Exercise 8 of Chapter 4 introduced you to the Fibonacci series, in which the fir

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Exercise 8 of Chapter 4 introduced you to the Fibonacci series, in which the first two terms are 0 and 1 and every subsequent term is the sum of the two preceding terms. The series therefore begins with F0 = 0 F1 = 1 F2 =1(F0+F1) F3 =2(F1+F2) F4 =3(F2+F3) F5 =5(F3+F4) F6 =8(F4+F5) and continues in the same fashion for all subsequent terms. Write a recursive implementation of the function Fib(n) that returns the nth Fibonacci number. Your implementation must depend only on the relationship between the terms in the sequence and may not use any iterative constructs such as for and while.

Explanation / Answer

//Best Way to Calculate Fibonacci Series Using Recursion

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