We define a modified Fibonacci sequence using the following definition:
Given terms and where , term is computed using the following relation:
For example, if and ,
- and so on.
Given three integers, , , and , compute and print the term of a modified Fibonacci sequence.
Complete the fibonacciModified function in the editor below. It must return the number in the sequence.
fibonacciModified has the following parameter(s):
- t1: an integer
- t2: an integer
- n: an integer
Note: The value of may far exceed the range of a -bit integer. Many submission languages have libraries that can handle such large results but, for those that don't (e.g., C++), you will need to compensate for the size of the result.
A single line of three space-separated integers describing the respective values of , , and .
- may far exceed the range of a -bit integer.
Print a single integer denoting the value of term in the modified Fibonacci sequence where the first two terms are and .
0 1 5
The first two terms of the sequence are and , which gives us a modified Fibonacci sequence of . Because , we return the term.
Solution in Python
def fib(a,b,n): for i in range(n-1): a,b = b,a+b**2 return a a,b,n = map(int,input().split()) print(fib(a,b,n))