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Intro: The Fibonacci Series The Fibonacci Series is a series of numbers first created by Leonardo Fibonacci (fibo-na-chee) in 1202. It is a deceptively simple series, but its outcome and applications are almost limitless. It has fascinated and perplexed mathematicians for over 700 years, and nearly everyone who have worked with it includes added a new piece towards the Fibonacci challenge, a new bit of information about the series and how functions.

Fibonacci math concepts is a constantly expanding subset of number theory, with more and even more people staying Yellow flower with almost 8 petals, a Fibonacci rawn into the complicated subtleties of Number. Fibonacci’s legacy. The first two numbers in the series will be one and one. To get each range of the series, you simply put the two figures that came ahead of it. Quite simply, each range of the series is the total of the two numbers previous it. Be aware: Historically, a few mathematicians consider zero as a Fibonacci amount, placing this before the initial 1 inside the series. It truly is known as the zeroth Fibonacci number, and is without real useful merit. We will not consider no to be a Fibonacci number within our discussion of the series. http://library. thinkquest. rg/27890/mainIndex. html Series: (0, ) 1, one particular, 2, a few, 5, 8, 13, twenty one, 34, 55¦ EXAMPLE IN NATURE Fibonacci Series, Activity 1 Utilizing a piece of graph paper, pull a spiral using the Fibonacci series. Beginning in the center of the page, bring a 1 Times 1 sq ., next to it draw another 1 X one particular square, After, draw a couple of X a couple of squares touching the last two squares, Then simply continue to add-on squares before the graph paper is filled. In order to complete the get out of hand draw couronne (quarter circles) in each square beginning in the center and working outward. Do you really notice any similarity for the spiral you may have drawn and the image of the shell?

Fibonacci Series, Activity 2 Take those Fibonacci sequence listed below and divide each pair of amount and record the ends in the stand. 1, 1, 2, several, 5, almost 8, 13, 21 years old, 34, fifty five, 89 combo results 1/1 2/1 3/2 5/3 8/5 13/8 21/13 34/21 55/34 89/55 So what do you notice? This really is called the golden rate. (Phi can be 161803398874, ) This is one other special number that shows up in the world about us and (as you saw) is related to the Fibonacci series. Fibonacci Series, Activity 3 Every single hand features how a large number of digits? _______________ Each finger has how many bones? _______________ Every finger has how many joints involving the just schleimaal bones themselves? _______________ Every single finger offers how a large number of finger fingernails? What pattern do you discover? _______________ _______________________________ Now find out finger Gauge the length of all the three sections, this is the least complicated to do in case the finger is definitely bent. Lengthiest _______________cm Medium _______________cm Least _______________cm Today divide the longest duration by the method length, what do you obtain? ________________ Now divide the medium length by the least length, what do you have this time? ___________ What is the ratio? ____________________________________

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