this is recursion. Adding on each time a similar amount. start with row 1. next row: what changes ...

    • [DOC File]Equations & Inequalities

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      Find the missing values for each arithmetic or geometric sequence. Determine whether it has a common difference or a common ratio. State the value of the common difference or ratio. Finally, identify if the sequence is arithmetic or geometric. 1. 5, 10, ___, 25, 30, ___, …

    • [DOC File]Chapter 1

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      Generalizing an arithmetic sequence. a, a + d, a + 2d, a + 3d, … The nth term of an arithmetic sequence is a + (n – 1)d. Generalizing a geometric sequence. a, ar, ar2, ar3, … The nth term of an geometric sequence is ar(n – 1) Patterns in sequences of number sentences. Deductive Reasoning. used for drawing logical conclusions

    • [DOC File]7 - THANGARAJ MATH

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      Suppose the third term of a geometric sequence is 144 and the 6th term is 9216. Determine the term 17. Step 1: Substitute information into the formula for the general term of a geometric sequence. t3 = 144 t3 = a x r 3-1 = a x r 2. t6 = 9216 t6 = a x r 6-1 = a x r 5. 144 = a x r 2. 9216 = a x r 5. Step 2:

    • [DOCX File]MRS. PROFIO-MILLER'S MATH WEBSITE - Home

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      Unit 6 Homework Day 3: Arithmetic and Geometric Sequences You visit the Grand Canyon and drop a penny off the edge of a cliff. The distance the penny will fall is 16 feet the first second, 48 feet the next second, 80 feet the third second, and so on.

    • [DOCX File]MRS. PROFIO-MILLER'S MATH WEBSITE - Home

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      Unit 6 Homework Day 1: Arithmetic and Geometric Sequences You visit the Grand Canyon and drop a penny off the edge of a cliff. The distance the penny will fall is 16 feet the first second, 48 feet the next second, 80 feet the third second, and so on.

    • [DOC File]Arithmetic and Geometric Sequences

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      Arithmetic and Geometric Sequences. A sequence is a list of numbers or objects, called terms, in a certain order. In an . arithmetic sequence, the difference between one term and the next is always the same. This difference is called a . common difference. The common difference is added to each term to get the next term.

    • [DOC File]Algebra I

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      Day 1 – Class Notes - Geometric Sequences Review. Arithmetic Sequence (pattern is_____) vs Geometric Sequence (pattern is_____) NEXT= starting at NEXT= starting at

    • [DOCX File]Exam Review Guide

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      Recursive Sequences, Arithmetic and Geometric Sequence/Series, Common Ratio, Common Difference, Infinite Geometric Series, Systems of Linear Equations, Quadratic Systems, Substitution, Elimination, Linear Programming, Systems of Inequalities, Odd and Even Function, Regression Modeling

    • [DOCX File]Weebly

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      Common Differences vs. Common Ratios. Arithmetic . Seqences: If a sequence of values follows a pattern of adding a fixed amount from one term to the next, it is referred to as an . arithmetic sequence. The number added to each term is constant (always the same). This is called a . common difference. We use . d. to represent the common difference.

    • [DOC File]ARITHMETIC AND GEOMETRIC SEQUENCE WORD PROBLEM EXAMPLES

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      ARITHMETIC AND GEOMETRIC SEQUENCE WORD PROBLEM EXAMPLES. All final solutions MUST use the formula. A recovering heart attack patient is told to get on a regular walking program. The patient is told to walk a distance of 5 km the first week, 8 km the second week, 11 km the third week and so on for a period of 10 weeks. At that point the patient ...

    • [DOC File]Discovery Geometry Lessons

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      8.6 Notes: Geometric Sequence. Wkbk p.148, find geometric sequence, find common ratio, Arithmetic vs. geometric. CW: Wkbk p.399 (1 – 18, 27, 28) TURN IN for points. Day 71 12/11 Warm-Ups: Txtbk p.468 (4 – 9) Go over HW. 8.7 Notes: Exponential Growth & Decay

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