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Geometric Sequences

Geometric Sequences

Geometric Sequences. Definition of a geometric sequence. An geometric sequence is a sequence in which each term after the first is found by multiplying the previous term by a constant called the common ratio, r. a n a n-1. r =. You can name the terms of a

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Arithmetic Sequences

Arithmetic Sequences

Arithmetic Sequences. Definition of an arithmetic sequence. An arithmetic sequence is a sequence in which each term but the first is found by adding a constant, called the common difference d, to the previous term. Example 1. The table below shows the cost of mailing a first class

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Section 11.2 Geometric Sequences

Section 11.2 Geometric Sequences

Section 11.2 Geometric Sequences. Objective: Identify and generate geometric sequences . Vocabulary . Geometric Sequence: multiplying each term by a common ratio (r ). Remember division is multiplication by a fraction. Multiple-Choice Test Item.

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Number Patterns

Number Patterns

Number Patterns. Number patterns. Key words: Pattern Sequence Rule Term Formula. 5 12 19 26 33. What is the next number? 30 What next? 37 What is the rule? Add 7. 8 11 14 17 20. What is the next number? 23 What next? 26 What is the rule? Add 3.

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Find each sum:

Find each sum:

Find each sum:. 4, 12, 36, 108,. A sequence is geometric if each term is obtained by multiplying the previous term by the same number called the common ratio, r. The above sequence can be written as:. Any term in a geometric sequence can be found using:.

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