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1.1 2.1 3.1 3.2 4.1 5.1 6.1 7.1 7.2
It is, also, that in nature, in some species of living things and physical phenomena, the frequency of the sequence occurs precisely. Trying to understand We will solve the problem developed by Fibonacci in 1202? It is interesting to solve it in two ways: one is represented in Figure 1 and the other is through the development of the sequence. 1st By means of a drawing, in Figure 1, we can formulate ideas about the reproduction of rabbits. 2nd issue This situation results in a sequence of numbers representing the number of rabbits born by means of a numerical sequence. Assume that time 0 (zero) is the moment that the first couple joins, ie, 30 days before the birth of the first couple, when we consider the beginning of the second month. Based on this calculation, the beginning of the 2nd month there will be two pairs of rabbits with a pair of adults and other rabbits newborns, namely two pairs, one pair adult + 1 pair newborns. if we draw a mathematical sequence, we have:
1.1 2.1 3.1 3.2 4.1 5.1 6.1 7.1
To je, također, da je u prirodi, u nekim vrstama živih bića i fizičkih pojava, učestalost slijed događa upravo. Pokušavajući shvatiti Mi ćemo riješiti problem razvijen od strane fibonacci u 1202? Zanimljivo je to riješiti na dva načina: jedan je prikazan na slici 1, a druga je kroz razvoj slijed. Uz pomoć crteža, na slici 1, možemo izraziti svoje ideje o reprodukciji kunića. Pitanje Ova situacija dovodi do niza brojeva koji predstavljaju broj kunića rođene pomoću numeričke sekvence. Pretpostavimo da je vrijeme 0 (nula) je trenutak da se prvi par se pridružuje, tj. 30 dana prije rođenja prvog para, kada uzmemo u obzir početak drugog mjeseca. Na temelju tog izračuna, početak 2. mjeseca održat će se dva para zečeva s par odraslih i drugih kunića novorođenčad, odnosno dva para, jedan par odraslih + 1 par novorođenčadi. ako smo izvući matematički slijed, imamo: