Recursive rule for fibonacci sequence

• [DOC File]Chapter 9

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  9.1 - Fibonacci Sequence: Recursive Rule: FN = FN-1+ FN-2. Seed: F1 = 1 and F2 = 1. Binet’s Formula: Find any term in the Fibonacci Sequence. Operations with Fibonacci Numbers Test Practice Problems. 1) Find the RECURSIVE RULE and the SEED for each sequence. (Use Correct Notation) Provide the NEXT TERM of the sequence as well. a) 4, -12, 36 ...

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• Recursive Structures and Processes - MIT OpenCourseWare

  The Fibonacci sequence is defined below.. Fib1 is 1. Fib2 is 1. Fibn is Fibn-2 + Fibn-1, for n > 2. Verify for yourself that the sequence of numbers shown in the paragraph above is correct. A recursive function that computes the Nth Fibonacci number is shown in Figure 5.9. Figure 4.9 Recursive function Fibonacci

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• [DOCX File]Mayfield City School District

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  Find one application of the Fibonacci Sequence in nature. Print your finding and bring it to class. Make sure you can understand your example! Quiz Review – (This is also HW!) Worksheet E: Recursion: HW after Quiz. Worksheet F: Recursively Defined Sequences. Write the recursive rule in WORDS.

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• [DOC File]Patterns - University of Nebraska–Lincoln

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  Lesson 5-6: Recursive & Explicit Rules for SequencesDate _____ Learning Goals: I can. find terms of a sequence which is defined recursively or explicitly. I can. write explicit and recursive rules for sequences. I can. use the explicit and recursive rules to solve problems. I.Many patterns are found within Pascal’s Triangle.

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• [DOC File]Chapter 5 Recursion

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  9.1 Fibonacci Sequence: Fibonacci Sequence: 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, … Let FN represent the Nth term in the Fibonacci sequence. Then… F1 F2 F3 F4 F5 F6 F7 F8 F9 F10 Recursive Rule for Fibonacci: FN = FN-1 + FN-2 Seeds of the Fibonacci sequence: F1 = 1 and F2 = 1 Use the recursive rule of Fibonacci to answer the following problems ...

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• [DOC File]Honors Discrete Chapter 9 Test Review Guide

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  Fibonacci Sequence. Let’s play around with it in the next exercise. Exercise #4: The Fibonacci Sequence is defined recursively as follows: Sequences often show up in the real world, where they are sometimes defined in terms of a recursive process. Exercise #5: Kirk is trying to train for the marathon. His first month, he runs 5 miles per workout.

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• [DOC File]Title of Lesson

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  Explain why your recursive rule makes sense. Example 4: The Fibonacci sequence is defined recursively as: for . Using the rule, write the first 10 terms for the Fibonacci sequence. Is there an explicit formula for the Fibonacci numbers? Yes!! See Algebra Connections for more information about the explicit rule for the Fibonacci sequence.

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