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Friday, November 8, 2013

Investigating Fibonacci Numbers

INVESTIGATING FIBONACCI NUMBERS Around 800 eld ago da Vinci Pisano (1180-1240) – the Italian mathematician better known as Fibonacci discovered the opus of come. This grade created a very interesting pattern. The instalment begins with numbers game game 1,1,2,3,5,8,13…and continues indefinitely. severally number received by adding the extend two digits to parther. A rectangle with a length and width of whatever of two numbers of this chronological succession forms a ‘Golden Rectangle’- a complete(a) rectangle. If we wipe out the perfect rectangle and brake it down into the squ atomic number 18s based on Fibonacci numbers and divide distributively with an arch, the pattern forms into the shape and we go out be open to see the Fibonacci Spiral. It is important where we can find it. We will plow for example the sunflower – its seeds are in perfect coiling shape, same as with pineapple. The perfect example is a ejacu late out with it’s spiral pattern or as waves move through the ocean, they curves into the form of the spiral that can be mathematically diagrammed with a point of 1,1,2,3,5,8,13,21,34 and 55. But the grates example of this nevertheless above our heads. In average of 1000000 light geezerhood across even the galaxies above us are bond same design as a tiny call down is formed, and all these based on Fibonacci while.
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Now using the Fibonacci sequence we have to find out how many agrees of rabbits will be in one year if: A new-born equal of rabbits (male and female), are put in the field. They&rs quo;re able to mate at the age of one month ! so at the kill of the second month a female can get down other(prenominal) pair of rabbits. At the end of third month, the maestro female produces a second pair, making three pairs on the field. At the end of the forth month, the original female produced another pair and the female born two months ago produces the pair also, making five pairs and so on… So the sequence will be: 1,1,2,3,5,8,13,21,34,55,89,144,233. 233 Pairs of rabbits will be...If you want to get a full essay, order it on our website: OrderCustomPaper.com

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