'Constant difference' diaporamas de présentation

An Introduction to Sequences & Series

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1 Convergent, 0 Divergent Convergent 150 Convergent 28.78787878 2 2091.946 3 |r| < 1 4 59th term 0.958 5 Example

1 Convergent, 0 Divergent Convergent 150 Convergent 28.78787878 2 2091.946 3 |r| < 1 4 59th term 0.958 5 Example a n = 3n 3 +3n 2n 6 28 terms 7 Example 5, 3.75, 2.8125, 2.109375,... 8 2097151 9 a 1 = 17 a n = a n-1 + 8 n > 1 10 22.5 miles 11 -50300 44408920906.885

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Lesson 2.2 Finding the n th term

Lesson 2.2 Finding the n th term. Writing the RULE for a Linear Sequence Homework: lesson 2.2/1-8. Objectives. Use inductive reasoning to find a pattern Create a rule for finding any term/value in the sequence Use your rule to predict any term in the sequence. 200th term?. Next term? 62.

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Chapter 8 Sequences, Series & Combinations

Chapter 8 Sequences, Series & Combinations. An arithmetic sequence is one in which a number is constantly added to get the next term (they consider subtraction, adding a negative)

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Mental Math

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Continuing the Conversation

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Lesson 4.7: Arithmetic Sequences, pg. 233

Lesson 4.7: Arithmetic Sequences, pg. 233. Goals : To recognize arithmetic sequences. To extend and write formulas for arithmetic sequences. VOCABULARY. Sequence : a set of numbers in a specific order. Ex. 7 12 17 22 27 Terms : numbers in a sequence.

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4-7 Arithmetic Sequences

4-7 Arithmetic Sequences. Objective: To identify and extend patterns in sequences and represent in function notation. 4-7 Arithmetic Sequences. Getting Ready on page 276. Solve IT. 4-7 Arithmetic Sequences. A sequence is an ordered list of numbers that often forms a pattern.

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Geometric Sequences

Geometric Sequences. Section 3.2.1. Vocabulary Geometric Sequence : A sequence in which the ratio of any term to the previous term is constant. Common Ratio : The constant ratio between consecutive terms of a geometric sequence, denoted by r.

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Section 8-3

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Section 8-3

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Objective 10-6 Translating Conic Sections

Objective 10-6 Translating Conic Sections. TASK : Students will take equations of circles, parabolas, ellipses, and hyperbola in their standard form and recognize the center of the graph at ( h,k )

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