In mathematics, the Fibonacci numbers are the following sequence of numbers: 0,1,1,2,3,5,8,13,21,34,55,89 The first two Fibonacci numbers are 0 and 1, and each remaining number is the sum of the previous two: 0+1=1 1+1=2 1+2=3 2+3=5 ...
Yes it is.
Fibbonaci who else
Cabbage leaves have reticulate venation, which means the veins form a network pattern throughout the leaf.
Depends on the sequence. There may be a formula for the Nth term in which case it is easy. Or the value may depend on some combination of previous terms (as in the Fibbonaci series).
#include<stdio.h> main() { int n,first.sec,count,next; scanf("%d",&n); first=0,sec=1; printf("d",first,sec); for(count=3;count<=n;count++) { next=first+sec; printf("%d",next); first=sec; sec=next; } } To the original answerer, I recommend you do not #include <conio.h>, since it reduces portability and provides absolutely no functionality in this case.
The Fibonacci series is a sequence of numbers, with the first two defined as 0 and 1, and all following numbers defined as the sum of the two previous numbers. The following python program asks a user how many Fibonacci numbers they want calculated, then calculates them. NOTE: This site removes formatting from answers. Replace (tab) with a tab, or four spaces. #!/usr/bin/python print("This program finds Fibonacci numbers.") answer = "y" while answer == "y": (tab)print("How many terms would you like?") (tab)n = int(input(": ")) (tab)a = 0 (tab)b = 1 (tab)for i in range(0,n): (tab)(tab)print(str(a) +",") (tab)(tab)c = a + b (tab)(tab)a = b (tab)(tab)b = c (tab)print("Would you like to run again? (y/n)") (tab)answer = input(": ")