How often the recursive version of fib calls itself

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Problem

1. Write a recursive definition of n! = 1 × 2 × . . . × n, similar to the recursive definition of the Fibonacci numbers.

2. Find out how often the recursive version of fib calls itself. Keep a static variable fib Count and increment it once in every call to fib. What is the relationship between fib(n) and fib Count?

Reference no: EM131841165

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